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index 00000000..c7183412
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+ Dim pos As New On3dVector(0, 0, 0)
+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
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+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
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+ - 2f81d303-5159-456e-8fb4-3fe5b8f82476
+ - Tangents
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+
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+
+
+
+
+
+
+ - 1
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+ - Parameters
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+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
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+ - Curve
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+
+
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - Deconstruct Arc
+ - Deconstruct Arc
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+
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+
+
+
+
+ - Base plane of arc or circle
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+ - Angle domain (in radians) of arc
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
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+ - One Over X
+ - One Over X
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+ - Output value
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+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
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+ - A group of Grasshopper objects
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+
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+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
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+
+
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+ - 1
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+ - 3581f42a-9592-4549-bd6b-1c0fc39d067b
+ - Construct Point
+
+
+
+
+ - Construct a point from {xyz} coordinates.
+ - true
+ - cea6ab4d-b55d-45d1-ac7f-02a515e59945
+ - Construct Point
+ - Construct Point
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+ - {y} coordinate
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+ - Y coordinate
+ - Y coordinate
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+ - {z} coordinate
+ - 6a9e4d2f-720f-47ce-9e53-119d0112fe67
+ - Z coordinate
+ - Z coordinate
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+ - Point coordinate
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+ - Point
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+
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+
+
+ - 71b5b089-500a-4ea6-81c5-2f960441a0e8
+ - PolyLine
+
+
+
+
+ - Create a polyline connecting a number of points.
+ - true
+ - 1e8c154d-e5a9-46fb-83c3-82a1b94e180b
+ - PolyLine
+ - PolyLine
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+
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+ - 1
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+ - Vertices
+ - Vertices
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+ - 55e3c2d8-311e-4414-82d5-ce3a33aceef8
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+ 858
+ -880
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+
+
+
+
+
+
+ - Close polyline
+ - e882ca59-3467-4952-b367-6370efa1d910
+ - Closed
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+ - false
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+
+ - Resulting polyline
+ - 07a84c71-6186-459b-84e1-f9f8f000484f
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+
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+
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+
+
+ - afb96615-c59a-45c9-9cac-e27acb1c7ca0
+ - Explode
+
+
+
+
+ - Explode a curve into smaller segments.
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+ - Explode
+ - Explode
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+
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+ - Curve to explode
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+
+
+
+
+ - Recursive decomposition until all segments are atomic
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+
+
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+ - 1
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+ - 95e5e03f-6797-495f-84a1-a25524a7d14d
+ - Segments
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+
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+
+
+
+
+ - 1
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+
+
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+
+ - 1817fd29-20ae-4503-b542-f0fb651e67d7
+ - List Length
+
+
+
+
+ - Measure the length of a list.
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+ - 5e877e03-4c7c-4e4b-ba05-0075caffec74
+ - List Length
+ - List Length
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+ - Number of items in L
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+ - X/2
+ - Length
+ - Length
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+ - 59daf374-bc21-4a5e-8282-5504fb7ae9ae
+ - List Item
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+
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+ - 0
+ - Retrieve a specific item from a list.
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+ - 59daf374-bc21-4a5e-8282-5504fb7ae9ae
+ - List Item
+
+
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+ - 0
+ - Retrieve a specific item from a list.
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+ - List Item
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+
+
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+
+ - 1
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+ - List
+ - List
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+
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+
+ - Item index
+ - c5967247-090c-4749-a79b-f602586b40ac
+ - X-1
+ - Index
+ - Index
+ - false
+ - 66a7003d-b3db-44af-9482-17b37441f36e
+ - 1
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+ -
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+
+ - 1
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+
+
+
+
+ - 0
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+
+
+
+
+
+
+
+
+
+ - Wrap index to list bounds
+ - a8d4e9f7-e38e-471a-8bb1-0ffde41a6a89
+ - Wrap
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+
+
+
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+ - Item at {i'}
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+ - false
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+
+
+
+
+
+ - b464fccb-50e7-41bd-9789-8438db9bea9f
+ - Angle
+
+
+
+
+ - Compute the angle between two vectors.
+ - true
+ - 658f3ebd-1890-4c74-9aeb-04ee9ed60234
+ - Angle
+ - Angle
+
+
+
+
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+
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+
+ - First vector
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+ - Vector A
+ - Vector A
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+ - 1
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+
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+
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+ - Second vector
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+ - Vector B
+ - Vector B
+ - false
+ - e92ebaf0-68a9-4047-9b44-a6f7af39b989
+ - 1
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+ -
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+
+
+
+
+
+
+ - Optional plane for 2D angle
+ - c564f636-77b1-4c53-a28c-18f6b316dba1
+ - Plane
+ - Plane
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+
+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
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+ - Compute the angle between two vectors.
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+ - Compute one over x.
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+ - The result of the Division
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+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
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+ - Rotate an object in a plane.
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+ - Rotated geometry
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+ - Extract the end points of a curve.
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+ - Curve start point
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+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
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+ - Create a line between two points.
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+ - Get the point in the middle of a curve
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+ - Rotate an object in a plane.
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+ - Rotated geometry
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+
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+ - Compute the angle between two vectors.
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+ - Translate (move) an object along a vector.
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+ - Vector 2Pt
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+
+
+
+ - Create a vector between two points.
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+
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+ - Construct a curve from the sub-domain of a base curve.
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+ - Resulting sub curve
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+
+
+
+
+ - Measure and set the curve domain
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+ - a21fd6b0-2dd6-4e92-9157-3e3b127458ae
+ - Curve Domain
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+
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+ - Curve to measure/modify
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+ - Optional domain, if omitted the curve will not be modified.
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+ - Curve with new domain.
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+ - Curve
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+ - Domain of original curve.
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+ - Domain
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - 43d96ccb-bc5f-4b59-a40d-6cb18f2eed72
+ - Deconstruct Domain
+ - Deconstruct Domain
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+
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+ - Start of domain
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+ - Start
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+ - End of domain
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+ - End
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+
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+
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+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - 73f73686-08ff-42b1-9ef5-6821cba0eb84
+ - Construct Domain
+ - Construct Domain
+
+
+
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+
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+ - Start value of numeric domain
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+ - Domain start
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+ - End value of numeric domain
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+ - X/2
+ - Domain end
+ - Domain end
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+
+
+
+
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+ - Numeric domain between {A} and {B}
+ - a9e412bd-11f2-4b1e-9efa-42305f440be0
+ - Domain
+ - Domain
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+
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+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - 65008729-50b1-4dbb-ba59-d01f9226d7ed
+ - Rotate
+ - Rotate
+
+
+
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+
+
+
+
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+ - Base geometry
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+ - Geometry
+ - Geometry
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+ - 066cdf68-908c-436d-8151-1bb34840bf5c
+ - 1
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+ - Rotation plane
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+ - Plane
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+
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+ - Rotated geometry
+ - 9178b0ab-1e41-4f38-86c4-888e54663800
+ - Geometry
+ - Geometry
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+ - 0
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+ - Transformation data
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+ - Transform
+ - Transform
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 0341c1f7-86c3-40e6-b8fc-b0ae24bab5c4
+ - Evaluate Length
+ - Evaluate Length
+
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+ - Curve
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+
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+ - Length factor for curve evaluation
+ - 80356791-5813-4183-967e-4ebdc4e71cbb
+ - Length
+ - Length
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+
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+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 7e05047d-d2b7-4f2a-8007-10216d59cca6
+ - Normalized
+ - Normalized
+ - false
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+ - Join as many curves as possible
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+ - Divide a curve into equal length segments
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+ - Contains a collection of generic curves
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+
+
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+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - Compute one over x.
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+ - Construct a point from {xyz} coordinates.
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+ - 71b5b089-500a-4ea6-81c5-2f960441a0e8
+ - PolyLine
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+
+
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+ - Create a polyline connecting a number of points.
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+ - Resulting polyline
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+ - Explode
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+ - Explode a curve into smaller segments.
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+ - The points on the graph curves where the X Axis input values intersected
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+ - The lines from the X Axis input values to the graph curves
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+ - The points plotted on the X Axis which represent the input values
+ - true
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+ - A VB.NET scriptable component
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+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
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+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
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+ pnts.Add(P)
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+ - Divide a curve into equal length segments
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+ - Create a polyline connecting a number of points.
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+ - Explode a curve into smaller segments.
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+ - Measure the length of a list.
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+ - Base curve
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+
+
+
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+ - Sub-domain to extract
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+
+
+
+
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+ - Resulting sub curve
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+
+
+
+
+
+
+
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - f8894fe4-4c74-4f5a-876a-5af537443121
+ - Deconstruct Domain
+ - Deconstruct Domain
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+
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+
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+ - Start of domain
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+
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+ - End of domain
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+ - End
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+
+
+
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+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - 840780a4-f8e2-402d-97fe-3ccc7a6ee508
+ - Construct Domain
+ - Construct Domain
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+ - Start value of numeric domain
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+ - End value of numeric domain
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+ - Numeric domain between {A} and {B}
+ - 1a1fbb55-9db1-46f2-85c2-28d2b70d7d53
+ - Domain
+ - Domain
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - c4285408-521e-445b-a3fb-1c1d6d6c5a31
+ - Evaluate Length
+ - Evaluate Length
+
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+ - Curve to evaluate
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+ - Curve
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+ - Length factor for curve evaluation
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 5f3ded37-c8d6-43fa-a789-6c66bcd7b189
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+ - Point at the specified length
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+ - Tangent vector at the specified length
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+ - Curve parameter at the specified length
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+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
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+ - Rotate an object in a plane.
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+ - Rotation angle in radians
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+ - Rotation plane
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+ - Rotated geometry
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
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+ - Join as many curves as possible
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+ - Join Curves
+ - Join Curves
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+ - Preserve direction of input curves
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+ - 1
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+ - 71367690-1062-49a1-a73e-270b5aac78b8
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+ - Relay
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+ - 2
+ - A wire relay object
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+ - Relay
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+ - 0bb3d234-9097-45db-9998-621639c87d3b
+ - Bounding Box
+
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+ - Solve oriented geometry bounding boxes.
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+ - BoundingBox orientation plane
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+ - Aligned bounding box in world coordinates
+ - 059a3cb6-f37c-479b-b3b1-dcebf4e58053
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+ - Bounding box in orientation plane coordinates
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+ - db7d83b1-2898-4ef9-9be5-4e94b4e2048d
+ - Deconstruct Box
+
+
+
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+ - Deconstruct a box into its constituent parts.
+ - true
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+ - Deconstruct Box
+ - Deconstruct Box
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+ - {x} dimension of box
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+ - {y} dimension of box
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+ - Y
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+ - {z} dimension of box
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+ - 9c85271f-89fa-4e9f-9f4a-d75802120ccc
+ - Division
+
+
+
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+ - Mathematical division
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+ - 9cb3db99-23ae-425e-bd9b-86c61bbaf824
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+ - Division
+
+
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+ - Item to divide (dividend)
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+ - Item to divide with (divisor)
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+
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+
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+
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+ - The result of the Division
+ - 99b3297f-d17d-40e7-ae85-fd4704e29a26
+ - Result
+ - Result
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
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+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - a8e6cc5c-f803-4aa4-98ee-4fb55cac48af
+ - Deconstruct Domain
+ - Deconstruct Domain
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+ - Start of domain
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+ - End of domain
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+ - End
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - d1343c76-001f-46fc-b79f-6753e166d2a6
+ - Deconstruct Domain
+ - Deconstruct Domain
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+
+
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+ - Angle domain (in radians) of arc
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+ - One Over X
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+
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+ - Compute one over x.
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+ - One Over X
+ - One Over X
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+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
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+ - Construct Point
+
+
+
+
+ - Construct a point from {xyz} coordinates.
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+ - Construct Point
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+ - {y} coordinate
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+ - X/2
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+ - {z} coordinate
+ - 3456b5d5-0de5-41cc-a321-6a97b12ac158
+ - Z coordinate
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+ - Point coordinate
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+ - 71b5b089-500a-4ea6-81c5-2f960441a0e8
+ - PolyLine
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+
+
+
+ - Create a polyline connecting a number of points.
+ - true
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+ - Close polyline
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+ - Resulting polyline
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+ - afb96615-c59a-45c9-9cac-e27acb1c7ca0
+ - Explode
+
+
+
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+ - Explode a curve into smaller segments.
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+ - Recursive decomposition until all segments are atomic
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+ - 1817fd29-20ae-4503-b542-f0fb651e67d7
+ - List Length
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+
+
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+ - Measure the length of a list.
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+ - List Length
+ - List Length
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+ - Number of items in L
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+ - 59daf374-bc21-4a5e-8282-5504fb7ae9ae
+ - List Item
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+ - 0
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+ - 59daf374-bc21-4a5e-8282-5504fb7ae9ae
+ - List Item
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+ - 0
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+ - 1
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+ - Item index
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+ - X-(X/2)
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+ - Index
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+ - 1
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+
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+ - Wrap index to list bounds
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+ - Wrap
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+ - 1
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+
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+ - Item at {i'}
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+ - false
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+
+
+
+
+
+ - b464fccb-50e7-41bd-9789-8438db9bea9f
+ - Angle
+
+
+
+
+ - Compute the angle between two vectors.
+ - true
+ - b8b99740-a8fd-4dc6-a288-ad6c54738d0d
+ - Angle
+ - Angle
+
+
+
+
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+ - First vector
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+ - Vector A
+ - Vector A
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+ - 1
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+
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+
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+ - Second vector
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+ - Vector B
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+ - 1
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+
+
+
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+
+
+ - Optional plane for 2D angle
+ - b5996fb8-707c-424f-9ef0-6dcab6dcecc0
+ - Plane
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+
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+
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+ - Angle (in radians) between vectors
+ - 1d634cb4-0c0a-4e7c-80cb-926c5296b373
+ - Angle
+ - Angle
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+
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+ -
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+
+
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+
+ - Reflex angle (in radians) between vectors
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+ - Reflex
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+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - b6ac6456-fe96-4274-8b1a-0317b1d3c644
+ - Number Slider
+ - Number Slider
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
+
+
+
+ - A panel for custom notes and text values
+ - 17ecff89-7540-4db5-b421-388aad9dff72
+ - Panel
+
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+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
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+ - b20042ba-19dc-4b29-98df-909395d7fe57
+ - Curve
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+
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+
+
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+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
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+ - ae23b7f4-af8f-4ea6-ac1d-5a7be81e2070
+ - Curve
+ - Curve
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+ - 8bcdb645-a35f-4594-8180-847b70726db5
+ - 1
+
+
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+ -
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+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
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+ - 65d2dfd3-a453-4728-b66c-bd74c7730229
+ - Curve
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+ - 1
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+
+
+
+
+
+
+
+
+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - 24614185-91a3-4fa5-8563-e8bc67616a59
+ - Number
+ - Number
+ - false
+ - 380716a6-5071-4978-96bb-67cc49356929
+ - 1
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+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 65496d62-65cc-47b4-825c-0a0b586d437a
+ - Curvature
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+
+
+
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+
+
+
+
+ - Curve to evaluate
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+ - Curve
+ - Curve
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+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
+ - 1
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+
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+
+ -
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+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 170b7c7e-a141-4cfd-bc78-6b861aa2a794
+ - Parameter
+ - Parameter
+ - false
+ - 50003dbf-6b00-4c00-83ae-28699de8d8bc
+ - 1
+
+
+
+
+ -
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+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - f2fbb2f9-b22e-49bd-9cf9-20fab87c8246
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 4993
+ -2024
+ 50
+ 20
+
+ -
+ 5019.5
+ -2014
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - 2bfcc3e4-b55a-4d77-833b-7df6a0efe70d
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
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+
+
+
+
+
+
+ - Curvature circle at {t}
+ - eff07622-cb14-4e0e-a334-e1abaf6be876
+ - Curvature
+ - Curvature
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+
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+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 0b0b12b3-38ca-4cee-9557-22b72b052405
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
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+
+ -
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+ -1904
+
+
+
+
+
+ - Curve to divide
+ - 391046a6-d7f7-4549-8f14-3a65936585d4
+ - Curve
+ - Curve
+ - false
+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
+ - 1
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+
+ - Number of segments
+ - 6509ce19-5df2-4d89-b10b-a943b80bf215
+ - Count
+ - Count
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+ - 24614185-91a3-4fa5-8563-e8bc67616a59
+ - 1
+
+
+
+
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+
+
+
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+
+
+
+ - 1
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+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 04abbb49-26d3-4d30-bcbf-dd451605802e
+ - Kinks
+ - Kinks
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+
+
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+
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+ - 1
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+
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+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
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+ - 725d8df0-40e0-41fa-9245-4c1b295b05e0
+ - Points
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+
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+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 4f58e54d-9ec5-4f6e-92ed-3072284d0055
+ - Tangents
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+
+
+
+
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+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - 50003dbf-6b00-4c00-83ae-28699de8d8bc
+ - Parameters
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+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
+ - 2
+ - Curve
+ - Curve
+ - false
+ - 17d8af39-a49e-44ac-bca0-b9d062e4e6e8
+ - b20042ba-19dc-4b29-98df-909395d7fe57
+ - 2
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+
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+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
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+ - Deconstruct Arc
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+
+
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+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - bd404888-9e36-4df1-9f31-fe1a3cde1be7
+ - Arc
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+
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+
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+
+
+
+
+
+
+ - Base plane of arc or circle
+ - d34edca5-31cf-47b3-9539-5412e9285071
+ - Base Plane
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+ - false
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+
+
+
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+
+
+
+
+
+
+ - Radius of arc or circle
+ - e4ce3b04-8775-4895-8450-943c46906500
+ - Radius
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+
+
+
+ -
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+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 4a548155-1ce0-4387-b591-8a1b41648eec
+ - Angle
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+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - bc83863a-c981-4606-8cf3-b2a2a8c078a5
+ - One Over X
+ - One Over X
+
+
+
+
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+
+
+
+
+
+ - Input value
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+ - Value
+ - Value
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+
+
+
+
+
+
+ - Output value
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+ - Result
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+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - 0f5bf9fd-0e63-4d7e-b133-bb4ea4e9e33f
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
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+ - 1
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+
+
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+
+ - -1
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+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
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+ - Number Slider
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+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
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+ - Line
+ - Line
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+
+
+
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+
+
+
+
+ - Line start point
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+ - Start Point
+ - Start Point
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+
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+
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+
+
+
+
+
+
+
+ - Line end point
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+ - End Point
+ - End Point
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+ - 1
+
+
+
+
+ -
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+
+
+
+
+
+
+
+ - Line segment
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+ - Line
+ - Line
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+
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+
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+
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+
+
+
+
+
+
+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
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+ - Multiplication
+ - Multiplication
+
+
+
+
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+
+
+
+
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+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 214b65d5-8496-42f1-8bef-2430d275afe1
+ - A
+ - A
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+ - 1
+
+
+
+
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+ -
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+
+
+
+
+
+
+
+ - Second item for multiplication
+ - 6106b827-de84-463d-9d07-c4d467577df0
+ - B
+ - B
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+ - 1
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+
+
+
+ -
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+ -
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+ -2587
+
+
+
+
+
+
+
+ - Result of multiplication
+ - 45f72293-9096-457b-8aaa-b8a7e29695a9
+ - Result
+ - Result
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+ - 0
+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - d5a493e0-17e4-42cb-974b-c4284f5b1a99
+ - Number Slider
+ - Number Slider
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+ - 0
+
+
+
+
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+
+
+
+
+
+ - 6
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+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - fe771a08-1f35-4f88-8916-9b6dfef2ec68
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 4925
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+
+ -
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+ -2532
+
+
+
+
+
+ - Line start point
+ - 24a09de6-a572-4b50-b777-3a8eb6f02134
+ - Start
+ - Start
+ - false
+ - f2fbb2f9-b22e-49bd-9cf9-20fab87c8246
+ - 1
+
+
+
+
+ -
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+
+ -
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+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 79dd4f82-726b-4878-970e-80a489664c77
+ - Direction
+ - Direction
+ - false
+ - 2b911d73-c2cb-448c-a07d-82463b1939a0
+ - 1
+
+
+
+
+ -
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+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
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+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 5bd5136a-d1b8-4ca3-860e-9a21d670bcf9
+ - -ABS(X)
+ - Length
+ - Length
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+ - 45f72293-9096-457b-8aaa-b8a7e29695a9
+ - 1
+
+
+
+
+ -
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+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - f2ace8d6-7d5e-4da7-a7e4-5ecb5e5d79e4
+ - Line
+ - Line
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+ - 0
+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - 8b85ecf3-7092-4149-b7e6-1bfa84672cfe
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
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+ 28
+
+ -
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+ -2268
+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - 67f103a8-8ad0-4f48-b2ab-a99ad0f12a4c
+ - Values
+ - Values
+ - false
+ - 454b5773-097c-4778-bdb9-1c97f13711fa
+ - 1
+
+
+
+
+ -
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+ 36
+ 24
+
+ -
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+ -2268
+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - 47315575-68cf-4b58-a87e-ef4a72ee9277
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
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+
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+
+
+
+
+
+
+
+
+
+
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+ - f6b0ba01-ac2b-4a94-a1ff-ed8925cfdb0c
+ - 1
+
+
+
+
+ -
+ 5293
+ -2042
+ 53
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+
+ -
+ 5321
+ -2027
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 0afad4f5-0ed8-47fe-9f46-3490769b1ba6
+ - Parameter
+ - Parameter
+ - false
+ - 5db79d3b-9b78-4ad4-97ac-63223b0da082
+ - 1
+
+
+
+
+ -
+ 5293
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+
+ -
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+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 04d2db3e-2551-4e07-8db2-19783cd47f50
+ - Point
+ - Point
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+ - 0
+
+
+
+
+ -
+ 5376
+ -2042
+ 50
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+
+ -
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+ -2032
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - 537970a6-8324-4e93-aa3d-7774c594b0d9
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
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+ 5376
+ -2022
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+
+
+
+
+
+
+ - Curvature circle at {t}
+ - ed44b38d-5f7e-4779-ac5b-b5320be5b851
+ - Curvature
+ - Curvature
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+ - 0
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+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 9235f1c2-d8f4-43b0-b5c8-4d5bd86f886a
+ - Divide Curve
+ - Divide Curve
+
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+
+
+ -
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+ 64
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+ -
+ 5354
+ -1932
+
+
+
+
+
+ - Curve to divide
+ - 10fd311d-ee8e-40c5-a28b-6df7dad28866
+ - Curve
+ - Curve
+ - false
+ - f6b0ba01-ac2b-4a94-a1ff-ed8925cfdb0c
+ - 1
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+
+ -
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+ -
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+ -1952
+
+
+
+
+
+
+
+ - Number of segments
+ - c7081f74-9735-4b86-9677-e84bc519a847
+ - Count
+ - Count
+ - false
+ - a2bcb853-2dd5-41c2-bd45-a37832f5a58a
+ - 1
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+
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+
+ - 1
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+
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+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 7f4533be-23b7-482a-9d00-357bbd391c20
+ - Kinks
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+ - 1
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+ - false
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+
+
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+ - 1
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+ - Points
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+ -1952
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+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 1ea64ec4-567a-4a95-9cb7-4b2c1634aedb
+ - Tangents
+ - Tangents
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+ - 0
+
+
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+
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+ -
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+ -1932
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+
+
+
+
+
+
+ - 1
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+ - 5db79d3b-9b78-4ad4-97ac-63223b0da082
+ - Parameters
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+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - f6b0ba01-ac2b-4a94-a1ff-ed8925cfdb0c
+ - Curve
+ - Curve
+ - false
+ - 17d8af39-a49e-44ac-bca0-b9d062e4e6e8
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
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+ - Deconstruct Arc
+ - Deconstruct Arc
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+ - Arc or Circle to deconstruct
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+ - Arc
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+
+ - Base plane of arc or circle
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+ - Base Plane
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+ - Radius of arc or circle
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+ - Radius
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+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 8b74cca8-00fa-4dc3-9ecc-d6d0ab260d66
+ - Angle
+ - Angle
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+
+
+
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - ae43c2ce-251f-46d8-8f58-c9d64366c78e
+ - One Over X
+ - One Over X
+
+
+
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+ - Input value
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+ - Value
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+ - Output value
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+ - Result
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+ - Number Slider
+
+
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+ - Numeric slider for single values
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+ - Number Slider
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+
+
+
+
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+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
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+ - Line
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+
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+
+
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+ - Line end point
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+
+
+
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+ - Line segment
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+ - Line
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+
+
+
+
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 24614185-91a3-4fa5-8563-e8bc67616a59
+ - 65496d62-65cc-47b4-825c-0a0b586d437a
+ - 0b0b12b3-38ca-4cee-9557-22b72b052405
+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
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+ - fe771a08-1f35-4f88-8916-9b6dfef2ec68
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+ - b1f7eb47-b283-4f21-8320-1042508b848e
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+ - 80f98fe5-5344-4fa0-b2bd-6a867c36087b
+ - 0f58e019-287f-4849-b26b-5207e96b678a
+ - d06e8c7b-15a1-4c87-b4e9-346344b02a8e
+ - 21
+ - 28f5691d-7f5b-41e7-944d-2f5d964be7ae
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 8b85ecf3-7092-4149-b7e6-1bfa84672cfe
+ - b302d6af-4016-4518-9fb4-e1db4dfabbe5
+ - f52e54d7-c07a-42da-9223-9788e7060341
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+ - 3f9ba1b6-a21d-463d-a30c-bad601642639
+ - c9bb7af0-764f-49ef-9532-ff62988e6bdf
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+ - f6b0ba01-ac2b-4a94-a1ff-ed8925cfdb0c
+ - 68347974-590b-4408-86d8-db71952ae2e4
+ - ae43c2ce-251f-46d8-8f58-c9d64366c78e
+ - c790fddd-81b5-46ac-bc0f-6b128068238b
+ - a5285a83-3116-48e3-b6f0-63fbf247f9c3
+ - 16
+ - 71353d71-bb86-48b1-90e1-02de9ee818a8
+ - Group
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+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - b2892f3f-beee-4acc-a700-7eef895c20cc
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
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+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - d3b71599-4e2c-4727-9ba4-f479bb418ea1
+ - Values
+ - Values
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+ - ead831d4-9a35-442f-b087-9552edaaf9c7
+ - 1
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+
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+ -
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+ -2270
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+ -
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+ -2258
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+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - 0b607e88-c01e-47e8-bb85-25ecdc4fc07e
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
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+
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+
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+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - 8acb8da9-8a71-42d5-bb53-685404585ba1
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - e89e9ecb-31d5-4da9-88d2-45c97e4dd895
+ - 1
+
+
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+ - -1
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+
+
+
+
+
+
+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
+ - true
+ - f885fe33-58cf-4592-b3e4-92d6463726af
+ - Multiplication
+ - Multiplication
+
+
+
+
+ -
+ 5737
+ -2638
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+ -
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+ -2616
+
+
+
+
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+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 240f403a-b94d-47cd-944b-dc321c71de0e
+ - A
+ - A
+ - true
+ - e89e9ecb-31d5-4da9-88d2-45c97e4dd895
+ - 1
+
+
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+
+ -
+ 5739
+ -2636
+ 14
+ 20
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+ -
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+ -2626
+
+
+
+
+
+
+
+ - Second item for multiplication
+ - b0dc8de3-503b-4d64-b8ce-9c03c8820c95
+ - B
+ - B
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+ -2606
+
+
+
+
+
+
+
+ - Result of multiplication
+ - d4023562-ca73-4431-b094-1c02d2be863d
+ - Result
+ - Result
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+
+
+
+
+ -
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+ -2616
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+
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+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - fdc15e80-2376-4a82-a36c-d6f6b055189b
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
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+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - e9f4e58f-fa1b-4308-9ff1-981b4b295de4
+ - Line SDL
+ - Line SDL
+
+
+
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+ -
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+ -
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+
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+
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+ - Line start point
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+ - Start
+ - Start
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+ - ffddbe9d-2260-4c8b-b010-6b3139c74b78
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+
+
+
+
+
+
+ - Line tangent (direction)
+ - c265dcf5-9ea4-43ef-9223-dc012de7952a
+ - Direction
+ - Direction
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+ - 86f3f081-d11b-4841-a25c-e6cdc41de1e1
+ - 1
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+
+
+
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+ - Line length
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+ - -ABS(X)
+ - Length
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+ - 1
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+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 2d999aec-8af8-4928-b3c4-76236b958947
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
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+ -2581
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+ -2551
+
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - a3bd958c-6273-468b-bfcf-57e2ec139954
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 5731
+ -2742
+ 144
+ 64
+
+ -
+ 5805
+ -2710
+
+
+
+
+
+ - Curve to evaluate
+ - 16eca065-31f9-4048-909f-b645d3e524c1
+ - Curve
+ - Curve
+ - false
+ - 2d999aec-8af8-4928-b3c4-76236b958947
+ - 1
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+
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+ -
+ 5733
+ -2740
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+ 20
+
+ -
+ 5763
+ -2730
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 62ba40d2-92b8-441f-84f2-acb9198f55d6
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
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+ -2720
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+
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+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 1568caaa-7e7d-4134-b0f5-876435d023ce
+ - Normalized
+ - Normalized
+ - false
+ - 0
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+
+
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+ -
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+ -2700
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+ - 1
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+
+
+
+ - 1
+ - {0}
+
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+
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+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 5495358b-d752-4cbc-ba57-abbf65de1fbc
+ - Point
+ - Point
+ - false
+ - 0
+
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+
+
+ -
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+ -2740
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+ 20
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+ -
+ 5848
+ -2730
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - e45663b7-103b-43a1-9ef9-27996d8de5c6
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 5820
+ -2720
+ 53
+ 20
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+ -
+ 5848
+ -2710
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - 7b80180f-569e-4d76-a94a-d663b8d3b6f0
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
+ 5820
+ -2700
+ 53
+ 20
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+ -
+ 5848
+ -2690
+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 47bdb401-d65e-4560-b425-215c56a3abdd
+ - Interpolate
+ - Interpolate
+
+
+
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+ -
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+ -2844
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+ 84
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+ -
+ 5804
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+
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+
+
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+ - 1
+ - Interpolation points
+ - 2473120e-a925-40a9-9ae2-6e62cc333e66
+ - Vertices
+ - Vertices
+ - false
+ - 5495358b-d752-4cbc-ba57-abbf65de1fbc
+ - 1
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+
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+ -
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+ -2842
+ 50
+ 20
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+ -
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+ -2832
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+
+
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+
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+ - Curve degree
+ - 6e0e9873-5ec1-45cd-b8b2-cf0fca1831ca
+ - Degree
+ - Degree
+ - false
+ - 0
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+ -2822
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+ 20
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+ -
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+ -2812
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+ - 1
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+ - 1
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+
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+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 02bcd526-d328-4007-bfba-b0406dd71014
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
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+ -
+ 5739
+ -2802
+ 50
+ 20
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+ -
+ 5765.5
+ -2792
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+ - 1
+
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+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 3d33e03a-661b-4c15-ab3e-24f3acdeaa7e
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
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+
+ -
+ 5739
+ -2782
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+ -
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+ -2772
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+ - 1
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+ - 1
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+
+
+
+
+ - 2
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - 2b3f4056-176a-4a24-bd60-e8f390290566
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
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+ -
+ 5819
+ -2842
+ 41
+ 26
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+ -
+ 5841
+ -2828.667
+
+
+
+
+
+
+
+ - Curve length
+ - f2035d3a-c123-40df-a3ce-1a5dc5da796d
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 5819
+ -2816
+ 41
+ 27
+
+ -
+ 5841
+ -2802
+
+
+
+
+
+
+
+ - Curve domain
+ - 69ac4299-caa9-47a3-8e7f-dc083fd7c7d3
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 5819
+ -2789
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+ 27
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+ -
+ 5841
+ -2775.333
+
+
+
+
+
+
+
+
+
+
+
+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
+
+
+
+ - A panel for custom notes and text values
+ - e265c5b0-82b5-47fc-8dbf-058f54be1af3
+ - Panel
+
+ - false
+ - 0
+ - e89e9ecb-31d5-4da9-88d2-45c97e4dd895
+ - 1
+ - Double click to edit panel content…
+
+
+
+
+ -
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+ 160
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+ - 0
+ - 0
+ - 0
+ -
+ 5915.299
+ -2598.879
+
+
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+
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+ -
+ 255;255;255;255
+
+ - true
+ - true
+ - true
+ - false
+ - false
+ - true
+
+
+
+
+
+
+
+
+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - b30f2b0f-5050-42f7-a970-24bab3a4e226
+ - Number
+ - Number
+ - false
+ - 380716a6-5071-4978-96bb-67cc49356929
+ - 1
+
+
+
+
+ -
+ 5750
+ -1819
+ 50
+ 24
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+ -
+ 5775.657
+ -1807.783
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - f56c81ff-eca8-4d60-9fec-b48e2bf7204e
+ - Curvature
+ - Curvature
+
+
+
+
+ -
+ 5709
+ -2010
+ 137
+ 64
+
+ -
+ 5779
+ -1978
+
+
+
+
+
+ - Curve to evaluate
+ - e0d3692d-6e96-4472-b242-777a59156d37
+ - Curve
+ - Curve
+ - false
+ - cbbfb653-5eea-4ec5-8c54-927e8ab70166
+ - 1
+
+
+
+
+ -
+ 5711
+ -2008
+ 53
+ 30
+
+ -
+ 5739
+ -1993
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 569e1c7f-2246-42f4-a79e-ecd05bd2b2a7
+ - Parameter
+ - Parameter
+ - false
+ - c21440f6-efda-4c7c-b4c2-e4676bf8d3f0
+ - 1
+
+
+
+
+ -
+ 5711
+ -1978
+ 53
+ 30
+
+ -
+ 5739
+ -1963
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 1b1389d8-d7c3-42ea-9693-3998ca641912
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 5794
+ -2008
+ 50
+ 20
+
+ -
+ 5820.5
+ -1998
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - c327e5cb-6835-4491-b546-b36ff747a706
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 5794
+ -1988
+ 50
+ 20
+
+ -
+ 5820.5
+ -1978
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - db918ea3-61ea-4955-a0a8-0e3b357ade1f
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 5794
+ -1968
+ 50
+ 20
+
+ -
+ 5820.5
+ -1958
+
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - a5b4d353-6db9-487d-b8b7-cf111abdbefc
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 5725
+ -1933
+ 125
+ 64
+
+ -
+ 5775
+ -1901
+
+
+
+
+
+ - Curve to divide
+ - d92d4d44-ce92-4b6e-8bd6-a39adf40d12d
+ - Curve
+ - Curve
+ - false
+ - cbbfb653-5eea-4ec5-8c54-927e8ab70166
+ - 1
+
+
+
+
+ -
+ 5727
+ -1931
+ 33
+ 20
+
+ -
+ 5745
+ -1921
+
+
+
+
+
+
+
+ - Number of segments
+ - 09efc75d-2edd-42a9-bd85-4fd84c4fd3f6
+ - Count
+ - Count
+ - false
+ - b30f2b0f-5050-42f7-a970-24bab3a4e226
+ - 1
+
+
+
+
+ -
+ 5727
+ -1911
+ 33
+ 20
+
+ -
+ 5745
+ -1901
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 2921def4-7db6-46e7-b2fb-905580887d7f
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 5727
+ -1891
+ 33
+ 20
+
+ -
+ 5745
+ -1881
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 8deaf13c-ca3f-4eb7-8b38-9626c4067590
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 5790
+ -1931
+ 58
+ 20
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+ -
+ 5820.5
+ -1921
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 125bccb9-b499-4b50-85c5-7581cde7e820
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 5790
+ -1911
+ 58
+ 20
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+ -
+ 5820.5
+ -1901
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - c21440f6-efda-4c7c-b4c2-e4676bf8d3f0
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 5790
+ -1891
+ 58
+ 20
+
+ -
+ 5820.5
+ -1881
+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - cbbfb653-5eea-4ec5-8c54-927e8ab70166
+ - Curve
+ - Curve
+ - false
+ - 242c4148-9214-4bff-8534-d255fe9857a8
+ - 1
+
+
+
+
+ -
+ 5756
+ -1791
+ 50
+ 24
+
+ -
+ 5781.431
+ -1779.938
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - cb2a991b-9194-48d2-b86f-b28e15f6e5d6
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 5729
+ -2081
+ 114
+ 64
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+ -
+ 5769
+ -2049
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 9df67b6f-098c-49f5-936c-dcf6e535611f
+ - Arc
+ - Arc
+ - false
+ - db918ea3-61ea-4955-a0a8-0e3b357ade1f
+ - 1
+
+
+
+
+ -
+ 5731
+ -2079
+ 23
+ 60
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+ -
+ 5744
+ -2049
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 093a71c8-f9ce-4c1a-8106-43876b316be0
+ - Base Plane
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+ - false
+ - 0
+
+
+
+
+ -
+ 5784
+ -2079
+ 57
+ 20
+
+ -
+ 5814
+ -2069
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 7955181f-4b66-428b-8888-7d2b91aea03f
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 5784
+ -2059
+ 57
+ 20
+
+ -
+ 5814
+ -2049
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 0cddff04-fc6f-4bc9-bdd0-d3e1d7f0743e
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 5784
+ -2039
+ 57
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+ -
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+ -2029
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 726714bf-a532-4598-b71c-751c5b0de664
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 5736
+ -2205
+ 100
+ 28
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+ -
+ 5785
+ -2191
+
+
+
+
+
+ - Input value
+ - cc86df03-30e6-4e03-9336-e0ac7133e989
+ - Value
+ - Value
+ - false
+ - 7955181f-4b66-428b-8888-7d2b91aea03f
+ - 1
+
+
+
+
+ -
+ 5738
+ -2203
+ 32
+ 24
+
+ -
+ 5755.5
+ -2191
+
+
+
+
+
+
+
+ - Output value
+ - 118b4d1c-3c11-4520-8a55-5b4f92b96894
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
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+ -
+ 5800
+ -2203
+ 34
+ 24
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+ -
+ 5818.5
+ -2191
+
+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - 41a81557-ae26-4b4c-95c0-89dc8e24bba6
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 5671
+ -1844
+ 198
+ 20
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+ -
+ 5671.656
+ -1843.208
+
+
+
+
+
+ - 0
+ - 1
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+ - 256
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+ - 29
+
+
+
+
+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 17443e9c-05b6-4a61-b68a-080b072fb31e
+ - Line
+ - Line
+
+
+
+
+ -
+ 5722
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+ 114
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+ -
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+
+
+
+
+
+ - Line start point
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+ - Start Point
+ - Start Point
+ - false
+ - 1b1389d8-d7c3-42ea-9693-3998ca641912
+ - 1
+
+
+
+
+ -
+ 5724
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+ 55
+ 20
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+ -
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+
+
+
+
+
+
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+ - Line end point
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+ - End Point
+ - End Point
+ - false
+ - 093a71c8-f9ce-4c1a-8106-43876b316be0
+ - 1
+
+
+
+
+ -
+ 5724
+ -2133
+ 55
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+ -
+ 5753
+ -2123
+
+
+
+
+
+
+
+ - Line segment
+ - 86f3f081-d11b-4841-a25c-e6cdc41de1e1
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
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+ 5809
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+
+ -
+ 5823
+ -2133
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - b2892f3f-beee-4acc-a700-7eef895c20cc
+ - 8acb8da9-8a71-42d5-bb53-685404585ba1
+ - f885fe33-58cf-4592-b3e4-92d6463726af
+ - fdc15e80-2376-4a82-a36c-d6f6b055189b
+ - e9f4e58f-fa1b-4308-9ff1-981b4b295de4
+ - a3bd958c-6273-468b-bfcf-57e2ec139954
+ - 47bdb401-d65e-4560-b425-215c56a3abdd
+ - e265c5b0-82b5-47fc-8dbf-058f54be1af3
+ - b30f2b0f-5050-42f7-a970-24bab3a4e226
+ - f56c81ff-eca8-4d60-9fec-b48e2bf7204e
+ - a5b4d353-6db9-487d-b8b7-cf111abdbefc
+ - cbbfb653-5eea-4ec5-8c54-927e8ab70166
+ - cb2a991b-9194-48d2-b86f-b28e15f6e5d6
+ - 726714bf-a532-4598-b71c-751c5b0de664
+ - 41a81557-ae26-4b4c-95c0-89dc8e24bba6
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+
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+
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+
+
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+
+
+
+
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+ - Split segments at kinks
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+
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+ - 1
+ - Tangent vectors at division points
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+
+
+
+
+ - 1
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+ - Parameters
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+
+
+
+
+
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+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
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+ - fd167264-ba72-48e2-b96f-23a14f862b19
+ - Curve
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - Deconstruct Arc
+ - Deconstruct Arc
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+ - Arc or Circle to deconstruct
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+ - Base plane of arc or circle
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+ - Angle domain (in radians) of arc
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
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+
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+ - Compute one over x.
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+ - One Over X
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+ - Numeric slider for single values
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+ - Line
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+ - Create a line between two points.
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+ - A group of Grasshopper objects
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+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
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+
+
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+ - Compute relative differences for a list of data
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+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
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+ - Relative Differences
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+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
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+ - Contains a collection of generic curves
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+
+
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+ - Compute relative differences for a list of data
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+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
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+
+
+
+ - 1
+ - Display a set of y-values as a graph
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+ - Quick Graph
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+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
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+ - Mathematical multiplication
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+ - Multiplication
+ - Multiplication
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+
+
+
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+ - First item for multiplication
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+ - A
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+
+
+
+
+
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+ - Second item for multiplication
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+ - B
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+
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+ - Result of multiplication
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+ - Number Slider
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+ - Numeric slider for single values
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+ - Number Slider
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
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+ - 326dddf9-c5cc-4f04-b825-e9f0cd122f18
+ - Line SDL
+ - Line SDL
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+ - Direction
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+ - -ABS(X)
+ - Length
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+ - Line segment
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+ - Line
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+
+
+
+
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - b2b6ccc2-7360-4477-976d-93a53351e0c9
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
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+
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+
+
+
+
+
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+ - Length factor for curve evaluation
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+ - Length
+ - Length
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+
+
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+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - ee50d081-1b64-4062-9491-28d8b1fa4ebb
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
+ -
+ 6563
+ -2692
+ 57
+ 20
+
+ -
+ 6593
+ -2682
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 27b5c7bc-7cca-4495-8b96-4bb7dd780cd1
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 6650
+ -2732
+ 53
+ 20
+
+ -
+ 6678
+ -2722
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 547f2a6e-f807-449f-a72c-fa9b2a44cb89
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 6650
+ -2712
+ 53
+ 20
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+ -
+ 6678
+ -2702
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - 9db69c8c-08b7-45f9-9adc-bfa6e33ff213
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
+ 6650
+ -2692
+ 53
+ 20
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+ -
+ 6678
+ -2682
+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 3fdd8494-36fb-460b-8234-2cc113c8d6f7
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 6567
+ -2836
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+ -
+ 6634
+ -2794
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - 3512cba8-2490-44f9-8676-03a4147f991a
+ - Vertices
+ - Vertices
+ - false
+ - 27b5c7bc-7cca-4495-8b96-4bb7dd780cd1
+ - 1
+
+
+
+
+ -
+ 6569
+ -2834
+ 50
+ 20
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+ -
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+ -2824
+
+
+
+
+
+
+
+ - Curve degree
+ - 74b21ef7-6ca2-4b4b-be05-1e53728dc386
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 6569
+ -2814
+ 50
+ 20
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+ -
+ 6595.5
+ -2804
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+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 40048582-df17-48b9-967b-3f977330e5e0
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 6569
+ -2794
+ 50
+ 20
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+ -
+ 6595.5
+ -2784
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 88c1bcca-7a71-4180-889b-f761b687fa86
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 6569
+ -2774
+ 50
+ 20
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+ -
+ 6595.5
+ -2764
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 2
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - f149ec23-8d09-4ee2-b304-bc0821030d5d
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 6649
+ -2834
+ 41
+ 26
+
+ -
+ 6671
+ -2820.667
+
+
+
+
+
+
+
+ - Curve length
+ - ef664933-031d-460a-94fc-c7c199b66103
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 6649
+ -2808
+ 41
+ 27
+
+ -
+ 6671
+ -2794
+
+
+
+
+
+
+
+ - Curve domain
+ - 34e9c802-2fd2-42d8-830e-7e94eb801758
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 6649
+ -2781
+ 41
+ 27
+
+ -
+ 6671
+ -2767.333
+
+
+
+
+
+
+
+
+
+
+
+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
+
+
+
+ - A panel for custom notes and text values
+ - 81853495-cae5-4962-b7b3-90179e8671e2
+ - Panel
+
+ - false
+ - 0
+ - 6dff4ab7-25dd-455d-83bc-3a701ff8924f
+ - 1
+ - Double click to edit panel content…
+
+
+
+
+ -
+ 6712
+ -2573
+ 160
+ 274
+
+ - 0
+ - 0
+ - 0
+ -
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+ -2572.404
+
+
+
+
+
+ -
+ 255;255;255;255
+
+ - true
+ - true
+ - true
+ - false
+ - false
+ - true
+
+
+
+
+
+
+
+
+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - d9f47135-4f11-47d6-8df5-516451eb22b5
+ - Number
+ - Number
+ - false
+ - 380716a6-5071-4978-96bb-67cc49356929
+ - 1
+
+
+
+
+ -
+ 6580
+ -1809
+ 50
+ 24
+
+ -
+ 6605.951
+ -1797.313
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - bf565e9e-b484-4a50-8e2d-2c0b920f04e4
+ - Curvature
+ - Curvature
+
+
+
+
+ -
+ 6539
+ -2002
+ 137
+ 64
+
+ -
+ 6609
+ -1970
+
+
+
+
+
+ - Curve to evaluate
+ - 8bbd39fb-6a3b-45cf-a8c5-6e52aa762e2f
+ - Curve
+ - Curve
+ - false
+ - 3c453084-5350-448a-b055-af469684b361
+ - 1
+
+
+
+
+ -
+ 6541
+ -2000
+ 53
+ 30
+
+ -
+ 6569
+ -1985
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 0ef13f5a-9249-4a27-9170-f6f9b5277657
+ - Parameter
+ - Parameter
+ - false
+ - d054c6c4-70fe-4af8-9a08-21f4e2613d76
+ - 1
+
+
+
+
+ -
+ 6541
+ -1970
+ 53
+ 30
+
+ -
+ 6569
+ -1955
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 367a44f5-8cf1-4b36-8cf9-1cec902f5e7b
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 6624
+ -2000
+ 50
+ 20
+
+ -
+ 6650.5
+ -1990
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - fea8dc43-1d23-44be-ab9a-0fe87b993c50
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 6624
+ -1980
+ 50
+ 20
+
+ -
+ 6650.5
+ -1970
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - b6447e1a-8841-4041-82a5-0dd3cc661c36
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 6624
+ -1960
+ 50
+ 20
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+ -
+ 6650.5
+ -1950
+
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 313f311f-9c52-42e1-b70b-75e14285270b
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 6555
+ -1925
+ 125
+ 64
+
+ -
+ 6605
+ -1893
+
+
+
+
+
+ - Curve to divide
+ - caec8c90-c684-40c3-863a-2d7f2b68405e
+ - Curve
+ - Curve
+ - false
+ - 3c453084-5350-448a-b055-af469684b361
+ - 1
+
+
+
+
+ -
+ 6557
+ -1923
+ 33
+ 20
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+ -
+ 6575
+ -1913
+
+
+
+
+
+
+
+ - Number of segments
+ - 629e6432-1634-458e-b773-94f7318e289a
+ - Count
+ - Count
+ - false
+ - d9f47135-4f11-47d6-8df5-516451eb22b5
+ - 1
+
+
+
+
+ -
+ 6557
+ -1903
+ 33
+ 20
+
+ -
+ 6575
+ -1893
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 65daa46d-f922-4338-8397-ab7433ab7d02
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 6557
+ -1883
+ 33
+ 20
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+ -
+ 6575
+ -1873
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 551c58fe-b13d-4543-b220-2ee9a49419d1
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 6620
+ -1923
+ 58
+ 20
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+ -
+ 6650.5
+ -1913
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 342c060f-a349-449c-a249-8c8ff0284b8a
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 6620
+ -1903
+ 58
+ 20
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+ -
+ 6650.5
+ -1893
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - d054c6c4-70fe-4af8-9a08-21f4e2613d76
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 6620
+ -1883
+ 58
+ 20
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+ -
+ 6650.5
+ -1873
+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - 3c453084-5350-448a-b055-af469684b361
+ - Curve
+ - Curve
+ - false
+ - 242c4148-9214-4bff-8534-d255fe9857a8
+ - 1
+
+
+
+
+ -
+ 6586
+ -1781
+ 50
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+ -
+ 6611.726
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+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - bab2137a-45e5-44f4-b9e4-5c536353c1ea
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
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+ -
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+ 114
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+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - df856ed2-8b3e-4dac-9896-8f1122f0cce3
+ - Arc
+ - Arc
+ - false
+ - b6447e1a-8841-4041-82a5-0dd3cc661c36
+ - 1
+
+
+
+
+ -
+ 6561
+ -2071
+ 23
+ 60
+
+ -
+ 6574
+ -2041
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - bce58227-624d-466a-b028-54ba84d4a246
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 6614
+ -2071
+ 57
+ 20
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+ -
+ 6644
+ -2061
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 77fc74b5-b7b7-4804-b052-293eb6addbf8
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 6614
+ -2051
+ 57
+ 20
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+ -
+ 6644
+ -2041
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - b6ec259f-3cac-46c1-93b4-6b7a127f573a
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
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+ 6614
+ -2031
+ 57
+ 20
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+ 6644
+ -2021
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - bac0064b-8de4-445e-b11b-65851d4f45a9
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 6565
+ -2164
+ 100
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+
+
+
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+ - Input value
+ - 518dc2f9-e2f0-483c-8ef6-f97b4411e15c
+ - Value
+ - Value
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+ - 77fc74b5-b7b7-4804-b052-293eb6addbf8
+ - 1
+
+
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+
+ -
+ 6567
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+ 32
+ 24
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+ -
+ 6584.5
+ -2150
+
+
+
+
+
+
+
+ - Output value
+ - dfe4162f-ec3c-4286-8558-a6ccf61bdf68
+ - Result
+ - Result
+ - false
+ - 0
+
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+ 24
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+ -
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+
+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - ef969a0e-a990-4b73-84c0-35b4cb6cc9b4
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 6501
+ -1833
+ 198
+ 20
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+ -1832.738
+
+
+
+
+
+ - 0
+ - 1
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+ - 256
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+
+
+
+
+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 1a3f86c7-3d53-433e-9a66-c7d2f76394b3
+ - Line
+ - Line
+
+
+
+
+ -
+ 6559
+ -2130
+ 114
+ 44
+
+ -
+ 6631
+ -2108
+
+
+
+
+
+ - Line start point
+ - 4621037b-d27e-41de-8f6b-648ab934971c
+ - Start Point
+ - Start Point
+ - false
+ - 367a44f5-8cf1-4b36-8cf9-1cec902f5e7b
+ - 1
+
+
+
+
+ -
+ 6561
+ -2128
+ 55
+ 20
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+ -
+ 6590
+ -2118
+
+
+
+
+
+
+
+ - Line end point
+ - 604dfdd8-9f41-404a-becb-d1af1c60f45b
+ - End Point
+ - End Point
+ - false
+ - bce58227-624d-466a-b028-54ba84d4a246
+ - 1
+
+
+
+
+ -
+ 6561
+ -2108
+ 55
+ 20
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+ -
+ 6590
+ -2098
+
+
+
+
+
+
+
+ - Line segment
+ - 0832dd57-2948-4740-8763-9d7a7e3a5f0b
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 6646
+ -2128
+ 25
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+ -
+ 6660
+ -2108
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 497dcb0a-f4bf-440a-b0e8-b4aac5e9bba8
+ - 7daf04aa-0d0d-4ee3-bbfc-a7cff0e3edcd
+ - 513af13a-c90a-4aef-a0a9-229ce814b0f4
+ - 86f63aab-6548-46b6-8a94-9f6dc8ad05a1
+ - 326dddf9-c5cc-4f04-b825-e9f0cd122f18
+ - b2b6ccc2-7360-4477-976d-93a53351e0c9
+ - 3fdd8494-36fb-460b-8234-2cc113c8d6f7
+ - 81853495-cae5-4962-b7b3-90179e8671e2
+ - d9f47135-4f11-47d6-8df5-516451eb22b5
+ - bf565e9e-b484-4a50-8e2d-2c0b920f04e4
+ - 313f311f-9c52-42e1-b70b-75e14285270b
+ - 3c453084-5350-448a-b055-af469684b361
+ - bab2137a-45e5-44f4-b9e4-5c536353c1ea
+ - bac0064b-8de4-445e-b11b-65851d4f45a9
+ - ef969a0e-a990-4b73-84c0-35b4cb6cc9b4
+ - 1a3f86c7-3d53-433e-9a66-c7d2f76394b3
+ - 16
+ - 85dc4cb9-51c9-4fc7-8f07-332ab9734cce
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - 1dc74ee4-dd7b-4d22-94f3-f806d9a9dcc9
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
+ 6551
+ -2268
+ 128
+ 28
+
+ -
+ 6604
+ -2254
+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - a065e477-5536-47e5-b5ac-10ea2ea59f01
+ - Values
+ - Values
+ - false
+ - 30962981-9ec3-4321-87d9-df747341a26d
+ - 1
+
+
+
+
+ -
+ 6553
+ -2266
+ 36
+ 24
+
+ -
+ 6572.5
+ -2254
+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - 090e8dbb-4842-4a13-b69d-909ddcb3adcd
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
+ 6619
+ -2266
+ 58
+ 24
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+ -
+ 6649.5
+ -2254
+
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - 53e2df98-24a9-45b0-a97c-5e1469b6e8c1
+ - Relative Differences
+ - Relative Differences
+
+
+
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+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
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+
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+ - Compute relative differences for a list of data
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+
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+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
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+ - Numeric slider for single values
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+ - Create a line between two points.
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+ - Mathematical multiplication
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - -ABS(X)
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+ - Panel
+
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+ - A panel for custom notes and text values
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+ - Panel
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 7e7d9a2e-2757-4207-ab4d-40bbf40755ec
+ - Evaluate Length
+ - Evaluate Length
+
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+ - Length factor for curve evaluation
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+ - Length
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
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+ - A panel for custom notes and text values
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+ - Contains a collection of floating point numbers
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+ - Curvature
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+ - Evaluate the curvature of a curve at a specified parameter.
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
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+ - Divide a curve into equal length segments
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+
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+ - Split segments at kinks
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+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
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+ - Contains a collection of generic curves
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+ - Deconstruct Arc
+
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+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - Deconstruct Arc
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+ - Compute one over x.
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+ - 1
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+
+
+
+
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+ - Wrap index to list bounds
+ - d8a4ef94-c986-4267-b16f-7c941f30d435
+ - Wrap
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+ - 1
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+ - false
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+ - Item at {i'}
+ - 54974404-2502-43bb-bdfc-a609a5c651fe
+ - false
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+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
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+ - Numeric scroller for single numbers
+ - 3fb239e5-e38e-4479-8639-e29612013d6a
+ - Digit Scroller
+ - Digit Scroller
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+ - 12
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+
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+ - 3cadddef-1e2b-4c09-9390-0e8f78f7609f
+ - Merge
+
+
+
+
+ - Merge a bunch of data streams
+ - true
+ - 5262b612-4a2f-4510-8d3d-4ed7803669e0
+ - Merge
+ - Merge
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+ - 0bb3d234-9097-45db-9998-621639c87d3b
+ - Bounding Box
+
+
+
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+ - Solve oriented geometry bounding boxes.
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+ - 642a33c0-2799-4d68-bb2b-da1bf8ccc058
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+ - 1
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+ - Content
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+ - BoundingBox orientation plane
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+
+
+
+
+
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+ - Aligned bounding box in world coordinates
+ - 0a25ea0a-1d20-4037-9f7b-df6cab59f946
+ - Box
+ - Box
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+ - Bounding box in orientation plane coordinates
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+ - Box
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+
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+
+
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+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - ca33dd83-2f76-44d4-b96d-b570c81b8d96
+ - Number
+ - Number
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 7afd325f-440d-4ea5-b9d0-d98d7b05a1fa
+ - Curvature
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+
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+ - Curve to evaluate
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+ - Curve
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+ - 49d38de8-c3da-4e5f-939e-2e4501d3cde9
+ - 1
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+ - Parameter on curve domain to evaluate
+ - c42e6b9f-7497-4596-a02a-f59e02eeb39d
+ - Parameter
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+ - Point on curve at {t}
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+ - Point
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+
+
+
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+
+
+ - Curvature vector at {t}
+ - a98737cd-fda9-44d4-81b6-5f4e2930391a
+ - Curvature
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+ -5550
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+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 6f07aca2-8234-4f2c-b200-a77557eb8073
+ - Curvature
+ - Curvature
+ - false
+ - 0
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+
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+
+
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+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 890701a5-d28e-492b-8aa2-81825cdf350b
+ - Divide Curve
+ - Divide Curve
+
+
+
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+ -
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+
+
+
+
+ - Curve to divide
+ - 0bed8304-319f-4d7d-bd10-4fa13fb2312f
+ - Curve
+ - Curve
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+ - 49d38de8-c3da-4e5f-939e-2e4501d3cde9
+ - 1
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+
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+ -
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+
+
+
+
+
+
+ - Number of segments
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+ - Count
+ - Count
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+
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+
+ -
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+
+ - 1
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+
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+
+ - 1
+ - {0}
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+
+
+
+ - 10
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+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - efdd48a5-6e64-4a6f-a6b3-9be18b5979e1
+ - Kinks
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+ - 1
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+ - false
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+
+
+
+ - 1
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+ - Points
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+
+
+
+
+
+ - 1
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+ - 78f2c716-0d98-4ea0-b3de-e9fcf23dd6dd
+ - Tangents
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+
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+
+ - 1
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+ - Parameters
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+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - 49d38de8-c3da-4e5f-939e-2e4501d3cde9
+ - Curve
+ - Curve
+ - false
+ - 2703edc7-875c-4c85-b3b7-6889f6fe339b
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+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 376ac442-89ab-4580-bf8a-067c69ee584d
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
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+
+
+
+
+ - Arc or Circle to deconstruct
+ - 74fa9468-15ba-4773-8f91-eeb99dd2a2fe
+ - Arc
+ - Arc
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+
+
+
+
+
+
+ - Base plane of arc or circle
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+ - Base Plane
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+
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+
+
+
+
+
+
+ - Radius of arc or circle
+ - 4598e6a6-4d06-4238-929f-1358abdaecb8
+ - Radius
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+
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+
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+
+
+
+
+
+
+ - Angle domain (in radians) of arc
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+ - Angle
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+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 481a1d85-06e6-4918-bae1-4472415a1a40
+ - One Over X
+ - One Over X
+
+
+
+
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+
+
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+
+ - Input value
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+ - Value
+ - Value
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+ - 1
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+
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+
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+
+
+
+
+
+
+ - Output value
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+ - Result
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+ - 0
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+
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+
+
+
+
+
+
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+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - bbed6425-f0ac-4241-be66-c699d2cd5407
+ - Quick Graph
+ - Quick Graph
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+ - f05f323c-332f-448a-a60f-bce3faea965e
+ - 1
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+
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+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
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+ - Numeric slider for single values
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+ - Number Slider
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+
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+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
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+ - Line
+ - Line
+
+
+
+
+ -
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+
+
+
+
+ - Line start point
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+ - Start Point
+ - Start Point
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+ - 563c72fb-fe22-4245-ab21-0c885f8534bc
+ - 1
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+
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+
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+ -5724
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+
+
+
+
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+ - Line end point
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+ - End Point
+ - End Point
+ - false
+ - dc423e1d-bba2-4bfe-9057-1a91dbe85837
+ - 1
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+
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+
+ -
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+
+
+
+
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+ - Line segment
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+ - Line
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+
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+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
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+ - 1b4611fa-c25e-4f87-af41-bd5922be6420
+ - Multiplication
+ - Multiplication
+
+
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+
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+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 2a3ae467-7ee4-4882-bdea-d0b4ceda308d
+ - A
+ - A
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+ - f05f323c-332f-448a-a60f-bce3faea965e
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+
+
+
+
+
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+ - Second item for multiplication
+ - 4521c4ab-3fc1-4f5e-9ea0-2a80813d24a4
+ - B
+ - B
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+ -
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+ -
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+ -6066
+
+
+
+
+
+
+
+ - Result of multiplication
+ - 379bea4f-7563-492f-be0b-8fd4e1cf6a6b
+ - Result
+ - Result
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+ - 0
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+
+
+
+
+
+
+
+
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+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - e48f210f-1926-49fb-ac31-2ea9b1cc86c3
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 3814
+ -3218
+ 114
+ 64
+
+ -
+ 3854
+ -3186
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 34e14888-7403-4cd6-b653-7bc5a3be36ac
+ - Arc
+ - Arc
+ - false
+ - a2d6260f-afee-44b3-a365-b92634922e3a
+ - 1
+
+
+
+
+ -
+ 3816
+ -3216
+ 23
+ 60
+
+ -
+ 3829
+ -3186
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 71e93b88-c1c0-47d6-950b-44ed11bacbec
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 3869
+ -3216
+ 57
+ 20
+
+ -
+ 3899
+ -3206
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 888dec7f-8c20-44c6-a6fe-9deaec07db13
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 3869
+ -3196
+ 57
+ 20
+
+ -
+ 3899
+ -3186
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - bf931d8e-f742-4912-8cbd-31cd18cc1a0c
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 3869
+ -3176
+ 57
+ 20
+
+ -
+ 3899
+ -3166
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 41167251-f3bc-431c-8567-6fbe617c44f4
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 3815
+ -3345
+ 100
+ 28
+
+ -
+ 3864
+ -3331
+
+
+
+
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+ - Input value
+ - 376516c8-889d-479a-8411-7c5cefe2542e
+ - Value
+ - Value
+ - false
+ - 888dec7f-8c20-44c6-a6fe-9deaec07db13
+ - 1
+
+
+
+
+ -
+ 3817
+ -3343
+ 32
+ 24
+
+ -
+ 3834.5
+ -3331
+
+
+
+
+
+
+
+ - Output value
+ - ac62aec8-0594-44ee-8310-8191d5382a5d
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 3879
+ -3343
+ 34
+ 24
+
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+ 3897.5
+ -3331
+
+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - 2a23682c-70fd-4733-acc0-1f1bc603e6dc
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - cce10eb2-2264-4073-b519-67a913bed946
+ - 1
+
+
+
+
+ -
+ 3818
+ -3509
+ 150
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+
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+ -3508.407
+
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+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - 80ee8786-79d0-41af-9d7a-fe29f1f756f8
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 3773
+ -2952
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+
+
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+
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+
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+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 6e0d3d38-8be9-47b3-8a9e-b1deaee26b5a
+ - Line
+ - Line
+
+
+
+
+ -
+ 3820
+ -3286
+ 114
+ 44
+
+ -
+ 3892
+ -3264
+
+
+
+
+
+ - Line start point
+ - e56e9225-cd4a-4ec4-8375-94a14bf86ff0
+ - Start Point
+ - Start Point
+ - false
+ - 7e3b3253-1d53-4364-aa37-088570ea46d9
+ - 1
+
+
+
+
+ -
+ 3822
+ -3284
+ 55
+ 20
+
+ -
+ 3851
+ -3274
+
+
+
+
+
+
+
+ - Line end point
+ - 6b3cb1d6-ddb1-4680-9b52-e2052df04e4f
+ - End Point
+ - End Point
+ - false
+ - 71e93b88-c1c0-47d6-950b-44ed11bacbec
+ - 1
+
+
+
+
+ -
+ 3822
+ -3264
+ 55
+ 20
+
+ -
+ 3851
+ -3254
+
+
+
+
+
+
+
+ - Line segment
+ - 0904ce0a-dd46-4b46-ad7a-cb76599e8a2c
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 3907
+ -3284
+ 25
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+
+ -
+ 3921
+ -3264
+
+
+
+
+
+
+
+
+
+
+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
+ - true
+ - edcca381-e217-4938-944c-141545a04953
+ - Multiplication
+ - Multiplication
+
+
+
+
+ -
+ 3846
+ -3648
+ 82
+ 44
+
+ -
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+ -3626
+
+
+
+
+
+ - 2
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+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 4e37858c-be46-4f29-99ba-27eea0142734
+ - A
+ - A
+ - true
+ - cce10eb2-2264-4073-b519-67a913bed946
+ - 1
+
+
+
+
+ -
+ 3848
+ -3646
+ 14
+ 20
+
+ -
+ 3856.5
+ -3636
+
+
+
+
+
+
+
+ - Second item for multiplication
+ - c4a92fda-ed78-4d14-9b1d-228fb99bdb3f
+ - B
+ - B
+ - true
+ - 11307b3c-6846-4880-8a6c-93e9fdb7d231
+ - 1
+
+
+
+
+ -
+ 3848
+ -3626
+ 14
+ 20
+
+ -
+ 3856.5
+ -3616
+
+
+
+
+
+
+
+ - Result of multiplication
+ - 0b36711c-d6c1-44b3-9855-3ba9de33b238
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 3892
+ -3646
+ 34
+ 40
+
+ -
+ 3910.5
+ -3626
+
+
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 4ad014e0-0055-4480-8486-cda8358dbefc
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 3834
+ -3595
+ 122
+ 64
+
+ -
+ 3914
+ -3563
+
+
+
+
+
+ - Line start point
+ - 92055cf7-65ac-418c-94fa-ef99c190d903
+ - Start
+ - Start
+ - false
+ - af4aea10-2bdd-4d28-8afa-d7fcf336d065
+ - 1
+
+
+
+
+ -
+ 3836
+ -3593
+ 63
+ 20
+
+ -
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+ -3583
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - fb239a8c-a7ca-424c-b858-70d0995666f7
+ - Direction
+ - Direction
+ - false
+ - 8357df34-e584-43f9-8352-d2c66e704265
+ - 1
+
+
+
+
+ -
+ 3836
+ -3573
+ 63
+ 20
+
+ -
+ 3877
+ -3563
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 4d8cb505-7e4c-41be-a685-bd11edcc156f
+ - -ABS(X)
+ - Length
+ - Length
+ - false
+ - 0b36711c-d6c1-44b3-9855-3ba9de33b238
+ - 1
+
+
+
+
+ -
+ 3836
+ -3553
+ 63
+ 20
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+ -3543
+
+
+
+
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+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - b6414b0f-6af2-49d2-bed0-b533cf8a210e
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 3929
+ -3593
+ 25
+ 60
+
+ -
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+
+
+
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+
+
+
+
+
+
+
+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
+
+
+
+ - A panel for custom notes and text values
+ - d08f1f68-d390-449c-95ce-1034146ddeaf
+ - Panel
+
+ - false
+ - 0
+ - cce10eb2-2264-4073-b519-67a913bed946
+ - 1
+ - Double click to edit panel content…
+
+
+
+
+ -
+ 3643
+ -3410
+ 160
+ 274
+
+ - 0
+ - 0
+ - 0
+ -
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+
+
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+ -
+ 255;255;255;255
+
+ - true
+ - true
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+ - false
+ - true
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - f28243b8-199b-448b-9735-41b5d7d152a3
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 3808
+ -3755
+ 144
+ 64
+
+ -
+ 3882
+ -3723
+
+
+
+
+
+ - Curve to evaluate
+ - a0db3aa5-0b17-4099-b9b8-f3402ae62d58
+ - Curve
+ - Curve
+ - false
+ - b6414b0f-6af2-49d2-bed0-b533cf8a210e
+ - 1
+
+
+
+
+ -
+ 3810
+ -3753
+ 57
+ 20
+
+ -
+ 3840
+ -3743
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 30de9dfe-1ee7-4f76-b32e-dacc49ee8708
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 3810
+ -3733
+ 57
+ 20
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+ -
+ 3840
+ -3723
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 559cf147-a008-4cf9-a12e-480d0e44644b
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
+ -
+ 3810
+ -3713
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+ 20
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+ -3703
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - de22ce67-da86-40df-99fb-cce73e1d1209
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 3897
+ -3753
+ 53
+ 20
+
+ -
+ 3925
+ -3743
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 2bf24faf-5e0c-4819-8574-58f7a560a032
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 3897
+ -3733
+ 53
+ 20
+
+ -
+ 3925
+ -3723
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - 0cee8710-6b6f-44af-852f-287dcb66bd02
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
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+ -3713
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+ -
+ 3925
+ -3703
+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 99964215-c94a-45fb-bff7-6efae1224019
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 3819
+ -3858
+ 125
+ 84
+
+ -
+ 3886
+ -3816
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - 93bd4441-9f58-4089-bcdf-b615c183005a
+ - Vertices
+ - Vertices
+ - false
+ - de22ce67-da86-40df-99fb-cce73e1d1209
+ - 1
+
+
+
+
+ -
+ 3821
+ -3856
+ 50
+ 20
+
+ -
+ 3847.5
+ -3846
+
+
+
+
+
+
+
+ - Curve degree
+ - e086514c-86d6-4a38-afe4-7296ee0144bc
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 3821
+ -3836
+ 50
+ 20
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+ -
+ 3847.5
+ -3826
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - ce56dfc7-85a1-42c3-8133-188a9ece6c19
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 3821
+ -3816
+ 50
+ 20
+
+ -
+ 3847.5
+ -3806
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 2024bd25-1e7a-4217-9c7e-de9bb1676814
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 3821
+ -3796
+ 50
+ 20
+
+ -
+ 3847.5
+ -3786
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 2
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - bd9d158e-b0ba-42da-ae2a-30f6439680d3
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 3901
+ -3856
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+ 26
+
+ -
+ 3923
+ -3842.667
+
+
+
+
+
+
+
+ - Curve length
+ - 08258517-e44b-4ca8-ae24-e149aee02dad
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 3901
+ -3830
+ 41
+ 27
+
+ -
+ 3923
+ -3816
+
+
+
+
+
+
+
+ - Curve domain
+ - 4d5322dd-ce94-47ff-9943-1699433b2c21
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 3901
+ -3803
+ 41
+ 27
+
+ -
+ 3923
+ -3789.333
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 76ba6b0d-70f1-48f6-b798-6612d3368cf6
+ - 68f3d9f9-bf0b-4c27-9c53-a4a571bb848b
+ - aea1da58-4c17-4c4b-9fd6-f144c2e57b81
+ - a93f2810-4d09-4475-b2f5-3a4994a4a093
+ - e48f210f-1926-49fb-ac31-2ea9b1cc86c3
+ - 41167251-f3bc-431c-8567-6fbe617c44f4
+ - 2a23682c-70fd-4733-acc0-1f1bc603e6dc
+ - 80ee8786-79d0-41af-9d7a-fe29f1f756f8
+ - 6e0d3d38-8be9-47b3-8a9e-b1deaee26b5a
+ - edcca381-e217-4938-944c-141545a04953
+ - daade0dc-ab8b-43f8-9164-341b5be4e748
+ - 4ad014e0-0055-4480-8486-cda8358dbefc
+ - d08f1f68-d390-449c-95ce-1034146ddeaf
+ - f28243b8-199b-448b-9735-41b5d7d152a3
+ - 99964215-c94a-45fb-bff7-6efae1224019
+ - c57c2cc2-5a54-4df9-87ad-6d83f45a2f66
+ - 560bfbc1-dd3f-4f3f-a6bf-23ef61d6b5d0
+ - f4e91e67-56bf-4641-826c-3ffddae1fac1
+ - 145f19eb-ff6a-4838-8ba7-af2b4b50ddd8
+ - 161993a6-fa25-4ff2-8543-979e5f0b907e
+ - 52c14e21-3214-4e31-a276-76efd5949ec4
+ - c08b8f16-e211-45f8-84d5-242bf1a8843c
+ - 91d3c8d9-2b35-479b-85e6-a5a72f2bd12a
+ - e9e260f9-2b89-40cf-8783-ee2f6bd318bf
+ - 68bf017e-ab21-4f1b-a6a9-fe519170fa05
+ - 25
+ - ce2bd435-d01f-4fc8-9c40-9894436e7832
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - dde71aef-d6ed-40a6-af98-6b0673983c82
+ - Nurbs Curve
+
+
+
+
+ - Construct a nurbs curve from control points.
+ - true
+ - 7b62a469-b1cc-4438-aa08-d3f4dc393b8f
+ - Nurbs Curve
+ - Nurbs Curve
+
+
+
+
+ -
+ 3768
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+
+
+
+
+
+ - 1
+ - Curve control points
+ - 91f2c317-20bf-43bf-8c21-1f67a38fe030
+ - Vertices
+ - Vertices
+ - false
+ - de22ce67-da86-40df-99fb-cce73e1d1209
+ - 1
+
+
+
+
+ -
+ 3770
+ -3850
+ 43
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+ -
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+ -3840
+
+
+
+
+
+
+
+ - Curve degree
+ - b6cf980d-2070-4455-a858-969b38af8ed8
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
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+
+
+
+
+
+
+
+ - Aligned bounding box in world coordinates
+ - ecea1d55-36a6-450f-8426-25944a41e1d2
+ - Box
+ - Box
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+ - 0
+
+
+
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+ 15847
+ -3079
+ 24
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+
+
+
+
+
+
+
+ - Bounding box in orientation plane coordinates
+ - true
+ - 51fb3d10-e7af-4389-a07a-b26fd1963d55
+ - Box
+ - Box
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+
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - 752bcd2f-402f-4a55-888c-882debd905a4
+ - Relay
+ - Relay
+ - false
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - c974ae4f-ef9e-4806-8b58-45d0b0629d77
+ - Relay
+ - Relay
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+
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - 1cd9fa5c-7007-49b7-a1c2-696d8016bebf
+ - Relay
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+
+
+
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+ - 3cadddef-1e2b-4c09-9390-0e8f78f7609f
+ - Merge
+
+
+
+
+ - Merge a bunch of data streams
+ - true
+ - fb51ac10-fdef-45ec-a0f8-8b0c2599e7f4
+ - Merge
+ - Merge
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+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - 2
+ - Data stream 1
+ - cca32891-fb15-4948-a2af-6b695f2af4dd
+ - false
+ - Data 1
+ - D1
+ - true
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+ - 1
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+ - false
+ - Data 2
+ - D2
+ - true
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+ 4930
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+ - 2
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+ - 0779be6d-1f9d-4320-803d-2d259521b350
+ - false
+ - Data 3
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+
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+
+
+
+
+ - 2
+ - Data stream 4
+ - cfacfbd9-85eb-49f8-9576-4db9f05665e5
+ - false
+ - Data 4
+ - D4
+ - true
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+
+
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+ 4930
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+ 19
+ 20
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+ 4941
+ -3866
+
+
+
+
+
+
+
+ - 2
+ - Result of merge
+ - 42afd330-382f-4f27-84f8-3ac61f883d0d
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
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+ 4979
+ -3936
+ 34
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+
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+
+
+
+
+
+
+
+
+
+
+ - cae9fe53-6d63-44ed-9d6d-13180fbf6f89
+ - 1c9de8a1-315f-4c56-af06-8f69fee80a7a
+ - Curve Graph Mapper
+
+
+
+
+ - Remap values with a custom graph using input curves.
+ - true
+ - a34dcee6-959a-4ca1-8fba-fcde21a4239b
+ - Curve Graph Mapper
+ - Curve Graph Mapper
+
+
+
+
+ -
+ 9423
+ 887
+ 160
+ 224
+
+ -
+ 9491
+ 999
+
+
+
+
+
+ - 1
+ - One or multiple graph curves to graph map values with
+ - 3bfb560b-4dca-4a10-a8f3-b176530b69f0
+ - Curves
+ - Curves
+ - false
+ - ce1eed34-a8d9-4a0a-b98d-4ff2951f6186
+ - 1
+
+
+
+
+ -
+ 9425
+ 889
+ 51
+ 27
+
+ -
+ 9452
+ 902.75
+
+
+
+
+
+
+
+ - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
+ - d7f2d361-93aa-425a-b068-d8f79425786d
+ - Rectangle
+ - Rectangle
+ - false
+ - c093c6c0-a63e-4430-b3b5-c4cfa59e9b30
+ - 1
+
+
+
+
+ -
+ 9425
+ 916
+ 51
+ 28
+
+ -
+ 9452
+ 930.25
+
+
+
+
+
+
+
+ - 1
+ - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
+ - 64979218-b530-4dbf-b400-434b5324f9d4
+ - Values
+ - Values
+ - false
+ - f588d227-d928-4515-8f83-85a17aac7db6
+ - 1
+
+
+
+
+ -
+ 9425
+ 944
+ 51
+ 27
+
+ -
+ 9452
+ 957.75
+
+
+
+
+
+
+
+ - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
+ - 0cd0a77d-b9fa-4a4c-b487-0f89c221e761
+ - X Axis
+ - X Axis
+ - true
+ - 0
+
+
+
+
+ -
+ 9425
+ 971
+ 51
+ 28
+
+ -
+ 9452
+ 985.25
+
+
+
+
+
+
+
+ - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
+ - 5b469aa4-3200-47c3-9329-c1857917bdb8
+ - Y Axis
+ - Y Axis
+ - true
+ - 0
+
+
+
+
+ -
+ 9425
+ 999
+ 51
+ 27
+
+ -
+ 9452
+ 1012.75
+
+
+
+
+
+
+
+ - Flip the graphs X Axis from the bottom of the graph to the top of the graph
+ - 9f7f67c0-3b6b-4b11-a712-238d9d589e4c
+ - Flip
+ - Flip
+ - false
+ - 0
+
+
+
+
+ -
+ 9425
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+ 51
+ 28
+
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+
+
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+ - 1
+
+
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+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
+ - 2ca87925-56df-430a-85fe-0620c14ff15e
+ - Snap
+ - Snap
+ - false
+ - 0
+
+
+
+
+ -
+ 9425
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+ 51
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+
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+ 9452
+ 1067.75
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Size of the graph labels
+ - db267773-daf1-480a-89be-507b3711492b
+ - Text Size
+ - Text Size
+ - false
+ - 0
+
+
+
+
+ -
+ 9425
+ 1081
+ 51
+ 28
+
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+ 9452
+ 1095.25
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Resulting graph mapped values, mapped on the Y Axis
+ - fd1b3de9-28c2-4256-997b-6c1017f5f3f8
+ - Mapped
+ - Mapped
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 889
+ 75
+ 20
+
+ -
+ 9545
+ 899
+
+
+
+
+
+
+
+ - 1
+ - The graph curves inside the boundary of the graph
+ - 4aa2f7c4-aac5-43de-b159-216d108d42be
+ - Graph Curves
+ - Graph Curves
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 909
+ 75
+ 20
+
+ -
+ 9545
+ 919
+
+
+
+
+
+
+
+ - 1
+ - The points on the graph curves where the X Axis input values intersected
+ - true
+ - 13ff9b5e-4999-41ee-be0a-9f7679bdf424
+ - Graph Points
+ - Graph Points
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 929
+ 75
+ 20
+
+ -
+ 9545
+ 939
+
+
+
+
+
+
+
+ - 1
+ - The lines from the X Axis input values to the graph curves
+ - true
+ - 04888b4c-03e2-4d81-89c5-c2574f872550
+ - Value Lines
+ - Value Lines
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 949
+ 75
+ 20
+
+ -
+ 9545
+ 959
+
+
+
+
+
+
+
+ - 1
+ - The points plotted on the X Axis which represent the input values
+ - true
+ - bef13c95-6f4b-4175-9acb-2a962fca71b6
+ - Value Points
+ - Value Points
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 969
+ 75
+ 20
+
+ -
+ 9545
+ 979
+
+
+
+
+
+
+
+ - 1
+ - The lines from the graph curves to the Y Axis graph mapped values
+ - true
+ - f9d146fd-dfb4-4f58-892a-786d7543fcf4
+ - Mapped Lines
+ - Mapped Lines
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 989
+ 75
+ 20
+
+ -
+ 9545
+ 999
+
+
+
+
+
+
+
+ - 1
+ - The points mapped on the Y Axis which represent the graph mapped values
+ - true
+ - cc478b0e-8e8e-478f-874f-1bb0f04a6826
+ - Mapped Points
+ - Mapped Points
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1009
+ 75
+ 20
+
+ -
+ 9545
+ 1019
+
+
+
+
+
+
+
+ - The graph boundary background as a surface
+ - 0617057d-1687-41a9-b20e-7d3ce3567733
+ - Boundary
+ - Boundary
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1029
+ 75
+ 20
+
+ -
+ 9545
+ 1039
+
+
+
+
+
+
+
+ - 1
+ - The graph labels as curve outlines
+ - caf17a97-49f8-4aee-8c7d-312bbee0e8f0
+ - Labels
+ - Labels
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1049
+ 75
+ 20
+
+ -
+ 9545
+ 1059
+
+
+
+
+
+
+
+ - 1
+ - True for input values outside of the X Axis domain bounds
+False for input values inside of the X Axis domain bounds
+ - 60d37fea-ee87-411b-800a-7d0153513a19
+ - Out Of Bounds
+ - Out Of Bounds
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1069
+ 75
+ 20
+
+ -
+ 9545
+ 1079
+
+
+
+
+
+
+
+ - 1
+ - True for input values on the X Axis which intersect a graph curve
+False for input values on the X Axis which do not intersect a graph curve
+ - 2d66222b-f748-414b-9bb5-2c6e98982978
+ - Intersected
+ - Intersected
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1089
+ 75
+ 20
+
+ -
+ 9545
+ 1099
+
+
+
+
+
+
+
+
+
+
+
+ - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
+ - DotNET VB Script (LEGACY)
+
+
+
+
+ - A VB.NET scriptable component
+ - true
+ - d4e31cfe-2329-4c7b-9be5-820f01371764
+ - DotNET VB Script (LEGACY)
+ - Turtle
+ - 0
+ - Dim i As Integer
+ Dim dir As New On3dVector(1, 0, 0)
+ Dim pos As New On3dVector(0, 0, 0)
+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
+
+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
+ P = dir * Forward(i) + pnts(i)
+ pnts.Add(P)
+ Next
+
+ Points = pnts
+
+
+
+
+ -
+ 9527
+ 520
+ 116
+ 44
+
+ -
+ 9588
+ 542
+
+
+
+
+
+ - 1
+ - 1
+ - 2
+ - Script Variable Forward
+ - Script Variable Left
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - true
+ - true
+ - Forward
+ - Left
+ - true
+ - true
+
+
+
+
+ - 2
+ - Print, Reflect and Error streams
+ - Output parameter Points
+ - 3ede854e-c753-40eb-84cb-b48008f14fd4
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - true
+ - true
+ - Output
+ - Points
+ - false
+ - false
+
+
+
+
+ - 1
+ - false
+ - Script Variable Forward
+ - cf772f05-6672-4e7e-9574-2d5936577be0
+ - Forward
+ - Forward
+ - true
+ - 1
+ - true
+ - df6fdf1b-0e8d-4bd9-8822-e38c580200e6
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
+
+
+ -
+ 9529
+ 522
+ 44
+ 20
+
+ -
+ 9552.5
+ 532
+
+
+
+
+
+
+
+ - 1
+ - false
+ - Script Variable Left
+ - 34b693aa-866a-455f-85be-85ad3492f1ee
+ - Left
+ - Left
+ - true
+ - 1
+ - true
+ - fd1b3de9-28c2-4256-997b-6c1017f5f3f8
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
+
+
+ -
+ 9529
+ 542
+ 44
+ 20
+
+ -
+ 9552.5
+ 552
+
+
+
+
+
+
+
+ - Print, Reflect and Error streams
+ - 4311f950-eff9-44fb-9f9c-c60d106371c2
+ - Output
+ - Output
+ - false
+ - 0
+
+
+
+
+ -
+ 9603
+ 522
+ 38
+ 20
+
+ -
+ 9623.5
+ 532
+
+
+
+
+
+
+
+ - Output parameter Points
+ - 8b3cc645-d79b-4ffc-acf9-e9bc54d80e42
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 9603
+ 542
+ 38
+ 20
+
+ -
+ 9623.5
+ 552
+
+
+
+
+
+
+
+
+
+
+
+ - fbac3e32-f100-4292-8692-77240a42fd1a
+ - Point
+
+
+
+
+ - Contains a collection of three-dimensional points
+ - true
+ - ea403631-b5c6-485e-ae28-4022821062ce
+ - Point
+ - Point
+ - false
+ - 8b3cc645-d79b-4ffc-acf9-e9bc54d80e42
+ - 1
+
+
+
+
+ -
+ 9686
+ 578
+ 50
+ 24
+
+ -
+ 9711.658
+ 590.2827
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 27a04636-6c67-487c-92c2-56137f380adc
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 9825
+ 498
+ 125
+ 84
+
+ -
+ 9892
+ 540
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - d55b798b-be3f-43ae-994f-cb6b85d18d59
+ - Vertices
+ - Vertices
+ - false
+ - 8b3cc645-d79b-4ffc-acf9-e9bc54d80e42
+ - 1
+
+
+
+
+ -
+ 9827
+ 500
+ 50
+ 20
+
+ -
+ 9853.5
+ 510
+
+
+
+
+
+
+
+ - Curve degree
+ - 411a9477-f258-4740-97ae-b8a3b7871c7f
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 9827
+ 520
+ 50
+ 20
+
+ -
+ 9853.5
+ 530
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 8a3d4341-84bb-424e-850d-f9138765b51b
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 9827
+ 540
+ 50
+ 20
+
+ -
+ 9853.5
+ 550
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - a5061d2c-531c-4173-a163-2aed750155ad
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 9827
+ 560
+ 50
+ 20
+
+ -
+ 9853.5
+ 570
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - c2672a6b-425e-47dc-812c-65dff3724b60
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 9907
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+ 41
+ 26
+
+ -
+ 9929
+ 513.3333
+
+
+
+
+
+
+
+ - Curve length
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+ - Length
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+ - e64c5fb1-845c-4ab1-8911-5f338516ba67
+ - Series
+
+
+
+
+ - Create a series of numbers.
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+ - Step size for each successive number
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+ - Number of values in the series
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+ - Radians
+
+
+
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+ - Convert an angle specified in degrees to radians
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+ - Radians
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+ - Numeric scroller for single numbers
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+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 0b68c4c3-de43-4d70-8148-90cf3d81845a
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+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 01c496ab-5a5f-4d84-bf04-e0b04eb7735e
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+ - Point at the specified length
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+ - Tangent vector at the specified length
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+ - Curve parameter at the specified length
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+
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
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+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
+ - Line SDL
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+ - Line start point
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+ - Line tangent (direction)
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+
+
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+ - Mirror an object.
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+ - Mirror plane
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+
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+ - Mirrored geometry
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+ - Transformation data
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
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+ - Join as many curves as possible
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+ - dd61da7e-4a2d-403b-bfc6-ab21258fddd7
+ - Join Curves
+ - Join Curves
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+ - Preserve direction of input curves
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+ - 1
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+ - 11bbd48b-bb0a-4f1b-8167-fa297590390d
+ - End Points
+
+
+
+
+ - Extract the end points of a curve.
+ - true
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+ - End Points
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+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
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+ - Line
+ - Line
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+ - Line segment
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+ - Line
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+ - b464fccb-50e7-41bd-9789-8438db9bea9f
+ - Angle
+
+
+
+
+ - Compute the angle between two vectors.
+ - true
+ - 3d4fb1f3-b88c-4cc2-81cb-04a9ca02612f
+ - Angle
+ - Angle
+
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+ - Vector B
+ - Vector B
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+ - 1
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+ - Optional plane for 2D angle
+ - 5f9200d4-1227-4045-9512-c52fe1e988dc
+ - Plane
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+ - Angle (in radians) between vectors
+ - 4b6fb131-bfef-4d4c-a289-8d202ac7c3b2
+ - Angle
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+ - Reflex angle (in radians) between vectors
+ - aa782e83-32bb-459b-bddc-1009d89d18e9
+ - Reflex
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+
+
+
+
+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - 684bc0f0-b73e-4c8e-82aa-62f9ca4366dc
+ - Rotate
+ - Rotate
+
+
+
+
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+
+
+
+
+
+ - Base geometry
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+ - Rotated geometry
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+ - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
+ - Move
+
+
+
+
+ - Translate (move) an object along a vector.
+ - true
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+ - Translation vector
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+ - Translated geometry
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+ - Vector 2Pt
+
+
+
+
+ - Create a vector between two points.
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+ - Vector 2Pt
+ - Vector 2Pt
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+ - Unitize output
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+ - Vector
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+ - Vector length
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+ - ccfd6ba8-ecb1-44df-a47e-08126a653c51
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+
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+ - Measure and set the curve domain
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+ - 2e855741-b14c-48bc-89a8-bc5a4597ade5
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+ - Optional domain, if omitted the curve will not be modified.
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+ - Curve with new domain.
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+ - Curve
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+ - Domain of original curve.
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+ - Domain
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+ - 429cbba9-55ee-4e84-98ea-876c44db879a
+ - Sub Curve
+
+
+
+
+ - Construct a curve from the sub-domain of a base curve.
+ - true
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+ - Sub Curve
+ - Sub Curve
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+ - Domain
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+ - Resulting sub curve
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - d403c133-cb29-447a-83b0-6e9479e8b079
+ - Deconstruct Domain
+ - Deconstruct Domain
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+
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+ - Domain
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+ - Start of domain
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+ - Start
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+
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+ - End of domain
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+ - End
+ - End
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+ - 0
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+
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+ -
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+
+
+
+
+
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+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - 6c9abdb0-cf25-4a1b-80cd-fdd32787ab52
+ - Construct Domain
+ - Construct Domain
+
+
+
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+ 11064
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+
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+
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+ - Start value of numeric domain
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+ - X/2
+ - Domain start
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+ - 1
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+
+
+
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+ - End value of numeric domain
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+ - Domain end
+ - Domain end
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+
+
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+ - Numeric domain between {A} and {B}
+ - 898a0b0c-e626-40cb-a1b0-8fc0234e63c4
+ - Domain
+ - Domain
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+ - 0
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+
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - dec2e52b-de1c-455f-b503-1a922ce60fc2
+ - Evaluate Length
+ - Evaluate Length
+
+
+
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+ 11248
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+ - Curve to evaluate
+ - 6f829470-0fb8-45ef-b788-80ea7f3a08e3
+ - Curve
+ - Curve
+ - false
+ - 9f0fc208-5cac-4e80-a701-5ea9da42be65
+ - 1
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+
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+
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+
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+ - Length factor for curve evaluation
+ - 8903de63-b5e9-49b7-834b-b3b227ee5ee3
+ - Length
+ - Length
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+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - d2bad39d-d710-4265-82eb-61fa5911e83e
+ - Normalized
+ - Normalized
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+
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+ - Point at the specified length
+ - 30d3844c-b399-4ac9-8f62-998064386bd8
+ - Point
+ - Point
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+
+
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+
+
+ - Tangent vector at the specified length
+ - 022c3917-73f4-449a-8cf0-15f8421ac084
+ - Tangent
+ - Tangent
+ - false
+ - 0
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+
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+ - Curve parameter at the specified length
+ - e24806a8-4bac-4f69-aac4-b76f5733c0f8
+ - Parameter
+ - Parameter
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+
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+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - c1a5945c-a102-47ad-ad8f-f3869ba57615
+ - Rotate
+ - Rotate
+
+
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+
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+ - Base geometry
+ - 23705100-e8c6-4faf-abde-fdfc6a2a73c4
+ - Geometry
+ - Geometry
+ - true
+ - 9f0fc208-5cac-4e80-a701-5ea9da42be65
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+ - Rotation angle in radians
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+ - Angle
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+ - Rotation plane
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+ - Plane
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+
+
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+
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+ - Rotated geometry
+ - 36daaeff-4c61-408e-9d04-e3a774954c46
+ - Geometry
+ - Geometry
+ - false
+ - 0
+
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+ - Transformation data
+ - 4d93adae-751d-437a-b175-ee2ca378dc4f
+ - Transform
+ - Transform
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
+
+ - Join as many curves as possible
+ - true
+ - 6deeff7c-1c13-4e08-9ea9-35261ca25e97
+ - Join Curves
+ - Join Curves
+
+
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+ - Curves
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+ - 9f0fc208-5cac-4e80-a701-5ea9da42be65
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+
+
+
+
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+ - Preserve direction of input curves
+ - 97b86faf-312d-4d42-a1f0-c3b8fccd9f46
+ - Preserve
+ - Preserve
+ - false
+ - 0
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+ - Diffuse
+ - Diffuse
+ - false
+ - 0
+
+
+
+
+ -
+ 11788
+ 426
+ 67
+ 20
+
+ -
+ 11823
+ 436
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 255;255;105;180
+
+
+
+
+
+
+
+
+
+
+
+ - Colour of the specular highlight
+ - 27e7eeaf-6547-4ec3-b108-f149d55d502d
+ - Specular
+ - Specular
+ - false
+ - 0
+
+
+
+
+ -
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+ 446
+ 67
+ 20
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+ -
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+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
+ 255;255;255;255
+
+
+
+
+
+
+
+
+
+
+
+ - Emissive colour of the material
+ - 11069863-795f-45ee-afa8-078c97112d50
+ - Emission
+ - Emission
+ - false
+ - 0
+
+
+
+
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+
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+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
+ 255;0;0;0
+
+
+
+
+
+
+
+
+
+
+
+ - Amount of transparency (0.0 = opaque, 1.0 = transparent
+ - f0a96c19-d882-4ca2-9163-b2d714d704e6
+ - Transparency
+ - Transparency
+ - false
+ - 0
+
+
+
+
+ -
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+
+
+
+ - 1
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+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
+ - 900d6039-cb44-4fb8-9b93-d6b4549a2182
+ - Shine
+ - Shine
+ - false
+ - 0
+
+
+
+
+ -
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+
+
+
+
+ - 1
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+
+
+
+ - 1
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+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Resulting material
+ - d6a5d5c7-e779-4c34-aecc-1aa3825e4c57
+ - Material
+ - Material
+ - false
+ - 0
+
+
+
+
+ -
+ 11885
+ 426
+ 43
+ 100
+
+ -
+ 11908
+ 476
+
+
+
+
+
+
+
+
+
+
+
+ - 537b0419-bbc2-4ff4-bf08-afe526367b2c
+ - Custom Preview
+
+
+
+
+ - Allows for customized geometry previews
+ - true
+ - false
+ - ab595c50-9f5c-4db1-b260-7de55f6f7faf
+ - Custom Preview
+ - Custom Preview
+
+
+
+
+
+ -
+ 11821
+ 349
+ 82
+ 44
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+ -
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+ 371
+
+
+
+
+
+ - Geometry to preview
+ - true
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+ - Geometry
+ - Geometry
+ - false
+ - 5f741566-be38-4c21-9393-4fd6fed63e11
+ - 1
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+
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+ -
+ 11823
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+
+
+
+
+
+
+ - The material override
+ - 12ee1683-4ca7-43f9-8534-5ff1fb191148
+ - Material
+ - Material
+ - false
+ - d6a5d5c7-e779-4c34-aecc-1aa3825e4c57
+ - 1
+
+
+
+
+ -
+ 11823
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+ 381
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+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
+ 255;221;160;221
+
+ -
+ 255;66;48;66
+
+ - 0.5
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+ 255;255;255;255
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+
+
+
+
+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - f711f24e-3ed8-4aaf-bd78-dd2fcaefb102
+ - Relay
+ - Relay
+ - false
+ - acd8cb55-9f5b-4694-8cdf-60d083af3af5
+ - 1
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+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 67b452e3-1e4e-42c6-948a-10ee5565e419
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 11261
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+ 64
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+ -
+ 11335
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+
+
+
+
+
+ - Curve to evaluate
+ - c30b8795-b328-4451-a87e-2c7160e6a66a
+ - Curve
+ - Curve
+ - false
+ - 30897c58-fecc-47f5-bb31-bff4d3d50c3b
+ - 1
+
+
+
+
+ -
+ 11263
+ 366
+ 57
+ 20
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+ -
+ 11293
+ 376
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 4a9bbe60-d4a9-478e-942b-c7bc6cdb0743
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
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+ 386
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+
+ - 1
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+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 4b997e15-5f15-4051-a19e-3779b75d220d
+ - Normalized
+ - Normalized
+ - false
+ - 0
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+
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+ -
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+
+
+
+ - 1
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+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - f895d8a7-69e8-4035-bd36-5aff18ae834b
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 11350
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+ -
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+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 58940d62-1793-4e93-af9e-99a43dd4234c
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 11350
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+ 53
+ 20
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+ 11378
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+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - ca0eee18-4699-4e5b-a2a4-621b9b86812b
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
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+
+
+
+
+
+
+
+
+
+
+ - fad344bc-09b1-4855-a2e6-437ef5715fe3
+ - YZ Plane
+
+
+
+
+ - World YZ plane.
+ - true
+ - ffd2722b-76d2-400d-9c94-4099634f0769
+ - YZ Plane
+ - YZ Plane
+
+
+
+
+ -
+ 11401
+ 438
+ 98
+ 28
+
+ -
+ 11451
+ 452
+
+
+
+
+
+ - Origin of plane
+ - 9ab0fd14-9bce-44dd-b1bf-d9356af4a840
+ - Origin
+ - Origin
+ - false
+ - f895d8a7-69e8-4035-bd36-5aff18ae834b
+ - 1
+
+
+
+
+ -
+ 11403
+ 440
+ 33
+ 24
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+ -
+ 11421
+ 452
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+
+ -
+ 0
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - World YZ plane
+ - 0f33d5ac-c6a6-46e9-b4b9-fbd57bfa8d1c
+ - Plane
+ - Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 11466
+ 440
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+ -
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+
+
+
+
+
+
+
+
+
+
+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - f27d7d48-dd46-48a8-ade6-91fc633a0485
+ - Number
+ - Number
+ - false
+ - 380716a6-5071-4978-96bb-67cc49356929
+ - 1
+
+
+
+
+ -
+ 11683
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+ 50
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+ -
+ 11708.88
+ 46.80792
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 9c2832f0-161c-40f1-904e-a9fc88058d44
+ - Curvature
+ - Curvature
+
+
+
+
+ -
+ 11622
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+ -
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+
+
+
+
+
+ - Curve to evaluate
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+ - Curve
+ - Curve
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+ - 1
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+
+
+
+ -
+ 11624
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+ -
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+ -150
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - ae2ca433-0663-49e6-8bdf-2f8e723d9c60
+ - Parameter
+ - Parameter
+ - false
+ - 385e3e77-c247-4588-b318-35b31ac02d22
+ - 1
+
+
+
+
+ -
+ 11624
+ -135
+ 53
+ 30
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+ -
+ 11652
+ -120
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 9dd22d3e-3362-4b7a-b443-9cde989fc3a9
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 11707
+ -165
+ 50
+ 20
+
+ -
+ 11733.5
+ -155
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - ffd85c08-8fe9-4852-b9bc-41d40528b3f1
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 11707
+ -145
+ 50
+ 20
+
+ -
+ 11733.5
+ -135
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 3cc9d87d-6ed9-4ab4-97ce-4eb15f2ff975
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 11707
+ -125
+ 50
+ 20
+
+ -
+ 11733.5
+ -115
+
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 348b25a4-29d1-4dd3-b751-1e0e815efb4d
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 11635
+ -82
+ 125
+ 64
+
+ -
+ 11685
+ -50
+
+
+
+
+
+ - Curve to divide
+ - 362c60c7-c494-46ba-b388-b2b2be310c55
+ - Curve
+ - Curve
+ - false
+ - 46eb23b5-0da3-45db-9d19-17d32a68af71
+ - 1
+
+
+
+
+ -
+ 11637
+ -80
+ 33
+ 20
+
+ -
+ 11655
+ -70
+
+
+
+
+
+
+
+ - Number of segments
+ - dbcb2c68-7821-4fa0-9bb2-5108bccf17ba
+ - Count
+ - Count
+ - false
+ - f27d7d48-dd46-48a8-ade6-91fc633a0485
+ - 1
+
+
+
+
+ -
+ 11637
+ -60
+ 33
+ 20
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+ -
+ 11655
+ -50
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 040fe23d-42fd-436b-83d2-9899e9af03cf
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 11637
+ -40
+ 33
+ 20
+
+ -
+ 11655
+ -30
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 387a14cd-d278-4062-b7ec-c9e0c5a962b2
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 11700
+ -80
+ 58
+ 20
+
+ -
+ 11730.5
+ -70
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 7a310e92-159a-4f09-b80b-fd0fce78c966
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 11700
+ -60
+ 58
+ 20
+
+ -
+ 11730.5
+ -50
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - 385e3e77-c247-4588-b318-35b31ac02d22
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 11700
+ -40
+ 58
+ 20
+
+ -
+ 11730.5
+ -30
+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - 46eb23b5-0da3-45db-9d19-17d32a68af71
+ - Curve
+ - Curve
+ - false
+ - 177bc534-a9ac-4189-919c-d5b821d4b676
+ - 1
+
+
+
+
+ -
+ 11680
+ 61
+ 50
+ 24
+
+ -
+ 11705.93
+ 73.19794
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - f25cbf1f-995b-482f-935c-b9ff51cf07ff
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 11634
+ -251
+ 114
+ 64
+
+ -
+ 11674
+ -219
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - cd6fb14d-59e3-4e44-bfec-6c3d2705c80d
+ - Arc
+ - Arc
+ - false
+ - 3cc9d87d-6ed9-4ab4-97ce-4eb15f2ff975
+ - 1
+
+
+
+
+ -
+ 11636
+ -249
+ 23
+ 60
+
+ -
+ 11649
+ -219
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 813e5bc1-76e4-4822-9149-888a4c4bd8c3
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 11689
+ -249
+ 57
+ 20
+
+ -
+ 11719
+ -239
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 64b75c40-b47c-4801-938f-3fc5ab5c2d5a
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 11689
+ -229
+ 57
+ 20
+
+ -
+ 11719
+ -219
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 388aafdb-1d3e-4caa-8829-40d6d1d61741
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 11689
+ -209
+ 57
+ 20
+
+ -
+ 11719
+ -199
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 156c8726-9167-409f-8e1d-3b2034ee26bd
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 11652
+ -379
+ 100
+ 28
+
+ -
+ 11701
+ -365
+
+
+
+
+
+ - Input value
+ - 68e15e7d-9b0d-45b8-abb2-98b8a7080760
+ - Value
+ - Value
+ - false
+ - 64b75c40-b47c-4801-938f-3fc5ab5c2d5a
+ - 1
+
+
+
+
+ -
+ 11654
+ -377
+ 32
+ 24
+
+ -
+ 11671.5
+ -365
+
+
+
+
+
+
+
+ - Output value
+ - 7545b9d2-d156-4a93-b9f9-6d02936c0a93
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 11716
+ -377
+ 34
+ 24
+
+ -
+ 11734.5
+ -365
+
+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - cb841bf4-26fa-483b-a96e-9b9191170c98
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - 42e32d61-98ee-4292-9de9-dd36d3d5dfff
+ - 1
+
+
+
+
+ -
+ 11636
+ -625
+ 150
+ 150
+
+ -
+ 11636.88
+ -624.3921
+
+ - -1
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - c3ef4fa9-80d7-4a8c-91fc-86779987862e
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 11591
+ 13
+ 198
+ 20
+
+ -
+ 11591.88
+ 13.92902
+
+
+
+
+
+ - 0
+ - 1
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+ - 256
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+ - 40
+
+
+
+
+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 42c915da-4bad-4af9-891f-33e9dff2e38a
+ - Line
+ - Line
+
+
+
+
+ -
+ 11635
+ -325
+ 114
+ 44
+
+ -
+ 11707
+ -303
+
+
+
+
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+ - Line start point
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+ - Contains a collection of generic curves
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+
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
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+
+
+
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+ - Compute one over x.
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+ - Mathematical multiplication
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+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - A panel for custom notes and text values
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+ - Panel
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - a111c18c-3317-4810-bbc0-d5b5736203bb
+ - Evaluate Length
+ - Evaluate Length
+
+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 0cd7abe2-a9d3-4bff-8808-f0aa9d43fc43
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
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+ - Create an interpolated curve through a set of points.
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+ - Degree
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+
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 4a3fe9e3-abc0-4fb8-8ad3-01141c165a7a
+ - KnotStyle
+ - KnotStyle
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+
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+ - Resulting nurbs curve
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+
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+ - Domain
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+ -1920.333
+
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+
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+ - Group
+
+
+
+
+ - 1
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+ 255;255;255;255
+
+ - A group of Grasshopper objects
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+ - A group of Grasshopper objects
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+ - Curve Graph Mapper
+
+
+
+
+ - Remap values with a custom graph using input curves.
+ - true
+ - c9b89221-7f42-40c7-b517-a7e725aa7cf1
+ - Curve Graph Mapper
+ - Curve Graph Mapper
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+ - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
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+ - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
+ - d0de44fd-cc9e-4064-9e75-3b1793544e22
+ - Values
+ - Values
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+ - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
+ - 4c89fec8-d48a-418d-8501-d0bdc27df7d4
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+ - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
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+ - Y Axis
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+ - Flip the graphs X Axis from the bottom of the graph to the top of the graph
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+ - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
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+ - Size of the graph labels
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+ - Resulting graph mapped values, mapped on the Y Axis
+ - 040d577b-847e-4f15-ae60-cd070190bd8d
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+ - The graph curves inside the boundary of the graph
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+ - The points on the graph curves where the X Axis input values intersected
+ - true
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+ - 1
+ - The lines from the X Axis input values to the graph curves
+ - true
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+ - 1
+ - The points plotted on the X Axis which represent the input values
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+ - The lines from the graph curves to the Y Axis graph mapped values
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+ - 1
+ - The points mapped on the Y Axis which represent the graph mapped values
+ - true
+ - dc40255c-a4b2-4449-babf-042fab831699
+ - Mapped Points
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+ - The graph boundary background as a surface
+ - 05fa6f68-7810-484a-ac9e-31c89bdd531a
+ - Boundary
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+ - 1
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+ - f81a7689-caf8-42c6-8061-b5d6faeeb8ca
+ - Labels
+ - Labels
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+ - True for input values outside of the X Axis domain bounds
+False for input values inside of the X Axis domain bounds
+ - cfc0a125-7090-4842-800e-a62f4fe88fc0
+ - Out Of Bounds
+ - Out Of Bounds
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+ - True for input values on the X Axis which intersect a graph curve
+False for input values on the X Axis which do not intersect a graph curve
+ - 566d7b23-1dfe-4dc1-980b-33f240e9bb8e
+ - Intersected
+ - Intersected
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+ - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
+ - DotNET VB Script (LEGACY)
+
+
+
+
+ - A VB.NET scriptable component
+ - true
+ - 02572be0-c954-40eb-9b13-4bd08b746304
+ - DotNET VB Script (LEGACY)
+ - Turtle
+ - 0
+ - Dim i As Integer
+ Dim dir As New On3dVector(1, 0, 0)
+ Dim pos As New On3dVector(0, 0, 0)
+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
+
+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
+ P = dir * Forward(i) + pnts(i)
+ pnts.Add(P)
+ Next
+
+ Points = pnts
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+
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+ - Points
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+ - Point
+
+
+
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+ - Contains a collection of three-dimensional points
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+
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+
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+
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 433214f4-eaad-4c73-8911-fd8cd1d1cb6a
+ - Interpolate
+ - Interpolate
+
+
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+ - Curve degree
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+ - Degree
+ - Degree
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+ - Periodic curve
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+ - Periodic
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+ - Resulting nurbs curve
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+
+
+
+
+
+
+
+
+
+
+ - e64c5fb1-845c-4ab1-8911-5f338516ba67
+ - Series
+
+
+
+
+ - Create a series of numbers.
+ - true
+ - acde3684-712f-4974-bced-6bc8e2fc487c
+ - Series
+ - Series
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+
+
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+ -
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+
+
+
+
+ - First number in the series
+ - e3597d65-4c0a-40df-96e5-ecadaf4adb97
+ - Start
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+ - 1
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+ - 0
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+
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+
+
+
+
+
+
+ - Step size for each successive number
+ - 867ddbb1-55e4-4e88-b2a1-d153b23d0f8f
+ - Step
+ - Step
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+
+ - 1
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+
+
+
+ - 1
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+
+
+
+
+
+
+
+
+
+ - Number of values in the series
+ - b95c90c9-1080-4011-a5d2-c36751935c98
+ - Count
+ - Count
+ - false
+ - a8164eb1-a4e5-4a87-bf4e-9014db438764
+ - 1
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+
+
+
+
+
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+ - 1
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+ - c9de516b-360b-4734-8431-4c2d56bafbfc
+ - Series
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+
+
+
+
+
+
+ - a4cd2751-414d-42ec-8916-476ebf62d7fe
+ - Radians
+
+
+
+
+ - Convert an angle specified in degrees to radians
+ - true
+ - df9ac30d-91ea-4135-ba78-3892dbf2f971
+ - Radians
+ - Radians
+
+
+
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+ -
+ 13340
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+ 120
+ 28
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+ -
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+
+
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+ - Angle in degrees
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+ - Degrees
+ - Degrees
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+ - cf8dc4a6-506a-4784-9f78-d9d0f36fc4e6
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+
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+ - Angle in radians
+ - bcaab703-8bc6-4a65-ad7a-cccc98c1f7b3
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+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
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+ - Numeric scroller for single numbers
+ - 4e538fde-1785-40a5-881c-f399fce13909
+ - Digit Scroller
+ - Digit Scroller
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+ - 12
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 02572be0-c954-40eb-9b13-4bd08b746304
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+ - Group
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+
+
+
+
+
+
+
+
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - dfbe4d6c-bac8-48ba-a2d0-49d893f8c166
+ - Evaluate Length
+ - Evaluate Length
+
+
+
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+ - Curve to evaluate
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+ - Curve
+ - Curve
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+ 1254
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+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 24cd78ab-fb9c-4554-b97b-ad1c38b60207
+ - Length
+ - Length
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+
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+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 15cf748f-c2d3-40f2-9cba-a68ab67fe27b
+ - Normalized
+ - Normalized
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+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 2467f489-f1e2-47e3-9f16-c0e6aadd0f8d
+ - Point
+ - Point
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+
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+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 4c4ddb93-26a9-4ec0-a87d-cee3852eadd0
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
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+
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+ 14376
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+
+
+
+
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+ - Curve parameter at the specified length
+ - c70d7bd0-8a34-4b8d-a7ed-9a98addbf432
+ - Parameter
+ - Parameter
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+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - e6c2a2f4-c3a4-46c5-8d00-2fc3f4085fa5
+ - Line SDL
+ - Line SDL
+
+
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+ -
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+
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+
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+ - Line start point
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+ - Start
+ - Start
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+
+
+
+
+
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+ - Line tangent (direction)
+ - a8d35086-053d-4ac7-9a48-b6a5fa97c6de
+ - Direction
+ - Direction
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+
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+ - Line length
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+ - Line segment
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+
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+
+
+
+ - f12daa2f-4fd5-48c1-8ac3-5dea476912ca
+ - Mirror
+
+
+
+
+ - Mirror an object.
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+ - Mirror
+ - Mirror
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+
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+
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+ - Base geometry
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+
+
+
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+ - Mirror plane
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+
+
+
+
+
+
+
+ - Mirrored geometry
+ - d460b419-b4a6-4ea0-8880-5f3894baf08b
+ - Geometry
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+ - Transformation data
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+ - Transform
+ - Transform
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+
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+
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+
+
+
+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
+
+ - Join as many curves as possible
+ - true
+ - da694302-c7c5-4bb2-87f0-3176f906c450
+ - Join Curves
+ - Join Curves
+
+
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+ - 1
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+ - Curves
+ - Curves
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+
+
+
+
+
+
+ - Preserve direction of input curves
+ - bc38eadb-195c-45af-8e60-38c8083d5eb1
+ - Preserve
+ - Preserve
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+ - 0
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+
+
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+ - false
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+
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+
+
+
+
+
+ - 1
+ - Joined curves and individual curves that could not be joined.
+ - a1f5b54b-408a-4930-a945-5e7797441feb
+ - Curves
+ - Curves
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+ - 0
+
+
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+
+
+
+
+
+
+
+
+
+
+ - 11bbd48b-bb0a-4f1b-8167-fa297590390d
+ - End Points
+
+
+
+
+ - Extract the end points of a curve.
+ - true
+ - e2c93f6a-d12e-40a8-ae1f-4f4d3af64fb3
+ - End Points
+ - End Points
+
+
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+
+
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+ - Curve to evaluate
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+ - Curve
+ - Curve
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+ - 1
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+ - Curve start point
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+ - Start
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+
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+ - Curve end point
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+ - End
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+
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+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 2b3b166c-48f5-4ae6-9e2b-a29612af52b7
+ - Line
+ - Line
+
+
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+
+
+
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+ - Line start point
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+ - Start Point
+ - Start Point
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+ - 1
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+
+
+
+
+
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+ - Line end point
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+ - End Point
+ - End Point
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+ - 1
+
+
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+
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+ 14670
+ 1309
+
+
+
+
+
+
+
+ - Line segment
+ - 4eef5705-90b2-4a87-a30a-4845c14a89b1
+ - Line
+ - Line
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+ - 0
+
+
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+ 14726
+ 1279
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+ -
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+
+
+
+
+
+
+
+
+
+
+ - b464fccb-50e7-41bd-9789-8438db9bea9f
+ - Angle
+
+
+
+
+ - Compute the angle between two vectors.
+ - true
+ - 57a6d159-9d4f-4f2a-b78f-2141c91474c5
+ - Angle
+ - Angle
+
+
+
+
+ -
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+ 64
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+
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+ - First vector
+ - 623f6ec0-c5f5-41fb-93f4-8890c9f70537
+ - Vector A
+ - Vector A
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+ - 0
+
+
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+ - 1
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+
+
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+ - 1
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+
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+ -
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+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Second vector
+ - 27e58791-daf4-48e6-92fc-eea6c3f367ac
+ - Vector B
+ - Vector B
+ - false
+ - 4eef5705-90b2-4a87-a30a-4845c14a89b1
+ - 1
+
+
+
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+ -
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+ 1374
+
+
+
+
+
+
+
+ - Optional plane for 2D angle
+ - 34bf2e0c-519b-4f4b-b1b7-d9ac1f3f3927
+ - Plane
+ - Plane
+ - true
+ - 0
+
+
+
+
+ -
+ 14792
+ 1384
+ 47
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+ -
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+ 1394
+
+
+
+
+
+
+
+ - Angle (in radians) between vectors
+ - 65c8940b-f8e1-41cc-bfbe-431645d62d91
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
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+
+ -
+ 14869
+ 1344
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+ 30
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+ -
+ 14887.5
+ 1359
+
+
+
+
+
+
+
+ - Reflex angle (in radians) between vectors
+ - a641a79c-e655-43b2-a12c-801412fd73ba
+ - Reflex
+ - Reflex
+ - false
+ - 0
+
+
+
+
+ -
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+ 30
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+ 1389
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+
+
+
+
+
+
+
+
+
+
+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - d3e51203-e5d2-4329-956f-14031eda4253
+ - Rotate
+ - Rotate
+
+
+
+
+ -
+ 14864
+ 1239
+ 154
+ 64
+
+ -
+ 14948
+ 1271
+
+
+
+
+
+ - Base geometry
+ - 91a43171-d486-48f2-aa99-0b8d3e8c387f
+ - Geometry
+ - Geometry
+ - true
+ - a1f5b54b-408a-4930-a945-5e7797441feb
+ - 1
+
+
+
+
+ -
+ 14866
+ 1241
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+ -
+ 14909
+ 1251
+
+
+
+
+
+
+
+ - Rotation angle in radians
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+ - -X
+ - Angle
+ - Angle
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+ - 1
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+ - 1.5707963267948966
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+ - Rotation plane
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+ - Plane
+ - Plane
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+
+
+
+
+
+
+
+
+
+
+ - Rotated geometry
+ - 25a04f9c-eb01-4a0b-a64d-cb01fd3e2193
+ - Geometry
+ - Geometry
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+
+
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+ -
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+
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+ - Transformation data
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+ - Transform
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+
+
+
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+ - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
+ - Move
+
+
+
+
+ - Translate (move) an object along a vector.
+ - true
+ - f447695d-1c1b-44d0-9618-f10b5d468875
+ - Move
+ - Move
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+
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+ - Base geometry
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+ - Geometry
+ - Geometry
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+
+
+
+
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+ - Translation vector
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+ - Motion
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+
+
+
+
+
+
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+ - Translated geometry
+ - ad920f6b-4fcd-47f6-83ad-6273689ff65a
+ - Geometry
+ - Geometry
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+ - Transformation data
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+ - Transform
+ - Transform
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+
+
+
+
+
+ - 934ede4a-924a-4973-bb05-0dc4b36fae75
+ - Vector 2Pt
+
+
+
+
+ - Create a vector between two points.
+ - true
+ - 51fabe5b-43c5-4ef7-8dfb-ed306089e1c8
+ - Vector 2Pt
+ - Vector 2Pt
+
+
+
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+
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+ - Base point
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+ - Point A
+ - Point A
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+
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+ - Tip point
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+ - Point B
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+ 0
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+
+
+
+
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+ - Unitize output
+ - a4dfe145-4fa1-4374-ba2d-2bb8fb5830e8
+ - Unitize
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+ - 1
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+ - Vector
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+ - Vector
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+
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+ - Vector length
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+ - Length
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+
+
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+ - ccfd6ba8-ecb1-44df-a47e-08126a653c51
+ - Curve Domain
+
+
+
+
+ - Measure and set the curve domain
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+ - 3caf0bd1-75a8-425a-920e-b56621541afa
+ - Curve Domain
+ - Curve Domain
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+ - Curve to measure/modify
+ - 24a5031a-9f09-4993-8b20-c5a24a761443
+ - Curve
+ - Curve
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+
+
+
+
+
+
+ - Optional domain, if omitted the curve will not be modified.
+ - ad471169-0203-403f-8fd5-c8795973dc0b
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+ - Domain
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+
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+ - Curve with new domain.
+ - 9756f1ef-62f6-41f1-8617-e3e942f27331
+ - Curve
+ - Curve
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+ - 0
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+
+
+
+
+
+
+ - Domain of original curve.
+ - baf5e692-6304-45f6-9112-c933158271cf
+ - Domain
+ - Domain
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+ - 0
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+
+
+
+
+
+
+
+
+
+ - 429cbba9-55ee-4e84-98ea-876c44db879a
+ - Sub Curve
+
+
+
+
+ - Construct a curve from the sub-domain of a base curve.
+ - true
+ - 8b14e6be-bcaf-4053-9a42-3029296a448f
+ - Sub Curve
+ - Sub Curve
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+
+
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+ - Base curve
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+ - Base curve
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+ - 1
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+
+
+
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+ - Sub-domain to extract
+ - 45699cf8-2e5a-48fc-86ba-d0bee18e8f01
+ - Domain
+ - Domain
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+ 1256
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+
+
+
+
+
+
+ - Resulting sub curve
+ - af095bf0-0727-478b-84f1-2b04e824997a
+ - Curve
+ - Curve
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+ - 0
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+
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+
+
+
+
+
+
+
+
+
+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - f1ee510a-04c2-4555-8f61-e21d8d76fb19
+ - Deconstruct Domain
+ - Deconstruct Domain
+
+
+
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+ -
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+ - Base domain
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+ - Domain
+ - Domain
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+
+
+
+
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+ - Start of domain
+ - 997f886f-1bf2-4eab-8a5d-c8bd78064a25
+ - Start
+ - Start
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+ - 0
+
+
+
+
+ -
+ 15258
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+ 15274
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+
+
+
+
+
+
+ - End of domain
+ - 2e75cd00-9ad7-4cb2-ba6e-513619448cb0
+ - End
+ - End
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+ - 0
+
+
+
+
+ -
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+
+
+
+
+
+
+
+
+
+
+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - 85a1206b-0db8-48f6-af9a-0a6890b62de6
+ - Construct Domain
+ - Construct Domain
+
+
+
+
+ -
+ 15296
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+
+
+
+
+
+ - Start value of numeric domain
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+ - X/2
+ - Domain start
+ - Domain start
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+ - 2e75cd00-9ad7-4cb2-ba6e-513619448cb0
+ - 1
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+ - 1
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+ - 1
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+
+
+
+ - 0
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+
+
+
+
+
+
+
+
+
+ - End value of numeric domain
+ - e16aed52-c355-4154-a079-7e2462817b7f
+ - Domain end
+ - Domain end
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+ - 2e75cd00-9ad7-4cb2-ba6e-513619448cb0
+ - 1
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+ - 1
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+
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+ - 1
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+
+
+
+
+
+
+
+
+
+ - Numeric domain between {A} and {B}
+ - 061ea6f0-1b51-4534-bc25-f57014849245
+ - Domain
+ - Domain
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+ - 0
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+
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+
+
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+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 697b4280-96b0-4ed3-80ac-fe0d0b531ec3
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 15480
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+
+
+
+
+ - Curve to evaluate
+ - 1971d491-74b6-4f2e-a0d8-6b68ad57758a
+ - Curve
+ - Curve
+ - false
+ - af095bf0-0727-478b-84f1-2b04e824997a
+ - 1
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+
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+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 66678e08-ea86-43a7-9ec0-ec2ebe5026e2
+ - Length
+ - Length
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+ - 1
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+
+
+
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+ - 1
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+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 83b3e638-3b3d-4a9a-b4e2-526d88ae260c
+ - Normalized
+ - Normalized
+ - false
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+ - 1
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+
+
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+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 31070e4f-c1f9-45f9-ba7d-76aa4ec207b0
+ - Point
+ - Point
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+
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+
+ -
+ 15569
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+ -
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+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 4323f5b6-656e-486b-ad3e-75f52f8f19f1
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
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+ -
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+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - c9c144ca-4020-471f-a7da-c328993cd206
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
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+
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+
+
+
+
+
+
+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - 1f14e385-48a9-49b9-9fbf-27e0e41a2cf4
+ - Rotate
+ - Rotate
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+ - Base geometry
+ - 8a53d79e-4eeb-4bc2-99d0-9a7551c9d77c
+ - Geometry
+ - Geometry
+ - true
+ - af095bf0-0727-478b-84f1-2b04e824997a
+ - 1
+
+
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+
+ -
+ 15630
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+ - Rotation angle in radians
+ - cd3cc88e-b3d6-4a6a-931f-cd9881af07b2
+ - Angle
+ - Angle
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+ - 3.1415926535897931
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+ - Rotation plane
+ - 0e9db1c3-af0c-41a4-b821-094af0e43556
+ - Plane
+ - Plane
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+
+
+
+
+
+
+
+
+
+
+ - Rotated geometry
+ - 23b53ca1-2a91-4456-90e8-f6f198562c34
+ - Geometry
+ - Geometry
+ - false
+ - 0
+
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+
+
+
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+
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+ - Transformation data
+ - adaf2972-6d7b-4f4d-824c-7c3f9b0a27f3
+ - Transform
+ - Transform
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
+
+ - Join as many curves as possible
+ - true
+ - 65584a6d-8ccd-4327-af50-3291e244cb7d
+ - Join Curves
+ - Join Curves
+
+
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+ - 1
+ - Curves to join
+ - 2f3442bf-e1b3-40ac-a281-2e6dc1b27ece
+ - Curves
+ - Curves
+ - false
+ - af095bf0-0727-478b-84f1-2b04e824997a
+ - 23b53ca1-2a91-4456-90e8-f6f198562c34
+ - 2
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+
+
+
+
+
+
+ - Preserve direction of input curves
+ - 38c8971c-4c59-4888-8b25-e8a664476da8
+ - Preserve
+ - Preserve
+ - false
+ - 0
+
+
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+ - false
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+ - Colour of the specular highlight
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+ - Emissive colour of the material
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+ - Amount of transparency (0.0 = opaque, 1.0 = transparent
+ - 0d0fd086-be7b-43b2-aabe-444a47baccd0
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+ - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
+ - 3d25b2a9-c44a-4500-aab9-af31275770b7
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+ - Resulting material
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+ - 537b0419-bbc2-4ff4-bf08-afe526367b2c
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+
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+ - Allows for customized geometry previews
+ - true
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+ - Evaluate Length
+
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - fe99770b-54da-415c-aec9-4773542b47a4
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+ - Translate (move) an object along a vector.
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+ - Create a vector between two points.
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+ - Mirror an object.
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+ - Mirrored geometry
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+ - Number
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+ - Contains a collection of floating point numbers
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+ - Divide a curve into equal length segments
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+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
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+ - Contains a collection of generic curves
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+
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+
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+ - Compute one over x.
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+ - Mathematical multiplication
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+ - First item for multiplication
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+ - A
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+ - Number Slider
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+ - Line SDL
+
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+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
+ - Line SDL
+
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+ - Direction
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+ - Length
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+ - Line segment
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
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+ - A panel for custom notes and text values
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+ - Panel
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+ - 1
+ - Double click to edit panel content…
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - b05022b8-f0be-4355-ba66-2def481152ea
+ - Evaluate Length
+ - Evaluate Length
+
+
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+ - Curve to evaluate
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+ - Curve
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+
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+ - Length factor for curve evaluation
+ - f743dcc6-2ccd-4e6b-8c56-a52e15574770
+ - Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 0d9c2a1a-fb1c-4a52-9698-d5bb93396684
+ - Normalized
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+ - Tangent
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
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+ - Create an interpolated curve through a set of points.
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+ - Interpolate
+ - Interpolate
+
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+ - 1
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+ -863
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+ - Curve degree
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+ - Degree
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+
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - c902095b-009c-477c-9288-70f45113f21b
+ - KnotStyle
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+
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+ - 2
+
+
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+
+
+
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+ - Resulting nurbs curve
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+ - Curve length
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+ - Length
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+
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+
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+ - Domain
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+ -806.3334
+
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+
+
+
+
+
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
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+ - Compute one over x.
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
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+ - Create an interpolated curve through a set of points.
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+ - dde71aef-d6ed-40a6-af98-6b0673983c82
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+ - Construct a nurbs curve from control points.
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+ - dde71aef-d6ed-40a6-af98-6b0673983c82
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+
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+ - Construct a nurbs curve from control points.
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+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
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+ - ab14760f-87a6-462e-b481-4a2c26a9a0d7
+ - Derivatives
+
+
+
+
+ - Evaluate the derivatives of a curve at a specified parameter.
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+ - false
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+
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+
+ - 2
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+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
+
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+ - 5ed1f50c-0d35-4709-a49a-0bbc00bd4707
+ - bea555d5-5438-4f46-bf48-59ec33205fe2
+ - bc48996c-4f35-4119-91a2-ec4b139a017d
+ - 1f0a0c90-85ae-4d92-a7a4-42eaa70fe931
+ - 0618bf79-141f-48ff-8660-33b01343f343
+ - 83807a2e-4811-417d-a12a-ea0979becffe
+ - d55f62a1-fd7b-4123-9fb4-29e77cd2e3d6
+ - 0500c27d-4fad-4c51-8503-4548a7395c1c
+ - 69d9bdff-98ea-4e51-a24c-5d363c93d301
+ - 613fd806-b9a8-46ba-8071-87675f49f6a2
+ - 3d58fd13-8612-494f-a14c-4e5d6ae2d67d
+ - 40900388-a29b-450b-9e44-b9724b3bcceb
+ - 6c31b332-4bfc-415d-b7c5-499036789ee9
+ - 35e52759-2740-48a6-8073-c9b098138464
+ - 24f17bed-a247-49d8-91c9-9f1464cfd10e
+ - bcb80756-4a28-4e81-99c1-2662e54a4fb5
+ - 9c99b68d-2d93-4aa2-8537-0b48a8086d46
+ - bc64bda9-a4e6-443b-bce4-f1112916bffb
+ - ba4c0568-a456-4dbe-8e22-e5c8fac0c4e0
+ - 3a29f4b2-5011-405f-b904-36063b767936
+ - ebe3adc1-5994-4a1f-ac99-52997eb93c8e
+ - 8caca608-cbec-4b5e-b846-2a44381f8d99
+ - fdc0af9d-1009-4395-8b26-c7467ce63011
+ - 877fe0e2-ec90-4938-bc0c-97af95ad2fe1
+ - 0c984e7c-3e34-4228-b9c7-74ea8b06cd49
+ - 8029f111-d066-4ca6-b4e0-f13869524ceb
+ - 2cc7647d-b0b7-447d-950c-4834adbc5e99
+ - c48c361e-d635-4724-93b6-fbaec8639715
+ - ff025d90-e11d-473a-a372-96fd40bb2252
+ - 61222b4c-a7f5-4fa4-a409-5dcd62ee2cb7
+ - d2248181-f0b0-4e96-8bbc-a7597f5697f3
+ - 30f7b9a2-2d42-4300-a47f-69e86dc5f0a1
+ - 22c037a9-dd88-4e7d-8429-9d063f4fb7ea
+ - 7242c6d8-a70d-4573-80c4-849c86d3a027
+ - 0784d3b6-d2e3-4f39-ae0a-ba3bf0fbb6da
+ - 7264140a-c5e0-4c3a-a983-d6998925c4bc
+ - 486cbb99-8d9e-43dd-8eca-e360b3882ba3
+ - 807acc7f-7d99-496d-854a-7b859814ca10
+ - 505c2b4b-c659-45fc-8a6a-3ed6a1df936f
+ - 9244cb48-5f72-4778-83a3-74549c09d5db
+ - fa946eae-6834-4614-ab41-0683a377cc5e
+ - c9107d0d-59e9-4593-83ee-1217a9167556
+ - cf4a968f-1572-4919-a207-6bbd6110a520
+ - 915e74d7-43ef-4381-ba0f-a033e8d25153
+ - 1897f691-dece-41a0-8b65-be58a471e575
+ - b0429e6f-400d-4e0e-bf10-c75eaf735345
+ - 7b79f39b-68ff-4d0e-8163-e07a42486c93
+ - 69d63701-461f-46e5-b3d3-9df2154a163e
+ - 136b12fe-02aa-4541-b89a-778c49ff12a6
+ - 69977aec-828b-4dd4-b0d9-ac7cec15c227
+ - a7eed215-bf83-43f2-891e-d33fbcc82318
+ - 52
+ - 6f65c1b0-ab37-4770-b919-22c82a6b1c3a
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - cae9fe53-6d63-44ed-9d6d-13180fbf6f89
+ - 1c9de8a1-315f-4c56-af06-8f69fee80a7a
+ - Curve Graph Mapper
+
+
+
+
+ - Remap values with a custom graph using input curves.
+ - true
+ - 53ffdcf8-004a-4321-ab0a-3a06a7131e56
+ - Curve Graph Mapper
+ - Curve Graph Mapper
+
+
+
+
+ -
+ 28335
+ 12619
+ 160
+ 224
+
+ -
+ 28403
+ 12731
+
+
+
+
+
+ - 1
+ - One or multiple graph curves to graph map values with
+ - 413365e9-da36-4d32-9b23-73753a3c93c8
+ - Curves
+ - Curves
+ - false
+ - fa946eae-6834-4614-ab41-0683a377cc5e
+ - 1
+
+
+
+
+ -
+ 28337
+ 12621
+ 51
+ 27
+
+ -
+ 28364
+ 12634.75
+
+
+
+
+
+
+
+ - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
+ - ee1fa288-d7ad-4751-a9dc-3c3d8fb38e33
+ - Rectangle
+ - Rectangle
+ - false
+ - c093c6c0-a63e-4430-b3b5-c4cfa59e9b30
+ - 1
+
+
+
+
+ -
+ 28337
+ 12648
+ 51
+ 28
+
+ -
+ 28364
+ 12662.25
+
+
+
+
+
+
+
+ - 1
+ - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
+ - 8a19d3e2-39cc-424f-b146-2de3e6a79fb5
+ - Values
+ - Values
+ - false
+ - dd18ece5-7d6f-4ab5-b264-31f42f0f525a
+ - 1
+
+
+
+
+ -
+ 28337
+ 12676
+ 51
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+
+ -
+ 28364
+ 12689.75
+
+
+
+
+
+
+
+ - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
+ - 06c1e09a-7e76-4a40-b744-656b1b5e314f
+ - X Axis
+ - X Axis
+ - true
+ - 0
+
+
+
+
+ -
+ 28337
+ 12703
+ 51
+ 28
+
+ -
+ 28364
+ 12717.25
+
+
+
+
+
+
+
+ - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
+ - 99b2eff6-b4c2-477f-97c9-ce295147eb34
+ - Y Axis
+ - Y Axis
+ - true
+ - 0
+
+
+
+
+ -
+ 28337
+ 12731
+ 51
+ 27
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+ 28364
+ 12744.75
+
+
+
+
+
+
+
+ - Flip the graphs X Axis from the bottom of the graph to the top of the graph
+ - 2830f75b-17bd-4288-8c65-e803a053975e
+ - Flip
+ - Flip
+ - false
+ - 0
+
+
+
+
+ -
+ 28337
+ 12758
+ 51
+ 28
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+ 28364
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+
+
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+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
+ - 27cbcafa-b80e-4441-b70b-d0d217f4c8e3
+ - Snap
+ - Snap
+ - false
+ - 0
+
+
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+
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+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Size of the graph labels
+ - 6ec90a7d-8ef9-4d46-a1c5-f021533281e8
+ - Text Size
+ - Text Size
+ - false
+ - 0
+
+
+
+
+ -
+ 28337
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+ 51
+ 28
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+ 28364
+ 12827.25
+
+
+
+
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+ - 1
+
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+
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+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Resulting graph mapped values, mapped on the Y Axis
+ - cc98646a-852b-438d-b762-0c89b2eeada0
+ - Mapped
+ - Mapped
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12621
+ 75
+ 20
+
+ -
+ 28457
+ 12631
+
+
+
+
+
+
+
+ - 1
+ - The graph curves inside the boundary of the graph
+ - 032df5a0-2991-41d9-8c21-d7c6bca269d4
+ - Graph Curves
+ - Graph Curves
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12641
+ 75
+ 20
+
+ -
+ 28457
+ 12651
+
+
+
+
+
+
+
+ - 1
+ - The points on the graph curves where the X Axis input values intersected
+ - true
+ - e06f3f02-0c2a-4e59-9af7-1446a38eb00b
+ - Graph Points
+ - Graph Points
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12661
+ 75
+ 20
+
+ -
+ 28457
+ 12671
+
+
+
+
+
+
+
+ - 1
+ - The lines from the X Axis input values to the graph curves
+ - true
+ - 6ff6ae11-6107-4e60-a0a1-fc5b498a2b5a
+ - Value Lines
+ - Value Lines
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12681
+ 75
+ 20
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+ -
+ 28457
+ 12691
+
+
+
+
+
+
+
+ - 1
+ - The points plotted on the X Axis which represent the input values
+ - true
+ - 77e10145-ffbf-4cab-9acd-c7b3c0e73d26
+ - Value Points
+ - Value Points
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12701
+ 75
+ 20
+
+ -
+ 28457
+ 12711
+
+
+
+
+
+
+
+ - 1
+ - The lines from the graph curves to the Y Axis graph mapped values
+ - true
+ - ce6fcd3d-5b45-4cf8-a839-876a6f2f5d89
+ - Mapped Lines
+ - Mapped Lines
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12721
+ 75
+ 20
+
+ -
+ 28457
+ 12731
+
+
+
+
+
+
+
+ - 1
+ - The points mapped on the Y Axis which represent the graph mapped values
+ - true
+ - 7e5d8a48-b7c0-4a57-869a-d90437d20b60
+ - Mapped Points
+ - Mapped Points
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12741
+ 75
+ 20
+
+ -
+ 28457
+ 12751
+
+
+
+
+
+
+
+ - The graph boundary background as a surface
+ - 539323ce-3a9a-4429-a14a-4422078cef6b
+ - Boundary
+ - Boundary
+ - false
+ - 0
+
+
+
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+ -
+ 28418
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+ 75
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+ -
+ 28457
+ 12771
+
+
+
+
+
+
+
+ - 1
+ - The graph labels as curve outlines
+ - c30913f6-5fab-402d-bab7-f275a5182ca1
+ - Labels
+ - Labels
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12781
+ 75
+ 20
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+ -
+ 28457
+ 12791
+
+
+
+
+
+
+
+ - 1
+ - True for input values outside of the X Axis domain bounds
+False for input values inside of the X Axis domain bounds
+ - c1efa3a4-045d-4701-952e-281a22028097
+ - Out Of Bounds
+ - Out Of Bounds
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12801
+ 75
+ 20
+
+ -
+ 28457
+ 12811
+
+
+
+
+
+
+
+ - 1
+ - True for input values on the X Axis which intersect a graph curve
+False for input values on the X Axis which do not intersect a graph curve
+ - d314b2b7-3f4e-49d2-acc8-9170a0e9e95b
+ - Intersected
+ - Intersected
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12821
+ 75
+ 20
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+ 28457
+ 12831
+
+
+
+
+
+
+
+
+
+
+
+ - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
+ - DotNET VB Script (LEGACY)
+
+
+
+
+ - A VB.NET scriptable component
+ - true
+ - 5ed1f50c-0d35-4709-a49a-0bbc00bd4707
+ - true
+ - DotNET VB Script (LEGACY)
+ - Turtle
+ - 0
+ - Dim i As Integer
+ Dim dir As New On3dVector(1, 0, 0)
+ Dim pos As New On3dVector(0, 0, 0)
+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
+
+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
+ P = dir * Forward(i) + pnts(i)
+ pnts.Add(P)
+ Next
+
+ Points = pnts
+
+
+
+
+ -
+ 28439
+ 12252
+ 116
+ 44
+
+ -
+ 28500
+ 12274
+
+
+
+
+
+ - 1
+ - 1
+ - 2
+ - Script Variable Forward
+ - Script Variable Left
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - true
+ - true
+ - Forward
+ - Left
+ - true
+ - true
+
+
+
+
+ - 2
+ - Print, Reflect and Error streams
+ - Output parameter Points
+ - 3ede854e-c753-40eb-84cb-b48008f14fd4
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - true
+ - true
+ - Output
+ - Points
+ - false
+ - false
+
+
+
+
+ - 1
+ - false
+ - Script Variable Forward
+ - f7f36297-582c-4fbf-8fc1-125cf501f2a1
+ - true
+ - Forward
+ - Forward
+ - true
+ - 1
+ - true
+ - df6fdf1b-0e8d-4bd9-8822-e38c580200e6
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
+
+
+ -
+ 28441
+ 12254
+ 44
+ 20
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+ -
+ 28464.5
+ 12264
+
+
+
+
+
+
+
+ - 1
+ - false
+ - Script Variable Left
+ - f14e2560-4703-406f-bd54-948b336f7aa5
+ - true
+ - Left
+ - Left
+ - true
+ - 1
+ - true
+ - cc98646a-852b-438d-b762-0c89b2eeada0
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
+
+
+ -
+ 28441
+ 12274
+ 44
+ 20
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+ -
+ 28464.5
+ 12284
+
+
+
+
+
+
+
+ - Print, Reflect and Error streams
+ - e96c623b-65bd-4cda-92ec-81357508bd88
+ - true
+ - Output
+ - Output
+ - false
+ - 0
+
+
+
+
+ -
+ 28515
+ 12254
+ 38
+ 20
+
+ -
+ 28535.5
+ 12264
+
+
+
+
+
+
+
+ - Output parameter Points
+ - 3b338ef7-549c-4a89-92bc-2844ffd6eb7b
+ - true
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 28515
+ 12274
+ 38
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+ -
+ 28535.5
+ 12284
+
+
+
+
+
+
+
+
+
+
+
+ - fbac3e32-f100-4292-8692-77240a42fd1a
+ - Point
+
+
+
+
+ - Contains a collection of three-dimensional points
+ - true
+ - bea555d5-5438-4f46-bf48-59ec33205fe2
+ - Point
+ - Point
+ - false
+ - 3b338ef7-549c-4a89-92bc-2844ffd6eb7b
+ - 1
+
+
+
+
+ -
+ 28601
+ 12314
+ 50
+ 24
+
+ -
+ 28626.87
+ 12326.97
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - bc48996c-4f35-4119-91a2-ec4b139a017d
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 28737
+ 12230
+ 125
+ 84
+
+ -
+ 28804
+ 12272
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - 7cc00df0-6619-4389-8c8a-1f036dd54ca9
+ - Vertices
+ - Vertices
+ - false
+ - 3b338ef7-549c-4a89-92bc-2844ffd6eb7b
+ - 1
+
+
+
+
+ -
+ 28739
+ 12232
+ 50
+ 20
+
+ -
+ 28765.5
+ 12242
+
+
+
+
+
+
+
+ - Curve degree
+ - c2feba32-5a82-4fdf-9aa3-3440ba7a7fbd
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 28739
+ 12252
+ 50
+ 20
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+ -
+ 28765.5
+ 12262
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 42ba4404-94c3-4227-9558-3f4da8044398
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 28739
+ 12272
+ 50
+ 20
+
+ -
+ 28765.5
+ 12282
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 09427970-ef18-472b-a7fd-83d05341893f
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 28739
+ 12292
+ 50
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+ -
+ 28765.5
+ 12302
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - 0c638031-5c1e-4c90-bf86-ef1f85cb4050
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 28819
+ 12232
+ 41
+ 26
+
+ -
+ 28841
+ 12245.33
+
+
+
+
+
+
+
+ - Curve length
+ - 632cf787-02c0-40ac-a97e-4eb11c73a930
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 28819
+ 12258
+ 41
+ 27
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+ -
+ 28841
+ 12272
+
+
+
+
+
+
+
+ - Curve domain
+ - 50ea99a3-175a-475b-90bb-b0a5ed015b22
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 28819
+ 12285
+ 41
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+ 28841
+ 12298.67
+
+
+
+
+
+
+
+
+
+
+
+ - e64c5fb1-845c-4ab1-8911-5f338516ba67
+ - Series
+
+
+
+
+ - Create a series of numbers.
+ - true
+ - 1f0a0c90-85ae-4d92-a7a4-42eaa70fe931
+ - Series
+ - Series
+
+
+
+
+ -
+ 28013
+ 12303
+ 101
+ 64
+
+ -
+ 28063
+ 12335
+
+
+
+
+
+ - First number in the series
+ - fbd6522b-fa04-4f88-895b-d5b6bc70434c
+ - Start
+ - Start
+ - false
+ - 0
+
+
+
+
+ -
+ 28015
+ 12305
+ 33
+ 20
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+ 28033
+ 12315
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Step size for each successive number
+ - 224e5fb1-89a2-4520-aa4d-54f19c84b681
+ - Step
+ - Step
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+
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+
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+
+
+
+ - 1
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+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - Number of values in the series
+ - cdf022b8-2102-4b57-899c-0792ff64b353
+ - Count
+ - Count
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+
+
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+
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+ - 1
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+
+
+
+
+
+
+
+
+
+ - a4cd2751-414d-42ec-8916-476ebf62d7fe
+ - Radians
+
+
+
+
+ - Convert an angle specified in degrees to radians
+ - true
+ - 0618bf79-141f-48ff-8660-33b01343f343
+ - Radians
+ - Radians
+
+
+
+
+ -
+ 28020
+ 12407
+ 120
+ 28
+
+ -
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+
+
+
+
+
+ - Angle in degrees
+ - 2a18f0d7-2dd6-46b3-ba95-b591364b8797
+ - Degrees
+ - Degrees
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+
+
+
+
+
+
+ - Angle in radians
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+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
+
+ - Numeric scroller for single numbers
+ - 83807a2e-4811-417d-a12a-ea0979becffe
+ - Digit Scroller
+ - Digit Scroller
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+
+
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+
+
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
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+ - 1
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+ 255;255;255;255
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+ - A group of Grasshopper objects
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+
+
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 0500c27d-4fad-4c51-8503-4548a7395c1c
+ - Evaluate Length
+ - Evaluate Length
+
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+
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+ - Curve to evaluate
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+
+
+
+
+
+ - Length factor for curve evaluation
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+ - Length
+ - Length
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+
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+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 4d809cbf-ae7e-4781-bece-c0e0e9a6efba
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+ - Point at the specified length
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+ - Point
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+
+
+
+
+ - Tangent vector at the specified length
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+ - Curve parameter at the specified length
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
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+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - Line start point
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+ - Line tangent (direction)
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+ - Line segment
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+ - f12daa2f-4fd5-48c1-8ac3-5dea476912ca
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+
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+ - Mirror an object.
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+ - Mirror plane
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+
+
+
+
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+ - Mirrored geometry
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+ - Transformation data
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+ - Transform
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
+
+ - Join as many curves as possible
+ - true
+ - 3d58fd13-8612-494f-a14c-4e5d6ae2d67d
+ - Join Curves
+ - Join Curves
+
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+ - 1
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+ - Curves
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+
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+
+
+
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+ - Preserve direction of input curves
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+ - Preserve
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+ - false
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+ - 1
+ - Joined curves and individual curves that could not be joined.
+ - 9e5118d1-46a9-42fc-98ee-a4d040b8de87
+ - Curves
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+
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+ - 11bbd48b-bb0a-4f1b-8167-fa297590390d
+ - End Points
+
+
+
+
+ - Extract the end points of a curve.
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+ - End Points
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+ - Curve end point
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+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
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+
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+ - Create a line between two points.
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+ - Line end point
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+ - Line segment
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+
+
+
+
+
+ - b464fccb-50e7-41bd-9789-8438db9bea9f
+ - Angle
+
+
+
+
+ - Compute the angle between two vectors.
+ - true
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+ - Angle
+ - Angle
+
+
+
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+ - Vector B
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+ - 1
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+ - Optional plane for 2D angle
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+ - Plane
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+ - Angle (in radians) between vectors
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+ - Angle
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+
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+ - Reflex angle (in radians) between vectors
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+ - Reflex
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+
+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - 24f17bed-a247-49d8-91c9-9f1464cfd10e
+ - Rotate
+ - Rotate
+
+
+
+
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+ - Geometry
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+
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+
+
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+ - Rotated geometry
+ - a788644a-a26d-4d6f-8704-e8d7eff0361f
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+ - Geometry
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+ - Transformation data
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+
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+ - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
+ - Move
+
+
+
+
+ - Translate (move) an object along a vector.
+ - true
+ - bcb80756-4a28-4e81-99c1-2662e54a4fb5
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+ - Move
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+
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+ - Base geometry
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+ - Geometry
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+ - Translation vector
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+ - Translated geometry
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+ - Geometry
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+ - Transformation data
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+ - 934ede4a-924a-4973-bb05-0dc4b36fae75
+ - Vector 2Pt
+
+
+
+
+ - Create a vector between two points.
+ - true
+ - 9c99b68d-2d93-4aa2-8537-0b48a8086d46
+ - Vector 2Pt
+ - Vector 2Pt
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+ - Unitize output
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+ - Vector length
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+
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+ - Measure and set the curve domain
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+ - bc64bda9-a4e6-443b-bce4-f1112916bffb
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+ - Optional domain, if omitted the curve will not be modified.
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+ - Curve with new domain.
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+ - Domain of original curve.
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+ - 429cbba9-55ee-4e84-98ea-876c44db879a
+ - Sub Curve
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+
+
+
+ - Construct a curve from the sub-domain of a base curve.
+ - true
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+ - Resulting sub curve
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
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+ - Deconstruct a numeric domain into its component parts.
+ - true
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+ - Deconstruct Domain
+ - Deconstruct Domain
+
+
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+ - Start of domain
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+ - End of domain
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+ - End
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+
+
+
+
+
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+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - ebe3adc1-5994-4a1f-ac99-52997eb93c8e
+ - Construct Domain
+ - Construct Domain
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+
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+
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+
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+ - Start value of numeric domain
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+ - X/2
+ - Domain start
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+ - 1
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+ - End value of numeric domain
+ - 8939b31b-ad52-46ef-aa2c-6d3dd129fc7a
+ - Domain end
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+ - Numeric domain between {A} and {B}
+ - 19ec989d-4f8f-4230-ad93-a087c502801a
+ - Domain
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 8caca608-cbec-4b5e-b846-2a44381f8d99
+ - Evaluate Length
+ - Evaluate Length
+
+
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+ - Curve to evaluate
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+ - Curve
+ - Curve
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+ - Length factor for curve evaluation
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+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 3cfe1a88-33b0-4f6f-96e3-a01ce01741d6
+ - Normalized
+ - Normalized
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+ - Point at the specified length
+ - 81e678e7-7f20-402a-8540-8cc634777282
+ - Point
+ - Point
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+ - Tangent vector at the specified length
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+ - Tangent
+ - Tangent
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+ - Curve parameter at the specified length
+ - 0e831d02-c628-4313-9c1c-afeeb139db07
+ - Parameter
+ - Parameter
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+
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+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - fdc0af9d-1009-4395-8b26-c7467ce63011
+ - Rotate
+ - Rotate
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+
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+ - Base geometry
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+ - Geometry
+ - Geometry
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+ - Rotation angle in radians
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+ - Rotation plane
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+ - Rotated geometry
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+ - Transformation data
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
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+
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+ - Join as many curves as possible
+ - true
+ - 877fe0e2-ec90-4938-bc0c-97af95ad2fe1
+ - Join Curves
+ - Join Curves
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+ - Preserve direction of input curves
+ - a1ec0b8a-d05d-4d03-a085-2e0d55ab0912
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+ - 1
+ - Joined curves and individual curves that could not be joined.
+ - f1e2ad83-f6d5-4c7c-8bbc-a40db4728156
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+ - Relay
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+ - 2
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+ - 0c984e7c-3e34-4228-b9c7-74ea8b06cd49
+ - Relay
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+ - Amount of transparency (0.0 = opaque, 1.0 = transparent
+ - 1e68c2e3-ea29-4f0f-ae06-bf87780b910c
+ - Transparency
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+ - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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+
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+
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+ - Resulting material
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+ - 537b0419-bbc2-4ff4-bf08-afe526367b2c
+ - Custom Preview
+
+
+
+
+ - Allows for customized geometry previews
+ - true
+ - false
+ - cf4a968f-1572-4919-a207-6bbd6110a520
+ - Custom Preview
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+ - Geometry to preview
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+ - The material override
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+ - Evaluate Length
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+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
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+ - Translate (move) an object along a vector.
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+ - Translated geometry
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+ - Create a vector between two points.
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+ - Vector length
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+ - Length
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+ - A group of Grasshopper objects
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+ - f12daa2f-4fd5-48c1-8ac3-5dea476912ca
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+
+
+
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+ - Mirror an object.
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+ - Mirrored geometry
+ - 374dec81-4b73-45b0-98e5-62adf551c17f
+ - Geometry
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+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
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+ - Contains a collection of floating point numbers
+ - 4ae20df0-1bd6-4c39-95ba-604fa315cd65
+ - Number
+ - Number
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
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+
+
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+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
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+ - Divide Curve
+
+
+
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+ - Divide a curve into equal length segments
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+ - 08e9a62d-317f-4a06-bfd3-a763a931495e
+ - Divide Curve
+ - Divide Curve
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+ - Count
+ - Count
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+ - Evaluate Length
+
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+ - Evaluate Length
+
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+
+
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+ - Create an interpolated curve through a set of points.
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+
+
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+ - Contains a collection of floating point numbers
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
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+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
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+ - Divide a curve into equal length segments
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
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+
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+ - Compute one over x.
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+ - Mathematical multiplication
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - Direction
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+ - Panel
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+ - A panel for custom notes and text values
+ - 2d09328c-7c5b-4653-a284-155f028d698f
+ - Panel
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+ - false
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+ - Evaluate Length
+
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - ab43a4a9-8d2f-47d6-8da7-ec317f2b4088
+ - Evaluate Length
+ - Evaluate Length
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+ - Length factor for curve evaluation
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+ - Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - fb959a42-efea-4928-9641-1b99fbf6aba4
+ - Normalized
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+ - Point at the specified length
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+ - Point
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+ - Create an OpenGL material.
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+ - 5b9a9412-0cc4-4ee6-8fb8-f691f7efbc02
+ - bb202977-de05-4573-874b-d7261808763d
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+ - bb932273-24cb-4808-baea-4f542887cc54
+ - 10
+ - 909654f2-81a7-42cd-8079-8bf79412e52d
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - f12daa2f-4fd5-48c1-8ac3-5dea476912ca
+ - Mirror
+
+
+
+
+ - Mirror an object.
+ - true
+ - 4e41b7ef-01bf-4376-854f-da8f1e81ec61
+ - Mirror
+ - Mirror
+
+
+
+
+ -
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+
+
+
+
+
+ - Base geometry
+ - 6fe808ea-6ce8-4f16-9927-8e33edae5c96
+ - Geometry
+ - Geometry
+ - true
+ - d807c15a-024f-4b03-9f0a-c74ea1a7c5af
+ - 1
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+
+
+
+
+
+
+ - Mirror plane
+ - 6e24637b-f649-4d55-b1fd-cc58d5d05da5
+ - Plane
+ - Plane
+ - false
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+ 0
+ 0
+ 1
+ 0
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Mirrored geometry
+ - 2d9d449f-4707-4351-84c1-a32412da4b7e
+ - Geometry
+ - Geometry
+ - false
+ - 0
+
+
+
+
+ -
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+
+
+
+
+
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+ - Transformation data
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+ - Transform
+ - Transform
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+
+
+
+
+ - 290f418a-65ee-406a-a9d0-35699815b512
+ - Scale NU
+
+
+
+
+ - Scale an object with non-uniform factors.
+ - true
+ - eb8646e0-d1b6-4160-bff2-9a4ad357235d
+ - Scale NU
+ - Scale NU
+
+
+
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+
+
+
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+ - Base geometry
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+ - Geometry
+ - true
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+
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+ - Base plane
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+
+
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+
+
+
+
+
+
+
+ - Scaling factor in {x} direction
+ - 294d1f91-a43e-441e-858f-9c7bc2c67eef
+ - Scale X
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+ - false
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+ - 0.5
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+
+
+
+
+
+ - Scaling factor in {y} direction
+ - 2b605e12-8b27-40c0-815e-f73f6088259f
+ - -X
+ - Scale Y
+ - Scale Y
+ - false
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+ - 0.5
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+
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+
+
+
+
+
+
+ - Scaling factor in {z} direction
+ - a2c253eb-b20c-4a6b-8eb1-525ea196a81d
+ - Scale Z
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+ - false
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+
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+
+
+
+ - Scaled geometry
+ - d29ec9fb-0fd1-4717-bda3-07fbd5bf2fa5
+ - Geometry
+ - Geometry
+ - false
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+ - Transformation data
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+ - Transform
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+ - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
+ - Move
+
+
+
+
+ - Translate (move) an object along a vector.
+ - true
+ - be2f809d-cb36-4214-b36b-45a3ec6e80dc
+ - Move
+ - Move
+
+
+
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+
+
+
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+ - Base geometry
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+ - Geometry
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+ - Translation vector
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+ - Motion
+ - Motion
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+ 0
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+
+
+
+
+
+
+
+
+
+
+ - Translated geometry
+ - d7001175-3686-4b0a-aefb-bcbf17320b42
+ - Geometry
+ - Geometry
+ - false
+ - 0
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+
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+
+ -
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+ 1850
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+
+
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+ - Transformation data
+ - 937cebee-d8cb-4bad-9f7b-596883a9d3ec
+ - Transform
+ - Transform
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
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+ - 2
+ - A wire relay object
+ - bf4bae4e-6979-458c-a323-bc9d067ce22f
+ - Relay
+ - Relay
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 4e41b7ef-01bf-4376-854f-da8f1e81ec61
+ - 84770f8b-ee2c-4d86-897e-8bd3a5e1062a
+ - eb8646e0-d1b6-4160-bff2-9a4ad357235d
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+ - d807c15a-024f-4b03-9f0a-c74ea1a7c5af
+ - 78c985bf-d83d-4655-80eb-e39327a2dfb5
+ - 849c5f9e-e720-46ad-9994-a9e3aae9e347
+ - 9
+ - 550c4a53-d753-4b1f-adac-0ebd6d271f8d
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - f5430bc9-f384-4fb7-87fd-0f5e2177bb7e
+ - Evaluate Length
+ - Evaluate Length
+
+
+
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+ -
+ 15578
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+ - Curve to evaluate
+ - 2a44a49d-42e4-48c6-9693-57d4204c383a
+ - Curve
+ - Curve
+ - false
+ - 35453427-819e-488c-8f5e-ec0d3d1e0df4
+ - 1
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+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - ea8926dc-4abf-47c2-8671-83fa8ceae23b
+ - Length
+ - Length
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+ - 1
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+
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+
+
+
+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 8d82da6a-d42b-4839-a61f-49e65456c109
+ - Normalized
+ - Normalized
+ - false
+ - 0
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+ - true
+
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+ - Point at the specified length
+ - 5dc0dec0-a581-431a-bc4c-f328e4e97127
+ - Point
+ - Point
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+
+
+
+
+
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+ - Tangent vector at the specified length
+ - 9c602539-75db-4bbd-a19e-0d4710d6fa4c
+ - Tangent
+ - Tangent
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+ - 0
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+ 1701
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+ 1711
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+
+
+
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+
+
+ - Curve parameter at the specified length
+ - 2dc95ce4-740d-4549-9293-1d18748768b5
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
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+
+
+
+
+
+
+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - d807c15a-024f-4b03-9f0a-c74ea1a7c5af
+ - Relay
+ - Relay
+ - false
+ - 849c5f9e-e720-46ad-9994-a9e3aae9e347
+ - 1
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+ 1912
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+
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+
+
+
+
+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
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+
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+ - 2
+ - A wire relay object
+ - 78c985bf-d83d-4655-80eb-e39327a2dfb5
+ - Relay
+ - Relay
+ - false
+ - 5f741566-be38-4c21-9393-4fd6fed63e11
+ - 1
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+ 1912
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+
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+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - 849c5f9e-e720-46ad-9994-a9e3aae9e347
+ - Curve
+ - Curve
+ - false
+ - 78c985bf-d83d-4655-80eb-e39327a2dfb5
+ - 1
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+
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - 3fc32aaf-343b-4a34-8c74-605f43cf50a3
+ - Relay
+ - Relay
+ - false
+ - d7001175-3686-4b0a-aefb-bcbf17320b42
+ - 1
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+
+
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+
+ - 361790d6-9d66-4808-8c5a-8de9c218c227
+ - Quad Sphere
+
+
+
+
+ - Create a spherical brep made from quad nurbs patches.
+ - true
+ - ebac092d-00ef-4e2f-8304-352a7cdbcd31
+ - Quad Sphere
+ - Quad Sphere
+
+
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+ 109
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+
+
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+ - Base plane
+ - 05136ac8-4ce7-4ac6-81d8-c71d251c43d1
+ - Base
+ - Base
+ - false
+ - e1a7a853-8800-4a65-8758-ce6c78b3c4ff
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+ - Sphere radius
+ - e126454c-894f-45af-95f0-f5d1d19bbce5
+ - Radius
+ - Radius
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+ - 1
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+ - Resulting quad sphere
+ - c24c48c0-1d1b-4ade-ad15-2a37db5c20dd
+ - Sphere
+ - Sphere
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+ - fbac3e32-f100-4292-8692-77240a42fd1a
+ - Point
+
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+ - Contains a collection of three-dimensional points
+ - true
+ - e1a7a853-8800-4a65-8758-ce6c78b3c4ff
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+ - 537b0419-bbc2-4ff4-bf08-afe526367b2c
+ - Custom Preview
+
+
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+ - Allows for customized geometry previews
+ - true
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+ - Custom Preview
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+ - The material override
+ - 240c455e-fe43-4d45-a4c4-9c398443a228
+ - Material
+ - Material
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+ - 3e0a68e6-18a7-4f35-a24f-b4198f001341
+ - <material auto-delete="false" reference="false" hidden="false" tags="" notes="" instance-name="O_LAIRETAM_O_MATERIAL_O" instance-id="3E0A68E6-18A7-4F35-A24F-B4198F001341" type-id="8B544B3E-D86F-4BCD-8494-FB660CF15E1C" plug-in-id="9BC28E9E-7A6C-4B8F-A0C6-3D05E02D1B97" render-engine-id="99999999-9999-9999-9999-999999999999" type-name="8b544b3e-d86f-4bcd-8494-fb660cf15e1c"><parameters>
+ <automatic-dynamic-field-meta-data type="string"><xml/></automatic-dynamic-field-meta-data>
+ <xmlcode type="string"><diffuse_bsdf color="0 1 0" name="diff"/><connect from="diff bsdf" to="output surface" /></xmlcode>
+</parameters>
+<simulation>
+ <ambient type="color">0,0,0,1</ambient>
+ <diffuse type="color">1,0.411764711141586,0.705882370471954,1</diffuse>
+ <emission type="color">0,0,0,1</emission>
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+ Dim i As Integer
+ Dim aryText(4) As String
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+ aryText(0) = "Mary WriteLine"
+ aryText(1) = "Had"
+ aryText(2) = "Another"
+ aryText(3) = "Little"
+ aryText(4) = "One"
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+ ' the data is appended to the file. If file doesnt exist, a new file is created
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+
+ For i = 0 To data.Count - 1
+ objWriter.WriteLine(data(i))
+ Next
+
+ objWriter.Close()
+
+ End If
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+ End If
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+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
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+ - A panel for custom notes and text values
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+ - false
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+ - A panel for custom notes and text values
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - fae7a36e-cd7e-4200-8361-9ae1f10d7baa
+ - Evaluate Length
+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 3ad0c194-c08f-496a-9b05-89419e5a4e60
+ - Normalized
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+ - Point at the specified length
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
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+
+
+
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+ - Create an interpolated curve through a set of points.
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+ - Periodic curve
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+
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+
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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+ - KnotStyle
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+
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+
+
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+ - Resulting nurbs curve
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+ - Curve
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+
+
+
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+ -
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+ -2182
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+
+
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+
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+ - Curve length
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+ - Length
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+ - Curve domain
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+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
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+ - Curvature
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+
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+
+
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+ - Curve
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+ - Parameter on curve domain to evaluate
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+ - Parameter
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+
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+
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+ - Point on curve at {t}
+ - 3e71dd80-bd76-441f-9005-c52e36c99431
+ - Point
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+
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+ 16511
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+ 16537.5
+ -2300
+
+
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+ - Curvature vector at {t}
+ - 95b2fbac-9039-4092-9e7e-2600b5247ce7
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+
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+ -2280
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - c192cba3-9ad3-4f5e-91ef-2c43abaa6f7f
+ - Curvature
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+
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+ -2260
+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - c4a2cb4e-7408-436e-b468-6d96d1abc5a0
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
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+ -2344
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 7edb5bd5-69e5-4fba-bd67-6137f71993c3
+ - Arc
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+ - 1
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+
+
+
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+ - Base plane of arc or circle
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+ - Base Plane
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+
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+
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+
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+
+
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+
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+ - Angle domain (in radians) of arc
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+ - Angle
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+
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+
+
+
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+
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+
+
+
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 0fcdcbba-9e69-46b2-bab1-a8d518895265
+ - One Over X
+ - One Over X
+
+
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+
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+ - Value
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+ - 9903ca88-9a9a-4e64-9c40-21541f9b850a
+ - 1
+
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+ -2390
+
+
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+ - Output value
+ - 93a21278-f197-43df-a07b-4ef9f44ee85f
+ - Result
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+
+
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+
+
+
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+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - e7e7607e-c631-4878-b0c9-2d4aa74a5b37
+ - Divide Curve
+ - Divide Curve
+
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+
+
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+ - Curve
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+ - 9295e6f7-246f-4c96-a72e-1790668eaad4
+ - 1
+
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+
+
+
+
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+ - Number of segments
+ - 71e24a15-b52d-48fc-a083-d0e90cee9479
+ - Count
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+ - 1
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+
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+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 10
+
+
+
+
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+ - Resulting smoothed curve
+ - 13884579-44d1-4930-96ce-f7b8fa57e3d2
+ - true
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+ - 0
+
+
+
+
+ -
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+
+
+
+
+
+
+
+
+
+
+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
+
+ - Numeric scroller for single numbers
+ - 15a3e01d-6c81-4c40-9f44-fef06e169d8e
+ - Digit Scroller
+ - Digit Scroller
+ - false
+ - 0
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+
+
+
+ - 12
+ - Digit Scroller
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+ - 180.000000000
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+
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+
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+
+
+
+
+
+
+
+
+
+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
+
+ - Numeric scroller for single numbers
+ - fb8a2e64-6343-4dfd-8dd7-82de599fffd9
+ - Digit Scroller
+ - Digit Scroller
+ - false
+ - 0
+
+
+
+
+ - 12
+ - Digit Scroller
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+ - 99999999999.9
+
+
+
+
+ -
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+ -2269
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+ -
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+
+
+
+
+
+
+
+
+
+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
+
+ - Numeric scroller for single numbers
+ - da4ff730-7aef-47d7-9556-f6c15f0c7b9c
+ - Digit Scroller
+ - Digit Scroller
+ - false
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+
+
+
+ - 12
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+ - 99999.0000000
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+
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+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 0ce2b452-72f0-4dca-af2b-d58752900458
+ - Curvature
+ - Curvature
+
+
+
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+ - Curve to evaluate
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+
+ - Parameter on curve domain to evaluate
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+ - Parameter
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+ 17251
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+ -
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+
+
+
+
+
+
+ - Point on curve at {t}
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+ - Point
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+ -
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+
+
+
+
+
+
+ - Curvature vector at {t}
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+ - Curvature
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+
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+
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+ -2458
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+ -
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+ -2448
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 43ce9f8d-d7d3-46bd-9d52-7f89e98a71d3
+ - Curvature
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+
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+
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+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - Base plane of arc or circle
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+ -
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+ - Radius of arc or circle
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+
+
+
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+
+ - Angle domain (in radians) of arc
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
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+ - One Over X
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+ - Input value
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+ - Output value
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
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+
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+ - Divide a curve into equal length segments
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+ -
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+
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+
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+ - Number of segments
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+
+
+
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+ - Split segments at kinks
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+ - 1
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+ - Points
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+ - 1
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+ - Tangents
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+
+
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+
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+ - 1
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+ - Parameters
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+
+
+
+
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+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
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+ - Compute relative differences for a list of data
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+ - cef8760d-1396-4dc5-9148-7b60f7e14cba
+ - Relative Differences
+ - Relative Differences
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+ -
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+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - af39b451-c950-458c-a4f1-ae8f06552f5d
+ - Values
+ - Values
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+ - 75bc4e8f-33c0-472b-8e28-9b04d144dccd
+ - 1
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+ -
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+ - 1
+ - Differences between consecutive items
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+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
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+ - Divide a curve into equal length segments
+ - true
+ - cc67bdc5-b870-4531-a7d7-5ab87e2a0f24
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+ - Curve to divide
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+ - Number of segments
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+ - Split segments at kinks
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+ - 1
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+ - 1
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+ - 1
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 207de2f4-1ccb-4e63-b612-9dbbfb219adc
+ - Line SDL
+ - Line SDL
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+ - Line start point
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+ - Line tangent (direction)
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+ - Direction
+ - Direction
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+ - Line length
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+ - Line segment
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - Line start point
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+ - Line tangent (direction)
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+ - Line length
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
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+ - A panel for custom notes and text values
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+ - Panel
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+ - false
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+ - Double click to edit panel content…
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+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 646ced7b-b026-4438-8ded-3a20e35c9a8f
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 17058
+ -571
+ 144
+ 64
+
+ -
+ 17132
+ -539
+
+
+
+
+
+ - Curve to evaluate
+ - c461accb-e347-4949-93aa-d42822eec0e9
+ - Curve
+ - Curve
+ - false
+ - b21050fc-3ab7-4000-9329-12f52070dfda
+ - 1
+
+
+
+
+ -
+ 17060
+ -569
+ 57
+ 20
+
+ -
+ 17090
+ -559
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 134e5c54-51bb-4c36-9231-194cae5fd1bb
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 17060
+ -549
+ 57
+ 20
+
+ -
+ 17090
+ -539
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - c8d5d638-4152-4f46-a82e-73304bec6bce
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
+ -
+ 17060
+ -529
+ 57
+ 20
+
+ -
+ 17090
+ -519
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 9f9a4844-cc18-47a5-80ca-ad3444ba0459
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 17147
+ -569
+ 53
+ 20
+
+ -
+ 17175
+ -559
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 5bdd38a2-5558-4da9-ba49-37ba4528bb56
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 17147
+ -549
+ 53
+ 20
+
+ -
+ 17175
+ -539
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - cab84f06-14f6-47d4-946a-24eb2000c2fa
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
+ 17147
+ -529
+ 53
+ 20
+
+ -
+ 17175
+ -519
+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - ed2e744d-5378-4804-be80-cb089686ee3c
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 17067
+ -655
+ 125
+ 84
+
+ -
+ 17134
+ -613
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - ada690e9-777e-4f1e-8ba2-a65569b9fd54
+ - Vertices
+ - Vertices
+ - false
+ - 9f9a4844-cc18-47a5-80ca-ad3444ba0459
+ - 1
+
+
+
+
+ -
+ 17069
+ -653
+ 50
+ 20
+
+ -
+ 17095.5
+ -643
+
+
+
+
+
+
+
+ - Curve degree
+ - 57a17d02-fffa-434f-ab7d-bf338cd633f7
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -633
+ 50
+ 20
+
+ -
+ 17095.5
+ -623
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 20db1570-6673-4c40-b916-7f7c7be0f233
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -613
+ 50
+ 20
+
+ -
+ 17095.5
+ -603
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 087b4a46-2a16-4eee-bfd3-d720819500f7
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -593
+ 50
+ 20
+
+ -
+ 17095.5
+ -583
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 2
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - aa60bd7c-4c0d-427f-9452-3b912b701877
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 17149
+ -653
+ 41
+ 26
+
+ -
+ 17171
+ -639.6667
+
+
+
+
+
+
+
+ - Curve length
+ - 6b0329b9-610c-4811-a615-6f8b82628260
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 17149
+ -627
+ 41
+ 27
+
+ -
+ 17171
+ -613
+
+
+
+
+
+
+
+ - Curve domain
+ - cdc41f74-14ae-4263-a993-0141c48e4c3e
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 17149
+ -600
+ 41
+ 27
+
+ -
+ 17171
+ -586.3334
+
+
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - f9b748e9-eb58-49da-b807-edd976683c25
+ - Curvature
+ - Curvature
+
+
+
+
+ -
+ 17061
+ -783
+ 137
+ 64
+
+ -
+ 17131
+ -751
+
+
+
+
+
+ - Curve to evaluate
+ - 31cf6fba-f06c-4bdf-830b-ad60570fd628
+ - Curve
+ - Curve
+ - false
+ - aa60bd7c-4c0d-427f-9452-3b912b701877
+ - 1
+
+
+
+
+ -
+ 17063
+ -781
+ 53
+ 30
+
+ -
+ 17091
+ -766
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 5826a438-98ef-471c-b261-f42d81e8aa9a
+ - Parameter
+ - Parameter
+ - false
+ - e0df6b8d-1b40-4805-a2f9-5c7a933707c7
+ - 1
+
+
+
+
+ -
+ 17063
+ -751
+ 53
+ 30
+
+ -
+ 17091
+ -736
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - a2fbc22e-9760-49d2-9db4-8f88bc25378a
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 17146
+ -781
+ 50
+ 20
+
+ -
+ 17172.5
+ -771
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - c9a0b030-dc5c-4232-b623-0bfcfd90c844
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 17146
+ -761
+ 50
+ 20
+
+ -
+ 17172.5
+ -751
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 4a774329-dc8e-4544-aee6-21f31b096a21
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 17146
+ -741
+ 50
+ 20
+
+ -
+ 17172.5
+ -731
+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - e24542f1-50bb-4fdf-a219-beb749269411
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 17073
+ -847
+ 114
+ 64
+
+ -
+ 17113
+ -815
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - d0599637-57ab-4a7f-b55b-c79a7baec9f1
+ - Arc
+ - Arc
+ - false
+ - 4a774329-dc8e-4544-aee6-21f31b096a21
+ - 1
+
+
+
+
+ -
+ 17075
+ -845
+ 23
+ 60
+
+ -
+ 17088
+ -815
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 38db707f-ba7c-4b3e-8d8e-9b64857d99d8
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 17128
+ -845
+ 57
+ 20
+
+ -
+ 17158
+ -835
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 92a0fe01-0749-46e0-a782-4132d7b32e67
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 17128
+ -825
+ 57
+ 20
+
+ -
+ 17158
+ -815
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 5de7afa7-9dba-48d6-a9e3-531ced38a683
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 17128
+ -805
+ 57
+ 20
+
+ -
+ 17158
+ -795
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - a01f84a6-d003-4d99-90ef-b22e1aef808b
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 17080
+ -875
+ 100
+ 28
+
+ -
+ 17129
+ -861
+
+
+
+
+
+ - Input value
+ - d62e0ac9-bb22-421e-8ef1-da870872082a
+ - Value
+ - Value
+ - false
+ - 92a0fe01-0749-46e0-a782-4132d7b32e67
+ - 1
+
+
+
+
+ -
+ 17082
+ -873
+ 32
+ 24
+
+ -
+ 17099.5
+ -861
+
+
+
+
+
+
+
+ - Output value
+ - a657761b-33cd-420a-bd03-07bbf3501cc8
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 17144
+ -873
+ 34
+ 24
+
+ -
+ 17162.5
+ -861
+
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 6865e74d-1f0e-406e-8066-2aff2d9939b5
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 17067
+ -719
+ 125
+ 64
+
+ -
+ 17117
+ -687
+
+
+
+
+
+ - Curve to divide
+ - 32ab5cd7-867c-4fd3-9333-f8b846fbeec6
+ - Curve
+ - Curve
+ - false
+ - aa60bd7c-4c0d-427f-9452-3b912b701877
+ - 1
+
+
+
+
+ -
+ 17069
+ -717
+ 33
+ 20
+
+ -
+ 17087
+ -707
+
+
+
+
+
+
+
+ - Number of segments
+ - 6bd7ab4d-748e-4399-b40f-660ee198535c
+ - Count
+ - Count
+ - false
+ - b52263dc-d073-4865-b181-9e1f37d5704c
+ - 1
+
+
+
+
+ -
+ 17069
+ -697
+ 33
+ 20
+
+ -
+ 17087
+ -687
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 43f82285-8ffa-4880-9b1d-9190afec3104
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -677
+ 33
+ 20
+
+ -
+ 17087
+ -667
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - e95bfc7e-4ecf-427f-8d19-ffa3ede65d99
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -717
+ 58
+ 20
+
+ -
+ 17162.5
+ -707
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 1a46e180-fc01-438e-9235-e1867b144629
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -697
+ 58
+ 20
+
+ -
+ 17162.5
+ -687
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - e0df6b8d-1b40-4805-a2f9-5c7a933707c7
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -677
+ 58
+ 20
+
+ -
+ 17162.5
+ -667
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - cc67bdc5-b870-4531-a7d7-5ab87e2a0f24
+ - 207de2f4-1ccb-4e63-b612-9dbbfb219adc
+ - 4fd0e820-3728-4b73-9ff8-1aca481a2455
+ - 15a19129-8013-4e49-a652-74258e59a63c
+ - 646ced7b-b026-4438-8ded-3a20e35c9a8f
+ - ed2e744d-5378-4804-be80-cb089686ee3c
+ - f9b748e9-eb58-49da-b807-edd976683c25
+ - e24542f1-50bb-4fdf-a219-beb749269411
+ - a01f84a6-d003-4d99-90ef-b22e1aef808b
+ - 6865e74d-1f0e-406e-8066-2aff2d9939b5
+ - 10
+ - 9cc5a942-58dd-433a-a32b-56a8da0679ef
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 9f7e03cb-c72b-407f-83c3-b5ce5a47944f
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 17879
+ -362
+ 125
+ 64
+
+ -
+ 17929
+ -330
+
+
+
+
+
+ - Curve to divide
+ - 02dffbc4-2bd3-47a6-92c3-5919968a6444
+ - Curve
+ - Curve
+ - false
+ - 4caec567-aebc-4ae9-b5b2-a83e5f91e2a3
+ - 1
+
+
+
+
+ -
+ 17881
+ -360
+ 33
+ 20
+
+ -
+ 17899
+ -350
+
+
+
+
+
+
+
+ - Number of segments
+ - 6b0b8251-5017-4086-8820-ad057c2277b1
+ - Count
+ - Count
+ - false
+ - b52263dc-d073-4865-b181-9e1f37d5704c
+ - 1
+
+
+
+
+ -
+ 17881
+ -340
+ 33
+ 20
+
+ -
+ 17899
+ -330
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - fc50fb03-fef8-49cc-8f57-77f3c933e5fa
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 17881
+ -320
+ 33
+ 20
+
+ -
+ 17899
+ -310
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - c04fde18-1685-4258-b0a9-3bc5acc78345
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 17944
+ -360
+ 58
+ 20
+
+ -
+ 17974.5
+ -350
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 22a5711b-e2b7-4c26-9488-3e4f521c9ff5
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 17944
+ -340
+ 58
+ 20
+
+ -
+ 17974.5
+ -330
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - a02d8734-c096-4da1-b31c-618567836f50
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 17944
+ -320
+ 58
+ 20
+
+ -
+ 17974.5
+ -310
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - ca25fc13-235c-4303-a28f-db2385c732c8
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 17889
+ -298
+ 106
+ 64
+
+ -
+ 17953
+ -266
+
+
+
+
+
+ - Line start point
+ - e86186e6-ef58-4376-a075-7057ab931ac2
+ - Start
+ - Start
+ - false
+ - 0
+
+
+
+
+ -
+ 17891
+ -296
+ 47
+ 20
+
+ -
+ 17916
+ -286
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+
+ -
+ 0
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 32b6c688-499b-46c6-82b0-bbf5e1ece01b
+ - Direction
+ - Direction
+ - false
+ - 0
+
+
+
+
+ -
+ 17891
+ -276
+ 47
+ 20
+
+ -
+ 17916
+ -266
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 1
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - f268d0d3-5b3c-49ce-b9ce-2933d425e7ae
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 17891
+ -256
+ 47
+ 20
+
+ -
+ 17916
+ -246
+
+
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+ - A panel for custom notes and text values
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+ - Result of multiplication
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+
+
+
+
+ - Smooth a curve recursively by fairing, without changing its control point count.
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+ - true
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+
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+ - Determines how the start of the curve is preserved
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+0 = Preserve start point only
+1 = Preserve first two points
+2 = Preserve first three points
+ - 1897d7e0-fc5d-4c11-9a84-cda068959dba
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+
+
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+ - Determines how the end of the curve is preserved
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+0 = Preserve end point only
+1 = Preserve last two points
+2 = Preserve last three points
+ - 4ee734c3-aee7-4650-93c7-94aea9c5a896
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+ - Tolerance distance the smooth curve is allowed to deviate from the curve to smooth
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+ - Tolerance angle in degrees for kink smoothing
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+ - Resulting smoothed curve
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+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
+
+ - Numeric scroller for single numbers
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+ - Digit Scroller
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+
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+
+
+
+
+
+
+
+
+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
+
+ - Numeric scroller for single numbers
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+ - Digit Scroller
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+
+
+
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+ - 99999999999.9
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+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
+
+
+
+
+ - Numeric scroller for single numbers
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+ - Digit Scroller
+ - Digit Scroller
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+
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+
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
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+ - Curvature vector at {t}
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+ - Curvature circle at {t}
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
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+ - Deconstruct Arc
+ - Deconstruct Arc
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+ - Arc or Circle to deconstruct
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+ - Arc
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+ - Radius
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+ - Angle domain (in radians) of arc
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+
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
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+ - One Over X
+ - One Over X
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+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 83fe0878-9b27-4dc7-854e-43fe09bae728
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 23635
+ -11254
+ 25
+ 60
+
+ -
+ 23649
+ -11224
+
+
+
+
+
+
+
+
+
+
+
+ - 84627490-0fb2-4498-8138-ad134ee4cb36
+ - Curve | Curve
+
+
+
+
+ - Solve intersection events for two curves.
+ - true
+ - 41ecb4e5-6dc1-44ab-ae18-8a416ea4c953
+ - Curve | Curve
+ - Curve | Curve
+
+
+
+
+ -
+ 23536
+ -11320
+ 146
+ 64
+
+ -
+ 23597
+ -11288
+
+
+
+
+
+ - First curve
+ - 7208ce71-39f8-4d34-a255-07b7f4c17e39
+ - Curve A
+ - Curve A
+ - false
+ - 07c6be9c-1865-4f6e-b3e7-6fbe16621dd3
+ - 1
+
+
+
+
+ -
+ 23538
+ -11318
+ 44
+ 30
+
+ -
+ 23561.5
+ -11303
+
+
+
+
+
+
+
+ - Second curve
+ - 621b2490-4749-4382-a4dc-ac15522bfef4
+ - Curve B
+ - Curve B
+ - false
+ - 83fe0878-9b27-4dc7-854e-43fe09bae728
+ - 1
+
+
+
+
+ -
+ 23538
+ -11288
+ 44
+ 30
+
+ -
+ 23561.5
+ -11273
+
+
+
+
+
+
+
+ - 1
+ - Intersection events
+ - 02007c77-b14a-485a-bed0-cc01c2275b54
+ - 1
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 23612
+ -11318
+ 68
+ 20
+
+ -
+ 23639.5
+ -11308
+
+
+
+
+
+
+
+ - 1
+ - Parameters on first curve
+ - fe8372a8-5895-4add-88e4-3eac86657982
+ - Params A
+ - Params A
+ - false
+ - 0
+
+
+
+
+ -
+ 23612
+ -11298
+ 68
+ 20
+
+ -
+ 23639.5
+ -11288
+
+
+
+
+
+
+
+ - 1
+ - Parameters on second curve
+ - 7572b5ad-89ca-40f8-8b77-5e8fe1b08f74
+ - Params B
+ - Params B
+ - false
+ - 0
+
+
+
+
+ -
+ 23612
+ -11278
+ 68
+ 20
+
+ -
+ 23639.5
+ -11268
+
+
+
+
+
+
+
+
+
+
+
+ - 9abae6b7-fa1d-448c-9209-4a8155345841
+ - Deconstruct
+
+
+
+
+ - Deconstruct a point into its component parts.
+ - true
+ - 1ef19e8d-7965-42b2-b5af-b29a75c724c9
+ - Deconstruct
+ - Deconstruct
+
+
+
+
+ -
+ 23543
+ -11384
+ 132
+ 64
+
+ -
+ 23590
+ -11352
+
+
+
+
+
+ - Input point
+ - 88d2e7aa-6d57-4ed8-9f86-a92743858414
+ - Point
+ - Point
+ - false
+ - 02007c77-b14a-485a-bed0-cc01c2275b54
+ - 1
+
+
+
+
+ -
+ 23545
+ -11382
+ 30
+ 60
+
+ -
+ 23561.5
+ -11352
+
+
+
+
+
+
+
+ - Point {x} component
+ - 98815ac8-2551-42c8-94dd-4491d5ccc5d4
+ - X component
+ - X component
+ - false
+ - 0
+
+
+
+
+ -
+ 23605
+ -11382
+ 68
+ 20
+
+ -
+ 23640.5
+ -11372
+
+
+
+
+
+
+
+ - Point {y} component
+ - 81420342-8bbe-42be-b022-3627776d40b6
+ - Y component
+ - Y component
+ - false
+ - 0
+
+
+
+
+ -
+ 23605
+ -11362
+ 68
+ 20
+
+ -
+ 23640.5
+ -11352
+
+
+
+
+
+
+
+ - Point {z} component
+ - 31e747eb-c0a6-4d2f-8aaf-a9e12c1547d3
+ - Z component
+ - Z component
+ - false
+ - 0
+
+
+
+
+ -
+ 23605
+ -11342
+ 68
+ 20
+
+ -
+ 23640.5
+ -11332
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 28178479-c78d-4f06-84a1-fa22adbb9df1
+ - 60b87593-119b-4488-9d72-9e7e620d1790
+ - f66382f5-2d5a-4716-af83-ec938d891caf
+ - 41ecb4e5-6dc1-44ab-ae18-8a416ea4c953
+ - 1ef19e8d-7965-42b2-b5af-b29a75c724c9
+ - e43a8b01-ce96-4ec0-b61d-e6192785c107
+ - 95f7442c-0309-4dff-9b47-f782ba0fbdbc
+ - ddb53b1a-1aed-481b-8809-ef6793777782
+ - 8
+ - 25570267-152f-4e8a-87e5-760b2bfbc14c
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 05d2958b-ef94-41ba-b6ff-f47158f6f87c
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 23538
+ -9990
+ 141
+ 64
+
+ -
+ 23604
+ -9958
+
+
+
+
+
+ - Curve to divide
+ - 4d8209a3-1765-44ee-b017-cede783a4ad4
+ - Curve
+ - Curve
+ - false
+ - 1091ef3c-81b2-4d14-a142-8a910f7cbcc0
+ - 1
+
+
+
+
+ -
+ 23540
+ -9988
+ 49
+ 20
+
+ -
+ 23574
+ -9978
+
+
+
+
+
+
+
+ - Number of segments
+ - e26dacf2-2972-4ce3-beb1-2070dd7de331
+ - X*2
+ - Count
+ - Count
+ - false
+ - b52263dc-d073-4865-b181-9e1f37d5704c
+ - 1
+
+
+
+
+ -
+ 23540
+ -9968
+ 49
+ 20
+
+ -
+ 23574
+ -9958
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - ac3ed619-ceb6-4371-8e14-f8eeaaf5f2a7
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 23540
+ -9948
+ 49
+ 20
+
+ -
+ 23574
+ -9938
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 657e4ec3-ffae-432a-a4b8-8b6e4af87667
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 23619
+ -9988
+ 58
+ 20
+
+ -
+ 23649.5
+ -9978
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 4ee37ace-0ff1-4ea0-8adc-e3bf61378486
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 23619
+ -9968
+ 58
+ 20
+
+ -
+ 23649.5
+ -9958
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - 158e328c-0d0b-41db-b440-5162effd6beb
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 23619
+ -9948
+ 58
+ 20
+
+ -
+ 23649.5
+ -9938
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 4edc0cbf-93be-4251-b71e-7d42d6f24d5b
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 23556
+ -10406
+ 106
+ 64
+
+ -
+ 23620
+ -10374
+
+
+
+
+
+ - Line start point
+ - fa7830c0-eb8e-4e0b-9de3-c7f4eef0e01e
+ - Start
+ - Start
+ - false
+ - 8dcc21c9-5d97-48ba-a0fc-17a3de5eb717
+ - 1
+
+
+
+
+ -
+ 23558
+ -10404
+ 47
+ 20
+
+ -
+ 23583
+ -10394
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+
+ -
+ 0
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 6126869e-9a77-4c8c-94e4-0fcc82b8666d
+ - Direction
+ - Direction
+ - false
+ - 8512342c-9aaa-45a1-a05e-205ea7150d06
+ - 1
+
+
+
+
+ -
+ 23558
+ -10384
+ 47
+ 20
+
+ -
+ 23583
+ -10374
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 1
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 729d8840-6fbf-4187-b1d7-af1339cb8cd6
+ - Length
+ - Length
+ - false
+ - c0d52e51-a949-4ce6-b991-82349969dd05
+ - 1
+
+
+
+
+ -
+ 23558
+ -10364
+ 47
+ 20
+
+ -
+ 23583
+ -10354
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - d8675c5d-9431-4928-92b4-25cec3601397
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 23635
+ -10404
+ 25
+ 60
+
+ -
+ 23649
+ -10374
+
+
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - fd0f2fb6-68ad-4f7e-80c4-b18eff8d63b1
+ - Curvature
+ - Curvature
+
+
+
+
+ -
+ 23540
+ -10054
+ 137
+ 64
+
+ -
+ 23610
+ -10022
+
+
+
+
+
+ - Curve to evaluate
+ - cfbd0f1b-d25e-4d9c-a4b2-3fd8f945583f
+ - Curve
+ - Curve
+ - false
+ - 1091ef3c-81b2-4d14-a142-8a910f7cbcc0
+ - 1
+
+
+
+
+ -
+ 23542
+ -10052
+ 53
+ 30
+
+ -
+ 23570
+ -10037
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - b06aef3b-deca-4330-b569-420736933fe4
+ - Parameter
+ - Parameter
+ - false
+ - 158e328c-0d0b-41db-b440-5162effd6beb
+ - 1
+
+
+
+
+ -
+ 23542
+ -10022
+ 53
+ 30
+
+ -
+ 23570
+ -10007
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 8dcc21c9-5d97-48ba-a0fc-17a3de5eb717
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -10052
+ 50
+ 20
+
+ -
+ 23651.5
+ -10042
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - ffb5d35f-6f7e-4a7d-91f4-02add4f97d10
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -10032
+ 50
+ 20
+
+ -
+ 23651.5
+ -10022
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 1dfa9e01-a199-4816-a1ce-8ad3937db031
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -10012
+ 50
+ 20
+
+ -
+ 23651.5
+ -10002
+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 233e814b-23ba-44d0-afcf-cb818f4db06e
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 23552
+ -10118
+ 114
+ 64
+
+ -
+ 23592
+ -10086
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 80adf14f-259e-42a2-a8c4-a3c3f05af07f
+ - Arc
+ - Arc
+ - false
+ - 1dfa9e01-a199-4816-a1ce-8ad3937db031
+ - 1
+
+
+
+
+ -
+ 23554
+ -10116
+ 23
+ 60
+
+ -
+ 23567
+ -10086
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 7c4f47a7-6661-4e50-9fa3-f93f3ed4bbe7
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -10116
+ 57
+ 20
+
+ -
+ 23637
+ -10106
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 3806e375-de77-42c4-b9c3-c4bbe1ac5bf9
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -10096
+ 57
+ 20
+
+ -
+ 23637
+ -10086
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - ad45707a-96d4-4ed1-879c-b2e727bf1f6c
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -10076
+ 57
+ 20
+
+ -
+ 23637
+ -10066
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - b27c05b9-79ff-4c77-b774-b50e4710ad4e
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 23559
+ -10146
+ 100
+ 28
+
+ -
+ 23608
+ -10132
+
+
+
+
+
+ - Input value
+ - a1523690-28a9-4349-9174-4637ddfcf060
+ - Value
+ - Value
+ - false
+ - 3806e375-de77-42c4-b9c3-c4bbe1ac5bf9
+ - 1
+
+
+
+
+ -
+ 23561
+ -10144
+ 32
+ 24
+
+ -
+ 23578.5
+ -10132
+
+
+
+
+
+
+
+ - Output value
+ - 4c90d3c2-9b1f-42d1-9196-77e3205eb880
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 23623
+ -10144
+ 34
+ 24
+
+ -
+ 23641.5
+ -10132
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 05d2958b-ef94-41ba-b6ff-f47158f6f87c
+ - 4edc0cbf-93be-4251-b71e-7d42d6f24d5b
+ - e1949367-0141-4e5e-afa2-980a8e4b01a7
+ - 354b24da-2bca-4cf1-9d3f-80e0b8a06e43
+ - 6875b1ad-cc6f-47e5-a114-69a47fb59e28
+ - d2d834c2-78a4-496d-bfe5-cf2eab4e5dda
+ - fd0f2fb6-68ad-4f7e-80c4-b18eff8d63b1
+ - 233e814b-23ba-44d0-afcf-cb818f4db06e
+ - b27c05b9-79ff-4c77-b774-b50e4710ad4e
+ - 3ca08063-bd2b-4cdf-b129-92de746d2e96
+ - 991a196f-611e-4029-8a66-2d8bf9baee14
+ - cba66531-0963-4067-815f-f5fc4d238ec0
+ - 2ffee494-6525-4a24-9de5-8350ebfbfab8
+ - 64c76d0e-8017-4edb-b119-a25df3ecaea4
+ - edd7c7f5-5a41-4eaf-b47f-f17f309826b2
+ - 00fde94b-1e4f-461c-b095-b3bd9e5c74a2
+ - 7075397c-7a64-4e9e-95cf-29ee605f7fec
+ - 56fd2a0c-a448-4bbc-96a1-55347dbe097c
+ - 18
+ - f6ea25c1-b9ad-450d-a2e7-28e9613a8e07
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 991a196f-611e-4029-8a66-2d8bf9baee14
+ - Line
+ - Line
+
+
+
+
+ -
+ 23552
+ -10326
+ 114
+ 44
+
+ -
+ 23624
+ -10304
+
+
+
+
+
+ - Line start point
+ - 3916f7d7-959a-4fe6-9892-a202674f6ad6
+ - Start Point
+ - Start Point
+ - false
+ - 7c4f47a7-6661-4e50-9fa3-f93f3ed4bbe7
+ - 1
+
+
+
+
+ -
+ 23554
+ -10324
+ 55
+ 20
+
+ -
+ 23583
+ -10314
+
+
+
+
+
+
+
+ - Line end point
+ - f19d7789-507e-45a8-9eff-e74111fa0778
+ - End Point
+ - End Point
+ - false
+ - 8dcc21c9-5d97-48ba-a0fc-17a3de5eb717
+ - 1
+
+
+
+
+ -
+ 23554
+ -10304
+ 55
+ 20
+
+ -
+ 23583
+ -10294
+
+
+
+
+
+
+
+ - Line segment
+ - 8512342c-9aaa-45a1-a05e-205ea7150d06
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 23639
+ -10324
+ 25
+ 40
+
+ -
+ 23653
+ -10304
+
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 00fde94b-1e4f-461c-b095-b3bd9e5c74a2
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 23537
+ -10470
+ 144
+ 64
+
+ -
+ 23611
+ -10438
+
+
+
+
+
+ - Curve to evaluate
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+ - Curve
+ - Curve
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+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - d9b2b776-ce17-411f-8250-da5f4c95e7e6
+ - Length
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+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - b769acdd-5cd0-478f-a8ce-589454b965d1
+ - Normalized
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+
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+ - Point at the specified length
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+ - Point
+ - Point
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+ - Tangent vector at the specified length
+ - f2144397-6a5c-490d-9da2-be9e0a8dec94
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+
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+ - Curve parameter at the specified length
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 7075397c-7a64-4e9e-95cf-29ee605f7fec
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+ - Interpolate
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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+
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+
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+ - Resulting nurbs curve
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+ - Curve length
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
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+ - Number of segments
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+ - Split segments at kinks
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+
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 6f279521-1a21-47ca-a829-35e580f5fe47
+ - Curvature
+ - Curvature
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+ - Curvature vector at {t}
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+
+
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+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 001b13c5-f9cc-43cd-a3ac-1b4cc67a3d87
+ - Deconstruct Arc
+ - Deconstruct Arc
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+
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+
+ - Arc or Circle to deconstruct
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+ - Base plane of arc or circle
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+ - Radius of arc or circle
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+ - Angle domain (in radians) of arc
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - 2fcc2743-8339-4cdf-a046-a1f17439191d
+ - Remap Numbers
+
+
+
+
+ - Remap numbers into a new numeric domain
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+ - Remap Numbers
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+
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+ - Remapped and clipped number
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+ - f44b92b0-3b5b-493a-86f4-fd7408c3daf3
+ - Bounds
+
+
+
+
+ - Create a numeric domain which encompasses a list of numbers.
+ - true
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+
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+ - Numeric Domain between the lowest and highest numbers in {N}
+ - bd891994-eba7-4906-b04a-12bfac4e4a73
+ - Domain
+ - Domain
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+
+ - 2fcc2743-8339-4cdf-a046-a1f17439191d
+ - Remap Numbers
+
+
+
+
+ - Remap numbers into a new numeric domain
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+ - Remap Numbers
+ - Remap Numbers
+
+
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+
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+
+
+
+
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+
+ - Source domain
+ - b9463912-4a6c-43dc-9980-2626ca140ff8
+ - Source
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+ - 0d342c13-720f-4e06-b481-275c0b4395a0
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+ - false
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+
+
+
+
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+ 255;255;255;255
+
+
+
+
+
+
+
+
+
+
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+ - Emissive colour of the material
+ - f05c7738-b85b-467d-946a-8bb5bc688b79
+ - Emission
+ - Emission
+ - false
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+
+
+
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+
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+ - f8d756de-c605-4fbe-8ff1-85a37d5146ba
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+ - Transparency
+ - false
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+
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+
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+
+
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+ - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
+ - edbccc8d-00ca-478c-9e5f-ea335e422058
+ - Shine
+ - Shine
+ - false
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+
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+
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+
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+ - Allows for customized geometry previews
+ - true
+ - 396d4a2e-5744-4940-b523-f4f8b3503cbb
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+ - Geometry
+ - Geometry
+ - false
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+ - Allows for customized geometry previews
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+ -
+ 23641.5
+ -13712
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - ab21f008-6d36-44b5-a077-175257e1fafd
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 23611
+ -13702
+ 58
+ 20
+
+ -
+ 23641.5
+ -13692
+
+
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - c84d633f-e252-40a4-afca-2fb820fa0c66
+ - Curvature
+ - Curvature
+
+
+
+
+ -
+ 23540
+ -13808
+ 137
+ 64
+
+ -
+ 23610
+ -13776
+
+
+
+
+
+ - Curve to evaluate
+ - ffbad2f5-aad1-4936-9927-20337352edff
+ - Curve
+ - Curve
+ - false
+ - f524abc3-9d5c-49b0-880c-87d212d1cf59
+ - 1
+
+
+
+
+ -
+ 23542
+ -13806
+ 53
+ 30
+
+ -
+ 23570
+ -13791
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - dbcb57b2-aa21-49e3-b4ec-a42c8c12ae9e
+ - Parameter
+ - Parameter
+ - false
+ - ab21f008-6d36-44b5-a077-175257e1fafd
+ - 1
+
+
+
+
+ -
+ 23542
+ -13776
+ 53
+ 30
+
+ -
+ 23570
+ -13761
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 49123b13-689a-4a9f-8302-4f20c4ff891f
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -13806
+ 50
+ 20
+
+ -
+ 23651.5
+ -13796
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - 953eff40-2554-456a-b472-9afa2f312514
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -13786
+ 50
+ 20
+
+ -
+ 23651.5
+ -13776
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 451ac757-560d-4a3a-9a2b-d7aa9c50417c
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -13766
+ 50
+ 20
+
+ -
+ 23651.5
+ -13756
+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 86c87b74-cfd6-4b80-b168-aab9842a2213
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 23552
+ -13872
+ 114
+ 64
+
+ -
+ 23592
+ -13840
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 43994276-c902-4cb2-99fb-afbd3830cd06
+ - Arc
+ - Arc
+ - false
+ - 451ac757-560d-4a3a-9a2b-d7aa9c50417c
+ - 1
+
+
+
+
+ -
+ 23554
+ -13870
+ 23
+ 60
+
+ -
+ 23567
+ -13840
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - ef457fc9-4504-43ed-9bb9-7d150503f30b
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -13870
+ 57
+ 20
+
+ -
+ 23637
+ -13860
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 9aec4777-6c87-4b6c-b180-98a44de34782
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -13850
+ 57
+ 20
+
+ -
+ 23637
+ -13840
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 3d7a464c-ae03-4766-9d5e-d8900b083c27
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -13830
+ 57
+ 20
+
+ -
+ 23637
+ -13820
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 704f48b0-16e8-4f9e-a59c-218caff6e758
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 23548
+ -13936
+ 122
+ 64
+
+ -
+ 23628
+ -13904
+
+
+
+
+
+ - Line start point
+ - bbdc155f-f47f-4cb2-93bd-6280b583534c
+ - Start
+ - Start
+ - false
+ - 0a521931-3ca5-4755-baba-8a6f0802afea
+ - 1
+
+
+
+
+ -
+ 23550
+ -13934
+ 63
+ 20
+
+ -
+ 23591
+ -13924
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 9f3a141f-4ce1-4f1b-b052-e22b823c13a2
+ - Direction
+ - Direction
+ - false
+ - 5e4fbc47-ac24-4565-afb2-029535d953ec
+ - 1
+
+
+
+
+ -
+ 23550
+ -13914
+ 63
+ 20
+
+ -
+ 23591
+ -13904
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - b9cf5dfb-0634-4318-9503-c54d9f38d436
+ - X/8
+ - Length
+ - Length
+ - false
+ - 7f103a47-a3a0-47da-a2d8-276037da212a
+ - 1
+
+
+
+
+ -
+ 23550
+ -13894
+ 63
+ 20
+
+ -
+ 23591
+ -13884
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 04430615-b956-4e98-bb65-283369083f24
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 23643
+ -13934
+ 25
+ 60
+
+ -
+ 23657
+ -13904
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - f7ba9fcb-72e0-4f8e-83a6-a25dd3e55b8e
+ - c84d633f-e252-40a4-afca-2fb820fa0c66
+ - 86c87b74-cfd6-4b80-b168-aab9842a2213
+ - 704f48b0-16e8-4f9e-a59c-218caff6e758
+ - 6fecc635-631b-478c-b183-680db6808dbb
+ - b6365660-4c29-4bb8-a823-a38b5b8d7d24
+ - 44627a70-24f2-4c53-9029-c3725d3edb67
+ - c648c3a8-c2dc-49ec-b4b4-46e40cd54c68
+ - 8
+ - a41792ce-987b-4424-975c-2c482feba8bf
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 6fecc635-631b-478c-b183-680db6808dbb
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 23537
+ -14000
+ 144
+ 64
+
+ -
+ 23611
+ -13968
+
+
+
+
+
+ - Curve to evaluate
+ - d9f58836-c2a9-4296-a751-7eddf9f2f6c6
+ - Curve
+ - Curve
+ - false
+ - 04430615-b956-4e98-bb65-283369083f24
+ - 1
+
+
+
+
+ -
+ 23539
+ -13998
+ 57
+ 20
+
+ -
+ 23569
+ -13988
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - e1e3cf8c-da02-4f70-8fc7-656637a1d689
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 23539
+ -13978
+ 57
+ 20
+
+ -
+ 23569
+ -13968
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 18b1ab25-2c45-4802-8ae7-a1622e28865f
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
+ -
+ 23539
+ -13958
+ 57
+ 20
+
+ -
+ 23569
+ -13948
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 977d1668-4fbb-4214-b807-cdd36aea5912
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 23626
+ -13998
+ 53
+ 20
+
+ -
+ 23654
+ -13988
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 0ae8dfec-0072-4b76-b8d1-b68f51f6df62
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 23626
+ -13978
+ 53
+ 20
+
+ -
+ 23654
+ -13968
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - 564ccef0-53c0-4018-b624-6df84948ca46
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
+ 23626
+ -13958
+ 53
+ 20
+
+ -
+ 23654
+ -13948
+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - b6365660-4c29-4bb8-a823-a38b5b8d7d24
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 23546
+ -14084
+ 125
+ 84
+
+ -
+ 23613
+ -14042
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - b60c3258-717b-4d76-8f9a-80083066aca5
+ - Vertices
+ - Vertices
+ - false
+ - 977d1668-4fbb-4214-b807-cdd36aea5912
+ - 1
+
+
+
+
+ -
+ 23548
+ -14082
+ 50
+ 20
+
+ -
+ 23574.5
+ -14072
+
+
+
+
+
+
+
+ - Curve degree
+ - 7a791416-b071-4d55-80f4-ce73ff55473a
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 23548
+ -14062
+ 50
+ 20
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+ -
+ 23574.5
+ -14052
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 7e9b9685-516b-47d3-822c-e64a1bf9923a
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 23548
+ -14042
+ 50
+ 20
+
+ -
+ 23574.5
+ -14032
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - dd8e16b7-f04a-4099-8019-984cbbeb8c53
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 23548
+ -14022
+ 50
+ 20
+
+ -
+ 23574.5
+ -14012
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 2
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - e1c5e7b9-ed46-456f-a0d2-4364b09e4e28
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 23628
+ -14082
+ 41
+ 26
+
+ -
+ 23650
+ -14068.67
+
+
+
+
+
+
+
+ - Curve length
+ - f02119a7-c8f8-4411-be66-763749891151
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 23628
+ -14056
+ 41
+ 27
+
+ -
+ 23650
+ -14042
+
+
+
+
+
+
+
+ - Curve domain
+ - 1b4784b8-dc39-4153-9ad4-9eaa74e9b82e
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 23628
+ -14029
+ 41
+ 27
+
+ -
+ 23650
+ -14015.33
+
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - b0ab3d32-f1d4-49ed-b07a-62fafb765703
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 23546
+ -13336
+ 125
+ 64
+
+ -
+ 23596
+ -13304
+
+
+
+
+
+ - Curve to divide
+ - 9b12f288-bd6a-43d8-9ce7-c59a0d0c791e
+ - Curve
+ - Curve
+ - false
+ - 1a5e2090-0f2d-4a5b-8bae-46486ab54761
+ - 1
+
+
+
+
+ -
+ 23548
+ -13334
+ 33
+ 20
+
+ -
+ 23566
+ -13324
+
+
+
+
+
+
+
+ - Number of segments
+ - cb054e36-9167-43ae-b6a4-3e43c159cd5d
+ - Count
+ - Count
+ - false
+ - 0400e922-3f0d-4386-82b8-0882ab431771
+ - 1
+
+
+
+
+ -
+ 23548
+ -13314
+ 33
+ 20
+
+ -
+ 23566
+ -13304
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - c74a88ab-f625-45ea-b8fc-8efa648dfd18
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 23548
+ -13294
+ 33
+ 20
+
+ -
+ 23566
+ -13284
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 5e2635b2-215a-4829-bfcb-665c1ee19426
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 23611
+ -13334
+ 58
+ 20
+
+ -
+ 23641.5
+ -13324
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - cb4a12ed-4406-4b32-960d-778a3dbe6014
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 23611
+ -13314
+ 58
+ 20
+
+ -
+ 23641.5
+ -13304
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - f56ec696-0599-48e5-837c-98baff38f683
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 23611
+ -13294
+ 58
+ 20
+
+ -
+ 23641.5
+ -13284
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - ff209b95-2b63-426f-8e5f-33595fa25049
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 23556
+ -13212
+ 106
+ 64
+
+ -
+ 23620
+ -13180
+
+
+
+
+
+ - Line start point
+ - 9f93ac6a-0d58-423b-b4fc-576b9c639ae7
+ - Start
+ - Start
+ - false
+ - 0
+
+
+
+
+ -
+ 23558
+ -13210
+ 47
+ 20
+
+ -
+ 23583
+ -13200
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+
+ -
+ 0
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 4769faed-2209-4376-808a-74892b37aa37
+ - Direction
+ - Direction
+ - false
+ - 0
+
+
+
+
+ -
+ 23558
+ -13190
+ 47
+ 20
+
+ -
+ 23583
+ -13180
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 1
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - d90c6e81-1858-41b6-b25f-20abd7c6b566
+ - Length
+ - Length
+ - false
+ - ec7ec88e-dbfc-47c0-882c-5b4aee4e10ae
+ - 1
+
+
+
+
+ -
+ 23558
+ -13170
+ 47
+ 20
+
+ -
+ 23583
+ -13160
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 8
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 1a5e2090-0f2d-4a5b-8bae-46486ab54761
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 23635
+ -13210
+ 25
+ 60
+
+ -
+ 23649
+ -13180
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - be48b823-b481-43b7-a2d1-4ed3939fb5e4
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 23556
+ -13400
+ 106
+ 64
+
+ -
+ 23620
+ -13368
+
+
+
+
+
+ - Line start point
+ - 9beca6c5-842d-4664-9178-5ed407cf6265
+ - Start
+ - Start
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+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 7c6d63e6-1c31-481e-91bc-f1fc89b9dc0b
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
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+
+
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+ - Curve to evaluate
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+ - Curve
+ - Curve
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+ - 1
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+ -
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+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 9a3b967b-1d3f-43ae-9e4a-ed7550c23fac
+ - Length
+ - Length
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+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - f0489c8d-34d4-4152-8399-de8b2eac2c12
+ - Normalized
+ - Normalized
+ - false
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+ - 1
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+
+
+ - Point at the specified length
+ - 06364148-0ee1-4eea-9fff-3e6ac151a345
+ - Point
+ - Point
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+
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+
+
+
+
+ - Tangent vector at the specified length
+ - 3a84b1e3-bfb0-42f7-8b6a-7e6ed6153ce5
+ - Tangent
+ - Tangent
+ - false
+ - 0
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+
+
+
+
+ - Curve parameter at the specified length
+ - efc4cd69-26fd-4820-95c7-8ab58adbf6d7
+ - Parameter
+ - Parameter
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+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 311b5b57-7460-4a62-8420-ecd376ef9d54
+ - Interpolate
+ - Interpolate
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+
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+ - 1
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+ - Vertices
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+ - Curve degree
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+ - Degree
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+ - Periodic curve
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 97d6e4be-346f-45f5-b00e-f386d3d56799
+ - KnotStyle
+ - KnotStyle
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+ - Resulting nurbs curve
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+ - Curve length
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+ - Curve domain
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 31fc2178-218b-4c9c-9f00-98b3209b31f5
+ - Divide Curve
+ - Divide Curve
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+ - Number of segments
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+ - Split segments at kinks
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
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+ - Line SDL
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+ - Line tangent (direction)
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+ - Line length
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+
+
+
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 08d2d08b-da19-4a82-a896-a3b4d45a19c0
+ - Line SDL
+ - Line SDL
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+ - Line tangent (direction)
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+ - Line length
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+ - Line segment
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+ - 84627490-0fb2-4498-8138-ad134ee4cb36
+ - Curve | Curve
+
+
+
+
+ - Solve intersection events for two curves.
+ - true
+ - f48ae7da-c4b5-4e1a-8ff7-54deacd6a63f
+ - Curve | Curve
+ - Curve | Curve
+
+
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+ - Curve A
+ - Curve A
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+ - 1
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+ - Second curve
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+ - Curve B
+ - Curve B
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+ - 1
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+ - 1
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+ - 1
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+ - f846b6c2-f23e-4379-b25d-4fe8948c433d
+ - Params A
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+ - 9abae6b7-fa1d-448c-9209-4a8155345841
+ - Deconstruct
+
+
+
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+ - Deconstruct a point into its component parts.
+ - true
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+ - Deconstruct
+ - Deconstruct
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+ - Point {x} component
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+ - X component
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+ - Y component
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
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+ - 1
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+ 255;255;255;255
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+ - A group of Grasshopper objects
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+ - 540ca53a-ed62-42bf-82ac-b6352a10ebaf
+ - 08d2d08b-da19-4a82-a896-a3b4d45a19c0
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+ - 10
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
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+ - 2
+ - A wire relay object
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+ - Relay
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+ - 9c85271f-89fa-4e9f-9f4a-d75802120ccc
+ - Division
+
+
+
+
+ - Mathematical division
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
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+ - Evaluate Length
+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
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+
+
+
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+ - Create an interpolated curve through a set of points.
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+ - Divide a curve into equal length segments
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
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+ - Line SDL
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+ - A group of Grasshopper objects
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 7f62bddf-4d64-4cb5-a9b5-6accfdf5701a
+ - Evaluate Length
+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - f6b30b6c-2d5f-4ace-a9e4-1687ba47f05e
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
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+
+
+
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+ - Create an interpolated curve through a set of points.
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
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+ - Divide a curve into equal length segments
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+ - Line SDL
+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
+ - true
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+ - Line SDL
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+ - Curve | Curve
+
+
+
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+ - Solve intersection events for two curves.
+ - true
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+ - Curve | Curve
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+ - Create an OpenGL material.
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+ - Allows for customized geometry previews
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+ - Evaluate the curvature of a curve at a specified parameter.
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
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+
+
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+ - Deconstruct Arc
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+ - Angle domain (in radians) of arc
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
+ - Line SDL
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+ - Line tangent (direction)
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+ - 3
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+ 255;255;255;255
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+ - A group of Grasshopper objects
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - b17e389e-9e35-4c7f-a943-c918aded7ee4
+ - Evaluate Length
+ - Evaluate Length
+
+
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+ - Length factor for curve evaluation
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+ - Length
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+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 4e4bc93f-d3df-4ad2-ac9e-68aed3f90fab
+ - Normalized
+ - Normalized
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+ - Point at the specified length
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+ - Tangent vector at the specified length
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+ - Tangent
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+ - Curve parameter at the specified length
+ - 7aa2bbd8-455b-4f1f-a6de-219b0a87837e
+ - Parameter
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+
+
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+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
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+ - Remap numbers into a new numeric domain
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+
+
+
+ - 1
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+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 6284aa95-bef3-457c-a2c8-49de80ca07fb
+ - Kinks
+ - Kinks
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+
+
+
+
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+
+
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+
+
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+
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+
+
+
+
+
+
+
+ - 1
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+ - Points
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+
+
+
+
+
+
+
+ - 1
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+ - 0b8ad634-1627-48a4-8a07-a14c8b259360
+ - Tangents
+ - Tangents
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+
+
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+
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+
+
+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 5d4e91dd-5dcd-4451-a2b1-48ba61d31e66
+ - Curvature
+ - Curvature
+
+
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+ - Parameter
+ - Parameter
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+
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+ - Point on curve at {t}
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+ - Point
+ - Point
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+
+
+
+
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - bbc08696-fa7c-4719-acd8-e884055c8122
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
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+
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+ - Arc or Circle to deconstruct
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+
+
+
+
+
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+ - Radius of arc or circle
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+ - Radius
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+
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+
+
+
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+ - Angle domain (in radians) of arc
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+ - Angle
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+
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+
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
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+ - Line SDL
+ - Line SDL
+
+
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+ - Start
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+
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+ - Line tangent (direction)
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+ - Direction
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
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+ - 3
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+
+ - A group of Grasshopper objects
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+ - 8
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+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 346b4f31-eaae-4998-985b-aac4579d704c
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
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+ -20044
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+ 23611
+ -20012
+
+
+
+
+
+ - Curve to evaluate
+ - 0ef6bcdc-7db8-43ac-8d4a-85fc5aa9f83d
+ - Curve
+ - Curve
+ - false
+ - be649440-dd08-4c97-9039-0b42120ae5ef
+ - 1
+
+
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+ 23539
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+ 23569
+ -20032
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - e4c03211-91c3-4151-a906-e640a178ac3a
+ - Length
+ - Length
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+ - 0
+
+
+
+
+ -
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+ - 1
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+
+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 8e499788-8db3-429e-99f5-66d4b7a0bd68
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
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+
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+
+
+ - 1
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+
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+ - true
+
+
+
+
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+
+
+
+
+
+ - Point at the specified length
+ - 5f71d450-6241-4ae8-8afe-dacceb48ee64
+ - Point
+ - Point
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+
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+ -20042
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+ -20032
+
+
+
+
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+ - Tangent vector at the specified length
+ - ffea33c6-e10f-48a8-be49-4364de194982
+ - Tangent
+ - Tangent
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+ - 0
+
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+
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+ - Curve parameter at the specified length
+ - e1be19d3-8c3f-4f1c-a8f4-9a530bc9168e
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
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+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - df3528ab-15eb-43ae-943a-ef33afc621a2
+ - Interpolate
+ - Interpolate
+
+
+
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+ -20086
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - e120a419-e229-4939-a4cb-4342675f2158
+ - Vertices
+ - Vertices
+ - false
+ - 5f71d450-6241-4ae8-8afe-dacceb48ee64
+ - 1
+
+
+
+
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+ -20116
+
+
+
+
+
+
+
+ - Curve degree
+ - a0224ecd-10b8-456f-b81a-ad43c1c30e9b
+ - Degree
+ - Degree
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+ - 0
+
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+
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+ - 3
+
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+
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+
+
+
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+
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+ - Periodic curve
+ - 8b4d5959-21d7-41f6-92d6-f9564ee36420
+ - Periodic
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+
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+ - 1
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+
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+
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+
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+
+
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - ee591378-4f57-4afb-a5d6-339edfb9186b
+ - KnotStyle
+ - KnotStyle
+ - false
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+
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+
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+
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+ - Resulting nurbs curve
+ - 54b68e1e-09c5-4df3-bbbb-9fda4dfd9d9f
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+
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+ - 578ac840-7816-4777-a243-8c29ab6ce185
+ - Length
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+ - Domain
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+
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 98cd5e2f-21df-4311-ac8e-38fdc988e57a
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+
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+
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+ - Count
+ - Count
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+ - 1
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+
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+ - 10
+
+
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+
+
+
+
+
+
+
+ - Split segments at kinks
+ - c63004fd-d053-4722-a0fd-95f855de5a3a
+ - Kinks
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+ - Points
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+
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+
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+ - Tangents
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+
+
+
+
+
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+ - 1
+ - Parameter values at division points
+ - a74f4475-0c40-48cf-846f-54cc2af77f23
+ - Parameters
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+
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+
+
+
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+
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 39b93182-d88f-4121-80c5-86c782a19946
+ - Line SDL
+ - Line SDL
+
+
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+
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+ - Direction
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
+
+ - 00000000-0000-0000-0000-000000000000
+
+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - 9c520522-69c1-45af-a5b0-a31bc7ea6395
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 23795
+ -9291
+ 50
+ 24
+
+ -
+ 23820.79
+ -9279.618
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0;0;0;0;0;0;0;0;0;0;0;0;0}
+
+
+
+
+ - -1
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
+
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\ No newline at end of file
diff --git a/ⵙ∣❁∣ⵙ✤ⵙ✻ⵙЭЄⵙᗩⵙߦⵙറⵙ◯ⵙ◯ⵙറⵙߦⵙᗩⵙЭЄⵙ✻ⵙ✤ⵙ∣❁∣ⵙ/ⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ◯ⵙ◯ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙ/XHG.⠀⠀⠀⠀ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ⠀⠀⠀⠀.GHX b/ⵙ∣❁∣ⵙ✤ⵙ✻ⵙЭЄⵙᗩⵙߦⵙറⵙ◯ⵙ◯ⵙറⵙߦⵙᗩⵙЭЄⵙ✻ⵙ✤ⵙ∣❁∣ⵙ/ⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ◯ⵙ◯ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙ/XHG.⠀⠀⠀⠀ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ⠀⠀⠀⠀.GHX
index 7057b437..bfacec2d 100644
--- a/ⵙ∣❁∣ⵙ✤ⵙ✻ⵙЭЄⵙᗩⵙߦⵙറⵙ◯ⵙ◯ⵙറⵙߦⵙᗩⵙЭЄⵙ✻ⵙ✤ⵙ∣❁∣ⵙ/ⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ◯ⵙ◯ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙ/XHG.⠀⠀⠀⠀ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ⠀⠀⠀⠀.GHX
+++ b/ⵙ∣❁∣ⵙ✤ⵙ✻ⵙЭЄⵙᗩⵙߦⵙറⵙ◯ⵙ◯ⵙറⵙߦⵙᗩⵙЭЄⵙ✻ⵙ✤ⵙ∣❁∣ⵙ/ⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ◯ⵙ◯ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙ/XHG.⠀⠀⠀⠀ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ⠀⠀⠀⠀.GHX
@@ -19,12 +19,12 @@
7
-
+
- - bdf26cba-1122-46ad-8ab5-e5506f5cd680
+ - fcc17d30-8e60-4ab7-8313-c0d5b9f114a4
- Shaded
- - 1
+ - 0
-
255;240;240;240
@@ -35,9 +35,9 @@
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+ - XHG.⠀ⵙᔓᔕⵙᗱᗴⵙᴥⵙᑎⵙ✤ⵙᗩⵙᗯⵙᴥⵙᑎⵙᑐᑕⵙ◯ⵙᗝⵙᗱᗴⵙߦⵙᗩⵙᙏⵙ◯ⵙ∷ⵙ◯ⵙᔓᔕⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙᗝⵙᗱᗴⵙᗯⵙꖴⵙᴥⵙᗱᗴⵙᗝⵙ◯ⵙᗱᗴⵙᴥⵙᑎⵙ✤ⵙᗩⵙᗯⵙᴥⵙᑎⵙᑐᑕⵙ◯ⵙᴥⵙᗩⵙᗱᗴⵙИNⵙꖴⵙᙁⵙ⠀◯⠀ⵙ⠀◯⠀ⵙᙁⵙꖴⵙИNⵙᗱᗴⵙᗩⵙᴥⵙ◯ⵙᑐᑕⵙᑎⵙᴥⵙᗯⵙᗩⵙ✤ⵙᑎⵙᴥⵙᗱᗴⵙ◯ⵙᗝⵙᗱᗴⵙᴥⵙꖴⵙᗯⵙᗱᗴⵙᗝⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙᔓᔕⵙ◯ⵙ∷ⵙ◯ⵙᙏⵙᗩⵙߦⵙᗱᗴⵙᗝⵙ◯ⵙᑐᑕⵙᑎⵙᴥⵙᗯⵙᗩⵙ✤ⵙᑎⵙᴥⵙᗱᗴⵙᔓᔕⵙ⠀.GHX
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-
- - 00000000-0000-0000-0000-000000000000
- - Grasshopper.Kernel.Types.GH_Curve
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-
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-
-
-
-
-
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- - The material override
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-
- - 0.5
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- 255;255;255;255
-
- - 0
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-
-
-
-
-
+
+
@@ -8282,17 +1002,39 @@
-
- - 3
+
+ - 1
-
255;255;255;255
- A group of Grasshopper objects
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- - 56275396-0e49-4faf-8b1e-99decc9782e6
- - 3
- - 455f336f-a4da-47f7-b260-50c0f816d42a
+ - fd853c3c-9aaa-494b-82c0-915c7b6bd781
+ - 0534d7cc-9feb-4033-af98-bc642efe8183
+ - ff4adb0c-5092-407b-b9b1-0a97aa880c88
+ - 2063cd82-c886-41f9-a87d-596b59d8233f
+ - b7346d29-589c-4403-8798-25b55c459d83
+ - b6da7104-e46f-4626-9e1e-c8762f31d26c
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+ - efff086a-8dd1-4b22-b191-7efbfdaac72d
+ - f13b8ca1-001f-46d1-b67c-568edc9af93c
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+ - c7369755-d44b-4f96-abfb-58e17108a740
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+ - 913f8c8f-39cd-431a-953c-d78a31c55c8d
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+ - 92afe58e-27d7-4779-a9fd-4c474f1c31f1
+ - e12366ca-fd22-4df8-bd91-6a9cec5f9ce8
+ - faaed608-2e64-4e02-abeb-cdc8d42bc970
+ - e725167d-14b6-4a6b-bf15-bce658ee019d
+ - ed57df7e-d74c-43f1-a351-38b776e518c0
+ - 8f802fca-1ffb-4feb-a14f-5e1fd4adbea4
+ - 25
+ - 4c14380f-b0f9-40e8-a80b-a169bdc7fd45
- Group
@@ -8304,89 +1046,56 @@
- - 339c0ee1-cf11-444f-8e10-65c9150ea755
- - Colour Picker
-
-
-
-
- - Provides a colour picker object
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- - Colour Picker
- - Colour Picker
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- - 76975309-75a6-446a-afed-f8653720a9f2
- - Create Material
+ - dd8134c0-109b-4012-92be-51d843edfff7
+ - Duplicate Data
- - Create an OpenGL material.
+ - Duplicate data a predefined number of times.
- true
- - c0d05a7e-4c88-47a1-8d24-c31438520fc4
- - Create Material
- - Create Material
+ - e6518023-7078-4f7e-b89f-8324eb8af1ec
+ - Duplicate Data
+ - Duplicate Data
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+
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-
- - Colour of the diffuse channel
- - 9bcdd6d6-9910-4271-83ca-be806b49f67b
- - Diffuse
- - Diffuse
+
+ - 1
+ - Data to duplicate
+ - ca23cfcf-2c0e-4eeb-9832-edfc423a8c12
+ - Data
+ - Data
- false
- - b921ec1a-bafd-4da8-bad1-c6c5616dd84e
+ - b15a74d4-e63f-4001-ad2e-1f219b099a13
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-
- 27161
- -11738
+ 502.5
+ 237
@@ -8402,10 +1111,9 @@
-
- -
- 255;255;105;180
-
+
+ - Grasshopper.Kernel.Types.GH_Integer
+ - 1
@@ -8415,26 +1123,27 @@
-
- - Colour of the specular highlight
- - eb9f9c92-c1b5-4b8f-8e83-3676690fef72
- - Specular
- - Specular
+
+ - Number of duplicates
+ - ef04b236-2e73-4ec8-a210-32459ca32add
+ - Number
+ - Number
- false
- - 0
+ - a8164eb1-a4e5-4a87-bf4e-9014db438764
+ - 1
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20
-
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@@ -8451,9 +1160,7 @@
- -
- 255;255;255;255
-
+ - 500
@@ -8464,10 +1171,10 @@
- - Emissive colour of the material
- - 7a44d5bc-0ec6-4c41-a4f2-8b3b860a91d4
- - Emission
- - Emission
+ - Retain list order
+ - a9992040-314a-4011-8332-595743b76ba1
+ - Order
+ - Order
- false
- 0
@@ -8475,14 +1182,14 @@
-
- 27126
- -11708
- 67
+ 480
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+ 42
20
-
- 27161
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+ 502.5
+ 277
@@ -8499,101 +1206,7 @@
- -
- 255;0;0;0
-
-
-
-
-
-
-
-
-
-
-
- - Amount of transparency (0.0 = opaque, 1.0 = transparent
- - 52d122c1-c02d-4b88-a5f6-5ec17bec6191
- - Transparency
- - Transparency
- - false
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- - {0}
-
-
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- - 0
-
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-
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-
-
-
-
- - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- - 7753d7b9-9a39-4c8b-a6b0-fbabe9b52b2d
- - Shine
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- - 1
- - {0}
-
-
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- - 0
+ - true
@@ -8603,11 +1216,12 @@
-
- - Resulting material
- - 071066ef-99c7-4e23-b113-b909954d0665
- - Material
- - Material
+
+ - 1
+ - Duplicated data
+ - df6fdf1b-0e8d-4bd9-8822-e38c580200e6
+ - Data
+ - Data
- false
- 0
@@ -8615,14 +1229,212 @@
-
- 27223
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+ 552
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+
+
+ - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
+ - DotNET VB Script (LEGACY)
+
+
+
+
+ - A VB.NET scriptable component
+ - true
+ - 1d6a104a-7c70-4f63-8e90-046ac5a8c5bc
+ - DotNET VB Script (LEGACY)
+ - Turtle
+ - 0
+ - Dim i As Integer
+ Dim dir As New On3dVector(1, 0, 0)
+ Dim pos As New On3dVector(0, 0, 0)
+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
+
+ For i = 0 To Forward.Count() - 1
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- - Allows for customized geometry previews
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+ - Create a series of numbers.
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- - Geometry
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+ - First number in the series
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@@ -23427,11 +2549,12 @@
-
- - Resulting material
- - 2e0a984e-beb7-485c-8e7e-ce62e639b920
- - Material
- - Material
+
+ - 1
+ - Division points
+ - 6ea46d50-ad1c-4c33-ac48-dd01e5a6841c
+ - Points
+ - Points
- false
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@@ -23439,14 +2562,68 @@
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+ - Tangent vectors at division points
+ - 2f81d303-5159-456e-8fb4-3fe5b8f82476
+ - Tangents
+ - Tangents
+ - false
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+ - 1
+ - Parameter values at division points
+ - 68a6a9a6-3142-4067-8865-2524cba2c89d
+ - Parameters
+ - Parameters
+ - false
+ - 0
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+
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@@ -23456,144 +2633,173 @@
-
+
- - 537b0419-bbc2-4ff4-bf08-afe526367b2c
- - Custom Preview
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
-
- - Allows for customized geometry previews
+
+ - Contains a collection of generic curves
- true
- - true
- - dcb5ab2b-f998-4634-b98d-52c45ad64577
- - Custom Preview
- - Custom Preview
-
+ - 0a8675fb-6983-4ff5-87e0-b6bb77eb7934
+ - Curve
+ - Curve
+ - false
+ - 8ebcaf48-501e-46b8-8728-17992184074a
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 985a236a-f30f-4e0c-801c-64fdca1db8f8
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
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- - Geometry to preview
- - true
- - e6e6f822-8146-44a1-9002-f6de03c6fbdb
- - Geometry
- - Geometry
+
+ - Arc or Circle to deconstruct
+ - eefb0910-7857-44bc-b4cd-47ac9cc27b44
+ - Arc
+ - Arc
- false
- - fb250458-df02-4dec-adc1-75b2f9f99d08
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- - Shine
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-
-
- - Resulting material
- - b23b0d3e-fc3a-4a10-bbcb-af3116c7c43a
- - Material
- - Material
+ - Angle in degrees
+ - 3bccace7-864e-4f5c-b61a-dfcf503e77e5
+ - Degrees
+ - Degrees
- false
- 0
@@ -38765,14 +4301,14 @@
-
- 27223
- -15456
- 43
- 100
+ 1135
+ -74
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+ 24
-
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+ -62
@@ -38782,112 +4318,153 @@
+
+
+ - 9df5e896-552d-4c8c-b9ca-4fc147ffa022
+ - Expression
+
+
+
+
+ - Evaluate an expression
+ - Format("{0:R}", x)
+ - true
+ - d7a43154-16cf-4d32-8755-ce392160ebf1
+ - Expression
+ - Expression
+
+
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+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - Expression variable
+ - fab1fc35-eb8e-4fda-bbb8-74beb3d434d0
+ - Variable Variable x
+ - Variable x
+ - true
+ - 2c15a336-6bd6-4961-a6e4-1ef635f82ba3
+ - 1
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+ - Result of expression
+ - 69b5acae-33c1-4aab-a6b8-f5b4a0053ab7
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
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- - 537b0419-bbc2-4ff4-bf08-afe526367b2c
- - Custom Preview
+ - e64c5fb1-845c-4ab1-8911-5f338516ba67
+ - Series
-
- - Allows for customized geometry previews
+
+ - Create a series of numbers.
- true
- - true
- - b582f1f7-e704-4e3f-856f-702304820be2
- - Custom Preview
- - Custom Preview
-
+ - 95e66c17-55af-4d66-a211-19cfbf7af70a
+ - Series
+ - Series
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-
- - Geometry to preview
- - true
- - cb2a8a4c-3211-45f2-86ea-165bddce90d3
- - Geometry
- - Geometry
+
+ - First number in the series
+ - 6a807e78-ffc0-444d-b4ed-c923e1bd0790
+ - Start
+ - Start
- false
- - 656438e0-b24d-468a-bfb4-8fea23344430
- - 1
+ - 0
-
- 26856
- -15426
- 51
+ 846
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- - 1
- - {0;0;0;0;0;0;0;0;0;0;0;0;0;0}
-
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- - -1
- -
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OHX4qjL2o0OWOiQfs2fqr1KH84/IK7S61GE07olW0aQ6bKxvNhHdVIe/R4hSUyg1YOgRv0kuDg2YRzzQFS+hAUHKUQVOqAH1Oh4MvTHUgPRRdiH8NhpQKKyVIcNNAz4QkheRfaYBx+3PBJYnaMBTi1Ejp3I14EcX0tbOWg14mCh1/XKvBkzrDf4+M4M/5xrSvr+lAQUkLoRv02jCl0Zl+r7cmpC1doieUkYTBpQ1WoRoacL3xb87aUw04RMvMZLgW/jz68bJxB6asJN5xe5hmCYM5OOSXHirCYX7B/pM8/HH+bFLtQ2a8NmgQpvQgCYMZTU9GTSvCQvHiJem/2jCv6tVPwE9gIVt1ZExPAAubr7amZcFELdHc1f1FIAvwv5wBpkCqPkx8niPHcDv/9cZOD0BZPGbqLQKB5BUi+lhWhKAOgrKDgv5AG5GLNeLNQL8Pjzp/e0BAGeJQ+Uz5vHXweIiZv8A+Jl4ffEQBYS9M4yRUgwQXv/U23SWHcKqfppoOz4IawofkweIQUi8ucGfIo8/Opv/rNSA8GNj45MhbQiXZOI7Ns5DOLITNXXQHMLcc72NolYQzvpuuZ26DaGcgsjeNWcI+RnZrz16DCGpp0D8ywAIvxzXL855DuGQpG5BSyyEWz3PX04kQ9h5xuTK3wwIh89/pGUphNDMwjhNqhJCbg8ZyTNNEPbdCUmx6oDwBNMNMs9BCFVLJC9Fj+Pb6/Qn5Sz838f//s5w2EA6nfnnK/VqppVPJnsdhL8nlIQwmBvEXgZ84zeHS//xNPfAuw75ziDiWyz+rJPg232YEof8p2CczubN1V3U/mvQblE6zXNQ/MPrk8Ff5KqmWZpX81+CzeLrBSu/keN2kxPaMK+BfI2qT9LGP69L11F0mOYt4PlCrKWxglwge8ciiiMFpCjXSvfNIa+8ZRrv9SkV/KST3bYeR05zJldZ+3QamOiU31gZRL52s9x+ejQd5H2ziXHrQG7VfKXX1CkLdO8a6+42IDekknN6TZELWOyGAwJKka+MaJlfbM8DL27HcTBmI586Tguq2PIB/X06rrS3yBtiE/hpbxSAjKKS5VMvkNcX9dOoZxeCs3JDWutPkN8W0jDQ/1UEdLQEBAru/9P+xd9UcPwzYBIoWQ62RB6e+5aPMaQEDHFLWnieQ65LIXe+pbcUaGS5hj5XQ25Q/UXYkrscKKbd22wRRt5v6Cg6erMCDPc+8JZkRH7W/56l5qdK4Mbw0rlpp53gDNqet4K3qwDuVWD4q1nkhpefQhxvDXA9fHX9YyfyzK6ZlgdNNSCuL0eBuBT5zpHzcQdu1wIl1ruGmUnIPzpCi9CDdcD+jX5mViByLKksF2thHaDOs9uhv4tcb9wfvDerB9SJd41GLiKnbk4KUd2pB8OpMxtHVP65fs8P/pHkBrBrO6c/wIXcRYbhYYh2I+hmMClmJ0a+zcWvabDYCLTE3pktTn8j+Hczd3fJiCbARKVoYfwFuS/dB0MxhWZQflXF3DIL+djaNZKzw83AiWznCNNz5OGZcCvauwUYGWW6PLyPvCTv0x6d4BeQsvmOIfIi8oZLYdalX7+AtaZ3pjcVkEuHZGkkOH4F6rupB7dZkIdEsa2XsrSCl8R7PLq/29D9f7TAmrmyFVQVqnw0GUI+Ra2Ky7nRBurp3DRZy5C3K5kP+lN/A4xPTsv6xSFXjewLi/n0Dbw0PN4W/Aj5QtrQ8xGzdvAw8UIg2yXkJtU+ZmeJOkDQRatsFhXkmN+DtzBpHeDsBfcYO1bkQ/YCTnXCneB1rJr1+kYrmte1v97EenSC7mR5xegu5G8GAprtOjrBy/izG1LZyGveDwdI8HeBpHWs/ftA5EMzT7hGXLtAlKOiy6AlcnXP6Q67r11AunGqPkcZeYBoeUEnVzc4mUd54eBB5MPnlPgp7neD34FhwVOTX1F/jmfkkjZ0A9vBen+Oz8h17Mo1a1l6QDTL7rnUIOQ9Z0+LKNj1gM9j/hxOZsinvGrlzMt7gM0biflHQshLnrFmC9H1Am66zRef174QvE4UG/fKohf8zK90EqhELviB3f9Dbi8QbCE7WuOPHMNMUXyOqA+k3OL1CD2L/IzZ4tUQgz7QYE4pHnII+WrApoRpUh94rn3epaK3heAnTgv4Z670geus3tqcMcg/OgYmPtHsByI7/IZpxsjjON6Mdob2g6BHSl5GjMjZZGvfRgz3A7a+ak3Ojma0XtE/9yoWHgCRMZU7P4KQMw2xuSg5DwBnyZH2Fog8L5WynqJmAJyhF5iJ3Gwi+NOvPixHaAYBvbflgmYG8g17r2JL40HwqqSBueIy8o+SJw58ezMIUk0abX9TI1d49UfUYHYQmJJCusnPjQS/JrcVOCw5hF9vSY7YWyHfHcwIuuIyBLo5JbweUyP/6PmMtrlsCHz46fvpYF4DmkfEs+S0e0Ng63GxCutF5D0rAye5TwyDvaUfRWHr9WidN0hVXfMbBi3uAtX3XyAXtA7XfNwwDNSTwiIbxJF7h94M/kwyApLu1M+GN9ah5+ykZV3c8RHwlfdw+Ohl5KY/2zp5vEZA5isambKVWjSvhWkUdUtHAE/y1ezjT5CfGqY/QL4+AnSFxFbtGJATdx238hMbBcPf/b3TEmsIPmN1b1nEahToJnQ/XBBGvhjnYt8ROwocv1K5hdpUExwSpT4k/ToKGJ6TBjndqkLPi13l15OkYyCxnpwqL7wS3W/3bh5IExwDzh9LTc+aVxD8wrOmJm7rMeBLXKwXGllOcL+LmqE5UWNAxzWe53ZkGVo/nVxOruaNgQ1NhgznS6VoHfZwYRBfHQOcDiQuQjElBL+R65iXTY8B30Lqfh6++Zng8j9zfx/SxoB84QCb9/7FBFe+Q59JZooBJClflFpliwhe1av/kzQaAzK2k/723i4kON9V48aFHAyQJaJcKlQuIDiZn8LM3xEM8BpIdeXRzCf41pcrA6k/MYD08IBwA/0ngjcFK/hpcWMB4w95IhmqPIIXjlq4XZTFgp+9VLUhydloPfxT9TLBFguSm6W0iWcz0f6tbJPD3wMLarIPN1/zS0fzd+4LlcIbLIgGPsOedmkEz5YL/fzjMxZon08sfyz8Hq0DV8duWw9hwa6E1DMVmnfo+f5KT6VgAQtiGZ8lN3xIQuttV7vHJVIcEPXwucVPlEjwClV9+VZ6HBjJt4/LcYgl+Is7L+Z4uXDAjhLnzcD3Eu1zJJXuHebDgUvmCYdI/cMJruVjHJ6hjAOvHp/MeGMRiNpfwZ17ooEDIUxXLArcPAgeO0dGijuDA0Ea8hoVj63Rusql5nL0Ig7wOwpUeGVaEP4dcDkycbX/Mg5I2WiztLxwJzh9rtnpr7Y4QBp85tV1V3+Cfz1R8JbjNg7k3GPHRGHDCS6Rdy070hkHtNQiol27ogg+I+ZXdskDB9xEjCKGzscS/MSiylrsExy4aJo5W9aeQHC3R13Fp57hAHe7iaT0yySCS8fxkv/neuC3cNtGCsF5mhS2A+JxgGH2WKhfTyrBG91ar13H+0H6iO1fEmkE788SGklLwYGAIZfsTybpBHd29v429QEHyhW3fxQ+zyS48Zk52dIMHPgjAgdtmrMJfmxg7dDLPBwgd1D5MrqWS/DZP7wTRnh35XCrEOf5RHDdWK4M6iIccGHHyqoq5RPchYT2JlkxDrxc21U2MylA72vSOPFpGQ4Y/c0+cu52IcH1c8/EmuLbuwYmhm9FFRH8Q8+6+XAdDtCyClNjgosJbpKb9aWiCgdImMxWdnM+E1zHSCtSDd/empeZJLWmhOBsPP3rB2vxn7/E93Tm0VKC++QqvXjcgANCRIk95EtlBHe46zn7FH/926H3Ty4zVhD8NU21oCT++koFfBrnBCoJzuHM/Mu2FAfaLi+3tuhVETwykk30QCMOTJXLhWZpVhP8wHzi0ZVyHLiTSvfWUqaG4LGDGdfe4/sZv9ltoFOEnFsho62tAAdAfvDTm2dr0X2Fqbe2rsSBLLluk6UW5B4v1W2L8O0PJwR44szqCC6en36HuAQHVPxPk5COIVfvkTba+4gDGTq3a1841RNctFybNy4XBzAecwJJq8gvv3A0SsvEz6Mn7uSVjxoIXvy56nJ9Ig4sJWS/DqZrJHjg04cPclNx4EWk4b2tZ8iZ5RW0iuJwYE4r7M0b1iaCYx6deN38Cgfy7WW6et8gZ1266dP2Ageu50vv8ok0E7yg9FezSygOiGtv/k7KQ45jq7zgF4ADb9ytMi6rtBA8bqPJ+ooPfnylMbZ7tchZo9x3ce7499su8TtD9wvBVb0DjnI+wIHzd0niTHuQz16f9KZxwIErT3OMqK58RZ/nEid3vjUOmN+tyamaQi4rdd3h8FX8/WDlYeByp5XgMY7pL6SNcaDfROaUyCZyhitbCwz6+PHKrRft8mojeNPiDYnSkzigVslncZPiG1qvNuj6pdTx97kGlyfuOXJnNjI6TzkckOalxUqztROcqZNe7b0ofh3mJbl2Ngn587Cs5nxe/Dr/YBIjJNJBcF8xlalMNhxYDbd/VZiLvI1YbPrVQRwYTCaicOHoJHgS+aN7j8lx4NlXdUeMBXKWUe2Yxm388+tF4fyhFOTnRBKT4+aw4PLwp0iaaeTdcpxOT/ux4BxWmLxFuAt9zr+p20MasGD7/peUk/bIWdIUnT/nY8FXMv847yzkGV5EPPTJWHDMLTfJbRk5qcRERNRzLKBYP2QiLt1NcHvqnTo9Lyz41snSmXgf+cbaJ0blO1iQf69vqy0fefF3h+vmV7Ag8xARb/k68m2dq99z9bAAY77yxk6+h+DXed75aahhQVJussyQM3Ijb0seMjEsMGtOG6MqQr5AQqZNw4EFf48lY7Y3kFuVF/sb02DBU3We6gz5XoJ/1rX+tvAHA8oqG8+yOiO37WJ37vmOARRUcdEaBcg9ix+SsmMwYKrm1ib7GnIP2jjY1IHfd5mb83+U7iP4xZ0S9tlaDHgjNqc4eRf5GzHZo0GFGBC+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kV53VUg8XczhEKEKdUm43wy8UIUrh/JZSItUIY8Qh/pEgyoUdI4RiulXhRgZip4jC6owxuiK+d09VUh/McFhkAFAF30/ZX5+AAvs2zdsFQC8wqWWkqYNIFFeXmb3dQAp7G9N0rkD+NYtHnstHMAg8LjwaxKAD6WPU+m/A1CJdeT2TC2AYpSONg+6AfxMP0DBNwNgO81cdfEOwM/fsmVfkEN4qS527uphCGfj1GrZ2SC8mH3+6AgvhOQBwSFponhXoyW2lYeQdJaST1odQv/BPqHD2hD66TfxUxlBGPG2gEPsBoRUp3P0Qhwg/MoQbL/uASED45yQVxCEj8qnfHYjIRTLHch2iodQYeVvQ00qhHsNLb9+5kAo0nar/2gJhGw0SZGC1RCqrOooCH+BMCn3Fo67E0L5B4+daIYgdCxii5yegHBQ0y6haAlCaT4SJ7vfEHqyPf9NQaIGc/UzyVOp1eC7odMy4kxqUGpVurueA7+1Gtu5JqgGe19e9aSWVINtTq6vepXUYPCVecbqM2rQnV95/b2eGlToTCevMFGDJQvmdnVWajDPnTy/3UkNhtwoXx3xVoNrUgfHV4PVIPfr3UzKh2qwQ34vWSBBDb7QJa7VTVeDG7EZOI83apDx6EJtWKkanM1iXPGswe/vwVd5tWY1+PTBc4b+TjXYcjLgmfKQGqSWalcNnMDv54Fp+JtFNahrd+5C66Ya7PYJvjux97+3//megeGieC7TxjPlT4zLRUZ7HYTvEwbfprb9TTEDjKeKS4v+8YZBFVfpcg8Q7xzWW0L8neCjwzylpdVhQFvqyqMMCuTyN7cPvBeMBdSTehmUTMg3OQxDtLviQaYD+xc9AeTjryOVUtiSwZUK9SoGNeSLmpbtnK5pgHHKj7bFCrnPZRmbD/avAIPB2fcsMcilDG2xDjxZQJsroFu9Crl1rG9u/9RrgHngMXFzEXntreM5TEVvwBnTQPFnnJ0EV8IRfWkLfQfaar8sHjdA7v+WpfKbaCFINg4uir6LvDRcw18ttQjIzfJhX+Yh9xr+SCVEXwLkx5y8snqRP2jj2g0IKwUuq7WXH/9Fbj6uz8y08x5cxUYEXOTtInig4PJQlvsH0PvsU9qCJnJdYYbbdYvlgCMhu1j+JnLS6SuGRfaVIEflL4v5feQTTzxELox/BK28Pyc605GbhodKslytBgMNYSWuJcgbdPQcvTtrQHbREXquauTtQ3H1Bly14Grx6UHRT8hJ9i6/7e6vBU3Dr6ooa5APO718TBpXB7I/JJORf0ReqHu5NFXzMxC5I6N18wNyOsuxG9rE9aDrMeTx+sc1z1GXFlXXgy3DYLXIKuTOnBp0T/wbwI3nt+6yNyKvM1I/mqbSCNKzeZUXO5C/MwGTT4iawPgpI2eJYeSPJ4DqpcYm8Bwcdb03i7z7W8PWWNQXEMWxo9b2C3l+VMIHM8Nm8I1W/g8b+Q+CN42KTlKfaAG715pjPjAjxxbQt9gvtAD6hYcnxU79Uz68u4auuhU8V1v+5gyQd/OmOko9+gq6tWaPOV5BLveOrnHMrg1QxKgznHVHzn/6nYA0aAdjBpGHn0UhT2a3prVm+gYupuzWvUlD3ux6jrJ65huIu6kjtvQO+SLpTEpnWQdgY7r3iqUYeXbPIhdG9TvY7D9gUv4GefjTFsHZ1O/gcEBYzlQScs6CyRXe3e+gSvWyxEIwclW98DYO407A0C7c6GaN3Ofewg/ewk6go6Xy2kUdedzXgHtq5F1gxjrGQpIdOffHzGrLq13AT1UF07mK7gtD4XHT+wVdwEVLzyGyHrm60tZ0LtEPYMLM1hX0CHk2mXdOmt4PIMm4fOyBGXJPDm/Toec/wFSt3jYZF3KWrSzl8ckfYBtk37YeR8/vsX5x4Tdi3WCTlc2AORt5xVqWSoBvN/DZva04dxN55wmdrLL6brDy8qBishhyefeTzzzpe0BQrfq1+9v/9G+BdcbGN3oATtVg+9tX5Etkqw+TinvALTNuu/WXyO1mrKuKyHoB46MjtTl3kKvS/6zQudoLukybqU9cQX6QWU1Tq6QX1LNdOz8vi1xXQbs6m7oP/GZtoJ9i/qf/57z3MsymD+TE1kppbKLxYvb8YqtoXR/AxV9qHKtDTr8mf1P4RD8oODWeuv4EuY+DQ7XG3X4Q0ywy9sEZufSwpjHvZD8Il50I7jBE3sl0KIRPZwCQRF0qbTn9zzilcgq+KRsAhqqJi1nSyHN+3Sf+wzkI1s1nihb5kKcHqn41iRoE5zR1aQWOIv+rQDM3tz4IdA/qRgb8/UZwpvLtlQyTIVCmvyRkPow8lVl8KKpqCEzhqJV4ipCbWPKPJrMPA/4OcfdjAci1PzrzJ/sOAyJmk711gNxc1oRe7ccwKMKac2pttRO89fm6uvHJEYCJvmz8Nwe5w6+fBuF3RsBj45fu8brIq+6cZGdsGQF6MZ4P3GfaCH43KulKJ/0oeHSblQfrjjxHqXLssP4ouDiFC9VY/IrGBSNdbtKIUVDJfG2TwgB5CfvFZaOyUTBDytN8J6sVPY8HlIOFx0ZB671GBv2lFoKvftVkDjwwBhIz3PhDxZCzUmlZqvGOAZfMwUm9W83ovv/5SUd8ZgxMjNi5qL39gu6Ly4S3s+0Y+JYUPnt+qYngleM1tJ8ixwCuSNlxQhY576dT7OE5Y0D0+OZhR/9Ggiek07dc6hoDaV3PHqt0NqDjXPhy4TV2DIxEGLvbkCGfs3AdvECBAVuC5JPAvh49p+sMd86wYIDCVZ/29rLPBL+qXxgdeAJfPl+Co2i1juBdFMuNBxQwgF5x7WHQdeRxjwVa/qpjwAlH0xStnFqCi04Elr01w9fzeXCyjQV5iXr14EVLDHD9rl1eXlGD9tvjdi0lCAMCtUQ639ZWE1xDzP8A1QMM+LaiJLpjWUVwCk/qRPYUDCB3JXciF/mI2uF8LcfHDAyYeT/eEVhegZ4XAY7Aq/kYMH05u4VVt5zgliMPpnLyMMDLK9+6rrSM4GPNrZj8cgzwKzpKvqT9HvWrbJ9vx5diAKkgs+ZSTgnBndb6etnLMOAN303OMKZigtN+8r1UU4wBRqIDzH3uhQRPyuO0ny/CALk3xiWqRe9QO5R4eEIgFwPorIc1b2i9Ibgac+kQTxYGHBvN6mklfk1wnWfM4fovMGBN6hoPeJVB8AMQ+/rRUwywfeIVUq+djsZ9uGoCwzFA69MKm1dREhrHg37UkNzHANYBBYXoxCeonyThE3ztiwHcJczFH0keoPbPlpl20AMDfhGb65qZ3UHzkGa5Q6PO+PO1vpQooqND8CMUUv5vbmGAeytbxViWG+HvgykVXBHlLhjwk/guliszlOB/Z7Y6sPh6Hjvwm9KSxxD8PdGog7AnBngbNZM8K39CcDK+RvYdPwxYmic+raqbSHCHYCZd8RAMCOggpV4pf0Fw0nnqk3vRGJBwjEIj+no6wZf0kg7eeoIBGO5ZdvEnrwhe843XPxrfTmJXPhVIbWUQ/Detb/36BwwY6DZeo53NIrhhM2nQnW8YsBL/Tnf12muCx6pQ0PpOYsApyTHRqaYcgl/Xem9F9xff/mn9nFhOvCH4gc8WHCXHsOCOgUTB4Lm3qDwtY7yJBBbYKmfQjuTnEfyY54R6nTYWSGueqtrof0fwC4e82VissUDZUNuHSbmA4KFPN+cqArBA/Ro/j5NyIcFVV7Wk/WOxIBN3yFvzcBHBJaes51gLsOCNYy5ffShyj+Wbpws/YUG6Q5Xt2avFBG8I/HpZvhcLHOww7ScpSwh+VrGov3kaC5J5FnZiu5Czvqf3ndzFgm7igmW9iFJ0nFGxCk1kOCC9m/7JwOM9wS++IJ3bZMaBNIdzJ13VywjOW/I5I4IFB564K3pY6X1A7eH03PhZIRzomxPrTDheTvCmkNkJbQEc6GTj3/wjX0Hwrj7vIStJHMjz+Ft8SLiS4GfkjX98FMQB0aAj3W8MPxL8Ni9mJF4BB7haS14yCVcRPKDrtJGbPA64iR4MqZCuJjiMIfsgdw5fj+TPUFWyGoLv0B7bhho4wErleOTc0U/oPub71RlewQGFlbfsYm3ItS4XGEhY4kCcy9szE4a1BM/GwKEYCxxo3bp+6mUPcret3AhuHxxQ8/9UWiNQR/BU8VCsdQAOkDbFmrm/QO6pcJlbKwoHtvrCT377i1wmiWrD/hkOkHFaXJ22+kxwPs7hG+LZOHD+8ui632fkf57/TPF8jwOPtoloFE7UE7zeo1A7sR4Hoin7RG0CkV+qdQ8u6sABx4Ny5Ew45LquZw1oB3Ag0FWo/pp2A8FnBnOqfUdwQCL0UGxAHXIKTcZblsM4IP6jlstLrZHgB72DZft7caD3Jc0x21bkNE5ygkPtOFDz/Vu9t2kTwfXyqCYEP+OAfJjQ8OEV5O7nmqykS3FAeeDsb8EHXwjeVmlCJ5SJA5Lxg2nSgs0ETxhsyuF+jAO5jNllMy3IHy4lmKoG4oBK4dL3PecWgpsYbtQm2OMAXbx9lAFzK8EpzeRsOPXx7Vba5s/yZ+Tf9f1+vZXDgYjn7IwFt78SXPry9o8ldhwQXKWmP8TdRvDwU1ocfiQ4UHugrTC5E7nElMHN7hksyI76SPw6sJ3gar7VXQHfseCUp/+lxwLfCG77YYmL+CMWNHi+nmdtRf4hra7kdw4WJMTAj/I2HQQ3D/t+pzsJC+StLI0Tt5CffbtwiSgaC/yCQy+KaXwn+H2ZI3PsIViQsRdrJR2JvPKWefeWDxa4Pe+fZmlDTofZ271/GwtynjiEr9N0EjyQ6vtCjyMW+HjZLZVfQL47vCl6xB4LcjVKuxUikD8U105Os8WCnYGXmayfkR8rqOY9ii/vJLd9b+Q38nHHqtzTTlhQ35XnOSbUhfpPE6ODLz2xwP3FVLaxGXJKnKPFlSAs0E96Hn04ErnGoTZ2hgdYUBcktffiPXLSTSclj6dYIFlXt2OJRR5ckq1VnoYFZ1fiNy7T/SD44t0vk+L469/6YfAO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
-
- - 00000000-0000-0000-0000-000000000000
- - Grasshopper.Kernel.Types.GH_Curve
-
-
-
-
-
-
-
-
-
-
-
-
- - c552a431-af5b-46a9-a8a4-0fcbc27ef596
- - Group
-
-
-
-
- - 3
- -
- 255;255;255;255
-
- - A group of Grasshopper objects
- - e1c698b4-3431-4302-952c-00c96fabaaef
- - d2c53264-57e1-4d11-b625-5a5eefefe7c0
- - dc33f043-a46c-4bbe-aa2b-e04d7f37a6de
- - b1dbb9a1-e34d-4d93-b860-212e9f8b0ced
- - 4
- - d2a27807-776a-441e-b684-26a601457857
- - Group
-
-
-
-
-
-
-
-
-
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
@@ -131253,7 +4867,7 @@
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- - c54bce76-f863-4099-a14e-9321e0103951
+ - 1dcacb59-16e4-446a-a711-9f1210bde159
- Evaluate Length
- Evaluate Length
@@ -131261,39 +4875,39 @@
-
- 26604
- -9561
+ 1151
+ 462
144
64
-
- 26678
- -9529
+ 1225
+ 494
- Curve to evaluate
- - 53013e2e-3536-4aa5-a0ad-fa24fda8a938
+ - 13029046-6349-4b5f-bab8-b6d3551dd542
- Curve
- Curve
- false
- - f4e07da2-cd68-471b-9952-b84924d1e457
+ - 5cdb7688-1087-4654-b5a6-57327871a5a7
- 1
-
- 26606
- -9559
+ 1153
+ 464
57
20
-
- 26636
- -9549
+ 1183
+ 474
@@ -131302,7 +4916,7 @@
- Length factor for curve evaluation
- - 24722de4-75c3-4700-86d1-433734729999
+ - 3476aa71-fbc3-4fa2-8004-0da1fc01c115
- Length
- Length
- false
@@ -131312,14 +4926,14 @@
-
- 26606
- -9539
+ 1153
+ 484
57
20
-
- 26636
- -9529
+ 1183
+ 494
@@ -131348,7 +4962,7 @@
- If True, the Length factor is normalized (0.0 ~ 1.0)
- - 2a506135-e19e-4154-91b3-783d073e2458
+ - fb36c226-69db-4196-8eaf-a2f859f433e4
- Normalized
- Normalized
- false
@@ -131358,14 +4972,14 @@
-
- 26606
- -9519
+ 1153
+ 504
57
20
-
- 26636
- -9509
+ 1183
+ 514
@@ -131394,7 +5008,7 @@
- Point at the specified length
- - 33b5db9e-0c26-4bb3-9731-0b0293114ad7
+ - 0b19ced3-ef9e-4c14-b42c-903d5e29679b
- Point
- Point
- false
@@ -131404,14 +5018,14 @@
-
- 26693
- -9559
+ 1240
+ 464
53
20
-
- 26721
- -9549
+ 1268
+ 474
@@ -131420,7 +5034,7 @@
- Tangent vector at the specified length
- - e1398136-342f-4480-8e0b-f7d4baf97898
+ - 48438814-e956-4007-8f77-a560cf8cadab
- Tangent
- Tangent
- false
@@ -131430,14 +5044,14 @@
-
- 26693
- -9539
+ 1240
+ 484
53
20
-
- 26721
- -9529
+ 1268
+ 494
@@ -131446,7 +5060,7 @@
- Curve parameter at the specified length
- - 31673e7b-28b6-4152-89a1-46cd563618e6
+ - 1681ca38-fe50-421e-9dcc-84276e61b0a7
- Parameter
- Parameter
- false
@@ -131456,14 +5070,14 @@
-
- 26693
- -9519
+ 1240
+ 504
53
20
-
- 26721
- -9509
+ 1268
+ 514
@@ -131473,7 +5087,20298 @@
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - f897de86-a14f-4f1d-857f-20b60f73b3b5
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 1367
+ 462
+ 106
+ 64
+
+ -
+ 1431
+ 494
+
+
+
+
+
+ - Line start point
+ - 51a96450-fa6f-4f50-be1f-da6fdbb816f9
+ - Start
+ - Start
+ - false
+ - 0b19ced3-ef9e-4c14-b42c-903d5e29679b
+ - 1
+
+
+
+
+ -
+ 1369
+ 464
+ 47
+ 20
+
+ -
+ 1394
+ 474
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - ed988630-f690-4e89-a694-cf9862bf8d19
+ - Direction
+ - Direction
+ - false
+ - 48438814-e956-4007-8f77-a560cf8cadab
+ - 1
+
+
+
+
+ -
+ 1369
+ 484
+ 47
+ 20
+
+ -
+ 1394
+ 494
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - a8035c49-f6d4-4905-ba3e-acc0e6dd9269
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 1369
+ 504
+ 47
+ 20
+
+ -
+ 1394
+ 514
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 6adf4d23-e4ce-488d-86e8-54258317081d
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 1446
+ 464
+ 25
+ 60
+
+ -
+ 1460
+ 494
+
+
+
+
+
+
+
+
+
+
+
+ - f12daa2f-4fd5-48c1-8ac3-5dea476912ca
+ - Mirror
+
+
+
+
+ - Mirror an object.
+ - true
+ - c317f794-e463-4270-90db-8af4cb4b9d41
+ - Mirror
+ - Mirror
+
+
+
+
+ -
+ 1411
+ 310
+ 138
+ 44
+
+ -
+ 1479
+ 332
+
+
+
+
+
+ - Base geometry
+ - 5f6ca7f9-8383-4b0d-8611-fb64849680ea
+ - Geometry
+ - Geometry
+ - true
+ - 5cdb7688-1087-4654-b5a6-57327871a5a7
+ - 1
+
+
+
+
+ -
+ 1413
+ 312
+ 51
+ 20
+
+ -
+ 1440
+ 322
+
+
+
+
+
+
+
+ - Mirror plane
+ - 5958443b-efdf-404c-a2b7-e4cba1c8f112
+ - Plane
+ - Plane
+ - false
+ - 6adf4d23-e4ce-488d-86e8-54258317081d
+ - 1
+
+
+
+
+ -
+ 1413
+ 332
+ 51
+ 20
+
+ -
+ 1440
+ 342
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 0
+ 0
+ 0
+ 0
+ 1
+ 0
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Mirrored geometry
+ - 959b93e1-e347-4879-b7f5-197ec5ee354c
+ - Geometry
+ - Geometry
+ - false
+ - 0
+
+
+
+
+ -
+ 1494
+ 312
+ 53
+ 20
+
+ -
+ 1522
+ 322
+
+
+
+
+
+
+
+ - Transformation data
+ - 55dee528-3186-43f6-b9e4-fb4e5a5258db
+ - Transform
+ - Transform
+ - false
+ - 0
+
+
+
+
+ -
+ 1494
+ 332
+ 53
+ 20
+
+ -
+ 1522
+ 342
+
+
+
+
+
+
+
+
+
+
+
+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
+
+ - Join as many curves as possible
+ - true
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+ - Evaluate Length
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+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
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+ - Evaluate Length
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
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+ - Evaluate Length
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+ - 11bbd48b-bb0a-4f1b-8167-fa297590390d
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+ - Extract the end points of a curve.
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+ - Create a line between two points.
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+ - Compute the angle between two vectors.
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+
+
+
+ - Translate (move) an object along a vector.
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+ - Vector 2Pt
+
+
+
+
+ - Create a vector between two points.
+ - true
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+ - Vector 2Pt
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+ - Tip point
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+ - Unitize output
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+ - Construct a curve from the sub-domain of a base curve.
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+ - Sub-domain to extract
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+ - Resulting sub curve
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+ - ccfd6ba8-ecb1-44df-a47e-08126a653c51
+ - Curve Domain
+
+
+
+
+ - Measure and set the curve domain
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+ - a21fd6b0-2dd6-4e92-9157-3e3b127458ae
+ - Curve Domain
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+
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+
+ - Optional domain, if omitted the curve will not be modified.
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+ - Domain
+ - Domain
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+
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+
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+ - Curve with new domain.
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+ - Curve
+ - Curve
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+
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+ - Domain of original curve.
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - 43d96ccb-bc5f-4b59-a40d-6cb18f2eed72
+ - Deconstruct Domain
+ - Deconstruct Domain
+
+
+
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+
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+ - Start of domain
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+ - Start
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+ - End of domain
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+ - End
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+
+
+
+
+
+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - 73f73686-08ff-42b1-9ef5-6821cba0eb84
+ - Construct Domain
+ - Construct Domain
+
+
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+
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+ - Start value of numeric domain
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+ - Domain start
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+ - X/2
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+
+
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+
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+ - Numeric domain between {A} and {B}
+ - a9e412bd-11f2-4b1e-9efa-42305f440be0
+ - Domain
+ - Domain
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+
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+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - 65008729-50b1-4dbb-ba59-d01f9226d7ed
+ - Rotate
+ - Rotate
+
+
+
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+ - Base geometry
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+ - Geometry
+ - Geometry
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+ - Rotation angle in radians
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+ - Rotation plane
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+ - Plane
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+
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+ - Rotated geometry
+ - 9178b0ab-1e41-4f38-86c4-888e54663800
+ - Geometry
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+ - Transformation data
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 0341c1f7-86c3-40e6-b8fc-b0ae24bab5c4
+ - Evaluate Length
+ - Evaluate Length
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+ - Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 7e05047d-d2b7-4f2a-8007-10216d59cca6
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+ - Point at the specified length
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+ - Join as many curves as possible
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+ - Numeric scroller for single numbers
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+ - Evaluate the curvature of a curve at a specified parameter.
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+ - Divide Curve
+
+
+
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+ - Divide a curve into equal length segments
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+ - Split segments at kinks
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+ - Contains a collection of generic curves
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
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+ - Deconstruct Arc
+ - Deconstruct Arc
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+ - One Over X
+
+
+
+
+ - Compute one over x.
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+ - One Over X
+ - One Over X
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+ - Construct a point from {xyz} coordinates.
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+ - false
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+ - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
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+ - Resulting graph mapped values, mapped on the Y Axis
+ - 45468369-e78b-46c9-8973-7e0fca777c79
+ - Mapped
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+ - 1
+ - The lines from the X Axis input values to the graph curves
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+ - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
+ - DotNET VB Script (LEGACY)
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+ - A VB.NET scriptable component
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+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
+
+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
+ P = dir * Forward(i) + pnts(i)
+ pnts.Add(P)
+ Next
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+ - Contains a collection of three-dimensional points
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+ - Create an interpolated curve through a set of points.
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+ - Numeric scroller for single numbers
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+ - Contains a collection of floating point numbers
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+
+
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+ - Evaluate the curvature of a curve at a specified parameter.
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+ - Parameter on curve domain to evaluate
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+ - Divide a curve into equal length segments
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+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - One Over X
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+
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+ - Compute one over x.
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+ - Construct a point from {xyz} coordinates.
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+ - 71b5b089-500a-4ea6-81c5-2f960441a0e8
+ - PolyLine
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+
+
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+ - Create a polyline connecting a number of points.
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+ - Vertices
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+ - Close polyline
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+ - Resulting polyline
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+ - Explode a curve into smaller segments.
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+ - 1817fd29-20ae-4503-b542-f0fb651e67d7
+ - List Length
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+ - Measure the length of a list.
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+ - List Length
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+ - Number of items in L
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+ - X/4
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+ - List Item
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+
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+
+ - 1
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+
+
+
+
+ - false
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+
+
+
+
+
+
+
+
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+ - Vector
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+ - Vector
+ - Vector
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+
+
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+ - Vector length
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+ - Length
+ - Length
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+
+
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+ - ccfd6ba8-ecb1-44df-a47e-08126a653c51
+ - Curve Domain
+
+
+
+
+ - Measure and set the curve domain
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+ - 2f48d186-752f-4928-95db-f06f0ae50727
+ - Curve Domain
+ - Curve Domain
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+
+
+
+
+
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+ - Optional domain, if omitted the curve will not be modified.
+ - 2c1efff8-a253-4d17-9c5d-30692221e9a1
+ - Domain
+ - Domain
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+
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+
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+ - Curve with new domain.
+ - 17d3b807-f1a7-4e0f-bf7c-2afb1247016c
+ - Curve
+ - Curve
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+
+
+
+
+
+
+ - Domain of original curve.
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+
+
+
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+ - 429cbba9-55ee-4e84-98ea-876c44db879a
+ - Sub Curve
+
+
+
+
+ - Construct a curve from the sub-domain of a base curve.
+ - true
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+ - Sub Curve
+ - Sub Curve
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+ - Resulting sub curve
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
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+ - Deconstruct Domain
+ - Deconstruct Domain
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+ - Start of domain
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+ - End of domain
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+ - End
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+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
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+ - Construct Domain
+ - Construct Domain
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+ - End value of numeric domain
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+ - Numeric domain between {A} and {B}
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+ - Domain
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - c4285408-521e-445b-a3fb-1c1d6d6c5a31
+ - Evaluate Length
+ - Evaluate Length
+
+
+
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+ - Length factor for curve evaluation
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+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 5f3ded37-c8d6-43fa-a789-6c66bcd7b189
+ - Normalized
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+ - Point at the specified length
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+ - Tangent vector at the specified length
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+ - Curve parameter at the specified length
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+ - Parameter
+ - Parameter
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+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - 5857b3b4-7a73-4907-a10f-7d91393e223b
+ - Rotate
+ - Rotate
+
+
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+ - Base geometry
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+ - Geometry
+ - Geometry
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+ - Rotation angle in radians
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+ - Rotation plane
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+ - Rotated geometry
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+ - Geometry
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+ - Transformation data
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+ - Transform
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
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+
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+ - Join as many curves as possible
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+ - 3d55dc4a-4e48-453e-9304-39a2bcc1d8d9
+ - Join Curves
+ - Join Curves
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+ - Preserve direction of input curves
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+ - 1
+ - Joined curves and individual curves that could not be joined.
+ - 71367690-1062-49a1-a73e-270b5aac78b8
+ - Curves
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
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+ - 2
+ - A wire relay object
+ - b532a32a-1034-4713-ad22-ec6aa4278518
+ - Relay
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+ - 0bb3d234-9097-45db-9998-621639c87d3b
+ - Bounding Box
+
+
+
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+ - Solve oriented geometry bounding boxes.
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+ - cebfea35-23f4-45d2-90d8-37b979f8b94a
+ - Bounding Box
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+ - Content
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+ - BoundingBox orientation plane
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+ - 46a28397-f0e0-40b3-9c47-c6093c0d62b1
+ - Plane
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+ - Aligned bounding box in world coordinates
+ - 059a3cb6-f37c-479b-b3b1-dcebf4e58053
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+ - Bounding box in orientation plane coordinates
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+ - db7d83b1-2898-4ef9-9be5-4e94b4e2048d
+ - Deconstruct Box
+
+
+
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+ - Deconstruct a box into its constituent parts.
+ - true
+ - 73b119fe-65c6-4624-8864-1b264c96aeec
+ - Deconstruct Box
+ - Deconstruct Box
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+ - {y} dimension of box
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+ - Division
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+ - Mathematical division
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+ - A panel for custom notes and text values
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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- YZ Plane
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- World YZ plane.
- true
- - 782a7773-bbee-43f2-a3c2-805d71683cad
+ - feea7d49-687d-4a84-86d0-8f3dd129169e
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- Origin of plane
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- World YZ plane
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+ - Deconstruct a numeric domain into its component parts.
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+ - Scale NU
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+ - Scale an object with non-uniform factors.
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+ - Scale NU
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+ - Draws Rhino Curvature Graphs.
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+ - Translate (move) an object along a vector.
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- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
@@ -131594,7 +29618,7 @@
- Mirror an object.
- true
- - 0815ca30-0ad9-49ec-b8f1-099d23705080
+ - 202f8bd9-11f5-473d-bd72-e3c6fddee2d4
- Mirror
- Mirror
@@ -131602,39 +29626,39 @@
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44
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- Geometry
- true
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- Mirror plane
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- Mirrored geometry
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@@ -131710,14 +29734,14 @@
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7dp3PNXv//jxYxRJZSWKrAaFTlS0PGlRyUiDSlZCZnbKrKQkWlaDQklmQ5KkSEZ07M2xZ4iGEn7e357vc3X7fG6/f75/ff84zz+669Hpdb3O4VyubqGwUCiUqen5x3+Gm3X6l4N7La3s7Lfa29ra28mKHzB3dLKyt9usJL9aUV5hteIa5ekPqNTVsuJbXWycXRzNN9uZuzg7mtjIiuu4mNpYme02P7XP3trcbvPatQoKyqvN1yuZKa1du1aROuOfVYT+5+Ly6ub2tubOjqfkdextTm11cXQ1Z5/+Qw7XP4txmTiaWVq5mises51l72BuZ+fiaOrEfszE2eSfB3FycrL+c588yykUhWmv/57NPYtt+oN5//zydAuFwvrLm5XycMuf5zQ+xUoRwOdHr6zRUu+t4H3TSeE5yyI5nPBtRcDv6T+3x8fysFL+c4bhv9Kf/uY/CxvjIwfVP/qgAar/3NCE+H/fkDBvylHd2ZW8byb/3NCuhacW/HND7/GxPP9e9J+Xh+3fT9P/4uZmMP7uvzf3H/Kg4igVVUV1UGPUAfVBQ9BoNBXNQWkoHR3+d/2TuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4ojro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRilOuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4ozro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRikuuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4orro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRiluuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4o7ro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRimncH1UHKWiqqgOaow6oD5oCBqNpqI5KA2lo8MoxQPXR8VRKqqK6qDGqAPqg4ag0WgqmoPSUDo6jFJO4/qoOEpFVVEd1Bh1QH3QEDQaTUVzUBpKR4dRyhlcHxVHqagqqoMaow6oDxqCRqOpaA5KQ+noMErxxPVRcZSKqqI6qDHqgPqgIWg0mormoDSUjg6jFC9cHxVHqagqqoMaow6oDxqCRqOpaA5KQ+noMErxxvVRcZSKqqI6qDHqgPqgIWg0mormoDSUjg6jjEMK8Z9zBp8O9dH8b2Gb/nhhEwXHjr9/neMXbfjPnhIjILXomwW8FJdWcbVoVfm3T4j4WrR+dYNdM9o+2gxyMM4rrFpS7KY/fGFr1O8l4hoijK75W7FvYvQCvMrd03QvWIbRHawEBKSHg0BKSJuPRWwNow+cauZq+3YVitmkWo8t2Mzor6xnFB0avQHtl2pEjtZuZfTsmDxRh+EwaPDrUTH8tpPRl/y408b/ORIup72IVTupw+j5eyrHlXrvgMG5ypel2vsYXeGa8goLx2hoMRgxXB+qz+gn3vE7dAzdA1sPtW8m2wwZnW2BeCm3bQwUe2t18smZMDp3pJpGXW8sFNs8DkjpN2N06mLeni3HH8DV3JtOI03HGX1SRff1lraH4Dkq//g92wlGByOz5jLDR6DHPfGY19CW0VXuZVn21iaA9VTw82ZnB0Zvrj7k66eXCHPmlKys2efI6PZ26/eHliSBfUuV3DEtZ3K+NMgXXqyeAjXzJIZcTVwZ/aXbY/9ZxqnAbripbSrIndH1rEo3KomkgWR86MvBCg9Gl7OYUyVQmwbpy/UsFRQ9yevcqEmJuv4EtP2XSr187M3o3cmlDuVaT0HS+xY1Y7Evo/9IsWl5POsZXJt7yU7S2Y/RKxZWcEnnPQO2yLJdvNVnGX0jz6sXW72eQ1HYVQuPbecZPVF0adq4UjrwGAtz6b3xJ/dTfL1A80s6dFXaLwrZEcDoC5V2VCsmvAD+GS3Sy+ovMrpJuuPLJNMMmPv87LFZHoGMHnzFV//FwpfglUOPk1sWxOgzX6rf21P+Elaudj3h33yF0Z2y1C7aXsyER1Ny1md1Qxhd7HbpHAHVVyC02qGetv4qo7fST6xR+f4KVD7eyFoifY1c/3U/V+/jLJh/2VbMXeQ6o2dqZz7kNXkNFHajzlzBG4x+jWveiufzs+HB6fT3lAU3GX14o1wmrTAbQg1Z9iwXDWV09Xd3L5p4vgER+eNNq2TCGD3q2wsrBaEceDRzKplvYzij/8pZO2h9MgfiLqylfdgbwegJFx7/PFyUA1vUxJepO0Qy+pr4MGUWqbdw5lKrTcD1W4zu5/jkyKHTb2F5Hofy2azbjJ58m1v0eMVb6Jw5NCLff4fR71bLrZNa+Q5WblvS6icWxeixnoonQvzewY/OY/NeyUYz+lL7IZ/EunfQ/syL5v2RdB0WDg1Xai6oV4stmm1/j9E/cfJdH/DPhe3s9lv1Be6T+9+euXFuUy6wz0m6ZJpF+vD3Ool6hTwIlTspttQihlyf4/ZK7YA8WLStXvSWQCyjH7O7td2mKQ9+HSgIfpNHOusLVjOqwnuQqRa0DXKLY3Sp1Meekf7vIUGh5taU7APyuo2rhD6qfw+8UleGeTpJ/y6979kR+XxItrOTz4p6yOjxvVe7nvjmA6XlBsfvI/GMvketZMvjynyAOk3RYpFHZH9wlOnatvwDvB7VoSxpIb2YQ/mb16kPcJmfezVLbAKjO/4Wuq1f/AEyDBrEDK0fM7oQR8TcMpECKOcwlFNYm8joI157A7ptC+CaRUqCB0sSo1d+L9S8lV0ADg3FdVQa6QLpwQ/75xaCsVHuZ617yYy+L/zwQM3RQuC9v3j2J+cU8j5aJ+dmlFwI25N5Y/cvTSXvOyGrRN+JQjgjHVptd5V0bq/Rsc2aRaAieWFh6iTpN7m1y69HFoFzzZPjgrZpjC4sk5Hu11ME7P6nH99tJL1MAeS41hXDFUmuiu17njD65sct72XOFsOxMwFvOd+Qvk00Urj1UzFIRu3d37H6KaNrm1wuWiXyEUTzVlpUxZGu9HDmufmWH+FcoEdR7cJnjJ6VdOfX1acfQejdpT39IaSvjNkwEDv5EZr7y1/O4nzO6HymsuJaO0vgB+uaSqoP6XmH11kEXS+Bbx2bDA1/kj6gGHnLtKkE4tTdeS87pTO6stCieyXLSiF/T/6jl4Okv9WfYV5qXwp6tvENbSdekPfjFdnmYxmloCwfZcDeQ/oD0VHuq5RP8Mb6ZMXC4xmMLjI0Z3yvxiegUKe+S3aSnu2yMSsh+BMILeKyFzZ/yejprhbW4dWfgF/sRu+vTtLFdTwXXplLA6P6dax5FpmMfjV3asGt1TT4eWDqxsk+0h33HXBz2kcDxTy9wCnbV4xeO6defoEbDXTG8rdaj5Du7Zxr6h9BA80Na6zS3LIYPdq62OrtKxqULX/+uWSCdHt/MbWCJhqE5wduzz73mtHvXKCuvDVFg6DT8xu9uLMZ/aSC6e4NEmVwM+HLY+6bpL/8Zi3wYEsZTCxtCDRb/IbRy428ApvNymCFgAGfbzzpyTsLWDvOlUFhlXpTqnAO2d8skp+lx5XB6ltSSr5GpL+c8ZrtYH4ZPHZYVZgSR3q3QujG911lsD/p7K8NA6SbeWzLZ+EoBxnVmewSim8Z3eh2ZBb38nKQSMjNNPYgPdeI/1zXjnIYF1NwGHtL+hbRKofg4+VwW3XF3a5Z7xjd1WqslcO/HO6dc30qs5f0ZpcyOZ24cjjIo78uJ5L0cv/BCsu86esbXbGLbyd9Ib1/3d72cqjY6dtMl81l9G8/u95zs1bAdV3HcQtX0v1OHusNF68AH8WYPZtySFfy71v6Q6UClsoHKh3hymN080r92OWGFRAwUJWRv4903nlq3StOV8DeM23bPKJID0sUOcISUQHOC/afcukjPV9ezP1xegVEjB4bTF/7ntHHfmo+lamsgBhvBdjsS/oN6PU686UCvnsrCHGUkL5IeKdD7NxKoO+jfuMTzidfz6cVWe+vrAT251p+Ruakl6e6ZrhoVMKgkcex/jTSfbVOCombV0JrzLLtzydJn5EzP+aebyW8zntS/2r3B3JOuMH79dedSkic35I5EU46D1v/LtnMSjjSY8Dp0UW6gEu46rrqSjChjlmsWlPA6Ds4lfSFRyphm1tJrIgf6UU880Sq51TBzM8K51VppK+e5yRkK1MF0Q6e5RGLC8l5VaO1vHlbFahbzjVfbku6VfqGkZXGVXCEW2eg+xXp41zn2PefrgI1M1HVeq4icp5vz793KLQKynM/rZowID1IuvbQ5rQqcKN8jNB+RPqCXoGGieIqeNDJoUIbIz2e18jxdlcV/FRYdcRLo5icEw7syxdmqYa1axvz9MNJ5xBJNnddVA1KuttsjvaQvjluWe+TtdVwuoq++YryR3J+gIGGT9rVYDCmurE7gPSbmbpjJVbVYJOlImdZR7oZy+dPSWer4fAovyDPihJGnxKZscjhTjXwXP5U1ORB+t1ZbUvmv6gGD7cdKbRi0rVNym7doVXDzPrIxG6RUkbf8Pv71Ky+apAKmt8nYUe6z5WfSw+z1UB64GIZrzekB4atOnZVpAb6Og98HOf5RPbtoEvHktbWwOm5tmURpqTnuTyLTdGqAcEP7A4Hn5EeH188Hm5RA2HqzZnCbDRGNyhIzbLyqYFgTrsEQVnSrzibuUtG1IDKDv5FkvtJd7ZVnspNq4GS8fYzG71IH/q8+rZW0fT9g9FV04ekv7PpH3zXVgPF7E49oTTSgc3XS2K8BvjMuCVrf5LuU5dYfYK/FgY7zzculSoj55bVLd5RK2tB/PGhl96apAvsVmPJ2VoLW260He50Ib0nXZD+8XAtXP8VY3UgivSvZyqi8p1qAZqUL5UXkB4bxfouKbAWNDh0LQxGSD9sp5LvF1MLMb2PEvsWlZPnJSi9YserWrA/yMHpv51002BDq7HyWlgYICez0p70ugLHiYi+WuC/Ufe2Lpz00Z2DhitZ62CLUcb5q+9Ir+FXpyQJ14GOvOGKvQOkz1JuPSi2ug6kDq23WCRYQb4vZM6u9tOoA9MH178NAOm8cpS+GqM6mDPlFZJvRXqDdQdFzK0OGsxpXx9eJz3xeMl5/St14JIg0BrymvSgB29az8XVQf7bC/N9u0kP7Uo7HZs1fX3t2fvceSsZXdI0JONFRR0Mi4sau24k/XzYlvHsvjqwSfw46WFO+pvBpNhMlnq4fu3J9/PBpJfwZvI/FqqHpRe654W9JD08+mBcyKp6UFT5xZ/cTjpF7+wz6x31cCW8u6Roel/8N7+6tydyk2E9iMXwcH1WIr3gcHMSm3M9tAsohgqYks7x5vS2t5fq4aiMsZraZdIvGQanudyrh3ODXxsc00m/75+4QyKjHnZTrik9opOucTdUL6+0HsIC+Zd3cFUzer+++jKjzun7uXXRS2ot6U4aX7lGxuthxi8qv4UR6XK68zU9+RpAkmb9Kvki6Vo81gosMg2wySNT69dT0nfksM/wggbwqHsWt7OZdB+VHbO+7m8A0Ry2yNucNeT5dn/2M7NpAO37h2aOKpD+Wnfhs49+DcDjdzJf05B0syadplURDbAgfDL90QXSabF+m4NSGmDOeOrzWU9I19fi4+t83wBLfq64Z9NI+h6XulClxgaIL/6tXz6zltGXc8jPPD/SAMlOUa83rCZd91R3eAlnI+z6aJ8ad5j07c1m/rxijRBV8oif35907+rL7LprpzvlWJFfKuniRxvVL+9uhB2SgRlf60nf52pyNtekEVq+Nr2znFFH9oeEvJ7vbo0go9Jb2rzqr+6oGb/sSiMofmHLPXCIdDv71uG9sY3g47fbn3aOdAl/vuHTmY2w0TyaoplCemu1UPk9WiPIpt5fWFhH+purDW/zuhpBqjf5tTp7PaNvezTa0/G7Ed59q6/4IE/6a7MUe1b+JlhKHVXfaUD6+eL5nqIyTWB+123Gx7Ok8031rlsHTdC2O2JMO5l0O5Pkt5r7m6DmndLcqlrSLz9+qGpi3QQBcc2Kh9kayP7T0lLl5NsE4ea5B9vkSN8pKnP/XFgTFAvlWp7QJ/3KYfH315Oa4KeV8YFRP9L9WamG93KbYG/cWx7PJNLTrK9dSKprAtGW5ACOWtJHt+8zzhhqAppiSMo11kZynmw+wPpuRjPUi9u4LZYjXVBn74WiRc2w4ltnecJB0jnDajjKVzfDU/1Nz5X8SD8atPdWrXozrOlT53ufSPqsktn6zYbNcGzkVPPemr/WPbVCr92pGbpXNsxtZWki54cvz6O7LzaDaRRXhL0s6RdOhOn1RzXD92ubnCYPkP7b7pbn4PNmOHt5/Y0gX9IltZxWfSluBsXjhqMiiaT326a7j7Y2Q5hzaEBiNemGF9stvv1ohorXxzQ3sTST822NCdePOS3golan9HEl6Y6L/WzGpFpglc7NbUcOkC7x2Dvi5/oWsBwttBnwIX32Rt9bv7Rbps+HSo/PPCZ97oeI0+PmLXA8SHacu5p0g12Far9Pt4DKfX/9O5QWRn+6fuLr76stEFKS+kZuJel1Wby3Jh62wIWgGLns/aSbJn9SnnzdAjLpnVFaPqRbwPeyyYoWcHa8INCSQPrl90JWU70tcGRI8ZJ9FelZ2Y7uCWMtMMM2tfbTF9L//HgBHQb5/vl5EtJfaOknTnmz+vz7+/9DPwjx3//x8T9wojyoECqOSqNUVBlVRTVQHVQfNUYtUQfUHfVBA9AQNByNRuPRVDQDzUELUBpai9LRHnQYHfv3+fv+kRPlQYVQcVQapaLKqCqqgeqg+qgxaok6oO6oDxqAhqDhaDQaj6aiGWgOWoDS0FqUjvagw+gYSvH7IyfKgwqh4qg0SkWVUVVUA9VB9VFj1BJ1QN1RHzQADUHD0Wg0Hk1FM9ActAClobUoHe1Bh9ExlHL2j5woDyqEiqPSKBVVRlVRDVQH1UeNUUvUAXVHfdAANAQNR6PReDQVzUBz0AKUhtaidLQHHUbHUMq5P3KiPKgQKo5Ko1RUGVVFNVAdVB81Ri1RB9Qd9UED0BA0HI1G49FUNAPNQQtQGlqL0tEedBgdQynn/8iJ8qBCqDgqjVJRZVQV1UB1UH3UGLVEHVB31AcNQEPQcDQajUdT0Qw0By1AaWgtSkd70GF0DKX4/5ET5UGFUHFUGqWiyqgqqoHqoPqoMWqJOqDuqA8agIag4Wg0Go+mohloDlqA0tBalI72oMPoGEq58EdOlAcVQsVRaZSKKqOqqAaqg+qjxqgl6oC6oz5oABqChqPRaDyaimagOWgBSkNrUTragw6jYygl4L/855zx/zvYxEbn5yaw0cGm8QG/EAed0TfdcdpNmU0HtUWdGzTmk65FZw+jCNLhmcErl5AVpJdJh7dTJOhQr8Q9/c8t0m9KuCmwyNJhpaZcr/h+0mXMfM+zKNFhWeIycasTpFcfWtTCsoUOtLev9NK8ST8toriFdQ8dNn609Pt5g/QzpvCEVZ8OWiZmCWoJpJ9coarIZkaHDcKRhRffkF44nF3IZkeHmhPPmsoqSRcW+OTBfooOaxz5OoT7SNfbOFdzxjk6zHj2sc5kinTuwtitM4PpEFP79NUjgVZG/6K/w5Ijkg5VRjr+X2RIP6eh8JYzjg5Jmm1r1wPp2bvWHOBKpYNzoXG+zz7SWTniVnG/osPm3FOKBVakr8s9cWBuPh3Gz1x1n+dNupfwrwqeMjq8Fn4XcuAG6XovDzzhb6RDpWiD651Hfz1+jcBvwW463OwyXtqRTfqPmgNZC0foYCB0OXRFJekvQionF0/QwZd1Z55DL+mcTVWfpDhbYebPdfHpk6SvKFq3SYa/FYxjHm78zd9G/mE7aaG7anEr7FC966YmQ/rGcnvRddOv10hT6T5/FdKPnuxP3rymFS763yku0iNdnYdn/o7p11HSWLRyrhXpm1YkGmnvaoWVOfOO7/Uiffcn6SiD/a1wdnW7+83rpJ+iBHYcM26FSZsnbLXxpMNCF7WT1q2QtXXrhHA26VJa0gVerq3Q6DHjyOEK0o1X+gcG+bbCnHBewds9pEsq8UXdudwKhneXSzROkH71xqhgSlgr1GUmOS7ib2f0kazvHO/ut4IuPXnKQJr03RrBF6qTWiFFty4rbDPpqfl1jwcyWmH/Qs+7lXv/6gl3AtnzWqHe6VI4jyXptdu0VRZ/agVvoZC7uz3/WpfG27i+vhWKfV/GnL9G+rsbLz0PdrZCFF9JZPZD0lt4Sje5DbeCmOwK1+9ZpBtsvawYMd4KRbIflsuVk273u+fM65ltsMBg1T3TbtIPb7++poO3DRYl+VSE/ia9uva76xzRNjgSapVSyNvB6JFJKibrpdvA8uaypePLSNe9epDXUrEN2vO9l6zcRLpUzUhcxPTXU5du/m0DXdK9uC+qlO5sgw9vy874Hyf9Hf3I+Iz9bdCiMPEk7TTpLVGeE6rGbaDwYIlcQwjpDW5Fx72t24BWda+W9QHp1ge/Gbx1bYOmFTvvS78ivaDh/K+Zfm3Qf/O4qyaN9CC9RhudoDYw2p6patdJenPqmuo74W0gtcdlIOgX6WlZj44MxbRBId+6Y4/ndTL6Zl3l5dtT2iDxFvu1/CWke4m/M4zKbAPVSS2jlvWkLy7nkZl83wZnAjqffdMifcmquicmZdP38/a7x6xjpPsdyF5a1NgG8TtmRyw8RXr6qn1JStNf95WjLN+lr5C+6Ieka8Lo9OdRe7b7mhjS73M+SpKcaoO4wjj2zRmkqz476hfN1Q4ZWeE+W0pI/1L6QmqJYDu4+g1/2tZG+gvu5e+SJNrBwvpn1dYfpGfJigdvlmuH2QobXYC7i9ETNYVfVyi3w7PXzsFKEqQLFAV5O2xrBxZ66AzZdaR79E5xCei0g+X1Ny9EdpP+QfLXjezD7ZANa8/PMiZ9wmzePgeLdmgyN9UccSZd0LXRW8apHfJP0/qqL5LO2cCp2+fVDnvaJTe/uEv6zVs7WJ5eaodODT6x609J11XWLT4b2g5tWpbWJwpIv/e1v+/I/XZQshgf39REemUB/bZKcjuILk54xDVCOjV1crFMZjvsCj6gWTGzm9ED1ARTRfLbQSu2LTN0EelXYr8GC0+/n2PnyxXvo5LufshoSqy5HUoL5uyds510RwseVWpfOxx9rSuVY0D6luuPbuz63g4/xLJ4be1IN/N6o2rP2gHmrWOD/GdJv7fzUsDduR1wMeR94LMw0rlmdafVLuwAASftF1qJpGsUmlEWL+8AzvlBam05pL/aXpprp9gBn+xdRuyqSK++9VCiGDrg4dyChK+9pCevXOinqNkBkkPBkk6TpIu/j5OL1+8AmdYJqT6+Hkbf8DJzj4x5B2h/igk0WE76pjU9e16c7ABng17utxtJf6fMZrvXa/r97PDCRVyH9E5fdsr4pQ6ISzl13u0Y6Ye0FyikhXWA7ZFagXx30hXHr9i6xHYAj4tc5ewg0v1Oeo6op3VA36rdQRr3SNfxniUkk90BCwQ9fp1+TnqGZA2bcHEHVJilfI0rJN2BPotPqLYDaivlV+c3kW6WZBO4bHqfCm7yd2j8QvrkF+mSbSMdED35+VjPjF5Gp1VWiThNdcD9GQWlvcKky7vR8tO4O4G6Y9SSLke6a6ALH8vCTjgv7DlcrEb6q/7re02Wd0IZ32XhxP2kn7giklK+phN+Scx+5mNF+rlfrz33b+kEscwf9js9SS+JbZvZp90JNfP62WdeJb3/cHBoiGEnNLm/WpYeS7qVe77TTutOyE83CjTIIP2O29gXgel9MOngk+ahYtJbTnfojfp3wuLnxdXuLaS7v3/a0nGjE6pnsiz7OkK6h9el+t770/cT3uNpMrOP0c+v/XGeNa0Tzu1Rv5ojTPqUmIv8qjed8MZk7yxeOdLf6n8YtZ/eN79bPU/eq0p6xMM8qfcNnTDqQV92Xo90wS1dk/J90/dvbi0Wf5x0F6eGD0ljnZA+8WTLq1OkKxsH5qhxdMEXx5H12ZdJn3nWYFn//C6Y6aSQmhpFepTl8NaEJV3AWW2+7doT0l88+qLrrdgFvCWP7pm+J/2Uu9HlE1u6ps8t+XYStaR/ulkhZ6Pb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7dp3PNXv//jxYxRJZSWKrAaFTlS0PGlRyUiDSlZCZnbKrKQkWlaDQklmQ5KkSEZ07M2xZ4iGEn7e357vc3X7fG6/f75/ff84zz+669Hpdb3O4VyubqGwUCiUqen5x3+Gm3X6l4N7La3s7Lfa29ra28mKHzB3dLKyt9usJL9aUV5hteIa5ekPqNTVsuJbXWycXRzNN9uZuzg7mtjIiuu4mNpYme02P7XP3trcbvPatQoKyqvN1yuZKa1du1aROuOfVYT+5+Ly6ub2tubOjqfkdextTm11cXQ1Z5/+Qw7XP4txmTiaWVq5mises51l72BuZ+fiaOrEfszE2eSfB3FycrL+c588yykUhWmv/57NPYtt+oN5//zydAuFwvrLm5XycMuf5zQ+xUoRwOdHr6zRUu+t4H3TSeE5yyI5nPBtRcDv6T+3x8fysFL+c4bhv9Kf/uY/CxvjIwfVP/qgAar/3NCE+H/fkDBvylHd2ZW8byb/3NCuhacW/HND7/GxPP9e9J+Xh+3fT9P/4uZmMP7uvzf3H/Kg4igVVUV1UGPUAfVBQ9BoNBXNQWkoHR3+d/2TuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4ojro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRilOuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4ozro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRikuuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4orro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRiluuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4o7ro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRimncH1UHKWiqqgOaow6oD5oCBqNpqI5KA2lo8MoxQPXR8VRKqqK6qDGqAPqg4ag0WgqmoPSUDo6jFJO4/qoOEpFVVEd1Bh1QH3QEDQaTUVzUBpKR4dRyhlcHxVHqagqqoMaow6oDxqCRqOpaA5KQ+noMErxxPVRcZSKqqI6qDHqgPqgIWg0mormoDSUjg6jFC9cHxVHqagqqoMaow6oDxqCRqOpaA5KQ+noMErxxvVRcZSKqqI6qDHqgPqgIWg0mormoDSUjg6jjEMK8Z9zBp8O9dH8b2Gb/nhhEwXHjr9/neMXbfjPnhIjILXomwW8FJdWcbVoVfm3T4j4WrR+dYNdM9o+2gxyMM4rrFpS7KY/fGFr1O8l4hoijK75W7FvYvQCvMrd03QvWIbRHawEBKSHg0BKSJuPRWwNow+cauZq+3YVitmkWo8t2Mzor6xnFB0avQHtl2pEjtZuZfTsmDxRh+EwaPDrUTH8tpPRl/y408b/ORIup72IVTupw+j5eyrHlXrvgMG5ypel2vsYXeGa8goLx2hoMRgxXB+qz+gn3vE7dAzdA1sPtW8m2wwZnW2BeCm3bQwUe2t18smZMDp3pJpGXW8sFNs8DkjpN2N06mLeni3HH8DV3JtOI03HGX1SRff1lraH4Dkq//g92wlGByOz5jLDR6DHPfGY19CW0VXuZVn21iaA9VTw82ZnB0Zvrj7k66eXCHPmlKys2efI6PZ26/eHliSBfUuV3DEtZ3K+NMgXXqyeAjXzJIZcTVwZ/aXbY/9ZxqnAbripbSrIndH1rEo3KomkgWR86MvBCg9Gl7OYUyVQmwbpy/UsFRQ9yevcqEmJuv4EtP2XSr187M3o3cmlDuVaT0HS+xY1Y7Evo/9IsWl5POsZXJt7yU7S2Y/RKxZWcEnnPQO2yLJdvNVnGX0jz6sXW72eQ1HYVQuPbecZPVF0adq4UjrwGAtz6b3xJ/dTfL1A80s6dFXaLwrZEcDoC5V2VCsmvAD+GS3Sy+ovMrpJuuPLJNMMmPv87LFZHoGMHnzFV//FwpfglUOPk1sWxOgzX6rf21P+Elaudj3h33yF0Z2y1C7aXsyER1Ny1md1Qxhd7HbpHAHVVyC02qGetv4qo7fST6xR+f4KVD7eyFoifY1c/3U/V+/jLJh/2VbMXeQ6o2dqZz7kNXkNFHajzlzBG4x+jWveiufzs+HB6fT3lAU3GX14o1wmrTAbQg1Z9iwXDWV09Xd3L5p4vgER+eNNq2TCGD3q2wsrBaEceDRzKplvYzij/8pZO2h9MgfiLqylfdgbwegJFx7/PFyUA1vUxJepO0Qy+pr4MGUWqbdw5lKrTcD1W4zu5/jkyKHTb2F5Hofy2azbjJ58m1v0eMVb6Jw5NCLff4fR71bLrZNa+Q5WblvS6icWxeixnoonQvzewY/OY/NeyUYz+lL7IZ/EunfQ/syL5v2RdB0WDg1Xai6oV4stmm1/j9E/cfJdH/DPhe3s9lv1Be6T+9+euXFuUy6wz0m6ZJpF+vD3Ool6hTwIlTspttQihlyf4/ZK7YA8WLStXvSWQCyjH7O7td2mKQ9+HSgIfpNHOusLVjOqwnuQqRa0DXKLY3Sp1Meekf7vIUGh5taU7APyuo2rhD6qfw+8UleGeTpJ/y6979kR+XxItrOTz4p6yOjxvVe7nvjmA6XlBsfvI/GMvketZMvjynyAOk3RYpFHZH9wlOnatvwDvB7VoSxpIb2YQ/mb16kPcJmfezVLbAKjO/4Wuq1f/AEyDBrEDK0fM7oQR8TcMpECKOcwlFNYm8joI157A7ptC+CaRUqCB0sSo1d+L9S8lV0ADg3FdVQa6QLpwQ/75xaCsVHuZ617yYy+L/zwQM3RQuC9v3j2J+cU8j5aJ+dmlFwI25N5Y/cvTSXvOyGrRN+JQjgjHVptd5V0bq/Rsc2aRaAieWFh6iTpN7m1y69HFoFzzZPjgrZpjC4sk5Hu11ME7P6nH99tJL1MAeS41hXDFUmuiu17njD65sct72XOFsOxMwFvOd+Qvk00Urj1UzFIRu3d37H6KaNrm1wuWiXyEUTzVlpUxZGu9HDmufmWH+FcoEdR7cJnjJ6VdOfX1acfQejdpT39IaSvjNkwEDv5EZr7y1/O4nzO6HymsuJaO0vgB+uaSqoP6XmH11kEXS+Bbx2bDA1/kj6gGHnLtKkE4tTdeS87pTO6stCieyXLSiF/T/6jl4Okv9WfYV5qXwp6tvENbSdekPfjFdnmYxmloCwfZcDeQ/oD0VHuq5RP8Mb6ZMXC4xmMLjI0Z3yvxiegUKe+S3aSnu2yMSsh+BMILeKyFzZ/yejprhbW4dWfgF/sRu+vTtLFdTwXXplLA6P6dax5FpmMfjV3asGt1TT4eWDqxsk+0h33HXBz2kcDxTy9wCnbV4xeO6defoEbDXTG8rdaj5Du7Zxr6h9BA80Na6zS3LIYPdq62OrtKxqULX/+uWSCdHt/MbWCJhqE5wduzz73mtHvXKCuvDVFg6DT8xu9uLMZ/aSC6e4NEmVwM+HLY+6bpL/8Zi3wYEsZTCxtCDRb/IbRy428ApvNymCFgAGfbzzpyTsLWDvOlUFhlXpTqnAO2d8skp+lx5XB6ltSSr5GpL+c8ZrtYH4ZPHZYVZgSR3q3QujG911lsD/p7K8NA6SbeWzLZ+EoBxnVmewSim8Z3eh2ZBb38nKQSMjNNPYgPdeI/1zXjnIYF1NwGHtL+hbRKofg4+VwW3XF3a5Z7xjd1WqslcO/HO6dc30qs5f0ZpcyOZ24cjjIo78uJ5L0cv/BCsu86esbXbGLbyd9Ib1/3d72cqjY6dtMl81l9G8/u95zs1bAdV3HcQtX0v1OHusNF68AH8WYPZtySFfy71v6Q6UClsoHKh3hymN080r92OWGFRAwUJWRv4903nlq3StOV8DeM23bPKJID0sUOcISUQHOC/afcukjPV9ezP1xegVEjB4bTF/7ntHHfmo+lamsgBhvBdjsS/oN6PU686UCvnsrCHGUkL5IeKdD7NxKoO+jfuMTzidfz6cVWe+vrAT251p+Ruakl6e6ZrhoVMKgkcex/jTSfbVOCombV0JrzLLtzydJn5EzP+aebyW8zntS/2r3B3JOuMH79dedSkic35I5EU46D1v/LtnMSjjSY8Dp0UW6gEu46rrqSjChjlmsWlPA6Ds4lfSFRyphm1tJrIgf6UU880Sq51TBzM8K51VppK+e5yRkK1MF0Q6e5RGLC8l5VaO1vHlbFahbzjVfbku6VfqGkZXGVXCEW2eg+xXp41zn2PefrgI1M1HVeq4icp5vz793KLQKynM/rZowID1IuvbQ5rQqcKN8jNB+RPqCXoGGieIqeNDJoUIbIz2e18jxdlcV/FRYdcRLo5icEw7syxdmqYa1axvz9MNJ5xBJNnddVA1KuttsjvaQvjluWe+TtdVwuoq++YryR3J+gIGGT9rVYDCmurE7gPSbmbpjJVbVYJOlImdZR7oZy+dPSWer4fAovyDPihJGnxKZscjhTjXwXP5U1ORB+t1ZbUvmv6gGD7cdKbRi0rVNym7doVXDzPrIxG6RUkbf8Pv71Ky+apAKmt8nYUe6z5WfSw+z1UB64GIZrzekB4atOnZVpAb6Og98HOf5RPbtoEvHktbWwOm5tmURpqTnuTyLTdGqAcEP7A4Hn5EeH188Hm5RA2HqzZnCbDRGNyhIzbLyqYFgTrsEQVnSrzibuUtG1IDKDv5FkvtJd7ZVnspNq4GS8fYzG71IH/q8+rZW0fT9g9FV04ekv7PpH3zXVgPF7E49oTTSgc3XS2K8BvjMuCVrf5LuU5dYfYK/FgY7zzculSoj55bVLd5RK2tB/PGhl96apAvsVmPJ2VoLW260He50Ib0nXZD+8XAtXP8VY3UgivSvZyqi8p1qAZqUL5UXkB4bxfouKbAWNDh0LQxGSD9sp5LvF1MLMb2PEvsWlZPnJSi9YserWrA/yMHpv51002BDq7HyWlgYICez0p70ugLHiYi+WuC/Ufe2Lpz00Z2DhitZ62CLUcb5q+9Ir+FXpyQJ14GOvOGKvQOkz1JuPSi2ug6kDq23WCRYQb4vZM6u9tOoA9MH178NAOm8cpS+GqM6mDPlFZJvRXqDdQdFzK0OGsxpXx9eJz3xeMl5/St14JIg0BrymvSgB29az8XVQf7bC/N9u0kP7Uo7HZs1fX3t2fvceSsZXdI0JONFRR0Mi4sau24k/XzYlvHsvjqwSfw46WFO+pvBpNhMlnq4fu3J9/PBpJfwZvI/FqqHpRe654W9JD08+mBcyKp6UFT5xZ/cTjpF7+wz6x31cCW8u6Roel/8N7+6tydyk2E9iMXwcH1WIr3gcHMSm3M9tAsohgqYks7x5vS2t5fq4aiMsZraZdIvGQanudyrh3ODXxsc00m/75+4QyKjHnZTrik9opOucTdUL6+0HsIC+Zd3cFUzer+++jKjzun7uXXRS2ot6U4aX7lGxuthxi8qv4UR6XK68zU9+RpAkmb9Kvki6Vo81gosMg2wySNT69dT0nfksM/wggbwqHsWt7OZdB+VHbO+7m8A0Ry2yNucNeT5dn/2M7NpAO37h2aOKpD+Wnfhs49+DcDjdzJf05B0syadplURDbAgfDL90QXSabF+m4NSGmDOeOrzWU9I19fi4+t83wBLfq64Z9NI+h6XulClxgaIL/6tXz6zltGXc8jPPD/SAMlOUa83rCZd91R3eAlnI+z6aJ8ad5j07c1m/rxijRBV8oif35907+rL7LprpzvlWJFfKuniRxvVL+9uhB2SgRlf60nf52pyNtekEVq+Nr2znFFH9oeEvJ7vbo0go9Jb2rzqr+6oGb/sSiMofmHLPXCIdDv71uG9sY3g47fbn3aOdAl/vuHTmY2w0TyaoplCemu1UPk9WiPIpt5fWFhH+purDW/zuhpBqjf5tTp7PaNvezTa0/G7Ed59q6/4IE/6a7MUe1b+JlhKHVXfaUD6+eL5nqIyTWB+123Gx7Ok8031rlsHTdC2O2JMO5l0O5Pkt5r7m6DmndLcqlrSLz9+qGpi3QQBcc2Kh9kayP7T0lLl5NsE4ea5B9vkSN8pKnP/XFgTFAvlWp7QJ/3KYfH315Oa4KeV8YFRP9L9WamG93KbYG/cWx7PJNLTrK9dSKprAtGW5ACOWtJHt+8zzhhqAppiSMo11kZynmw+wPpuRjPUi9u4LZYjXVBn74WiRc2w4ltnecJB0jnDajjKVzfDU/1Nz5X8SD8atPdWrXozrOlT53ufSPqsktn6zYbNcGzkVPPemr/WPbVCr92pGbpXNsxtZWki54cvz6O7LzaDaRRXhL0s6RdOhOn1RzXD92ubnCYPkP7b7pbn4PNmOHt5/Y0gX9IltZxWfSluBsXjhqMiiaT326a7j7Y2Q5hzaEBiNemGF9stvv1ohorXxzQ3sTST822NCdePOS3golan9HEl6Y6L/WzGpFpglc7NbUcOkC7x2Dvi5/oWsBwttBnwIX32Rt9bv7Rbps+HSo/PPCZ97oeI0+PmLXA8SHacu5p0g12Far9Pt4DKfX/9O5QWRn+6fuLr76stEFKS+kZuJel1Wby3Jh62wIWgGLns/aSbJn9SnnzdAjLpnVFaPqRbwPeyyYoWcHa8INCSQPrl90JWU70tcGRI8ZJ9FelZ2Y7uCWMtMMM2tfbTF9L//HgBHQb5/vl5EtJfaOknTnmz+vz7+/9DPwjx3//x8T9wojyoECqOSqNUVBlVRTVQHVQfNUYtUQfUHfVBA9AQNByNRuPRVDQDzUELUBpai9LRHnQYHfv3+fv+kRPlQYVQcVQapaLKqCqqgeqg+qgxaok6oO6oDxqAhqDhaDQaj6aiGWgOWoDS0FqUjvagw+gYSvH7IyfKgwqh4qg0SkWVUVVUA9VB9VFj1BJ1QN1RHzQADUHD0Wg0Hk1FM9ActAClobUoHe1Bh9ExlHL2j5woDyqEiqPSKBVVRlVRDVQH1UeNUUvUAXVHfdAANAQNR6PReDQVzUBz0AKUhtaidLQHHUbHUMq5P3KiPKgQKo5Ko1RUGVVFNVAdVB81Ri1RB9Qd9UED0BA0HI1G49FUNAPNQQtQGlqL0tEedBgdQynn/8iJ8qBCqDgqjVJRZVQV1UB1UH3UGLVEHVB31AcNQEPQcDQajUdT0Qw0By1AaWgtSkd70GF0DKX4/5ET5UGFUHFUGqWiyqgqqoHqoPqoMWqJOqDuqA8agIag4Wg0Go+mohloDlqA0tBalI72oMPoGEq58EdOlAcVQsVRaZSKKqOqqAaqg+qjxqgl6oC6oz5oABqChqPRaDyaimagOWgBSkNrUTragw6jYygl4L/855zx/zvYxEbn5yaw0cGm8QG/EAed0TfdcdpNmU0HtUWdGzTmk65FZw+jCNLhmcErl5AVpJdJh7dTJOhQr8Q9/c8t0m9KuCmwyNJhpaZcr/h+0mXMfM+zKNFhWeIycasTpFcfWtTCsoUOtLev9NK8ST8toriFdQ8dNn609Pt5g/QzpvCEVZ8OWiZmCWoJpJ9coarIZkaHDcKRhRffkF44nF3IZkeHmhPPmsoqSRcW+OTBfooOaxz5OoT7SNfbOFdzxjk6zHj2sc5kinTuwtitM4PpEFP79NUjgVZG/6K/w5Ijkg5VRjr+X2RIP6eh8JYzjg5Jmm1r1wPp2bvWHOBKpYNzoXG+zz7SWTniVnG/osPm3FOKBVakr8s9cWBuPh3Gz1x1n+dNupfwrwqeMjq8Fn4XcuAG6XovDzzhb6RDpWiD651Hfz1+jcBvwW463OwyXtqRTfqPmgNZC0foYCB0OXRFJekvQionF0/QwZd1Z55DL+mcTVWfpDhbYebPdfHpk6SvKFq3SYa/FYxjHm78zd9G/mE7aaG7anEr7FC966YmQ/rGcnvRddOv10hT6T5/FdKPnuxP3rymFS763yku0iNdnYdn/o7p11HSWLRyrhXpm1YkGmnvaoWVOfOO7/Uiffcn6SiD/a1wdnW7+83rpJ+iBHYcM26FSZsnbLXxpMNCF7WT1q2QtXXrhHA26VJa0gVerq3Q6DHjyOEK0o1X+gcG+bbCnHBewds9pEsq8UXdudwKhneXSzROkH71xqhgSlgr1GUmOS7ib2f0kazvHO/ut4IuPXnKQJr03RrBF6qTWiFFty4rbDPpqfl1jwcyWmH/Qs+7lXv/6gl3AtnzWqHe6VI4jyXptdu0VRZ/agVvoZC7uz3/WpfG27i+vhWKfV/GnL9G+rsbLz0PdrZCFF9JZPZD0lt4Sje5DbeCmOwK1+9ZpBtsvawYMd4KRbIflsuVk273u+fM65ltsMBg1T3TbtIPb7++poO3DRYl+VSE/ia9uva76xzRNjgSapVSyNvB6JFJKibrpdvA8uaypePLSNe9epDXUrEN2vO9l6zcRLpUzUhcxPTXU5du/m0DXdK9uC+qlO5sgw9vy874Hyf9Hf3I+Iz9bdCiMPEk7TTpLVGeE6rGbaDwYIlcQwjpDW5Fx72t24BWda+W9QHp1ge/Gbx1bYOmFTvvS78ivaDh/K+Zfm3Qf/O4qyaN9CC9RhudoDYw2p6patdJenPqmuo74W0gtcdlIOgX6WlZj44MxbRBId+6Y4/ndTL6Zl3l5dtT2iDxFvu1/CWke4m/M4zKbAPVSS2jlvWkLy7nkZl83wZnAjqffdMifcmquicmZdP38/a7x6xjpPsdyF5a1NgG8TtmRyw8RXr6qn1JStNf95WjLN+lr5C+6Ieka8Lo9OdRe7b7mhjS73M+SpKcaoO4wjj2zRmkqz476hfN1Q4ZWeE+W0pI/1L6QmqJYDu4+g1/2tZG+gvu5e+SJNrBwvpn1dYfpGfJigdvlmuH2QobXYC7i9ETNYVfVyi3w7PXzsFKEqQLFAV5O2xrBxZ66AzZdaR79E5xCei0g+X1Ny9EdpP+QfLXjezD7ZANa8/PMiZ9wmzePgeLdmgyN9UccSZd0LXRW8apHfJP0/qqL5LO2cCp2+fVDnvaJTe/uEv6zVs7WJ5eaodODT6x609J11XWLT4b2g5tWpbWJwpIv/e1v+/I/XZQshgf39REemUB/bZKcjuILk54xDVCOjV1crFMZjvsCj6gWTGzm9ED1ARTRfLbQSu2LTN0EelXYr8GC0+/n2PnyxXvo5LufshoSqy5HUoL5uyds510RwseVWpfOxx9rSuVY0D6luuPbuz63g4/xLJ4be1IN/N6o2rP2gHmrWOD/GdJv7fzUsDduR1wMeR94LMw0rlmdafVLuwAASftF1qJpGsUmlEWL+8AzvlBam05pL/aXpprp9gBn+xdRuyqSK++9VCiGDrg4dyChK+9pCevXOinqNkBkkPBkk6TpIu/j5OL1+8AmdYJqT6+Hkbf8DJzj4x5B2h/igk0WE76pjU9e16c7ABng17utxtJf6fMZrvXa/r97PDCRVyH9E5fdsr4pQ6ISzl13u0Y6Ye0FyikhXWA7ZFagXx30hXHr9i6xHYAj4tc5ewg0v1Oeo6op3VA36rdQRr3SNfxniUkk90BCwQ9fp1+TnqGZA2bcHEHVJilfI0rJN2BPotPqLYDaivlV+c3kW6WZBO4bHqfCm7yd2j8QvrkF+mSbSMdED35+VjPjF5Gp1VWiThNdcD9GQWlvcKky7vR8tO4O4G6Y9SSLke6a6ALH8vCTjgv7DlcrEb6q/7re02Wd0IZ32XhxP2kn7giklK+phN+Scx+5mNF+rlfrz33b+kEscwf9js9SS+JbZvZp90JNfP62WdeJb3/cHBoiGEnNLm/WpYeS7qVe77TTutOyE83CjTIIP2O29gXgel9MOngk+ahYtJbTnfojfp3wuLnxdXuLaS7v3/a0nGjE6pnsiz7OkK6h9el+t770/cT3uNpMrOP0c+v/XGeNa0Tzu1Rv5ojTPqUmIv8qjed8MZk7yxeOdLf6n8YtZ/eN79bPU/eq0p6xMM8qfcNnTDqQV92Xo90wS1dk/J90/dvbi0Wf5x0F6eGD0ljnZA+8WTLq1OkKxsH5qhxdMEXx5H12ZdJn3nWYFn//C6Y6aSQmhpFepTl8NaEJV3AWW2+7doT0l88+qLrrdgFvCWP7pm+J/2Uu9HlE1u6ps8t+XYStaR/ulkhZ6Pb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7dp3PNXv//jxYxRJZSWKrAaFTlS0PGlRyUiDSlZCZnbKrKQkWlaDQklmQ5KkSEZ07M2xZ4iGEn7e357vc3X7fG6/f75/ff84zz+669Hpdb3O4VyubqGwUCiUqen5x3+Gm3X6l4N7La3s7Lfa29ra28mKHzB3dLKyt9usJL9aUV5hteIa5ekPqNTVsuJbXWycXRzNN9uZuzg7mtjIiuu4mNpYme02P7XP3trcbvPatQoKyqvN1yuZKa1du1aROuOfVYT+5+Ly6ub2tubOjqfkdextTm11cXQ1Z5/+Qw7XP4txmTiaWVq5mises51l72BuZ+fiaOrEfszE2eSfB3FycrL+c588yykUhWmv/57NPYtt+oN5//zydAuFwvrLm5XycMuf5zQ+xUoRwOdHr6zRUu+t4H3TSeE5yyI5nPBtRcDv6T+3x8fysFL+c4bhv9Kf/uY/CxvjIwfVP/qgAar/3NCE+H/fkDBvylHd2ZW8byb/3NCuhacW/HND7/GxPP9e9J+Xh+3fT9P/4uZmMP7uvzf3H/Kg4igVVUV1UGPUAfVBQ9BoNBXNQWkoHR3+d/2TuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4ojro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRilOuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4ozro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRikuuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4orro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRiluuD4qjlJRVVQHNUYdUB80BI1GU9EclIbS0WGU4o7ro+IoFVVFdVBj1AH1QUPQaDQVzUFpKB0dRimncH1UHKWiqqgOaow6oD5oCBqNpqI5KA2lo8MoxQPXR8VRKqqK6qDGqAPqg4ag0WgqmoPSUDo6jFJO4/qoOEpFVVEd1Bh1QH3QEDQaTUVzUBpKR4dRyhlcHxVHqagqqoMaow6oDxqCRqOpaA5KQ+noMErxxPVRcZSKqqI6qDHqgPqgIWg0mormoDSUjg6jFC9cHxVHqagqqoMaow6oDxqCRqOpaA5KQ+noMErxxvVRcZSKqqI6qDHqgPqgIWg0mormoDSUjg6jjEMK8Z9zBp8O9dH8b2Gb/nhhEwXHjr9/neMXbfjPnhIjILXomwW8FJdWcbVoVfm3T4j4WrR+dYNdM9o+2gxyMM4rrFpS7KY/fGFr1O8l4hoijK75W7FvYvQCvMrd03QvWIbRHawEBKSHg0BKSJuPRWwNow+cauZq+3YVitmkWo8t2Mzor6xnFB0avQHtl2pEjtZuZfTsmDxRh+EwaPDrUTH8tpPRl/y408b/ORIup72IVTupw+j5eyrHlXrvgMG5ypel2vsYXeGa8goLx2hoMRgxXB+qz+gn3vE7dAzdA1sPtW8m2wwZnW2BeCm3bQwUe2t18smZMDp3pJpGXW8sFNs8DkjpN2N06mLeni3HH8DV3JtOI03HGX1SRff1lraH4Dkq//g92wlGByOz5jLDR6DHPfGY19CW0VXuZVn21iaA9VTw82ZnB0Zvrj7k66eXCHPmlKys2efI6PZ26/eHliSBfUuV3DEtZ3K+NMgXXqyeAjXzJIZcTVwZ/aXbY/9ZxqnAbripbSrIndH1rEo3KomkgWR86MvBCg9Gl7OYUyVQmwbpy/UsFRQ9yevcqEmJuv4EtP2XSr187M3o3cmlDuVaT0HS+xY1Y7Evo/9IsWl5POsZXJt7yU7S2Y/RKxZWcEnnPQO2yLJdvNVnGX0jz6sXW72eQ1HYVQuPbecZPVF0adq4UjrwGAtz6b3xJ/dTfL1A80s6dFXaLwrZEcDoC5V2VCsmvAD+GS3Sy+ovMrpJuuPLJNMMmPv87LFZHoGMHnzFV//FwpfglUOPk1sWxOgzX6rf21P+Elaudj3h33yF0Z2y1C7aXsyER1Ny1md1Qxhd7HbpHAHVVyC02qGetv4qo7fST6xR+f4KVD7eyFoifY1c/3U/V+/jLJh/2VbMXeQ6o2dqZz7kNXkNFHajzlzBG4x+jWveiufzs+HB6fT3lAU3GX14o1wmrTAbQg1Z9iwXDWV09Xd3L5p4vgER+eNNq2TCGD3q2wsrBaEceDRzKplvYzij/8pZO2h9MgfiLqylfdgbwegJFx7/PFyUA1vUxJepO0Qy+pr4MGUWqbdw5lKrTcD1W4zu5/jkyKHTb2F5Hofy2azbjJ58m1v0eMVb6Jw5NCLff4fR71bLrZNa+Q5WblvS6icWxeixnoonQvzewY/OY/NeyUYz+lL7IZ/EunfQ/syL5v2RdB0WDg1Xai6oV4stmm1/j9E/cfJdH/DPhe3s9lv1Be6T+9+euXFuUy6wz0m6ZJpF+vD3Ool6hTwIlTspttQihlyf4/ZK7YA8WLStXvSWQCyjH7O7td2mKQ9+HSgIfpNHOusLVjOqwnuQqRa0DXKLY3Sp1Meekf7vIUGh5taU7APyuo2rhD6qfw+8UleGeTpJ/y6979kR+XxItrOTz4p6yOjxvVe7nvjmA6XlBsfvI/GMvketZMvjynyAOk3RYpFHZH9wlOnatvwDvB7VoSxpIb2YQ/mb16kPcJmfezVLbAKjO/4Wuq1f/AEyDBrEDK0fM7oQR8TcMpECKOcwlFNYm8joI157A7ptC+CaRUqCB0sSo1d+L9S8lV0ADg3FdVQa6QLpwQ/75xaCsVHuZ617yYy+L/zwQM3RQuC9v3j2J+cU8j5aJ+dmlFwI25N5Y/cvTSXvOyGrRN+JQjgjHVptd5V0bq/Rsc2aRaAieWFh6iTpN7m1y69HFoFzzZPjgrZpjC4sk5Hu11ME7P6nH99tJL1MAeS41hXDFUmuiu17njD65sct72XOFsOxMwFvOd+Qvk00Urj1UzFIRu3d37H6KaNrm1wuWiXyEUTzVlpUxZGu9HDmufmWH+FcoEdR7cJnjJ6VdOfX1acfQejdpT39IaSvjNkwEDv5EZr7y1/O4nzO6HymsuJaO0vgB+uaSqoP6XmH11kEXS+Bbx2bDA1/kj6gGHnLtKkE4tTdeS87pTO6stCieyXLSiF/T/6jl4Okv9WfYV5qXwp6tvENbSdekPfjFdnmYxmloCwfZcDeQ/oD0VHuq5RP8Mb6ZMXC4xmMLjI0Z3yvxiegUKe+S3aSnu2yMSsh+BMILeKyFzZ/yejprhbW4dWfgF/sRu+vTtLFdTwXXplLA6P6dax5FpmMfjV3asGt1TT4eWDqxsk+0h33HXBz2kcDxTy9wCnbV4xeO6defoEbDXTG8rdaj5Du7Zxr6h9BA80Na6zS3LIYPdq62OrtKxqULX/+uWSCdHt/MbWCJhqE5wduzz73mtHvXKCuvDVFg6DT8xu9uLMZ/aSC6e4NEmVwM+HLY+6bpL/8Zi3wYEsZTCxtCDRb/IbRy428ApvNymCFgAGfbzzpyTsLWDvOlUFhlXpTqnAO2d8skp+lx5XB6ltSSr5GpL+c8ZrtYH4ZPHZYVZgSR3q3QujG911lsD/p7K8NA6SbeWzLZ+EoBxnVmewSim8Z3eh2ZBb38nKQSMjNNPYgPdeI/1zXjnIYF1NwGHtL+hbRKofg4+VwW3XF3a5Z7xjd1WqslcO/HO6dc30qs5f0ZpcyOZ24cjjIo78uJ5L0cv/BCsu86esbXbGLbyd9Ib1/3d72cqjY6dtMl81l9G8/u95zs1bAdV3HcQtX0v1OHusNF68AH8WYPZtySFfy71v6Q6UClsoHKh3hymN080r92OWGFRAwUJWRv4903nlq3StOV8DeM23bPKJID0sUOcISUQHOC/afcukjPV9ezP1xegVEjB4bTF/7ntHHfmo+lamsgBhvBdjsS/oN6PU686UCvnsrCHGUkL5IeKdD7NxKoO+jfuMTzidfz6cVWe+vrAT251p+Ruakl6e6ZrhoVMKgkcex/jTSfbVOCombV0JrzLLtzydJn5EzP+aebyW8zntS/2r3B3JOuMH79dedSkic35I5EU46D1v/LtnMSjjSY8Dp0UW6gEu46rrqSjChjlmsWlPA6Ds4lfSFRyphm1tJrIgf6UU880Sq51TBzM8K51VppK+e5yRkK1MF0Q6e5RGLC8l5VaO1vHlbFahbzjVfbku6VfqGkZXGVXCEW2eg+xXp41zn2PefrgI1M1HVeq4icp5vz793KLQKynM/rZowID1IuvbQ5rQqcKN8jNB+RPqCXoGGieIqeNDJoUIbIz2e18jxdlcV/FRYdcRLo5icEw7syxdmqYa1axvz9MNJ5xBJNnddVA1KuttsjvaQvjluWe+TtdVwuoq++YryR3J+gIGGT9rVYDCmurE7gPSbmbpjJVbVYJOlImdZR7oZy+dPSWer4fAovyDPihJGnxKZscjhTjXwXP5U1ORB+t1ZbUvmv6gGD7cdKbRi0rVNym7doVXDzPrIxG6RUkbf8Pv71Ky+apAKmt8nYUe6z5WfSw+z1UB64GIZrzekB4atOnZVpAb6Og98HOf5RPbtoEvHktbWwOm5tmURpqTnuTyLTdGqAcEP7A4Hn5EeH188Hm5RA2HqzZnCbDRGNyhIzbLyqYFgTrsEQVnSrzibuUtG1IDKDv5FkvtJd7ZVnspNq4GS8fYzG71IH/q8+rZW0fT9g9FV04ekv7PpH3zXVgPF7E49oTTSgc3XS2K8BvjMuCVrf5LuU5dYfYK/FgY7zzculSoj55bVLd5RK2tB/PGhl96apAvsVmPJ2VoLW260He50Ib0nXZD+8XAtXP8VY3UgivSvZyqi8p1qAZqUL5UXkB4bxfouKbAWNDh0LQxGSD9sp5LvF1MLMb2PEvsWlZPnJSi9YserWrA/yMHpv51002BDq7HyWlgYICez0p70ugLHiYi+WuC/Ufe2Lpz00Z2DhitZ62CLUcb5q+9Ir+FXpyQJ14GOvOGKvQOkz1JuPSi2ug6kDq23WCRYQb4vZM6u9tOoA9MH178NAOm8cpS+GqM6mDPlFZJvRXqDdQdFzK0OGsxpXx9eJz3xeMl5/St14JIg0BrymvSgB29az8XVQf7bC/N9u0kP7Uo7HZs1fX3t2fvceSsZXdI0JONFRR0Mi4sau24k/XzYlvHsvjqwSfw46WFO+pvBpNhMlnq4fu3J9/PBpJfwZvI/FqqHpRe654W9JD08+mBcyKp6UFT5xZ/cTjpF7+wz6x31cCW8u6Roel/8N7+6tydyk2E9iMXwcH1WIr3gcHMSm3M9tAsohgqYks7x5vS2t5fq4aiMsZraZdIvGQanudyrh3ODXxsc00m/75+4QyKjHnZTrik9opOucTdUL6+0HsIC+Zd3cFUzer+++jKjzun7uXXRS2ot6U4aX7lGxuthxi8qv4UR6XK68zU9+RpAkmb9Kvki6Vo81gosMg2wySNT69dT0nfksM/wggbwqHsWt7OZdB+VHbO+7m8A0Ry2yNucNeT5dn/2M7NpAO37h2aOKpD+Wnfhs49+DcDjdzJf05B0syadplURDbAgfDL90QXSabF+m4NSGmDOeOrzWU9I19fi4+t83wBLfq64Z9NI+h6XulClxgaIL/6tXz6zltGXc8jPPD/SAMlOUa83rCZd91R3eAlnI+z6aJ8ad5j07c1m/rxijRBV8oif35907+rL7LprpzvlWJFfKuniRxvVL+9uhB2SgRlf60nf52pyNtekEVq+Nr2znFFH9oeEvJ7vbo0go9Jb2rzqr+6oGb/sSiMofmHLPXCIdDv71uG9sY3g47fbn3aOdAl/vuHTmY2w0TyaoplCemu1UPk9WiPIpt5fWFhH+purDW/zuhpBqjf5tTp7PaNvezTa0/G7Ed59q6/4IE/6a7MUe1b+JlhKHVXfaUD6+eL5nqIyTWB+123Gx7Ok8031rlsHTdC2O2JMO5l0O5Pkt5r7m6DmndLcqlrSLz9+qGpi3QQBcc2Kh9kayP7T0lLl5NsE4ea5B9vkSN8pKnP/XFgTFAvlWp7QJ/3KYfH315Oa4KeV8YFRP9L9WamG93KbYG/cWx7PJNLTrK9dSKprAtGW5ACOWtJHt+8zzhhqAppiSMo11kZynmw+wPpuRjPUi9u4LZYjXVBn74WiRc2w4ltnecJB0jnDajjKVzfDU/1Nz5X8SD8atPdWrXozrOlT53ufSPqsktn6zYbNcGzkVPPemr/WPbVCr92pGbpXNsxtZWki54cvz6O7LzaDaRRXhL0s6RdOhOn1RzXD92ubnCYPkP7b7pbn4PNmOHt5/Y0gX9IltZxWfSluBsXjhqMiiaT326a7j7Y2Q5hzaEBiNemGF9stvv1ohorXxzQ3sTST822NCdePOS3golan9HEl6Y6L/WzGpFpglc7NbUcOkC7x2Dvi5/oWsBwttBnwIX32Rt9bv7Rbps+HSo/PPCZ97oeI0+PmLXA8SHacu5p0g12Far9Pt4DKfX/9O5QWRn+6fuLr76stEFKS+kZuJel1Wby3Jh62wIWgGLns/aSbJn9SnnzdAjLpnVFaPqRbwPeyyYoWcHa8INCSQPrl90JWU70tcGRI8ZJ9FelZ2Y7uCWMtMMM2tfbTF9L//HgBHQb5/vl5EtJfaOknTnmz+vz7+/9DPwjx3//x8T9wojyoECqOSqNUVBlVRTVQHVQfNUYtUQfUHfVBA9AQNByNRuPRVDQDzUELUBpai9LRHnQYHfv3+fv+kRPlQYVQcVQapaLKqCqqgeqg+qgxaok6oO6oDxqAhqDhaDQaj6aiGWgOWoDS0FqUjvagw+gYSvH7IyfKgwqh4qg0SkWVUVVUA9VB9VFj1BJ1QN1RHzQADUHD0Wg0Hk1FM9ActAClobUoHe1Bh9ExlHL2j5woDyqEiqPSKBVVRlVRDVQH1UeNUUvUAXVHfdAANAQNR6PReDQVzUBz0AKUhtaidLQHHUbHUMq5P3KiPKgQKo5Ko1RUGVVFNVAdVB81Ri1RB9Qd9UED0BA0HI1G49FUNAPNQQtQGlqL0tEedBgdQynn/8iJ8qBCqDgqjVJRZVQV1UB1UH3UGLVEHVB31AcNQEPQcDQajUdT0Qw0By1AaWgtSkd70GF0DKX4/5ET5UGFUHFUGqWiyqgqqoHqoPqoMWqJOqDuqA8agIag4Wg0Go+mohloDlqA0tBalI72oMPoGEq58EdOlAcVQsVRaZSKKqOqqAaqg+qjxqgl6oC6oz5oABqChqPRaDyaimagOWgBSkNrUTragw6jYygl4L/855zx/zvYxEbn5yaw0cGm8QG/EAed0TfdcdpNmU0HtUWdGzTmk65FZw+jCNLhmcErl5AVpJdJh7dTJOhQr8Q9/c8t0m9KuCmwyNJhpaZcr/h+0mXMfM+zKNFhWeIycasTpFcfWtTCsoUOtLev9NK8ST8toriFdQ8dNn609Pt5g/QzpvCEVZ8OWiZmCWoJpJ9coarIZkaHDcKRhRffkF44nF3IZkeHmhPPmsoqSRcW+OTBfooOaxz5OoT7SNfbOFdzxjk6zHj2sc5kinTuwtitM4PpEFP79NUjgVZG/6K/w5Ijkg5VRjr+X2RIP6eh8JYzjg5Jmm1r1wPp2bvWHOBKpYNzoXG+zz7SWTniVnG/osPm3FOKBVakr8s9cWBuPh3Gz1x1n+dNupfwrwqeMjq8Fn4XcuAG6XovDzzhb6RDpWiD651Hfz1+jcBvwW463OwyXtqRTfqPmgNZC0foYCB0OXRFJekvQionF0/QwZd1Z55DL+mcTVWfpDhbYebPdfHpk6SvKFq3SYa/FYxjHm78zd9G/mE7aaG7anEr7FC966YmQ/rGcnvRddOv10hT6T5/FdKPnuxP3rymFS763yku0iNdnYdn/o7p11HSWLRyrhXpm1YkGmnvaoWVOfOO7/Uiffcn6SiD/a1wdnW7+83rpJ+iBHYcM26FSZsnbLXxpMNCF7WT1q2QtXXrhHA26VJa0gVerq3Q6DHjyOEK0o1X+gcG+bbCnHBewds9pEsq8UXdudwKhneXSzROkH71xqhgSlgr1GUmOS7ib2f0kazvHO/ut4IuPXnKQJr03RrBF6qTWiFFty4rbDPpqfl1jwcyWmH/Qs+7lXv/6gl3AtnzWqHe6VI4jyXptdu0VRZ/agVvoZC7uz3/WpfG27i+vhWKfV/GnL9G+rsbLz0PdrZCFF9JZPZD0lt4Sje5DbeCmOwK1+9ZpBtsvawYMd4KRbIflsuVk273u+fM65ltsMBg1T3TbtIPb7++poO3DRYl+VSE/ia9uva76xzRNjgSapVSyNvB6JFJKibrpdvA8uaypePLSNe9epDXUrEN2vO9l6zcRLpUzUhcxPTXU5du/m0DXdK9uC+qlO5sgw9vy874Hyf9Hf3I+Iz9bdCiMPEk7TTpLVGeE6rGbaDwYIlcQwjpDW5Fx72t24BWda+W9QHp1ge/Gbx1bYOmFTvvS78ivaDh/K+Zfm3Qf/O4qyaN9CC9RhudoDYw2p6patdJenPqmuo74W0gtcdlIOgX6WlZj44MxbRBId+6Y4/ndTL6Zl3l5dtT2iDxFvu1/CWke4m/M4zKbAPVSS2jlvWkLy7nkZl83wZnAjqffdMifcmquicmZdP38/a7x6xjpPsdyF5a1NgG8TtmRyw8RXr6qn1JStNf95WjLN+lr5C+6Ieka8Lo9OdRe7b7mhjS73M+SpKcaoO4wjj2zRmkqz476hfN1Q4ZWeE+W0pI/1L6QmqJYDu4+g1/2tZG+gvu5e+SJNrBwvpn1dYfpGfJigdvlmuH2QobXYC7i9ETNYVfVyi3w7PXzsFKEqQLFAV5O2xrBxZ66AzZdaR79E5xCei0g+X1Ny9EdpP+QfLXjezD7ZANa8/PMiZ9wmzePgeLdmgyN9UccSZd0LXRW8apHfJP0/qqL5LO2cCp2+fVDnvaJTe/uEv6zVs7WJ5eaodODT6x609J11XWLT4b2g5tWpbWJwpIv/e1v+/I/XZQshgf39REemUB/bZKcjuILk54xDVCOjV1crFMZjvsCj6gWTGzm9ED1ARTRfLbQSu2LTN0EelXYr8GC0+/n2PnyxXvo5LufshoSqy5HUoL5uyds510RwseVWpfOxx9rSuVY0D6luuPbuz63g4/xLJ4be1IN/N6o2rP2gHmrWOD/GdJv7fzUsDduR1wMeR94LMw0rlmdafVLuwAASftF1qJpGsUmlEWL+8AzvlBam05pL/aXpprp9gBn+xdRuyqSK++9VCiGDrg4dyChK+9pCevXOinqNkBkkPBkk6TpIu/j5OL1+8AmdYJqT6+Hkbf8DJzj4x5B2h/igk0WE76pjU9e16c7ABng17utxtJf6fMZrvXa/r97PDCRVyH9E5fdsr4pQ6ISzl13u0Y6Ye0FyikhXWA7ZFagXx30hXHr9i6xHYAj4tc5ewg0v1Oeo6op3VA36rdQRr3SNfxniUkk90BCwQ9fp1+TnqGZA2bcHEHVJilfI0rJN2BPotPqLYDaivlV+c3kW6WZBO4bHqfCm7yd2j8QvrkF+mSbSMdED35+VjPjF5Gp1VWiThNdcD9GQWlvcKky7vR8tO4O4G6Y9SSLke6a6ALH8vCTjgv7DlcrEb6q/7re02Wd0IZ32XhxP2kn7giklK+phN+Scx+5mNF+rlfrz33b+kEscwf9js9SS+JbZvZp90JNfP62WdeJb3/cHBoiGEnNLm/WpYeS7qVe77TTutOyE83CjTIIP2O29gXgel9MOngk+ahYtJbTnfojfp3wuLnxdXuLaS7v3/a0nGjE6pnsiz7OkK6h9el+t770/cT3uNpMrOP0c+v/XGeNa0Tzu1Rv5ojTPqUmIv8qjed8MZk7yxeOdLf6n8YtZ/eN79bPU/eq0p6xMM8qfcNnTDqQV92Xo90wS1dk/J90/dvbi0Wf5x0F6eGD0ljnZA+8WTLq1OkKxsH5qhxdMEXx5H12ZdJn3nWYFn//C6Y6aSQmhpFepTl8NaEJV3AWW2+7doT0l88+qLrrdgFvCWP7pm+J/2Uu9HlE1u6ps8t+XYStaR/ulkhZ6Pb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+
+
+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - 24614185-91a3-4fa5-8563-e8bc67616a59
+ - Number
+ - Number
+ - false
+ - 380716a6-5071-4978-96bb-67cc49356929
+ - 1
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+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 65496d62-65cc-47b4-825c-0a0b586d437a
+ - Curvature
+ - Curvature
+
+
+
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+
+
+ - Curve to evaluate
+ - 20e11b6d-a13c-4724-bb41-d89da3595603
+ - Curve
+ - Curve
+ - false
+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
+ - 1
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+
+
+
+ -
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+
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+ 4938
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+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 170b7c7e-a141-4cfd-bc78-6b861aa2a794
+ - Parameter
+ - Parameter
+ - false
+ - 50003dbf-6b00-4c00-83ae-28699de8d8bc
+ - 1
+
+
+
+
+ -
+ 4910
+ -1994
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+ 4938
+ -1979
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - f2fbb2f9-b22e-49bd-9cf9-20fab87c8246
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
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+ -2024
+ 50
+ 20
+
+ -
+ 5019.5
+ -2014
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - 2bfcc3e4-b55a-4d77-833b-7df6a0efe70d
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
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+ -1994
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - eff07622-cb14-4e0e-a334-e1abaf6be876
+ - Curvature
+ - Curvature
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+ - 0
+
+
+
+
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+
+
+
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+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 0b0b12b3-38ca-4cee-9557-22b72b052405
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
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+
+ -
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+ -1904
+
+
+
+
+
+ - Curve to divide
+ - 391046a6-d7f7-4549-8f14-3a65936585d4
+ - Curve
+ - Curve
+ - false
+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
+ - 1
+
+
+
+
+ -
+ 4922
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+ -
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+
+
+
+
+
+
+ - Number of segments
+ - 6509ce19-5df2-4d89-b10b-a943b80bf215
+ - Count
+ - Count
+ - false
+ - 24614185-91a3-4fa5-8563-e8bc67616a59
+ - 1
+
+
+
+
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+
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+
+
+
+ - 1
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+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 04abbb49-26d3-4d30-bcbf-dd451605802e
+ - Kinks
+ - Kinks
+ - false
+ - 0
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+
+
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+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 725d8df0-40e0-41fa-9245-4c1b295b05e0
+ - Points
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+
+
+
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+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 4f58e54d-9ec5-4f6e-92ed-3072284d0055
+ - Tangents
+ - Tangents
+ - false
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+
+
+
+
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+ -
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+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - 50003dbf-6b00-4c00-83ae-28699de8d8bc
+ - Parameters
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+ - 0
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
+ - 2
+ - Curve
+ - Curve
+ - false
+ - 17d8af39-a49e-44ac-bca0-b9d062e4e6e8
+ - b20042ba-19dc-4b29-98df-909395d7fe57
+ - 2
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+
+
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+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 09b0fc1c-144a-45b4-8962-4065d3a22bf2
+ - Deconstruct Arc
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+
+
+
+
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+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - bd404888-9e36-4df1-9f31-fe1a3cde1be7
+ - Arc
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+ - eff07622-cb14-4e0e-a334-e1abaf6be876
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+
+
+
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+
+
+
+
+
+
+ - Base plane of arc or circle
+ - d34edca5-31cf-47b3-9539-5412e9285071
+ - Base Plane
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+ - false
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+
+
+
+ -
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+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - e4ce3b04-8775-4895-8450-943c46906500
+ - Radius
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+ - false
+ - 0
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 4a548155-1ce0-4387-b591-8a1b41648eec
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
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+
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+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - bc83863a-c981-4606-8cf3-b2a2a8c078a5
+ - One Over X
+ - One Over X
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+ - Input value
+ - 7f94fb21-8548-4259-9e7f-0258300e697e
+ - Value
+ - Value
+ - false
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+ - 1
+
+
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+
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+ -
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+ -2224
+
+
+
+
+
+
+
+ - Output value
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+ - Result
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+
+
+
+
+ -
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+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - 0f5bf9fd-0e63-4d7e-b133-bb4ea4e9e33f
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - 395e3c60-9cf1-4aa4-b655-5e874b9ac483
+ - 1
+
+
+
+
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+
+ - -1
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - c77d04dd-7bf0-48f5-a8db-50b3da551b15
+ - Number Slider
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+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
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+ - Line
+ - Line
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+
+
+
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+
+
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+
+ - Line start point
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+ - Start Point
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+
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+
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+
+
+
+
+
+
+ - Line end point
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+ - End Point
+ - End Point
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+ - d34edca5-31cf-47b3-9539-5412e9285071
+ - 1
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+
+
+ - Line segment
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+ - Line
+ - Line
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+
+
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+
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+
+
+
+
+
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+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
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+ - 3fc1d01a-a578-4a1b-a37b-0346ca10f59a
+ - Multiplication
+ - Multiplication
+
+
+
+
+ -
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+
+
+
+
+
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+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 214b65d5-8496-42f1-8bef-2430d275afe1
+ - A
+ - A
+ - true
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+ - 1
+
+
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+
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+ -
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+ -2607
+
+
+
+
+
+
+
+ - Second item for multiplication
+ - 6106b827-de84-463d-9d07-c4d467577df0
+ - B
+ - B
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+ - 1
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+
+
+
+ -
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+ -
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+ -2587
+
+
+
+
+
+
+
+ - Result of multiplication
+ - 45f72293-9096-457b-8aaa-b8a7e29695a9
+ - Result
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+
+
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+
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+
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+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - d5a493e0-17e4-42cb-974b-c4284f5b1a99
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
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+
+
+
+
+ - 6
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+ - 0
+ - 0
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+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - fe771a08-1f35-4f88-8916-9b6dfef2ec68
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 4925
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+
+ -
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+ -2532
+
+
+
+
+
+ - Line start point
+ - 24a09de6-a572-4b50-b777-3a8eb6f02134
+ - Start
+ - Start
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+ - f2fbb2f9-b22e-49bd-9cf9-20fab87c8246
+ - 1
+
+
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+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 79dd4f82-726b-4878-970e-80a489664c77
+ - Direction
+ - Direction
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+ - 1
+
+
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+
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+
+
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+
+ - 1
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+
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+
+ - 1
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+
+
+
+ -
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+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 5bd5136a-d1b8-4ca3-860e-9a21d670bcf9
+ - -ABS(X)
+ - Length
+ - Length
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+ - 45f72293-9096-457b-8aaa-b8a7e29695a9
+ - 1
+
+
+
+
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+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - f2ace8d6-7d5e-4da7-a7e4-5ecb5e5d79e4
+ - Line
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+
+
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+
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+
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - 8b85ecf3-7092-4149-b7e6-1bfa84672cfe
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
+ 5269
+ -2282
+ 128
+ 28
+
+ -
+ 5322
+ -2268
+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - 67f103a8-8ad0-4f48-b2ab-a99ad0f12a4c
+ - Values
+ - Values
+ - false
+ - 454b5773-097c-4778-bdb9-1c97f13711fa
+ - 1
+
+
+
+
+ -
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+ -2280
+ 36
+ 24
+
+ -
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+ -2268
+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - 47315575-68cf-4b58-a87e-ef4a72ee9277
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
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+ -
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+ -2268
+
+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - b302d6af-4016-4518-9fb4-e1db4dfabbe5
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - d1979fc6-2d39-44c0-b110-aaa9a7a4edfb
+ - 1
+
+
+
+
+ -
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+
+ -
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+ -2500.522
+
+ - -1
+
+
+
+
+
+
+
+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
+ - true
+ - f52e54d7-c07a-42da-9223-9788e7060341
+ - Multiplication
+ - Multiplication
+
+
+
+
+ -
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+
+
+
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+
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+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 5a79ab82-eb09-4fbc-acc2-ff1d428bffaf
+ - A
+ - A
+ - true
+ - d1979fc6-2d39-44c0-b110-aaa9a7a4edfb
+ - 1
+
+
+
+
+ -
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+ -2645
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+ -
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+ -2635
+
+
+
+
+
+
+
+ - Second item for multiplication
+ - bc62b8ae-cf6b-4583-a89e-408f7bdd8a3a
+ - B
+ - B
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+ - 3fb239e5-e38e-4479-8639-e29612013d6a
+ - 1
+
+
+
+
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+ -
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+ -2615
+
+
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+
+ -
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+ -1964
+ 125
+ 64
+
+ -
+ 5354
+ -1932
+
+
+
+
+
+ - Curve to divide
+ - 10fd311d-ee8e-40c5-a28b-6df7dad28866
+ - Curve
+ - Curve
+ - false
+ - f6b0ba01-ac2b-4a94-a1ff-ed8925cfdb0c
+ - 1
+
+
+
+
+ -
+ 5306
+ -1962
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+ 20
+
+ -
+ 5324
+ -1952
+
+
+
+
+
+
+
+ - Number of segments
+ - c7081f74-9735-4b86-9677-e84bc519a847
+ - Count
+ - Count
+ - false
+ - a2bcb853-2dd5-41c2-bd45-a37832f5a58a
+ - 1
+
+
+
+
+ -
+ 5306
+ -1942
+ 33
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+ -
+ 5324
+ -1932
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 7f4533be-23b7-482a-9d00-357bbd391c20
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
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+ -
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+
+ - 1
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+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - be3f7070-1d78-4fd3-b14c-1afc02d7ef90
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 5369
+ -1962
+ 58
+ 20
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+ -
+ 5399.5
+ -1952
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 1ea64ec4-567a-4a95-9cb7-4b2c1634aedb
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 5369
+ -1942
+ 58
+ 20
+
+ -
+ 5399.5
+ -1932
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - 5db79d3b-9b78-4ad4-97ac-63223b0da082
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 5369
+ -1922
+ 58
+ 20
+
+ -
+ 5399.5
+ -1912
+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - f6b0ba01-ac2b-4a94-a1ff-ed8925cfdb0c
+ - Curve
+ - Curve
+ - false
+ - 17d8af39-a49e-44ac-bca0-b9d062e4e6e8
+ - b20042ba-19dc-4b29-98df-909395d7fe57
+ - 2
+
+
+
+
+ -
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+ -
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+ -1782.577
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 68347974-590b-4408-86d8-db71952ae2e4
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
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+ -2122
+ 114
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+ -
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+ -2090
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 9d87f3d9-5e69-4ece-ac55-489fbfef6a69
+ - Arc
+ - Arc
+ - false
+ - ed44b38d-5f7e-4779-ac5b-b5320be5b851
+ - 1
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+ -
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+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 718789b8-4934-4ea3-9f01-05434ce7bf7d
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
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+
+
+
+ -
+ 5355
+ -2120
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+ -
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+
+
+
+
+
+
+ - Radius of arc or circle
+ - 5102b93f-514f-419d-980e-d1321cd7c949
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
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+ -2100
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+ -
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+ -2090
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 8b74cca8-00fa-4dc3-9ecc-d6d0ab260d66
+ - Angle
+ - Angle
+ - false
+ - 0
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+
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+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - ae43c2ce-251f-46d8-8f58-c9d64366c78e
+ - One Over X
+ - One Over X
+
+
+
+
+ -
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+ -2243
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+ 28
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+ -2229
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+
+
+
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+ - Input value
+ - 5565c2bc-e82a-4a11-a5dc-19899b8dba9b
+ - Value
+ - Value
+ - false
+ - 5102b93f-514f-419d-980e-d1321cd7c949
+ - 1
+
+
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+
+ -
+ 5303
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+ -2229
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+
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+ - Output value
+ - 454b5773-097c-4778-bdb9-1c97f13711fa
+ - Result
+ - Result
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+
+
+
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+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - c790fddd-81b5-46ac-bc0f-6b128068238b
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 5246
+ -1846
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+
+
+
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+ - 0
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+ - 29
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+
+
+
+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - a5285a83-3116-48e3-b6f0-63fbf247f9c3
+ - Line
+ - Line
+
+
+
+
+ -
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+ -
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+
+
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+ - Line start point
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+ - Start Point
+ - Start Point
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+ - 04d2db3e-2551-4e07-8db2-19783cd47f50
+ - 1
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+
+
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+ -
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+ 20
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+ -
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+ -2180
+
+
+
+
+
+
+
+ - Line end point
+ - 202b24cb-a1bf-4059-9545-3d476cb2f2c6
+ - End Point
+ - End Point
+ - false
+ - 718789b8-4934-4ea3-9f01-05434ce7bf7d
+ - 1
+
+
+
+
+ -
+ 5299
+ -2170
+ 55
+ 20
+
+ -
+ 5328
+ -2160
+
+
+
+
+
+
+
+ - Line segment
+ - f55c3fd5-6768-470b-bb1c-c9ca6ae472e0
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 5384
+ -2190
+ 25
+ 40
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+ -
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+ -2170
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 24614185-91a3-4fa5-8563-e8bc67616a59
+ - 65496d62-65cc-47b4-825c-0a0b586d437a
+ - 0b0b12b3-38ca-4cee-9557-22b72b052405
+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
+ - 09b0fc1c-144a-45b4-8962-4065d3a22bf2
+ - bc83863a-c981-4606-8cf3-b2a2a8c078a5
+ - 0f5bf9fd-0e63-4d7e-b133-bb4ea4e9e33f
+ - c77d04dd-7bf0-48f5-a8db-50b3da551b15
+ - 144c5782-4626-4d4f-8b7c-e1a00fd2d291
+ - 3fc1d01a-a578-4a1b-a37b-0346ca10f59a
+ - d5a493e0-17e4-42cb-974b-c4284f5b1a99
+ - fe771a08-1f35-4f88-8916-9b6dfef2ec68
+ - 0c38506f-25cc-43e9-bfb5-175aa2fd33fa
+ - b1f7eb47-b283-4f21-8320-1042508b848e
+ - 90e21cba-efb3-49f0-88fd-0098622a71a2
+ - 87865128-eab5-44a2-822f-be7aa2577760
+ - e83d3def-6897-4764-9eb0-dffbc1be9c37
+ - 8441b196-a1ad-4124-aa4f-afdbb2523705
+ - 80f98fe5-5344-4fa0-b2bd-6a867c36087b
+ - 0f58e019-287f-4849-b26b-5207e96b678a
+ - d06e8c7b-15a1-4c87-b4e9-346344b02a8e
+ - 21
+ - 28f5691d-7f5b-41e7-944d-2f5d964be7ae
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 8b85ecf3-7092-4149-b7e6-1bfa84672cfe
+ - b302d6af-4016-4518-9fb4-e1db4dfabbe5
+ - f52e54d7-c07a-42da-9223-9788e7060341
+ - 1b71d7f4-3039-4d6a-9b48-b65ea7c3daab
+ - 3f9ba1b6-a21d-463d-a30c-bad601642639
+ - c9bb7af0-764f-49ef-9532-ff62988e6bdf
+ - 06262943-ab63-4b10-aeee-45868acf8643
+ - dedb18f6-2489-4571-b0f0-6107ad656b4d
+ - a2bcb853-2dd5-41c2-bd45-a37832f5a58a
+ - 580017d6-0baf-4815-80cb-c40f7afca229
+ - 9235f1c2-d8f4-43b0-b5c8-4d5bd86f886a
+ - f6b0ba01-ac2b-4a94-a1ff-ed8925cfdb0c
+ - 68347974-590b-4408-86d8-db71952ae2e4
+ - ae43c2ce-251f-46d8-8f58-c9d64366c78e
+ - c790fddd-81b5-46ac-bc0f-6b128068238b
+ - a5285a83-3116-48e3-b6f0-63fbf247f9c3
+ - 16
+ - 71353d71-bb86-48b1-90e1-02de9ee818a8
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - b2892f3f-beee-4acc-a700-7eef895c20cc
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
+ 5714
+ -2272
+ 128
+ 28
+
+ -
+ 5767
+ -2258
+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - d3b71599-4e2c-4727-9ba4-f479bb418ea1
+ - Values
+ - Values
+ - false
+ - ead831d4-9a35-442f-b087-9552edaaf9c7
+ - 1
+
+
+
+
+ -
+ 5716
+ -2270
+ 36
+ 24
+
+ -
+ 5735.5
+ -2258
+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - 0b607e88-c01e-47e8-bb85-25ecdc4fc07e
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
+ 5782
+ -2270
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+ 24
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+ -
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+ -2258
+
+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - 8acb8da9-8a71-42d5-bb53-685404585ba1
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - e89e9ecb-31d5-4da9-88d2-45c97e4dd895
+ - 1
+
+
+
+
+ -
+ 5705
+ -2532
+ 150
+ 150
+
+ -
+ 5705.544
+ -2531.672
+
+ - -1
+
+
+
+
+
+
+
+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
+ - true
+ - f885fe33-58cf-4592-b3e4-92d6463726af
+ - Multiplication
+ - Multiplication
+
+
+
+
+ -
+ 5737
+ -2638
+ 82
+ 44
+
+ -
+ 5768
+ -2616
+
+
+
+
+
+ - 2
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 240f403a-b94d-47cd-944b-dc321c71de0e
+ - A
+ - A
+ - true
+ - e89e9ecb-31d5-4da9-88d2-45c97e4dd895
+ - 1
+
+
+
+
+ -
+ 5739
+ -2636
+ 14
+ 20
+
+ -
+ 5747.5
+ -2626
+
+
+
+
+
+
+
+ - Second item for multiplication
+ - b0dc8de3-503b-4d64-b8ce-9c03c8820c95
+ - B
+ - B
+ - true
+ - fdc15e80-2376-4a82-a36c-d6f6b055189b
+ - 1
+
+
+
+
+ -
+ 5739
+ -2616
+ 14
+ 20
+
+ -
+ 5747.5
+ -2606
+
+
+
+
+
+
+
+ - Result of multiplication
+ - d4023562-ca73-4431-b094-1c02d2be863d
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 5783
+ -2636
+ 34
+ 40
+
+ -
+ 5801.5
+ -2616
+
+
+
+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - fdc15e80-2376-4a82-a36c-d6f6b055189b
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 5671
+ -2652
+ 277
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+ -
+ 5671.749
+ -2651.812
+
+
+
+
+
+ - 6
+ - 1
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+ - 16
+ - 0
+ - 0
+ - 9.996405
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - e9f4e58f-fa1b-4308-9ff1-981b4b295de4
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 5718
+ -2583
+ 122
+ 64
+
+ -
+ 5798
+ -2551
+
+
+
+
+
+ - Line start point
+ - 671729e7-8a6b-43a0-8bef-84e5ad126947
+ - Start
+ - Start
+ - false
+ - ffddbe9d-2260-4c8b-b010-6b3139c74b78
+ - 1
+
+
+
+
+ -
+ 5720
+ -2581
+ 63
+ 20
+
+ -
+ 5761
+ -2571
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - c265dcf5-9ea4-43ef-9223-dc012de7952a
+ - Direction
+ - Direction
+ - false
+ - 86f3f081-d11b-4841-a25c-e6cdc41de1e1
+ - 1
+
+
+
+
+ -
+ 5720
+ -2561
+ 63
+ 20
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+ -
+ 5761
+ -2551
+
+
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+
+ - 1
+
+
+
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+ - 1
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+
+
+
+
+ -
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 5057eb6b-5976-4293-acaa-d769262eed2c
+ - -ABS(X)
+ - Length
+ - Length
+ - false
+ - d4023562-ca73-4431-b094-1c02d2be863d
+ - 1
+
+
+
+
+ -
+ 5720
+ -2541
+ 63
+ 20
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+ -
+ 5761
+ -2531
+
+
+
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+
+ - 1
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+
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+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 2d999aec-8af8-4928-b3c4-76236b958947
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 5813
+ -2581
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+ 60
+
+ -
+ 5827
+ -2551
+
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - a3bd958c-6273-468b-bfcf-57e2ec139954
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 5731
+ -2742
+ 144
+ 64
+
+ -
+ 5805
+ -2710
+
+
+
+
+
+ - Curve to evaluate
+ - 16eca065-31f9-4048-909f-b645d3e524c1
+ - Curve
+ - Curve
+ - false
+ - 2d999aec-8af8-4928-b3c4-76236b958947
+ - 1
+
+
+
+
+ -
+ 5733
+ -2740
+ 57
+ 20
+
+ -
+ 5763
+ -2730
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 62ba40d2-92b8-441f-84f2-acb9198f55d6
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 5733
+ -2720
+ 57
+ 20
+
+ -
+ 5763
+ -2710
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 1568caaa-7e7d-4134-b0f5-876435d023ce
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
+ -
+ 5733
+ -2700
+ 57
+ 20
+
+ -
+ 5763
+ -2690
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
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+ - Point at the specified length
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+
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+ - Tangent vector at the specified length
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+ - Tangent
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+
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+
+
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+ - Curve parameter at the specified length
+ - 7b80180f-569e-4d76-a94a-d663b8d3b6f0
+ - Parameter
+ - Parameter
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+
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 47bdb401-d65e-4560-b425-215c56a3abdd
+ - Interpolate
+ - Interpolate
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+ - 1
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+ - Curve degree
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+ - Degree
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+ - Periodic curve
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+ - Periodic
+ - Periodic
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+ - 1
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+
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+ - false
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 3d33e03a-661b-4c15-ab3e-24f3acdeaa7e
+ - KnotStyle
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+ - 2
+
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+
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+ - Resulting nurbs curve
+ - 2b3f4056-176a-4a24-bd60-e8f390290566
+ - Curve
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+ - Curve length
+ - f2035d3a-c123-40df-a3ce-1a5dc5da796d
+ - Length
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+ - Curve domain
+ - 69ac4299-caa9-47a3-8e7f-dc083fd7c7d3
+ - Domain
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+
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+
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
+
+
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+ - A panel for custom notes and text values
+ - e265c5b0-82b5-47fc-8dbf-058f54be1af3
+ - Panel
+ - Panel
+ - false
+ - 0
+ - e89e9ecb-31d5-4da9-88d2-45c97e4dd895
+ - 1
+ - Double click to edit panel content…
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+
+
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+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
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+ - Contains a collection of floating point numbers
+ - b30f2b0f-5050-42f7-a970-24bab3a4e226
+ - Number
+ - Number
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - f56c81ff-eca8-4d60-9fec-b48e2bf7204e
+ - Curvature
+ - Curvature
+
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+ - Curve to evaluate
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+ - Curve
+ - Curve
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+ - cbbfb653-5eea-4ec5-8c54-927e8ab70166
+ - 1
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+ -
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+
+
+
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+
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+ - Parameter on curve domain to evaluate
+ - 569e1c7f-2246-42f4-a79e-ecd05bd2b2a7
+ - Parameter
+ - Parameter
+ - false
+ - c21440f6-efda-4c7c-b4c2-e4676bf8d3f0
+ - 1
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+ -
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+ -1978
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+
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+
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+ - Point on curve at {t}
+ - 1b1389d8-d7c3-42ea-9693-3998ca641912
+ - Point
+ - Point
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+
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+
+ -
+ 5794
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+ -1998
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - c327e5cb-6835-4491-b546-b36ff747a706
+ - Curvature
+ - Curvature
+ - false
+ - 0
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+ -1978
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+
+
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+ - Curvature circle at {t}
+ - db918ea3-61ea-4955-a0a8-0e3b357ade1f
+ - Curvature
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+
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+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - a5b4d353-6db9-487d-b8b7-cf111abdbefc
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 5725
+ -1933
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+ 64
+
+ -
+ 5775
+ -1901
+
+
+
+
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+ - Curve to divide
+ - d92d4d44-ce92-4b6e-8bd6-a39adf40d12d
+ - Curve
+ - Curve
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+ - cbbfb653-5eea-4ec5-8c54-927e8ab70166
+ - 1
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+
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+ 20
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+ -
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+ -1921
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+
+
+
+
+
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+ - Number of segments
+ - 09efc75d-2edd-42a9-bd85-4fd84c4fd3f6
+ - Count
+ - Count
+ - false
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+ - 1
+
+
+
+
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+ -1901
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 2921def4-7db6-46e7-b2fb-905580887d7f
+ - Kinks
+ - Kinks
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+
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+ - 1
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+
+
+
+ - 1
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+
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+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 8deaf13c-ca3f-4eb7-8b38-9626c4067590
+ - Points
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+
+
+
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+ 20
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+ -1921
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 125bccb9-b499-4b50-85c5-7581cde7e820
+ - Tangents
+ - Tangents
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+
+
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+ -1901
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - c21440f6-efda-4c7c-b4c2-e4676bf8d3f0
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 5790
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+ -1881
+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - cbbfb653-5eea-4ec5-8c54-927e8ab70166
+ - Curve
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+ - 242c4148-9214-4bff-8534-d255fe9857a8
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+
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+
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+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - cb2a991b-9194-48d2-b86f-b28e15f6e5d6
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
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+
+
+
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+ - Arc or Circle to deconstruct
+ - 9df67b6f-098c-49f5-936c-dcf6e535611f
+ - Arc
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+
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+
+
+
+
+
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+ - Base plane of arc or circle
+ - 093a71c8-f9ce-4c1a-8106-43876b316be0
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+
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+
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+
+
+
+
+
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+ - Radius of arc or circle
+ - 7955181f-4b66-428b-8888-7d2b91aea03f
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+
+
+
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+ -2049
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 0cddff04-fc6f-4bc9-bdd0-d3e1d7f0743e
+ - Angle
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+
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+
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+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
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+ - 726714bf-a532-4598-b71c-751c5b0de664
+ - One Over X
+ - One Over X
+
+
+
+
+ -
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+
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+ - Input value
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+ - Value
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+
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+ -
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+
+
+
+
+
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+ - Output value
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+ - Result
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+
+
+
+
+
+
+
+
+
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+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - 41a81557-ae26-4b4c-95c0-89dc8e24bba6
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 5671
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+
+
+
+
+
+ - 0
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+
+
+
+
+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
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+ - Line
+ - Line
+
+
+
+
+ -
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+ -
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+
+
+
+
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+ - Line start point
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+ - Start Point
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+ - 1
+
+
+
+
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+
+
+
+
+
+
+ - Line end point
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+ - End Point
+ - End Point
+ - false
+ - 093a71c8-f9ce-4c1a-8106-43876b316be0
+ - 1
+
+
+
+
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+
+
+
+
+
+
+
+ - Line segment
+ - 86f3f081-d11b-4841-a25c-e6cdc41de1e1
+ - Line
+ - Line
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+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - b2892f3f-beee-4acc-a700-7eef895c20cc
+ - 8acb8da9-8a71-42d5-bb53-685404585ba1
+ - f885fe33-58cf-4592-b3e4-92d6463726af
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+ - e265c5b0-82b5-47fc-8dbf-058f54be1af3
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+ - f56c81ff-eca8-4d60-9fec-b48e2bf7204e
+ - a5b4d353-6db9-487d-b8b7-cf111abdbefc
+ - cbbfb653-5eea-4ec5-8c54-927e8ab70166
+ - cb2a991b-9194-48d2-b86f-b28e15f6e5d6
+ - 726714bf-a532-4598-b71c-751c5b0de664
+ - 41a81557-ae26-4b4c-95c0-89dc8e24bba6
+ - 17443e9c-05b6-4a61-b68a-080b072fb31e
+ - 16
+ - fa5d3b59-adda-49ac-9d68-5f6a592fef40
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - 9dcb0cb3-f7ac-4274-991d-8c6ed5982784
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
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+
+ -
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+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - 4c493ac2-1444-414f-9cc5-7e256a78c4ea
+ - Values
+ - Values
+ - false
+ - 118b4d1c-3c11-4520-8a55-5b4f92b96894
+ - 1
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - ead831d4-9a35-442f-b087-9552edaaf9c7
+ - Differenced
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+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+
+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - 380716a6-5071-4978-96bb-67cc49356929
+ - Number
+ - Number
+ - false
+ - 26176fe6-0f24-4ba0-acbe-e954a969b70c
+ - 1
+
+
+
+
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+ -
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+ -1685.464
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
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+ - Curve
+ - Curve
+ - false
+ - 242c4148-9214-4bff-8534-d255fe9857a8
+ - 1
+
+
+
+
+ -
+ 6171
+ -1795
+ 50
+ 24
+
+ -
+ 6196.657
+ -1783.182
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - af201ebd-88ca-4da4-8ab7-eb3351b9888a
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 6145
+ -2085
+ 114
+ 64
+
+ -
+ 6185
+ -2053
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 22be2713-ddef-47f8-b13e-572a3d558dcd
+ - Arc
+ - Arc
+ - false
+ - cab802e8-3580-43df-b2dc-7e7e08f4fce7
+ - 1
+
+
+
+
+ -
+ 6147
+ -2083
+ 23
+ 60
+
+ -
+ 6160
+ -2053
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 17a07136-27e9-452b-8f31-d22ce8ee193c
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 6200
+ -2083
+ 57
+ 20
+
+ -
+ 6230
+ -2073
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 2e12c35d-525e-4eb7-a98f-4b026725f695
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 6200
+ -2063
+ 57
+ 20
+
+ -
+ 6230
+ -2053
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 8f3b751a-87c0-4262-9f39-d700ed35f7ba
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 6200
+ -2043
+ 57
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+ -
+ 6230
+ -2033
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 50eae438-c910-44dc-ac55-7b276df20386
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 6147
+ -2189
+ 100
+ 28
+
+ -
+ 6196
+ -2175
+
+
+
+
+
+ - Input value
+ - 3e6c77aa-4e63-4928-9472-b046752d38e1
+ - Value
+ - Value
+ - false
+ - 2e12c35d-525e-4eb7-a98f-4b026725f695
+ - 1
+
+
+
+
+ -
+ 6149
+ -2187
+ 32
+ 24
+
+ -
+ 6166.5
+ -2175
+
+
+
+
+
+
+
+ - Output value
+ - 7318a8f1-c5a6-4d7e-a587-bc34958eed13
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 6211
+ -2187
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+ 24
+
+ -
+ 6229.5
+ -2175
+
+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - ac19e456-3b2a-4e85-9d48-0135ccc5af8c
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 6086
+ -1847
+ 282
+ 20
+
+ -
+ 6086.882
+ -1846.452
+
+
+
+
+
+ - 0
+ - 1
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+ - 256
+ - 0
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+ - 29
+
+
+
+
+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 013bb490-14d2-45bf-aa4d-bcb9bfa9ced8
+ - Line
+ - Line
+
+
+
+
+ -
+ 6138
+ -2159
+ 114
+ 44
+
+ -
+ 6210
+ -2137
+
+
+
+
+
+ - Line start point
+ - 017eb842-3825-4299-8cc5-33f6eca839f0
+ - Start Point
+ - Start Point
+ - false
+ - 0749a083-dfe2-4b59-be6e-a0c2a763cd1b
+ - 1
+
+
+
+
+ -
+ 6140
+ -2157
+ 55
+ 20
+
+ -
+ 6169
+ -2147
+
+
+
+
+
+
+
+ - Line end point
+ - 330eb5ef-40a5-4fc3-887a-3273e990512a
+ - End Point
+ - End Point
+ - false
+ - 17a07136-27e9-452b-8f31-d22ce8ee193c
+ - 1
+
+
+
+
+ -
+ 6140
+ -2137
+ 55
+ 20
+
+ -
+ 6169
+ -2127
+
+
+
+
+
+
+
+ - Line segment
+ - 270d47b0-6a96-4109-9946-7db0bdf18035
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 6225
+ -2157
+ 25
+ 40
+
+ -
+ 6239
+ -2137
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 73ee5e15-5547-4bb6-84ca-1b2fb4b56837
+ - 58fe9d71-f841-47f0-819d-1e1fb6158c00
+ - b9a455ad-e638-44e9-ab48-b9f430e57bea
+ - e7be2341-3fe5-4e1c-8870-8209821dc353
+ - 2ac95bb6-ee8a-4408-8f72-8d755529e11b
+ - c64b0b64-d1c2-4dda-88a0-b19444f58dd5
+ - f937c8d2-47a7-4d75-8fcd-18bc0c148ed5
+ - bb478f0d-9d63-40c4-965a-3e2153877cc6
+ - d35b179e-5119-474a-bdff-df306b4953b5
+ - a421e276-2e08-41c6-bede-9a7ecffdb83a
+ - 4f1df47a-6d32-4017-8690-6977c0e94651
+ - fd167264-ba72-48e2-b96f-23a14f862b19
+ - af201ebd-88ca-4da4-8ab7-eb3351b9888a
+ - 50eae438-c910-44dc-ac55-7b276df20386
+ - ac19e456-3b2a-4e85-9d48-0135ccc5af8c
+ - 013bb490-14d2-45bf-aa4d-bcb9bfa9ced8
+ - 16
+ - 66926ef3-9666-43d4-b213-4bffc87f2f3f
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - 62273e81-5d8d-4db2-b708-f7ac3009e513
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
+ 6130
+ -2241
+ 128
+ 28
+
+ -
+ 6183
+ -2227
+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - eb016353-8453-46cd-a8f8-e9a71024e3f0
+ - Values
+ - Values
+ - false
+ - f15092d7-49d4-43fc-9c90-242f16c94747
+ - 1
+
+
+
+
+ -
+ 6132
+ -2239
+ 36
+ 24
+
+ -
+ 6151.5
+ -2227
+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - 55f43da7-c0e5-4ef8-9892-86abf60c4bf5
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
+ 6198
+ -2239
+ 58
+ 24
+
+ -
+ 6228.5
+ -2227
+
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - 60c2cbf2-448f-41e3-a1b2-a0c8e1e262a9
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
+ 6122
+ -2215
+ 128
+ 28
+
+ -
+ 6175
+ -2201
+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - 25164003-2db7-445f-a3ed-ba52c86e7ea3
+ - Values
+ - Values
+ - false
+ - 7318a8f1-c5a6-4d7e-a587-bc34958eed13
+ - 1
+
+
+
+
+ -
+ 6124
+ -2213
+ 36
+ 24
+
+ -
+ 6143.5
+ -2201
+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - f15092d7-49d4-43fc-9c90-242f16c94747
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
+ 6190
+ -2213
+ 58
+ 24
+
+ -
+ 6220.5
+ -2201
+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - 242c4148-9214-4bff-8534-d255fe9857a8
+ - true
+ - Curve
+ - Curve
+ - false
+ - 05b78459-e0d6-402d-8302-36b4bc52edd4
+ - 1
+
+
+
+
+ -
+ 5339
+ -1659
+ 50
+ 24
+
+ -
+ 5364.038
+ -1647.6
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - 497dcb0a-f4bf-440a-b0e8-b4aac5e9bba8
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
+ 6551
+ -2292
+ 128
+ 28
+
+ -
+ 6604
+ -2278
+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - 1dfed4a9-b12c-4355-b113-f884820577bf
+ - Values
+ - Values
+ - false
+ - 090e8dbb-4842-4a13-b69d-909ddcb3adcd
+ - 1
+
+
+
+
+ -
+ 6553
+ -2290
+ 36
+ 24
+
+ -
+ 6572.5
+ -2278
+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - 6dff4ab7-25dd-455d-83bc-3a701ff8924f
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
+ 6619
+ -2290
+ 58
+ 24
+
+ -
+ 6649.5
+ -2278
+
+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - 7daf04aa-0d0d-4ee3-bbfc-a7cff0e3edcd
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - 6dff4ab7-25dd-455d-83bc-3a701ff8924f
+ - 1
+
+
+
+
+ -
+ 6532
+ -2490
+ 150
+ 150
+
+ -
+ 6532.76
+ -2489.808
+
+ - -1
+
+
+
+
+
+
+
+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
+ - true
+ - 513af13a-c90a-4aef-a0a9-229ce814b0f4
+ - Multiplication
+ - Multiplication
+
+
+
+
+ -
+ 6566
+ -2621
+ 82
+ 44
+
+ -
+ 6597
+ -2599
+
+
+
+
+
+ - 2
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 1abcd0ba-a71e-422a-a363-d9504d0e1331
+ - A
+ - A
+ - true
+ - 6dff4ab7-25dd-455d-83bc-3a701ff8924f
+ - 1
+
+
+
+
+ -
+ 6568
+ -2619
+ 14
+ 20
+
+ -
+ 6576.5
+ -2609
+
+
+
+
+
+
+
+ - Second item for multiplication
+ - c31f72be-06a8-4d72-9b98-bbe68aa9e11d
+ - B
+ - B
+ - true
+ - 86f63aab-6548-46b6-8a94-9f6dc8ad05a1
+ - 1
+
+
+
+
+ -
+ 6568
+ -2599
+ 14
+ 20
+
+ -
+ 6576.5
+ -2589
+
+
+
+
+
+
+
+ - Result of multiplication
+ - c5fdc14b-43a1-4b8e-808b-0c8c9a3b094c
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 6612
+ -2619
+ 34
+ 40
+
+ -
+ 6630.5
+ -2599
+
+
+
+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - 86f63aab-6548-46b6-8a94-9f6dc8ad05a1
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 6502
+ -2642
+ 277
+ 20
+
+ -
+ 6502.045
+ -2641.342
+
+
+
+
+
+ - 6
+ - 1
+ - 0
+ - 4
+ - 0
+ - 0
+ - 4
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 326dddf9-c5cc-4f04-b825-e9f0cd122f18
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 6548
+ -2575
+ 122
+ 64
+
+ -
+ 6628
+ -2543
+
+
+
+
+
+ - Line start point
+ - 6b26b7c5-d1e4-4d33-b392-167c6fbe9afe
+ - Start
+ - Start
+ - false
+ - 367a44f5-8cf1-4b36-8cf9-1cec902f5e7b
+ - 1
+
+
+
+
+ -
+ 6550
+ -2573
+ 63
+ 20
+
+ -
+ 6591
+ -2563
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 05840bea-95fd-44df-aa64-2ec6066b97b6
+ - Direction
+ - Direction
+ - false
+ - 0832dd57-2948-4740-8763-9d7a7e3a5f0b
+ - 1
+
+
+
+
+ -
+ 6550
+ -2553
+ 63
+ 20
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+ -
+ 6591
+ -2543
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 4ce3a86e-fd3e-4176-9639-0327b401127e
+ - -ABS(X)
+ - Length
+ - Length
+ - false
+ - c5fdc14b-43a1-4b8e-808b-0c8c9a3b094c
+ - 1
+
+
+
+
+ -
+ 6550
+ -2533
+ 63
+ 20
+
+ -
+ 6591
+ -2523
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - a0e59a1e-9c2b-404b-bb6b-f757b5b3eba3
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 6643
+ -2573
+ 25
+ 60
+
+ -
+ 6657
+ -2543
+
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - b2b6ccc2-7360-4477-976d-93a53351e0c9
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 6561
+ -2734
+ 144
+ 64
+
+ -
+ 6635
+ -2702
+
+
+
+
+
+ - Curve to evaluate
+ - c2c9a196-4bbf-4734-8b04-2b4b40598288
+ - Curve
+ - Curve
+ - false
+ - a0e59a1e-9c2b-404b-bb6b-f757b5b3eba3
+ - 1
+
+
+
+
+ -
+ 6563
+ -2732
+ 57
+ 20
+
+ -
+ 6593
+ -2722
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 3360aa89-78e6-41fb-bfd0-439a4825e25b
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 6563
+ -2712
+ 57
+ 20
+
+ -
+ 6593
+ -2702
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - ee50d081-1b64-4062-9491-28d8b1fa4ebb
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
+ -
+ 6563
+ -2692
+ 57
+ 20
+
+ -
+ 6593
+ -2682
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 27b5c7bc-7cca-4495-8b96-4bb7dd780cd1
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 6650
+ -2732
+ 53
+ 20
+
+ -
+ 6678
+ -2722
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 547f2a6e-f807-449f-a72c-fa9b2a44cb89
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 6650
+ -2712
+ 53
+ 20
+
+ -
+ 6678
+ -2702
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - 9db69c8c-08b7-45f9-9adc-bfa6e33ff213
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
+ 6650
+ -2692
+ 53
+ 20
+
+ -
+ 6678
+ -2682
+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 3fdd8494-36fb-460b-8234-2cc113c8d6f7
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 6567
+ -2836
+ 125
+ 84
+
+ -
+ 6634
+ -2794
+
+
+
+
+
+ - 1
+ - Interpolation points
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+ - Compute one over x.
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+
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+
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+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
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+
+
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+ - Contains a collection of floating point numbers
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
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+
+
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+ - Evaluate the curvature of a curve at a specified parameter.
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+ - Point on curve at {t}
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+ - Curvature vector at {t}
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+ - Contains a collection of generic curves
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+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
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+ - Output value
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+ - Create a line between two points.
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+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
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+ - Mathematical multiplication
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - -ABS(X)
+ - Length
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+ - Panel
+
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+ - A panel for custom notes and text values
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+ - Panel
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+ - 1
+ - Double click to edit panel content…
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 7e7d9a2e-2757-4207-ab4d-40bbf40755ec
+ - Evaluate Length
+ - Evaluate Length
+
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+ - Curve to evaluate
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+ - Length factor for curve evaluation
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+ - Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 985a62b1-d7a2-41d4-a017-a7dd291cede2
+ - Normalized
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+ - Point at the specified length
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+ - Point
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+ - Evaluate Length
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+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - a687447d-3c7b-4108-ad6c-6ff9eaf430ab
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+ - Evaluate Length
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+ - Create an interpolated curve through a set of points.
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+ - Curve length
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+ - Length
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+ - Curve domain
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+ - Domain
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
+
+
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+ - A panel for custom notes and text values
+ - 3e606012-fcc6-40c4-a954-327ef19a5ba1
+ - Panel
+ - Panel
+ - false
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+ - 1
+ - Double click to edit panel content…
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+ - true
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+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
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+ - Contains a collection of floating point numbers
+ - f3cbbd19-41c5-4adb-bc13-371cb497134c
+ - Number
+ - Number
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+ - 1
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
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+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - e997cfdc-c32d-4e45-9e64-2f2bc6ac3579
+ - Curvature
+ - Curvature
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+ - Curve
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+ - Parameter on curve domain to evaluate
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+ - Parameter
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+ - 1
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+ - Point on curve at {t}
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+ - Point
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+ - Curvature vector at {t}
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+ - Curvature
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
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+ - ad0f7d08-93f6-49b2-ab96-66aa71b7e3c6
+ - Divide Curve
+ - Divide Curve
+
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+ -2532
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+
+
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+ - 1
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+
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+ - Split segments at kinks
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+ - 1
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+ - 1
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+ - Points
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+ - 1
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+ - Parameters
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+ 20
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+ -2512
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+
+
+
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+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
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+ - Contains a collection of generic curves
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+ - cf319aba-1ff8-4088-915f-48b04efc8656
+ - Curve
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+ - 65d2dfd3-a453-4728-b66c-bd74c7730229
+ - 1
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+
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+
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+ 1964
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+
+
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+
+
+
+
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
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+
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+
+
+
+
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+
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
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+ - Compute one over x.
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+ - One Over X
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+
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+ - Output value
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+ - Numeric slider for single values
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+ - Number Slider
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+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
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+
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+ - Create a line between two points.
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+
+
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+
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+
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+
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+ - Line segment
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+
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
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+ 255;255;255;255
+
+ - A group of Grasshopper objects
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+ - 3cadddef-1e2b-4c09-9390-0e8f78f7609f
+ - Merge
+
+
+
+
+ - Merge a bunch of data streams
+ - true
+ - 5262b612-4a2f-4510-8d3d-4ed7803669e0
+ - Merge
+ - Merge
+
+
+
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+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
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+
+
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+ - 2
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+ - Data 1
+ - Data 1
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+ - 2
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+ - false
+ - Data 2
+ - Data 2
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+ - 2
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+ - false
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+ - 2
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+
+
+
+
+
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+ - 0bb3d234-9097-45db-9998-621639c87d3b
+ - Bounding Box
+
+
+
+
+ - Solve oriented geometry bounding boxes.
+ - true
+ - 642a33c0-2799-4d68-bb2b-da1bf8ccc058
+ - Bounding Box
+ - Bounding Box
+
+
+
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+ - true
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+
+
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+ - 1
+ - Geometry to contain
+ - beb7f73d-d7fc-4297-8280-695ea38f9671
+ - Content
+ - Content
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+ - 634039be-8264-44eb-8fac-91a35384e38e
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+
+
+
+
+
+ - BoundingBox orientation plane
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+ - 68b37adc-105d-4714-bd52-b5e0faabff20
+ - Plane
+ - Plane
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+
+
+
+
+
+
+
+
+
+
+
+ - Aligned bounding box in world coordinates
+ - 0a25ea0a-1d20-4037-9f7b-df6cab59f946
+ - Box
+ - Box
+ - false
+ - 0
+
+
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+
+
+
+
+
+
+ - Bounding box in orientation plane coordinates
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+ - e466facc-29b5-4cf7-b741-1df9f321e1b8
+ - Box
+ - Box
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+ - 0
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+
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+
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+
+
+
+
+
+
+
+
+
+
+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - ca33dd83-2f76-44d4-b96d-b570c81b8d96
+ - Number
+ - Number
+ - false
+ - 380716a6-5071-4978-96bb-67cc49356929
+ - 1
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+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 7afd325f-440d-4ea5-b9d0-d98d7b05a1fa
+ - Curvature
+ - Curvature
+
+
+
+
+ -
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+
+
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+
+ - Curve to evaluate
+ - c3a66083-d9e6-4d9c-8680-ead5de29a36e
+ - Curve
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+ - 49d38de8-c3da-4e5f-939e-2e4501d3cde9
+ - 1
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+ -
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+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - c42e6b9f-7497-4596-a02a-f59e02eeb39d
+ - Parameter
+ - Parameter
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+ - a3a2a4ff-2cd3-4bc5-970b-01aad8a844ec
+ - 1
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+
+
+
+ -
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+
+ -
+ 4930
+ -5535
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 563c72fb-fe22-4245-ab21-0c885f8534bc
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
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+ -5580
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+ -
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+ -5570
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - a98737cd-fda9-44d4-81b6-5f4e2930391a
+ - Curvature
+ - Curvature
+ - false
+ - 0
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+
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+
+ -
+ 4985
+ -5560
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+ -
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+ -5550
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 6f07aca2-8234-4f2c-b200-a77557eb8073
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 890701a5-d28e-492b-8aa2-81825cdf350b
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
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+ -5494
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+ -
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+
+
+
+
+ - Curve to divide
+ - 0bed8304-319f-4d7d-bd10-4fa13fb2312f
+ - Curve
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+ - 49d38de8-c3da-4e5f-939e-2e4501d3cde9
+ - 1
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+
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+
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+ -
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+
+
+
+
+
+
+ - Number of segments
+ - 0c0db267-97e3-4dd9-bd7f-6e894d30a0c3
+ - Count
+ - Count
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+
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+ -
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+
+
+ - 1
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+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - efdd48a5-6e64-4a6f-a6b3-9be18b5979e1
+ - Kinks
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+ - false
+ - 0
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+
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+
+ - 1
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+ - false
+
+
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+
+
+
+
+
+
+
+ - 1
+ - Division points
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+ - Points
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+
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+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 78f2c716-0d98-4ea0-b3de-e9fcf23dd6dd
+ - Tangents
+ - Tangents
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+
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+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - a3a2a4ff-2cd3-4bc5-970b-01aad8a844ec
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
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+ -5452
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+ -
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+ -5442
+
+
+
+
+
+
+
+
+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
+ - true
+ - 49d38de8-c3da-4e5f-939e-2e4501d3cde9
+ - Curve
+ - Curve
+ - false
+ - 2703edc7-875c-4c85-b3b7-6889f6fe339b
+ - 1
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 376ac442-89ab-4580-bf8a-067c69ee584d
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
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+ -5668
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+ -
+ 4945
+ -5636
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 74fa9468-15ba-4773-8f91-eeb99dd2a2fe
+ - Arc
+ - Arc
+ - false
+ - 6f07aca2-8234-4f2c-b200-a77557eb8073
+ - 1
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+
+
+
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+ -
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+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - dc423e1d-bba2-4bfe-9057-1a91dbe85837
+ - Base Plane
+ - Base Plane
+ - false
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+
+
+
+ -
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+
+ -
+ 4990
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+
+
+
+
+
+
+ - Radius of arc or circle
+ - 4598e6a6-4d06-4238-929f-1358abdaecb8
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
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+
+ -
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+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 9e3a1db0-5c46-4b9e-84fa-00a6eeb8c3fe
+ - Angle
+ - Angle
+ - false
+ - 0
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+
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+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 481a1d85-06e6-4918-bae1-4472415a1a40
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 4906
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+
+
+
+
+
+ - Input value
+ - 6a1a9b25-9cf1-416f-b261-a3a2a92003a9
+ - Value
+ - Value
+ - false
+ - 4598e6a6-4d06-4238-929f-1358abdaecb8
+ - 1
+
+
+
+
+ -
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+ -
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+ -5781
+
+
+
+
+
+
+
+ - Output value
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+ - Result
+ - Result
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+ - 0
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+
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+ -5781
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+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - bbed6425-f0ac-4241-be66-c699d2cd5407
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - f05f323c-332f-448a-a60f-bce3faea965e
+ - 1
+
+
+
+
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+ -
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+ -5960.561
+
+ - -1
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - 42fc9d94-0e4e-4090-a1fc-10e37fbb0727
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
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+
+
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+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 67b67c54-918e-48fe-96e3-ba7f53a124be
+ - Line
+ - Line
+
+
+
+
+ -
+ 4911
+ -5736
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+ -
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+ -5714
+
+
+
+
+
+ - Line start point
+ - d5e84c49-0754-43c3-994b-1e6971c73114
+ - Start Point
+ - Start Point
+ - false
+ - 563c72fb-fe22-4245-ab21-0c885f8534bc
+ - 1
+
+
+
+
+ -
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+ 20
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+ -
+ 4942
+ -5724
+
+
+
+
+
+
+
+ - Line end point
+ - 48c0198f-692e-4a12-ab9a-1890b4381e9f
+ - End Point
+ - End Point
+ - false
+ - dc423e1d-bba2-4bfe-9057-1a91dbe85837
+ - 1
+
+
+
+
+ -
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+ -5704
+
+
+
+
+
+
+
+ - Line segment
+ - 2ed61064-1b4d-49d5-95bc-062526346410
+ - Line
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+
+
+
+
+
+
+
+
+
+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
+ - true
+ - 1b4611fa-c25e-4f87-af41-bd5922be6420
+ - Multiplication
+ - Multiplication
+
+
+
+
+ -
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+
+
+
+
+
+ - 2
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+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 2a3ae467-7ee4-4882-bdea-d0b4ceda308d
+ - A
+ - A
+ - true
+ - f05f323c-332f-448a-a60f-bce3faea965e
+ - 1
+
+
+
+
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+ 14
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+ -6086
+
+
+
+
+
+
+
+ - Second item for multiplication
+ - 4521c4ab-3fc1-4f5e-9ea0-2a80813d24a4
+ - B
+ - B
+ - true
+ - b3272204-5a56-483a-bdc5-1ff5e3f19ab0
+ - 1
+
+
+
+
+ -
+ 4939
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+ 14
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+ -
+ 4947.5
+ -6066
+
+
+
+
+
+
+
+ - Result of multiplication
+ - 379bea4f-7563-492f-be0b-8fd4e1cf6a6b
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
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+ -
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+ -6076
+
+
+
+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - b3272204-5a56-483a-bdc5-1ff5e3f19ab0
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
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+ -
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+ -6118.852
+
+
+
+
+
+ - 6
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+ - 0.5
+ - 0
+ - 0
+ - 0.043994
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - b43a74d0-93ba-4ec9-b139-a34c0442b012
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 4919
+ -6045
+ 122
+ 64
+
+ -
+ 4999
+ -6013
+
+
+
+
+
+ - Line start point
+ - 2ab070d7-1c47-48c0-abf2-c8e4dfc7d7e0
+ - Start
+ - Start
+ - false
+ - bd91b797-aaa1-4f0a-a757-ce286ac51f0e
+ - 1
+
+
+
+
+ -
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+ -
+ 4962
+ -6033
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 608a9a2b-13f6-4676-80c3-52896e9d0805
+ - Direction
+ - Direction
+ - false
+ - 2b911d73-c2cb-448c-a07d-82463b1939a0
+ - 1
+
+
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+ - Evaluate the derivatives of a curve at a specified parameter.
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+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 41167251-f3bc-431c-8567-6fbe617c44f4
+ - One Over X
+ - One Over X
+
+
+
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+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
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+ - 1
+ - Display a set of y-values as a graph
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+ - Create a line between two points.
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+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
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+ - Mathematical multiplication
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+
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+ - First item for multiplication
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+ - Second item for multiplication
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+
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+
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+ - Result of multiplication
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - Direction
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+ - Line length
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+ - -ABS(X)
+ - Length
+ - Length
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
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+
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+ - A panel for custom notes and text values
+ - d08f1f68-d390-449c-95ce-1034146ddeaf
+ - Panel
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+ - 1
+ - Double click to edit panel content…
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - f28243b8-199b-448b-9735-41b5d7d152a3
+ - Evaluate Length
+ - Evaluate Length
+
+
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+ - Length factor for curve evaluation
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+ - Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 559cf147-a008-4cf9-a12e-480d0e44644b
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+
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+ - Point at the specified length
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+ - Point
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+ - Tangent vector at the specified length
+ - 2bf24faf-5e0c-4819-8574-58f7a560a032
+ - Tangent
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
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+ - Create an interpolated curve through a set of points.
+ - true
+ - 99964215-c94a-45fb-bff7-6efae1224019
+ - Interpolate
+ - Interpolate
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+
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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+ - KnotStyle
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+ - Resulting nurbs curve
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
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+ - 1
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+ 255;255;255;255
+
+ - A group of Grasshopper objects
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+ - dde71aef-d6ed-40a6-af98-6b0673983c82
+ - Nurbs Curve
+
+
+
+
+ - Construct a nurbs curve from control points.
+ - true
+ - 7b62a469-b1cc-4438-aa08-d3f4dc393b8f
+ - Nurbs Curve
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+
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+ - Curve
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+
+
+ - 2
+ - A wire relay object
+ - c974ae4f-ef9e-4806-8b58-45d0b0629d77
+ - Relay
+ - Relay
+ - false
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+
+
+
+
+
+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - 1cd9fa5c-7007-49b7-a1c2-696d8016bebf
+ - Relay
+ - Relay
+ - false
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+
+
+
+
+ - 3cadddef-1e2b-4c09-9390-0e8f78f7609f
+ - Merge
+
+
+
+
+ - Merge a bunch of data streams
+ - true
+ - fb51ac10-fdef-45ec-a0f8-8b0c2599e7f4
+ - Merge
+ - Merge
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+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - 2
+ - Data stream 1
+ - cca32891-fb15-4948-a2af-6b695f2af4dd
+ - false
+ - Data 1
+ - Data 1
+ - true
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+ - 1
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+ - 2
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+ - false
+ - Data 2
+ - Data 2
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+ - 2
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+ - 0779be6d-1f9d-4320-803d-2d259521b350
+ - false
+ - Data 3
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+
+
+
+
+
+
+ - 2
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+ - cfacfbd9-85eb-49f8-9576-4db9f05665e5
+ - false
+ - Data 4
+ - D4
+ - true
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+
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+ 4912
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+ 37
+ 20
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+ 4932
+ -3866
+
+
+
+
+
+
+
+ - 2
+ - Result of merge
+ - 42afd330-382f-4f27-84f8-3ac61f883d0d
+ - Result
+ - Result
+ - false
+ - 0
+
+
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+
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+ 4979
+ -3936
+ 34
+ 80
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+ -3896
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+
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+
+
+
+
+
+
+
+
+
+
+ - cae9fe53-6d63-44ed-9d6d-13180fbf6f89
+ - 1c9de8a1-315f-4c56-af06-8f69fee80a7a
+ - Curve Graph Mapper
+
+
+
+
+ - Remap values with a custom graph using input curves.
+ - true
+ - a34dcee6-959a-4ca1-8fba-fcde21a4239b
+ - Curve Graph Mapper
+ - Curve Graph Mapper
+
+
+
+
+ -
+ 9423
+ 887
+ 160
+ 224
+
+ -
+ 9491
+ 999
+
+
+
+
+
+ - 1
+ - One or multiple graph curves to graph map values with
+ - 3bfb560b-4dca-4a10-a8f3-b176530b69f0
+ - Curves
+ - Curves
+ - false
+ - ce1eed34-a8d9-4a0a-b98d-4ff2951f6186
+ - 1
+
+
+
+
+ -
+ 9425
+ 889
+ 51
+ 27
+
+ -
+ 9452
+ 902.75
+
+
+
+
+
+
+
+ - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
+ - d7f2d361-93aa-425a-b068-d8f79425786d
+ - Rectangle
+ - Rectangle
+ - false
+ - c093c6c0-a63e-4430-b3b5-c4cfa59e9b30
+ - 1
+
+
+
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+ 9425
+ 916
+ 51
+ 28
+
+ -
+ 9452
+ 930.25
+
+
+
+
+
+
+
+ - 1
+ - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
+ - 64979218-b530-4dbf-b400-434b5324f9d4
+ - Values
+ - Values
+ - false
+ - f588d227-d928-4515-8f83-85a17aac7db6
+ - 1
+
+
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+ -
+ 9425
+ 944
+ 51
+ 27
+
+ -
+ 9452
+ 957.75
+
+
+
+
+
+
+
+ - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
+ - 0cd0a77d-b9fa-4a4c-b487-0f89c221e761
+ - X Axis
+ - X Axis
+ - true
+ - 0
+
+
+
+
+ -
+ 9425
+ 971
+ 51
+ 28
+
+ -
+ 9452
+ 985.25
+
+
+
+
+
+
+
+ - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
+ - 5b469aa4-3200-47c3-9329-c1857917bdb8
+ - Y Axis
+ - Y Axis
+ - true
+ - 0
+
+
+
+
+ -
+ 9425
+ 999
+ 51
+ 27
+
+ -
+ 9452
+ 1012.75
+
+
+
+
+
+
+
+ - Flip the graphs X Axis from the bottom of the graph to the top of the graph
+ - 9f7f67c0-3b6b-4b11-a712-238d9d589e4c
+ - Flip
+ - Flip
+ - false
+ - 0
+
+
+
+
+ -
+ 9425
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+ 51
+ 28
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+
+
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+
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+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
+ - 2ca87925-56df-430a-85fe-0620c14ff15e
+ - Snap
+ - Snap
+ - false
+ - 0
+
+
+
+
+ -
+ 9425
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+ 51
+ 27
+
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+ 9452
+ 1067.75
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Size of the graph labels
+ - db267773-daf1-480a-89be-507b3711492b
+ - Text Size
+ - Text Size
+ - false
+ - 0
+
+
+
+
+ -
+ 9425
+ 1081
+ 51
+ 28
+
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+ 9452
+ 1095.25
+
+
+
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+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Resulting graph mapped values, mapped on the Y Axis
+ - fd1b3de9-28c2-4256-997b-6c1017f5f3f8
+ - Mapped
+ - Mapped
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 889
+ 75
+ 20
+
+ -
+ 9545
+ 899
+
+
+
+
+
+
+
+ - 1
+ - The graph curves inside the boundary of the graph
+ - 4aa2f7c4-aac5-43de-b159-216d108d42be
+ - Graph Curves
+ - Graph Curves
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 909
+ 75
+ 20
+
+ -
+ 9545
+ 919
+
+
+
+
+
+
+
+ - 1
+ - The points on the graph curves where the X Axis input values intersected
+ - true
+ - 13ff9b5e-4999-41ee-be0a-9f7679bdf424
+ - Graph Points
+ - Graph Points
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 929
+ 75
+ 20
+
+ -
+ 9545
+ 939
+
+
+
+
+
+
+
+ - 1
+ - The lines from the X Axis input values to the graph curves
+ - true
+ - 04888b4c-03e2-4d81-89c5-c2574f872550
+ - Value Lines
+ - Value Lines
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 949
+ 75
+ 20
+
+ -
+ 9545
+ 959
+
+
+
+
+
+
+
+ - 1
+ - The points plotted on the X Axis which represent the input values
+ - true
+ - bef13c95-6f4b-4175-9acb-2a962fca71b6
+ - Value Points
+ - Value Points
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 969
+ 75
+ 20
+
+ -
+ 9545
+ 979
+
+
+
+
+
+
+
+ - 1
+ - The lines from the graph curves to the Y Axis graph mapped values
+ - true
+ - f9d146fd-dfb4-4f58-892a-786d7543fcf4
+ - Mapped Lines
+ - Mapped Lines
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 989
+ 75
+ 20
+
+ -
+ 9545
+ 999
+
+
+
+
+
+
+
+ - 1
+ - The points mapped on the Y Axis which represent the graph mapped values
+ - true
+ - cc478b0e-8e8e-478f-874f-1bb0f04a6826
+ - Mapped Points
+ - Mapped Points
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1009
+ 75
+ 20
+
+ -
+ 9545
+ 1019
+
+
+
+
+
+
+
+ - The graph boundary background as a surface
+ - 0617057d-1687-41a9-b20e-7d3ce3567733
+ - Boundary
+ - Boundary
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
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+ -
+ 9545
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+
+
+
+
+
+
+ - 1
+ - The graph labels as curve outlines
+ - caf17a97-49f8-4aee-8c7d-312bbee0e8f0
+ - Labels
+ - Labels
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1049
+ 75
+ 20
+
+ -
+ 9545
+ 1059
+
+
+
+
+
+
+
+ - 1
+ - True for input values outside of the X Axis domain bounds
+False for input values inside of the X Axis domain bounds
+ - 60d37fea-ee87-411b-800a-7d0153513a19
+ - Out Of Bounds
+ - Out Of Bounds
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1069
+ 75
+ 20
+
+ -
+ 9545
+ 1079
+
+
+
+
+
+
+
+ - 1
+ - True for input values on the X Axis which intersect a graph curve
+False for input values on the X Axis which do not intersect a graph curve
+ - 2d66222b-f748-414b-9bb5-2c6e98982978
+ - Intersected
+ - Intersected
+ - false
+ - 0
+
+
+
+
+ -
+ 9506
+ 1089
+ 75
+ 20
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+ -
+ 9545
+ 1099
+
+
+
+
+
+
+
+
+
+
+
+ - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
+ - DotNET VB Script (LEGACY)
+
+
+
+
+ - A VB.NET scriptable component
+ - true
+ - d4e31cfe-2329-4c7b-9be5-820f01371764
+ - DotNET VB Script (LEGACY)
+ - Turtle
+ - 0
+ - Dim i As Integer
+ Dim dir As New On3dVector(1, 0, 0)
+ Dim pos As New On3dVector(0, 0, 0)
+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
+
+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
+ P = dir * Forward(i) + pnts(i)
+ pnts.Add(P)
+ Next
+
+ Points = pnts
+
+
+
+
+ -
+ 9527
+ 520
+ 116
+ 44
+
+ -
+ 9588
+ 542
+
+
+
+
+
+ - 1
+ - 1
+ - 2
+ - Script Variable Forward
+ - Script Variable Left
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - true
+ - true
+ - Forward
+ - Left
+ - true
+ - true
+
+
+
+
+ - 2
+ - Print, Reflect and Error streams
+ - Output parameter Points
+ - 3ede854e-c753-40eb-84cb-b48008f14fd4
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - true
+ - true
+ - Output
+ - Points
+ - false
+ - false
+
+
+
+
+ - 1
+ - false
+ - Script Variable Forward
+ - cf772f05-6672-4e7e-9574-2d5936577be0
+ - Forward
+ - Forward
+ - true
+ - 1
+ - true
+ - df6fdf1b-0e8d-4bd9-8822-e38c580200e6
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
+
+
+ -
+ 9529
+ 522
+ 44
+ 20
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+ -
+ 9552.5
+ 532
+
+
+
+
+
+
+
+ - 1
+ - false
+ - Script Variable Left
+ - 34b693aa-866a-455f-85be-85ad3492f1ee
+ - Left
+ - Left
+ - true
+ - 1
+ - true
+ - fd1b3de9-28c2-4256-997b-6c1017f5f3f8
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
+
+
+ -
+ 9529
+ 542
+ 44
+ 20
+
+ -
+ 9552.5
+ 552
+
+
+
+
+
+
+
+ - Print, Reflect and Error streams
+ - 4311f950-eff9-44fb-9f9c-c60d106371c2
+ - Output
+ - Output
+ - false
+ - 0
+
+
+
+
+ -
+ 9603
+ 522
+ 38
+ 20
+
+ -
+ 9623.5
+ 532
+
+
+
+
+
+
+
+ - Output parameter Points
+ - 8b3cc645-d79b-4ffc-acf9-e9bc54d80e42
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 9603
+ 542
+ 38
+ 20
+
+ -
+ 9623.5
+ 552
+
+
+
+
+
+
+
+
+
+
+
+ - fbac3e32-f100-4292-8692-77240a42fd1a
+ - Point
+
+
+
+
+ - Contains a collection of three-dimensional points
+ - true
+ - ea403631-b5c6-485e-ae28-4022821062ce
+ - Point
+ - Point
+ - false
+ - 8b3cc645-d79b-4ffc-acf9-e9bc54d80e42
+ - 1
+
+
+
+
+ -
+ 9686
+ 578
+ 50
+ 24
+
+ -
+ 9711.658
+ 590.2827
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 27a04636-6c67-487c-92c2-56137f380adc
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 9825
+ 498
+ 125
+ 84
+
+ -
+ 9892
+ 540
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - d55b798b-be3f-43ae-994f-cb6b85d18d59
+ - Vertices
+ - Vertices
+ - false
+ - 8b3cc645-d79b-4ffc-acf9-e9bc54d80e42
+ - 1
+
+
+
+
+ -
+ 9827
+ 500
+ 50
+ 20
+
+ -
+ 9853.5
+ 510
+
+
+
+
+
+
+
+ - Curve degree
+ - 411a9477-f258-4740-97ae-b8a3b7871c7f
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 9827
+ 520
+ 50
+ 20
+
+ -
+ 9853.5
+ 530
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 8a3d4341-84bb-424e-850d-f9138765b51b
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 9827
+ 540
+ 50
+ 20
+
+ -
+ 9853.5
+ 550
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - a5061d2c-531c-4173-a163-2aed750155ad
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 9827
+ 560
+ 50
+ 20
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+ -
+ 9853.5
+ 570
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - c2672a6b-425e-47dc-812c-65dff3724b60
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 9907
+ 500
+ 41
+ 26
+
+ -
+ 9929
+ 513.3333
+
+
+
+
+
+
+
+ - Curve length
+ - 87015087-0aa9-414b-8203-d9ac6bc89141
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 9907
+ 526
+ 41
+ 27
+
+ -
+ 9929
+ 540
+
+
+
+
+
+
+
+ - Curve domain
+ - 56abd124-b715-4a6f-bac6-fd94920be341
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 9907
+ 553
+ 41
+ 27
+
+ -
+ 9929
+ 566.6666
+
+
+
+
+
+
+
+
+
+
+
+ - e64c5fb1-845c-4ab1-8911-5f338516ba67
+ - Series
+
+
+
+
+ - Create a series of numbers.
+ - true
+ - f33300b9-79fc-47a7-9d93-ef18944c3a47
+ - Series
+ - Series
+
+
+
+
+ -
+ 9101
+ 571
+ 101
+ 64
+
+ -
+ 9151
+ 603
+
+
+
+
+
+ - First number in the series
+ - 68d699b8-ed0b-484f-8d00-ca1002c18ba4
+ - Start
+ - Start
+ - false
+ - 0
+
+
+
+
+ -
+ 9103
+ 573
+ 33
+ 20
+
+ -
+ 9121
+ 583
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Step size for each successive number
+ - 65a5a14e-71d4-4da0-bfec-5fa0078caf14
+ - Step
+ - Step
+ - false
+ - 149db0f6-aad2-48f3-b787-cf7de1fce870
+ - 1
+
+
+
+
+ -
+ 9103
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+ - Convert an angle specified in degrees to radians
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+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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+ - Join as many curves as possible
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+ - Extract the end points of a curve.
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+ - Compute the angle between two vectors.
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+
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+ - Rotate an object in a plane.
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+
+
+
+
+
+
+ - Transformation data
+ - 92f9b630-e472-4b61-811d-c5f4734a8b56
+ - Transform
+ - Transform
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+
+
+
+
+
+
+ - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
+ - Move
+
+
+
+
+ - Translate (move) an object along a vector.
+ - true
+ - a26a2daf-7e48-4038-86d7-377a7d1ca626
+ - Move
+ - Move
+
+
+
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+
+
+
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+ - Base geometry
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+ - Geometry
+ - Geometry
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+
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+
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+ - Translation vector
+ - 5e85c4e4-d53b-406c-8b53-895c75427dcd
+ - Motion
+ - Motion
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+ 10825
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+
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+ -
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+ 10
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+
+
+
+
+
+
+
+
+
+
+ - Translated geometry
+ - 54a8d76e-fea1-4e06-a5d9-6cabcabbecb5
+ - Geometry
+ - Geometry
+ - false
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+ - Transformation data
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+ - Transform
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+
+
+
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+ - 934ede4a-924a-4973-bb05-0dc4b36fae75
+ - Vector 2Pt
+
+
+
+
+ - Create a vector between two points.
+ - true
+ - 55e4969c-e424-4fee-bbf3-e4768d508417
+ - Vector 2Pt
+ - Vector 2Pt
+
+
+
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+ - Base point
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+ - Point A
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+ - Tip point
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+
+
+
+
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+ - Unitize output
+ - 19420fd8-8218-4258-8232-4121425025bc
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+ - false
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+ - Vector
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+ - Vector
+ - Vector
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+
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+ - Vector length
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+ - Length
+ - Length
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+ - ccfd6ba8-ecb1-44df-a47e-08126a653c51
+ - Curve Domain
+
+
+
+
+ - Measure and set the curve domain
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+ - 2e855741-b14c-48bc-89a8-bc5a4597ade5
+ - Curve Domain
+ - Curve Domain
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+ - Curve to measure/modify
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+ - Curve
+ - Curve
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+
+
+
+
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+ - Optional domain, if omitted the curve will not be modified.
+ - 7de17656-6ca6-44fa-a8d9-6ec8d183da16
+ - Domain
+ - Domain
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+
+
+
+
+
+
+ - Curve with new domain.
+ - ceb9a6bb-4627-4e6e-b8ff-1b0a2c38d20a
+ - Curve
+ - Curve
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+ 10980
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+ 11002
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+
+
+
+
+
+
+ - Domain of original curve.
+ - 453efb4b-8f43-4467-bee5-3214118c4dda
+ - Domain
+ - Domain
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+ - 0
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+
+
+
+
+
+
+
+ - 429cbba9-55ee-4e84-98ea-876c44db879a
+ - Sub Curve
+
+
+
+
+ - Construct a curve from the sub-domain of a base curve.
+ - true
+ - e31ac9a3-26d7-407a-be45-ea3a0e24ad8d
+ - Sub Curve
+ - Sub Curve
+
+
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+ - Base curve
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+ - Base curve
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+
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+ - Sub-domain to extract
+ - c90d6886-b3ef-4a47-ba54-7cec6fcc1c99
+ - Domain
+ - Domain
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+
+
+
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+ - Resulting sub curve
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+ - Curve
+ - Curve
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+
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+
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - d403c133-cb29-447a-83b0-6e9479e8b079
+ - Deconstruct Domain
+ - Deconstruct Domain
+
+
+
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+
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+ - Base domain
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+ - Domain
+ - Domain
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+ - 1
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+
+
+
+
+
+
+ - Start of domain
+ - dc35dca4-05ec-49c3-8015-ca918355be03
+ - Start
+ - Start
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+ - 0
+
+
+
+
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+ 11026
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+ 11042
+ 750
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+
+
+
+
+
+
+ - End of domain
+ - 3e9efc98-adcb-4961-bd63-ba37da5ab51b
+ - End
+ - End
+ - false
+ - 0
+
+
+
+
+ -
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+
+
+
+
+
+
+
+
+
+
+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - 6c9abdb0-cf25-4a1b-80cd-fdd32787ab52
+ - Construct Domain
+ - Construct Domain
+
+
+
+
+ -
+ 11064
+ 770
+ 156
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+ 11162
+ 792
+
+
+
+
+
+ - Start value of numeric domain
+ - 63ad5938-9d23-4866-8252-42c2fd79b9e4
+ - X/2
+ - Domain start
+ - Domain start
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+ - 3e9efc98-adcb-4961-bd63-ba37da5ab51b
+ - 1
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+
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+
+ - 1
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+
+ - 0
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+
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+
+
+
+
+
+
+
+ - End value of numeric domain
+ - fcea9b13-5f4a-4e85-a663-23c2c66cac8c
+ - Domain end
+ - Domain end
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+ - 3e9efc98-adcb-4961-bd63-ba37da5ab51b
+ - 1
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+
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+ - 1
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+
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+
+
+
+
+
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+ - Numeric domain between {A} and {B}
+ - 898a0b0c-e626-40cb-a1b0-8fc0234e63c4
+ - Domain
+ - Domain
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+ - 0
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+
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+
+
+
+
+
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - dec2e52b-de1c-455f-b503-1a922ce60fc2
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
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+ 11248
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+
+
+
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+ - Curve to evaluate
+ - 6f829470-0fb8-45ef-b788-80ea7f3a08e3
+ - Curve
+ - Curve
+ - false
+ - 9f0fc208-5cac-4e80-a701-5ea9da42be65
+ - 1
+
+
+
+
+ -
+ 11250
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+ 697
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+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 8903de63-b5e9-49b7-834b-b3b227ee5ee3
+ - Length
+ - Length
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+ - 0
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+
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+ - 1
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+
+
+
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+ - 1
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+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - d2bad39d-d710-4265-82eb-61fa5911e83e
+ - Normalized
+ - Normalized
+ - false
+ - 0
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+ - 1
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+
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+ - true
+
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+
+
+
+
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+ - Point at the specified length
+ - 30d3844c-b399-4ac9-8f62-998064386bd8
+ - Point
+ - Point
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+
+ -
+ 11337
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+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 022c3917-73f4-449a-8cf0-15f8421ac084
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
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+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - e24806a8-4bac-4f69-aac4-b76f5733c0f8
+ - Parameter
+ - Parameter
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+ - 0
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+
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+
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+
+
+
+
+
+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - c1a5945c-a102-47ad-ad8f-f3869ba57615
+ - Rotate
+ - Rotate
+
+
+
+
+ -
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+ 11464
+ 700
+
+
+
+
+
+ - Base geometry
+ - 23705100-e8c6-4faf-abde-fdfc6a2a73c4
+ - Geometry
+ - Geometry
+ - true
+ - 9f0fc208-5cac-4e80-a701-5ea9da42be65
+ - 1
+
+
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+ 11398
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+
+
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+
+
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+ - Rotation angle in radians
+ - 6e369c80-a673-47db-b48b-25d49651a198
+ - Angle
+ - Angle
+ - false
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+
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+ - 3.1415926535897931
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+
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+ - Rotation plane
+ - d33685cc-a93a-4b79-ad0b-15148be65e23
+ - Plane
+ - Plane
+ - false
+ - 30d3844c-b399-4ac9-8f62-998064386bd8
+ - 1
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+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Rotated geometry
+ - 36daaeff-4c61-408e-9d04-e3a774954c46
+ - Geometry
+ - Geometry
+ - false
+ - 0
+
+
+
+
+ -
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+ - Transformation data
+ - 4d93adae-751d-437a-b175-ee2ca378dc4f
+ - Transform
+ - Transform
+ - false
+ - 0
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+
+
+
+
+
+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
+
+ - Join as many curves as possible
+ - true
+ - 6deeff7c-1c13-4e08-9ea9-35261ca25e97
+ - Join Curves
+ - Join Curves
+
+
+
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+ - 1
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+ - Curves
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+ - 2
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+
+
+
+
+
+
+ - Preserve direction of input curves
+ - 97b86faf-312d-4d42-a1f0-c3b8fccd9f46
+ - Preserve
+ - Preserve
+ - false
+ - 0
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+ - false
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+ - 1
+ - Joined curves and individual curves that could not be joined.
+ - 97abe579-0633-49c9-9cf7-931b94acb5fb
+ - Curves
+ - Curves
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+ - 0
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - 177bc534-a9ac-4189-919c-d5b821d4b676
+ - Relay
+ - Relay
+ - false
+ - 5f741566-be38-4c21-9393-4fd6fed63e11
+ - 1
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+ - 0bb3d234-9097-45db-9998-621639c87d3b
+ - Bounding Box
+
+
+
+
+ - Solve oriented geometry bounding boxes.
+ - true
+ - 268a261e-89ad-4fbe-a035-aee0e4c7c023
+ - Bounding Box
+ - Bounding Box
+
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+ - 1
+ - Geometry to contain
+ - c68e9b1b-c303-4377-9db6-f05b8cdad837
+ - Content
+ - Content
+ - false
+ - 97abe579-0633-49c9-9cf7-931b94acb5fb
+ - 1
+
+
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+
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+
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+ - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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+ - Resulting material
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+
+
+
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+ - Allows for customized geometry previews
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+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 67b452e3-1e4e-42c6-948a-10ee5565e419
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
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+
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+
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+
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+
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+
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+
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+ - Split segments at kinks
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+ - 1
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+ - Points
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+
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+
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+
+ - 1
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+
+
+
+ - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
+ - Curve
+
+
+
+
+ - Contains a collection of generic curves
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+ - Curve
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+
+
+
+
+
+
+
+
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+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
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+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
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+
+
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+
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+ - 64b75c40-b47c-4801-938f-3fc5ab5c2d5a
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+
+
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+
+
+
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+ - Angle domain (in radians) of arc
+ - 388aafdb-1d3e-4caa-8829-40d6d1d61741
+ - Angle
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+
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
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+ - One Over X
+ - One Over X
+
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+ - Value
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+ - 1
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+ - Quick Graph
+
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+ - Line
+
+
+
+
+ - Create a line between two points.
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+
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+ - End Point
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+ - 1
+
+
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+
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+
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+
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+ - Multiplication
+
+
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+ - Mathematical multiplication
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+
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+
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+ - A
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+
+
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
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+ - Evaluate Length
+
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - a111c18c-3317-4810-bbc0-d5b5736203bb
+ - Evaluate Length
+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 0cd7abe2-a9d3-4bff-8808-f0aa9d43fc43
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+ - Interpolate
+
+
+
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+ - Create an interpolated curve through a set of points.
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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+ - KnotStyle
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+
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+ - A group of Grasshopper objects
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+ - dde71aef-d6ed-40a6-af98-6b0673983c82
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+
+
+
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+ - Construct a nurbs curve from control points.
+ - true
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+
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+ - Contains a collection of generic curves
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+ - 149373f6-de48-45b6-bf18-44bea4fa93db
+ - e449622b-e6c3-4eec-81ff-a425e95090f3
+ - eafbccfb-4bf2-4e25-aeea-af2935836ea6
+ - 52
+ - a3856c54-fe67-41a0-abaa-a532dc3c4104
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - cae9fe53-6d63-44ed-9d6d-13180fbf6f89
+ - 1c9de8a1-315f-4c56-af06-8f69fee80a7a
+ - Curve Graph Mapper
+
+
+
+
+ - Remap values with a custom graph using input curves.
+ - true
+ - c9b89221-7f42-40c7-b517-a7e725aa7cf1
+ - Curve Graph Mapper
+ - Curve Graph Mapper
+
+
+
+
+ -
+ 13655
+ 1481
+ 160
+ 224
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+
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+
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+ - 1
+ - One or multiple graph curves to graph map values with
+ - 24e65da6-1507-4eb2-861f-f20b4fe46fdb
+ - Curves
+ - Curves
+ - false
+ - 73e79dec-a1ed-4fe4-9076-b081fd89b51c
+ - 1
+
+
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+
+
+
+
+
+
+
+ - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
+ - 1b91b728-b222-4215-a201-bb90e0ae6f44
+ - Rectangle
+ - Rectangle
+ - false
+ - c093c6c0-a63e-4430-b3b5-c4cfa59e9b30
+ - 1
+
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+ - 1
+ - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
+ - d0de44fd-cc9e-4064-9e75-3b1793544e22
+ - Values
+ - Values
+ - false
+ - c9de516b-360b-4734-8431-4c2d56bafbfc
+ - 1
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+
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+
+
+
+
+ - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
+ - 4c89fec8-d48a-418d-8501-d0bdc27df7d4
+ - X Axis
+ - X Axis
+ - true
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+
+
+
+
+
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+ - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
+ - e1b1cd9a-22dc-44a7-b875-f9f1b3204bc8
+ - Y Axis
+ - Y Axis
+ - true
+ - 0
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+
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+
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+
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+ - Flip the graphs X Axis from the bottom of the graph to the top of the graph
+ - 6d393645-0686-49b5-a110-b6cf0470efb1
+ - Flip
+ - Flip
+ - false
+ - 0
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+ - false
+
+
+
+
+
+
+
+
+
+
+ - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
+ - 78a3111b-0132-4442-b4e1-4baea8a284c6
+ - Snap
+ - Snap
+ - false
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+ - 1
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+
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+ - false
+
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+
+
+
+
+
+
+
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+ - Size of the graph labels
+ - 235e3ab0-0c91-410b-a9c9-7854140819b4
+ - Text Size
+ - Text Size
+ - false
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+
+
+
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+ - 1
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Resulting graph mapped values, mapped on the Y Axis
+ - 040d577b-847e-4f15-ae60-cd070190bd8d
+ - Mapped
+ - Mapped
+ - false
+ - 0
+
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+
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+
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+ - 1
+ - The graph curves inside the boundary of the graph
+ - 2eb58f27-0965-41af-b90d-b592a0f77e95
+ - Graph Curves
+ - Graph Curves
+ - false
+ - 0
+
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+
+
+
+
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+ - 1
+ - The points on the graph curves where the X Axis input values intersected
+ - true
+ - 66dd9e67-9b2c-4014-a899-0fbecf14d3a3
+ - Graph Points
+ - Graph Points
+ - false
+ - 0
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+ 1533
+
+
+
+
+
+
+
+ - 1
+ - The lines from the X Axis input values to the graph curves
+ - true
+ - 2c3861a3-7734-4b0c-8445-e15d009c8baa
+ - Value Lines
+ - Value Lines
+ - false
+ - 0
+
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+ 75
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+
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+
+
+
+
+ - 1
+ - The points plotted on the X Axis which represent the input values
+ - true
+ - aaf57259-e096-469a-aabf-a4cc73d188e5
+ - Value Points
+ - Value Points
+ - false
+ - 0
+
+
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+
+
+
+
+
+
+ - 1
+ - The lines from the graph curves to the Y Axis graph mapped values
+ - true
+ - 26e47dd5-f8e4-4821-8272-c53bd4953837
+ - Mapped Lines
+ - Mapped Lines
+ - false
+ - 0
+
+
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+
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+ 75
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+ -
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+
+
+
+
+
+
+ - 1
+ - The points mapped on the Y Axis which represent the graph mapped values
+ - true
+ - dc40255c-a4b2-4449-babf-042fab831699
+ - Mapped Points
+ - Mapped Points
+ - false
+ - 0
+
+
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+
+ -
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+
+
+
+
+
+
+ - The graph boundary background as a surface
+ - 05fa6f68-7810-484a-ac9e-31c89bdd531a
+ - Boundary
+ - Boundary
+ - false
+ - 0
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+
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+
+
+ - 1
+ - The graph labels as curve outlines
+ - f81a7689-caf8-42c6-8061-b5d6faeeb8ca
+ - Labels
+ - Labels
+ - false
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+
+
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+
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+
+
+
+
+ - 1
+ - True for input values outside of the X Axis domain bounds
+False for input values inside of the X Axis domain bounds
+ - cfc0a125-7090-4842-800e-a62f4fe88fc0
+ - Out Of Bounds
+ - Out Of Bounds
+ - false
+ - 0
+
+
+
+
+ -
+ 13738
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+ 75
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+ -
+ 13777
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+
+
+
+
+
+
+
+ - 1
+ - True for input values on the X Axis which intersect a graph curve
+False for input values on the X Axis which do not intersect a graph curve
+ - 566d7b23-1dfe-4dc1-980b-33f240e9bb8e
+ - Intersected
+ - Intersected
+ - false
+ - 0
+
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+
+
+
+
+
+
+
+
+
+
+ - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
+ - DotNET VB Script (LEGACY)
+
+
+
+
+ - A VB.NET scriptable component
+ - true
+ - 02572be0-c954-40eb-9b13-4bd08b746304
+ - DotNET VB Script (LEGACY)
+ - Turtle
+ - 0
+ - Dim i As Integer
+ Dim dir As New On3dVector(1, 0, 0)
+ Dim pos As New On3dVector(0, 0, 0)
+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
+
+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
+ P = dir * Forward(i) + pnts(i)
+ pnts.Add(P)
+ Next
+
+ Points = pnts
+
+
+
+
+ -
+ 13759
+ 1114
+ 116
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+
+ -
+ 13820
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+
+
+
+
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+ - 1
+ - 1
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+ - Script Variable Forward
+ - Script Variable Left
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - true
+ - true
+ - Forward
+ - Left
+ - true
+ - true
+
+
+
+
+ - 2
+ - Print, Reflect and Error streams
+ - Output parameter Points
+ - 3ede854e-c753-40eb-84cb-b48008f14fd4
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - true
+ - true
+ - Output
+ - Points
+ - false
+ - false
+
+
+
+
+ - 1
+ - false
+ - Script Variable Forward
+ - cc2998f1-1cbe-438c-a586-f70e75cc3db7
+ - Forward
+ - Forward
+ - true
+ - 1
+ - true
+ - df6fdf1b-0e8d-4bd9-8822-e38c580200e6
+ - 1
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+
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+ 1126
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+
+
+
+
+
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+ - 1
+ - false
+ - Script Variable Left
+ - 03746c72-34ae-4e32-ae58-5838e5ee11ac
+ - Left
+ - Left
+ - true
+ - 1
+ - true
+ - 040d577b-847e-4f15-ae60-cd070190bd8d
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
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+ 44
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+ 1146
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+
+
+
+
+
+
+ - Print, Reflect and Error streams
+ - 6168bd3a-6d09-4017-86f4-17462ae3bfaa
+ - Output
+ - Output
+ - false
+ - 0
+
+
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+ 13835
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+ 38
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+ 1126
+
+
+
+
+
+
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+ - Output parameter Points
+ - 1cb73ee4-35bb-444b-9a2e-3df5ab02f1b0
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - fbac3e32-f100-4292-8692-77240a42fd1a
+ - Point
+
+
+
+
+ - Contains a collection of three-dimensional points
+ - true
+ - c33f50a6-09b7-4a38-957c-3c7c4fa437d6
+ - Point
+ - Point
+ - false
+ - 1cb73ee4-35bb-444b-9a2e-3df5ab02f1b0
+ - 1
+
+
+
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+ 13920
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+ 13945.07
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+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 433214f4-eaad-4c73-8911-fd8cd1d1cb6a
+ - Interpolate
+ - Interpolate
+
+
+
+
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+ 14057
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+ -
+ 14124
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+
+
+
+
+
+ - 1
+ - Interpolation points
+ - a7c3be5b-0c42-438e-8257-1ff42b35cec1
+ - Vertices
+ - Vertices
+ - false
+ - 1cb73ee4-35bb-444b-9a2e-3df5ab02f1b0
+ - 1
+
+
+
+
+ -
+ 14059
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+ -
+ 14085.5
+ 1104
+
+
+
+
+
+
+
+ - Curve degree
+ - aa798e50-7123-4eda-a32a-0b2afe730f3c
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 14059
+ 1114
+ 50
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+ 14085.5
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+
+
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+ - 1
+
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+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - c1698602-fe7e-4270-8c45-f9d3a6c4af14
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 14059
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+ 50
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+ 14085.5
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+ - 1
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+
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+ - 1
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+
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+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 790184bc-ffa8-4415-b04b-eee78896adad
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
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+ 50
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+ - 1
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+ - 1
+ - {0}
+
+
+
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+ - 0
+
+
+
+
+
+
+
+
+
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+ - Resulting nurbs curve
+ - 926d00f5-def9-44b4-b793-7e0a3d150eb0
+ - Curve
+ - Curve
+ - false
+ - 0
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+
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+ 14139
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+
+
+
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+
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+ - Curve length
+ - fc2a86d7-eceb-4da9-953e-5f89c3f862f0
+ - Length
+ - Length
+ - false
+ - 0
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+ - Curve domain
+ - 1bab6d47-0100-4947-a657-f05e2c762a00
+ - Domain
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+
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+
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+
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+ - e64c5fb1-845c-4ab1-8911-5f338516ba67
+ - Series
+
+
+
+
+ - Create a series of numbers.
+ - true
+ - acde3684-712f-4974-bced-6bc8e2fc487c
+ - Series
+ - Series
+
+
+
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+ -
+ 13333
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+ -
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+
+
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+ - First number in the series
+ - e3597d65-4c0a-40df-96e5-ecadaf4adb97
+ - Start
+ - Start
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+
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+ - 1
+ - {0}
+
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+
+
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+
+
+
+
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+ - Step size for each successive number
+ - 867ddbb1-55e4-4e88-b2a1-d153b23d0f8f
+ - Step
+ - Step
+ - false
+ - bcaab703-8bc6-4a65-ad7a-cccc98c1f7b3
+ - 1
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+ - 1
+ - {0}
+
+
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+ - 1
+
+
+
+
+
+
+
+
+
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+ - Number of values in the series
+ - b95c90c9-1080-4011-a5d2-c36751935c98
+ - Count
+ - Count
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+ - Radians
+
+
+
+
+ - Convert an angle specified in degrees to radians
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+ - Numeric scroller for single numbers
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+ - 1
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+ - A group of Grasshopper objects
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+ - Evaluate Length
+
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - dfbe4d6c-bac8-48ba-a2d0-49d893f8c166
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+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 15cf748f-c2d3-40f2-9cba-a68ab67fe27b
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - Mirror an object.
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
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+
+
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+ - Join as many curves as possible
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+ - Extract the end points of a curve.
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+ - Angle
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+ - Compute the angle between two vectors.
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+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
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+ - Transform
+ - Transform
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+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
+ - Move
+
+
+
+
+ - Translate (move) an object along a vector.
+ - true
+ - f447695d-1c1b-44d0-9618-f10b5d468875
+ - Move
+ - Move
+
+
+
+
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+
+
+
+
+
+ - Base geometry
+ - 30f58b98-6719-43d1-b5c5-bdffefb2b930
+ - Geometry
+ - Geometry
+ - true
+ - 25a04f9c-eb01-4a0b-a64d-cb01fd3e2193
+ - 1
+
+
+
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+ -
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+
+
+
+
+
+
+ - Translation vector
+ - 256f8855-02ad-4e78-b41d-4cc527e81a95
+ - Motion
+ - Motion
+ - false
+ - 8be14cd3-4788-4f74-be17-1f3bc04b28c2
+ - 1
+
+
+
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+ -
+ 15057
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+
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+ - 1
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+
+
+
+
+ -
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+ 0
+ 10
+
+
+
+
+
+
+
+
+
+
+
+ - Translated geometry
+ - ad920f6b-4fcd-47f6-83ad-6273689ff65a
+ - Geometry
+ - Geometry
+ - false
+ - 0
+
+
+
+
+ -
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+
+
+
+
+
+
+ - Transformation data
+ - 393f0b11-9e18-48a8-ba65-200bf58d22ab
+ - Transform
+ - Transform
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+ - 0
+
+
+
+
+ -
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+
+
+
+
+
+
+
+
+
+ - 934ede4a-924a-4973-bb05-0dc4b36fae75
+ - Vector 2Pt
+
+
+
+
+ - Create a vector between two points.
+ - true
+ - 51fabe5b-43c5-4ef7-8dfb-ed306089e1c8
+ - Vector 2Pt
+ - Vector 2Pt
+
+
+
+
+ -
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+
+
+
+
+ - Base point
+ - 59fc2d85-7df7-4dd6-bae3-fc6a16c16114
+ - Point A
+ - Point A
+ - false
+ - 2467f489-f1e2-47e3-9f16-c0e6aadd0f8d
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+
+
+
+
+
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+ - Tip point
+ - e12d3421-dc06-4ee6-a35f-75f1c16152af
+ - Point B
+ - Point B
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+ - 1
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+
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+ -
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+ 0
+ 0
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+
+
+
+
+
+
+
+
+
+
+ - Unitize output
+ - a4dfe145-4fa1-4374-ba2d-2bb8fb5830e8
+ - Unitize
+ - Unitize
+ - false
+ - 0
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+
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+ - 1
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+
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+
+
+ - false
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+
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+ - Vector
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+ - Vector
+ - Vector
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+
+
+
+
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+ - Vector length
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+ - Length
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+
+
+
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+ - ccfd6ba8-ecb1-44df-a47e-08126a653c51
+ - Curve Domain
+
+
+
+
+ - Measure and set the curve domain
+ - true
+ - 3caf0bd1-75a8-425a-920e-b56621541afa
+ - Curve Domain
+ - Curve Domain
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+ - Curve to measure/modify
+ - 24a5031a-9f09-4993-8b20-c5a24a761443
+ - Curve
+ - Curve
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+ - ad920f6b-4fcd-47f6-83ad-6273689ff65a
+ - 1
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+
+
+
+
+
+
+ - Optional domain, if omitted the curve will not be modified.
+ - ad471169-0203-403f-8fd5-c8795973dc0b
+ - Domain
+ - Domain
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+
+
+
+
+
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+ - Curve with new domain.
+ - 9756f1ef-62f6-41f1-8617-e3e942f27331
+ - Curve
+ - Curve
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+ - 0
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+
+
+
+
+
+ - Domain of original curve.
+ - baf5e692-6304-45f6-9112-c933158271cf
+ - Domain
+ - Domain
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+ - 0
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+
+
+
+
+
+
+
+
+
+
+ - 429cbba9-55ee-4e84-98ea-876c44db879a
+ - Sub Curve
+
+
+
+
+ - Construct a curve from the sub-domain of a base curve.
+ - true
+ - 8b14e6be-bcaf-4053-9a42-3029296a448f
+ - Sub Curve
+ - Sub Curve
+
+
+
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+ - Base curve
+ - 9b451afe-5fab-4902-9931-a35ee01243a8
+ - Base curve
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+ - 9756f1ef-62f6-41f1-8617-e3e942f27331
+ - 1
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+
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+
+
+
+
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+ - Sub-domain to extract
+ - 45699cf8-2e5a-48fc-86ba-d0bee18e8f01
+ - Domain
+ - Domain
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+ - 1
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+
+
+
+
+
+
+ - Resulting sub curve
+ - af095bf0-0727-478b-84f1-2b04e824997a
+ - Curve
+ - Curve
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+ - 0
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+
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+ -
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+
+
+
+
+
+
+
+
+
+
+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
+ - f1ee510a-04c2-4555-8f61-e21d8d76fb19
+ - Deconstruct Domain
+ - Deconstruct Domain
+
+
+
+
+ -
+ 15185
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+
+
+
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+ - Base domain
+ - a98e8aea-a824-4224-bb57-02344bed42c7
+ - Domain
+ - Domain
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+ - baf5e692-6304-45f6-9112-c933158271cf
+ - 1
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+
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+
+
+
+
+
+
+ - Start of domain
+ - 997f886f-1bf2-4eab-8a5d-c8bd78064a25
+ - Start
+ - Start
+ - false
+ - 0
+
+
+
+
+ -
+ 15258
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+ 15274
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+
+
+
+
+
+
+ - End of domain
+ - 2e75cd00-9ad7-4cb2-ba6e-513619448cb0
+ - End
+ - End
+ - false
+ - 0
+
+
+
+
+ -
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+
+
+
+
+
+
+
+
+
+
+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - 85a1206b-0db8-48f6-af9a-0a6890b62de6
+ - Construct Domain
+ - Construct Domain
+
+
+
+
+ -
+ 15296
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+ 156
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+ 15394
+ 1386
+
+
+
+
+
+ - Start value of numeric domain
+ - 9c636910-c4c1-4184-bfeb-b52fc273ecaf
+ - X/2
+ - Domain start
+ - Domain start
+ - false
+ - 2e75cd00-9ad7-4cb2-ba6e-513619448cb0
+ - 1
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+
+
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+ -
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+
+
+
+
+ - 1
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+
+
+
+ - 1
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+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - End value of numeric domain
+ - e16aed52-c355-4154-a079-7e2462817b7f
+ - Domain end
+ - Domain end
+ - false
+ - 2e75cd00-9ad7-4cb2-ba6e-513619448cb0
+ - 1
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+
+
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+ -
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+
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+ - 1
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+
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+
+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Numeric domain between {A} and {B}
+ - 061ea6f0-1b51-4534-bc25-f57014849245
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
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+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 697b4280-96b0-4ed3-80ac-fe0d0b531ec3
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 15480
+ 1279
+ 144
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+ 1311
+
+
+
+
+
+ - Curve to evaluate
+ - 1971d491-74b6-4f2e-a0d8-6b68ad57758a
+ - Curve
+ - Curve
+ - false
+ - af095bf0-0727-478b-84f1-2b04e824997a
+ - 1
+
+
+
+
+ -
+ 15482
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+ -
+ 15512
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+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 66678e08-ea86-43a7-9ec0-ec2ebe5026e2
+ - Length
+ - Length
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+ - 0
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+
+
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+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 83b3e638-3b3d-4a9a-b4e2-526d88ae260c
+ - Normalized
+ - Normalized
+ - false
+ - 0
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+ - 1
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+
+ - 1
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+
+
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+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 31070e4f-c1f9-45f9-ba7d-76aa4ec207b0
+ - Point
+ - Point
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+ - 0
+
+
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+
+ -
+ 15569
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+ -
+ 15597
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+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 4323f5b6-656e-486b-ad3e-75f52f8f19f1
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
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+ -
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+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - c9c144ca-4020-471f-a7da-c328993cd206
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - 1f14e385-48a9-49b9-9fbf-27e0e41a2cf4
+ - Rotate
+ - Rotate
+
+
+
+
+ -
+ 15628
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+ -
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+ 1294
+
+
+
+
+
+ - Base geometry
+ - 8a53d79e-4eeb-4bc2-99d0-9a7551c9d77c
+ - Geometry
+ - Geometry
+ - true
+ - af095bf0-0727-478b-84f1-2b04e824997a
+ - 1
+
+
+
+
+ -
+ 15630
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+
+
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+
+
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+ - Rotation angle in radians
+ - cd3cc88e-b3d6-4a6a-931f-cd9881af07b2
+ - Angle
+ - Angle
+ - false
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+ - 3.1415926535897931
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+ - Rotation plane
+ - 0e9db1c3-af0c-41a4-b821-094af0e43556
+ - Plane
+ - Plane
+ - false
+ - 31070e4f-c1f9-45f9-ba7d-76aa4ec207b0
+ - 1
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+
+
+
+
+
+
+
+
+
+
+ - Rotated geometry
+ - 23b53ca1-2a91-4456-90e8-f6f198562c34
+ - Geometry
+ - Geometry
+ - false
+ - 0
+
+
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+
+
+
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+
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+ - Transformation data
+ - adaf2972-6d7b-4f4d-824c-7c3f9b0a27f3
+ - Transform
+ - Transform
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+ - 0
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
+
+ - Join as many curves as possible
+ - true
+ - 65584a6d-8ccd-4327-af50-3291e244cb7d
+ - Join Curves
+ - Join Curves
+
+
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+ - 1
+ - Curves to join
+ - 2f3442bf-e1b3-40ac-a281-2e6dc1b27ece
+ - Curves
+ - Curves
+ - false
+ - af095bf0-0727-478b-84f1-2b04e824997a
+ - 23b53ca1-2a91-4456-90e8-f6f198562c34
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+
+
+
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+
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+ - Preserve direction of input curves
+ - 38c8971c-4c59-4888-8b25-e8a664476da8
+ - Preserve
+ - Preserve
+ - false
+ - 0
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+ - false
+
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+ - 1
+ - Joined curves and individual curves that could not be joined.
+ - 9e9be815-f090-409f-8b9e-6b9dbe4aac73
+ - Curves
+ - Curves
+ - false
+ - 0
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
+
+
+ - 2
+ - A wire relay object
+ - 20cdf82d-ea85-401f-9e7d-451bfb79ad81
+ - Relay
+ - Relay
+ - false
+ - c08cd236-b4ee-46a3-8e8b-3812932e0817
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+ - 0bb3d234-9097-45db-9998-621639c87d3b
+ - Bounding Box
+
+
+
+
+ - Solve oriented geometry bounding boxes.
+ - true
+ - 83941feb-acb9-4944-8755-0ceab50f5263
+ - Bounding Box
+ - Bounding Box
+
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+ - 1
+ - Geometry to contain
+ - ce61211b-f461-4b2a-b73e-b763ed278c11
+ - Content
+ - Content
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+ - 9e9be815-f090-409f-8b9e-6b9dbe4aac73
+ - 1
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+ - Allows for customized geometry previews
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+ - Contains a collection of generic curves
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+
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+
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+ - Length
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+ - Panel
+
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+ - A panel for custom notes and text values
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+ - Double click to edit panel content…
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+ - Evaluate Length
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - b05022b8-f0be-4355-ba66-2def481152ea
+ - Evaluate Length
+ - Evaluate Length
+
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+ - 0d9c2a1a-fb1c-4a52-9698-d5bb93396684
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+
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+ - Create an interpolated curve through a set of points.
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+
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+ - 1
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+ 255;255;255;255
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+ - A group of Grasshopper objects
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+ - Contains a collection of floating point numbers
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+ - Evaluate the curvature of a curve at a specified parameter.
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+ - Divide a curve into equal length segments
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+ - Angle domain (in radians) of arc
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
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+ - Compute one over x.
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+ - One Over X
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+ - Output value
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+ - Create a line between two points.
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+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
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+ - Mathematical multiplication
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Panel
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+ - A panel for custom notes and text values
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+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - efb3ca06-a723-4b78-b64f-5c1e68282a57
+ - Evaluate Length
+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - aa070834-a226-4bd1-be8f-947a798780b7
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+ 144
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+
+
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+ - Colour of the diffuse channel
+ - 12bad603-cfc4-4a25-b475-46630a1e9127
+ - Diffuse
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+
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+ - Emissive colour of the material
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+ - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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+ - Resulting material
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+ - Allows for customized geometry previews
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+ - The material override
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+ - Material
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
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+ - A wire relay object
+ - 1eb15213-a34c-4226-b893-d1c74e10ea0a
+ - Relay
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
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+ - 3cadddef-1e2b-4c09-9390-0e8f78f7609f
+ - Merge
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+ - Merge a bunch of data streams
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - fe3799b2-c80d-49a0-8960-0a3e1f47982a
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+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - e444db87-2916-4482-bba1-b133cf7d08c0
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
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+ - Create an interpolated curve through a set of points.
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+ - dde71aef-d6ed-40a6-af98-6b0673983c82
+ - Nurbs Curve
+
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+ - Construct a nurbs curve from control points.
+ - true
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+ - 8d0a0e67-df64-4323-b180-7b4406730897
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+ - Group
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+ 255;255;255;255
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+ - A group of Grasshopper objects
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+ - 8029f111-d066-4ca6-b4e0-f13869524ceb
+ - 2cc7647d-b0b7-447d-950c-4834adbc5e99
+ - c48c361e-d635-4724-93b6-fbaec8639715
+ - ff025d90-e11d-473a-a372-96fd40bb2252
+ - 61222b4c-a7f5-4fa4-a409-5dcd62ee2cb7
+ - d2248181-f0b0-4e96-8bbc-a7597f5697f3
+ - 30f7b9a2-2d42-4300-a47f-69e86dc5f0a1
+ - 22c037a9-dd88-4e7d-8429-9d063f4fb7ea
+ - 7242c6d8-a70d-4573-80c4-849c86d3a027
+ - 0784d3b6-d2e3-4f39-ae0a-ba3bf0fbb6da
+ - 7264140a-c5e0-4c3a-a983-d6998925c4bc
+ - 486cbb99-8d9e-43dd-8eca-e360b3882ba3
+ - 807acc7f-7d99-496d-854a-7b859814ca10
+ - 505c2b4b-c659-45fc-8a6a-3ed6a1df936f
+ - 9244cb48-5f72-4778-83a3-74549c09d5db
+ - fa946eae-6834-4614-ab41-0683a377cc5e
+ - c9107d0d-59e9-4593-83ee-1217a9167556
+ - cf4a968f-1572-4919-a207-6bbd6110a520
+ - 915e74d7-43ef-4381-ba0f-a033e8d25153
+ - 1897f691-dece-41a0-8b65-be58a471e575
+ - b0429e6f-400d-4e0e-bf10-c75eaf735345
+ - 7b79f39b-68ff-4d0e-8163-e07a42486c93
+ - 69d63701-461f-46e5-b3d3-9df2154a163e
+ - 136b12fe-02aa-4541-b89a-778c49ff12a6
+ - 69977aec-828b-4dd4-b0d9-ac7cec15c227
+ - a7eed215-bf83-43f2-891e-d33fbcc82318
+ - 52
+ - 6f65c1b0-ab37-4770-b919-22c82a6b1c3a
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - cae9fe53-6d63-44ed-9d6d-13180fbf6f89
+ - 1c9de8a1-315f-4c56-af06-8f69fee80a7a
+ - Curve Graph Mapper
+
+
+
+
+ - Remap values with a custom graph using input curves.
+ - true
+ - 53ffdcf8-004a-4321-ab0a-3a06a7131e56
+ - Curve Graph Mapper
+ - Curve Graph Mapper
+
+
+
+
+ -
+ 28335
+ 12619
+ 160
+ 224
+
+ -
+ 28403
+ 12731
+
+
+
+
+
+ - 1
+ - One or multiple graph curves to graph map values with
+ - 413365e9-da36-4d32-9b23-73753a3c93c8
+ - Curves
+ - Curves
+ - false
+ - fa946eae-6834-4614-ab41-0683a377cc5e
+ - 1
+
+
+
+
+ -
+ 28337
+ 12621
+ 51
+ 27
+
+ -
+ 28364
+ 12634.75
+
+
+
+
+
+
+
+ - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
+ - ee1fa288-d7ad-4751-a9dc-3c3d8fb38e33
+ - Rectangle
+ - Rectangle
+ - false
+ - c093c6c0-a63e-4430-b3b5-c4cfa59e9b30
+ - 1
+
+
+
+
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+ 28337
+ 12648
+ 51
+ 28
+
+ -
+ 28364
+ 12662.25
+
+
+
+
+
+
+
+ - 1
+ - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
+ - 8a19d3e2-39cc-424f-b146-2de3e6a79fb5
+ - Values
+ - Values
+ - false
+ - dd18ece5-7d6f-4ab5-b264-31f42f0f525a
+ - 1
+
+
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+ 28337
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+ 51
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+ -
+ 28364
+ 12689.75
+
+
+
+
+
+
+
+ - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
+ - 06c1e09a-7e76-4a40-b744-656b1b5e314f
+ - X Axis
+ - X Axis
+ - true
+ - 0
+
+
+
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+ 28337
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+
+ -
+ 28364
+ 12717.25
+
+
+
+
+
+
+
+ - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
+ - 99b2eff6-b4c2-477f-97c9-ce295147eb34
+ - Y Axis
+ - Y Axis
+ - true
+ - 0
+
+
+
+
+ -
+ 28337
+ 12731
+ 51
+ 27
+
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+ 28364
+ 12744.75
+
+
+
+
+
+
+
+ - Flip the graphs X Axis from the bottom of the graph to the top of the graph
+ - 2830f75b-17bd-4288-8c65-e803a053975e
+ - Flip
+ - Flip
+ - false
+ - 0
+
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+ - 1
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+ - 1
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+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
+ - 27cbcafa-b80e-4441-b70b-d0d217f4c8e3
+ - Snap
+ - Snap
+ - false
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+ - 1
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+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Size of the graph labels
+ - 6ec90a7d-8ef9-4d46-a1c5-f021533281e8
+ - Text Size
+ - Text Size
+ - false
+ - 0
+
+
+
+
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+ 28364
+ 12827.25
+
+
+
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+ - 1
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+
+
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+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Resulting graph mapped values, mapped on the Y Axis
+ - cc98646a-852b-438d-b762-0c89b2eeada0
+ - Mapped
+ - Mapped
+ - false
+ - 0
+
+
+
+
+ -
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+ 75
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+ 28457
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+
+
+
+
+
+
+
+ - 1
+ - The graph curves inside the boundary of the graph
+ - 032df5a0-2991-41d9-8c21-d7c6bca269d4
+ - Graph Curves
+ - Graph Curves
+ - false
+ - 0
+
+
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+ 28418
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+ 75
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+
+
+
+
+
+
+
+ - 1
+ - The points on the graph curves where the X Axis input values intersected
+ - true
+ - e06f3f02-0c2a-4e59-9af7-1446a38eb00b
+ - Graph Points
+ - Graph Points
+ - false
+ - 0
+
+
+
+
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+ 75
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+
+
+
+
+
+
+
+ - 1
+ - The lines from the X Axis input values to the graph curves
+ - true
+ - 6ff6ae11-6107-4e60-a0a1-fc5b498a2b5a
+ - Value Lines
+ - Value Lines
+ - false
+ - 0
+
+
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+ 20
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+
+
+
+
+
+
+
+ - 1
+ - The points plotted on the X Axis which represent the input values
+ - true
+ - 77e10145-ffbf-4cab-9acd-c7b3c0e73d26
+ - Value Points
+ - Value Points
+ - false
+ - 0
+
+
+
+
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+ 28457
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+
+
+
+
+
+
+
+ - 1
+ - The lines from the graph curves to the Y Axis graph mapped values
+ - true
+ - ce6fcd3d-5b45-4cf8-a839-876a6f2f5d89
+ - Mapped Lines
+ - Mapped Lines
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
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+ 75
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+ -
+ 28457
+ 12731
+
+
+
+
+
+
+
+ - 1
+ - The points mapped on the Y Axis which represent the graph mapped values
+ - true
+ - 7e5d8a48-b7c0-4a57-869a-d90437d20b60
+ - Mapped Points
+ - Mapped Points
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
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+ 20
+
+ -
+ 28457
+ 12751
+
+
+
+
+
+
+
+ - The graph boundary background as a surface
+ - 539323ce-3a9a-4429-a14a-4422078cef6b
+ - Boundary
+ - Boundary
+ - false
+ - 0
+
+
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+ 28457
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+
+
+
+
+
+
+ - 1
+ - The graph labels as curve outlines
+ - c30913f6-5fab-402d-bab7-f275a5182ca1
+ - Labels
+ - Labels
+ - false
+ - 0
+
+
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+ 28418
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+ 28457
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+
+
+
+
+
+
+
+ - 1
+ - True for input values outside of the X Axis domain bounds
+False for input values inside of the X Axis domain bounds
+ - c1efa3a4-045d-4701-952e-281a22028097
+ - Out Of Bounds
+ - Out Of Bounds
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12801
+ 75
+ 20
+
+ -
+ 28457
+ 12811
+
+
+
+
+
+
+
+ - 1
+ - True for input values on the X Axis which intersect a graph curve
+False for input values on the X Axis which do not intersect a graph curve
+ - d314b2b7-3f4e-49d2-acc8-9170a0e9e95b
+ - Intersected
+ - Intersected
+ - false
+ - 0
+
+
+
+
+ -
+ 28418
+ 12821
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+
+
+
+
+
+
+
+
+
+
+ - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
+ - DotNET VB Script (LEGACY)
+
+
+
+
+ - A VB.NET scriptable component
+ - true
+ - 5ed1f50c-0d35-4709-a49a-0bbc00bd4707
+ - true
+ - DotNET VB Script (LEGACY)
+ - Turtle
+ - 0
+ - Dim i As Integer
+ Dim dir As New On3dVector(1, 0, 0)
+ Dim pos As New On3dVector(0, 0, 0)
+ Dim axis As New On3dVector(0, 0, 1)
+ Dim pnts As New List(Of On3dVector)
+
+ pnts.Add(pos)
+
+ For i = 0 To Forward.Count() - 1
+ Dim P As New On3dVector
+ dir.Rotate(Left(i), axis)
+ P = dir * Forward(i) + pnts(i)
+ pnts.Add(P)
+ Next
+
+ Points = pnts
+
+
+
+
+ -
+ 28439
+ 12252
+ 116
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+
+ -
+ 28500
+ 12274
+
+
+
+
+
+ - 1
+ - 1
+ - 2
+ - Script Variable Forward
+ - Script Variable Left
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
+ - true
+ - true
+ - Forward
+ - Left
+ - true
+ - true
+
+
+
+
+ - 2
+ - Print, Reflect and Error streams
+ - Output parameter Points
+ - 3ede854e-c753-40eb-84cb-b48008f14fd4
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - true
+ - true
+ - Output
+ - Points
+ - false
+ - false
+
+
+
+
+ - 1
+ - false
+ - Script Variable Forward
+ - f7f36297-582c-4fbf-8fc1-125cf501f2a1
+ - true
+ - Forward
+ - Forward
+ - true
+ - 1
+ - true
+ - df6fdf1b-0e8d-4bd9-8822-e38c580200e6
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
+
+
+ -
+ 28441
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+ 12264
+
+
+
+
+
+
+
+ - 1
+ - false
+ - Script Variable Left
+ - f14e2560-4703-406f-bd54-948b336f7aa5
+ - true
+ - Left
+ - Left
+ - true
+ - 1
+ - true
+ - cc98646a-852b-438d-b762-0c89b2eeada0
+ - 1
+ - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
+
+
+
+
+ -
+ 28441
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+ 44
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+ -
+ 28464.5
+ 12284
+
+
+
+
+
+
+
+ - Print, Reflect and Error streams
+ - e96c623b-65bd-4cda-92ec-81357508bd88
+ - true
+ - Output
+ - Output
+ - false
+ - 0
+
+
+
+
+ -
+ 28515
+ 12254
+ 38
+ 20
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+ -
+ 28535.5
+ 12264
+
+
+
+
+
+
+
+ - Output parameter Points
+ - 3b338ef7-549c-4a89-92bc-2844ffd6eb7b
+ - true
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
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+ 28515
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+ 28535.5
+ 12284
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+
+
+
+
+
+
+
+
+
+
+ - fbac3e32-f100-4292-8692-77240a42fd1a
+ - Point
+
+
+
+
+ - Contains a collection of three-dimensional points
+ - true
+ - bea555d5-5438-4f46-bf48-59ec33205fe2
+ - Point
+ - Point
+ - false
+ - 3b338ef7-549c-4a89-92bc-2844ffd6eb7b
+ - 1
+
+
+
+
+ -
+ 28601
+ 12314
+ 50
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+ -
+ 28626.87
+ 12326.97
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - bc48996c-4f35-4119-91a2-ec4b139a017d
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 28737
+ 12230
+ 125
+ 84
+
+ -
+ 28804
+ 12272
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - 7cc00df0-6619-4389-8c8a-1f036dd54ca9
+ - Vertices
+ - Vertices
+ - false
+ - 3b338ef7-549c-4a89-92bc-2844ffd6eb7b
+ - 1
+
+
+
+
+ -
+ 28739
+ 12232
+ 50
+ 20
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+ -
+ 28765.5
+ 12242
+
+
+
+
+
+
+
+ - Curve degree
+ - c2feba32-5a82-4fdf-9aa3-3440ba7a7fbd
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 28739
+ 12252
+ 50
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+ -
+ 28765.5
+ 12262
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 42ba4404-94c3-4227-9558-3f4da8044398
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 28739
+ 12272
+ 50
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+ -
+ 28765.5
+ 12282
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 09427970-ef18-472b-a7fd-83d05341893f
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 28739
+ 12292
+ 50
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+ 28765.5
+ 12302
+
+
+
+
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+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - 0c638031-5c1e-4c90-bf86-ef1f85cb4050
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 28819
+ 12232
+ 41
+ 26
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+ -
+ 28841
+ 12245.33
+
+
+
+
+
+
+
+ - Curve length
+ - 632cf787-02c0-40ac-a97e-4eb11c73a930
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 28819
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+ 28841
+ 12272
+
+
+
+
+
+
+
+ - Curve domain
+ - 50ea99a3-175a-475b-90bb-b0a5ed015b22
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
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+ -
+ 28819
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+
+
+
+
+
+
+
+
+
+
+
+ - e64c5fb1-845c-4ab1-8911-5f338516ba67
+ - Series
+
+
+
+
+ - Create a series of numbers.
+ - true
+ - 1f0a0c90-85ae-4d92-a7a4-42eaa70fe931
+ - Series
+ - Series
+
+
+
+
+ -
+ 28013
+ 12303
+ 101
+ 64
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+ -
+ 28063
+ 12335
+
+
+
+
+
+ - First number in the series
+ - fbd6522b-fa04-4f88-895b-d5b6bc70434c
+ - Start
+ - Start
+ - false
+ - 0
+
+
+
+
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+ 28015
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+ 33
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+ 28033
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+
+
+
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+ - 1
+
+
+
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+ - 1
+ - {0}
+
+
+
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+ - 0
+
+
+
+
+
+
+
+
+
+
+ - Step size for each successive number
+ - 224e5fb1-89a2-4520-aa4d-54f19c84b681
+ - Step
+ - Step
+ - false
+ - be9e9fdf-0943-42a8-b655-07bea413b0ac
+ - 1
+
+
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+ - 1
+ - {0}
+
+
+
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+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Number of values in the series
+ - cdf022b8-2102-4b57-899c-0792ff64b353
+ - Count
+ - Count
+ - false
+ - a8164eb1-a4e5-4a87-bf4e-9014db438764
+ - 1
+
+
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+ 28015
+ 12345
+ 33
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+ -
+ 28033
+ 12355
+
+
+
+
+
+
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+ - 1
+ - Series of numbers
+ - dd18ece5-7d6f-4ab5-b264-31f42f0f525a
+ - Series
+ - Series
+ - false
+ - 0
+
+
+
+
+ -
+ 28078
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+ 34
+ 60
+
+ -
+ 28096.5
+ 12335
+
+
+
+
+
+
+
+
+
+
+
+ - a4cd2751-414d-42ec-8916-476ebf62d7fe
+ - Radians
+
+
+
+
+ - Convert an angle specified in degrees to radians
+ - true
+ - 0618bf79-141f-48ff-8660-33b01343f343
+ - Radians
+ - Radians
+
+
+
+
+ -
+ 28020
+ 12407
+ 120
+ 28
+
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+ - Degrees
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+ - Angle in radians
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+
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+ - Numeric scroller for single numbers
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+ - Digit Scroller
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
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+ - 1
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+ - A group of Grasshopper objects
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 0500c27d-4fad-4c51-8503-4548a7395c1c
+ - Evaluate Length
+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 4d809cbf-ae7e-4781-bece-c0e0e9a6efba
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+ - Tangent vector at the specified length
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - Mirror an object.
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+ - Mirrored geometry
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+ - Transformation data
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
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+ - Join as many curves as possible
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+ - Join Curves
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+ - Preserve direction of input curves
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+ - 1
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+ - 9e5118d1-46a9-42fc-98ee-a4d040b8de87
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+ - 11bbd48b-bb0a-4f1b-8167-fa297590390d
+ - End Points
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+
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+ - Extract the end points of a curve.
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+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
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+ - Create a line between two points.
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+ - b464fccb-50e7-41bd-9789-8438db9bea9f
+ - Angle
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+ - Compute the angle between two vectors.
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+ - Angle (in radians) between vectors
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+ - Reflex angle (in radians) between vectors
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+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
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+
+
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+
+
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+ - Translate (move) an object along a vector.
+ - true
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+ - Translation vector
+ - bdb4e7d8-dd92-40c0-81b6-5c33c8cee782
+ - Motion
+ - Motion
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+ - 1
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+
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+
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+ - 1
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+
+
+
+ - 1
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+
+
+
+
+ -
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+ 0
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+
+
+
+
+
+
+
+
+
+
+
+ - Translated geometry
+ - cd787cc3-f7c9-4527-a7b0-9696d2b2e42d
+ - Geometry
+ - Geometry
+ - false
+ - 0
+
+
+
+
+ -
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+
+
+
+
+
+
+ - Transformation data
+ - d7a7b508-0973-4632-b79c-911a4dcbac0e
+ - Transform
+ - Transform
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+
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+
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+
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+
+
+
+
+
+ - 934ede4a-924a-4973-bb05-0dc4b36fae75
+ - Vector 2Pt
+
+
+
+
+ - Create a vector between two points.
+ - true
+ - 9c99b68d-2d93-4aa2-8537-0b48a8086d46
+ - Vector 2Pt
+ - Vector 2Pt
+
+
+
+
+ -
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+
+
+
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+ - Base point
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+ - Point A
+ - Point A
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+
+
+
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+
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+ - Tip point
+ - da8a3701-2c9c-4920-87e8-2e01cbbb6279
+ - Point B
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+ 0
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+
+
+
+
+
+
+
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+ - Unitize output
+ - d65f0bae-d411-4ef2-8e4e-2667082dc8ea
+ - Unitize
+ - Unitize
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+ - 1
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+ - Vector
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+ - Vector
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+ - Vector length
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+
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+ - ccfd6ba8-ecb1-44df-a47e-08126a653c51
+ - Curve Domain
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+
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+ - Measure and set the curve domain
+ - true
+ - bc64bda9-a4e6-443b-bce4-f1112916bffb
+ - Curve Domain
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+ - Curve to measure/modify
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+ - Optional domain, if omitted the curve will not be modified.
+ - 82971430-2212-4f5f-b98a-6897bb5f1989
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+ - Curve with new domain.
+ - 36518480-db10-4d5e-a893-ec6973a86a06
+ - Curve
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+
+
+
+
+
+
+ - Domain of original curve.
+ - a3e25ac3-40c0-418d-8e0f-6e2b93a947dd
+ - Domain
+ - Domain
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+
+
+
+
+
+ - 429cbba9-55ee-4e84-98ea-876c44db879a
+ - Sub Curve
+
+
+
+
+ - Construct a curve from the sub-domain of a base curve.
+ - true
+ - ba4c0568-a456-4dbe-8e22-e5c8fac0c4e0
+ - Sub Curve
+ - Sub Curve
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+ - Base curve
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+ - Base curve
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+ - Sub-domain to extract
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+ - Domain
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+ - Resulting sub curve
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+ - Curve
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+
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+ - 825ea536-aebb-41e9-af32-8baeb2ecb590
+ - Deconstruct Domain
+
+
+
+
+ - Deconstruct a numeric domain into its component parts.
+ - true
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+ - Deconstruct Domain
+ - Deconstruct Domain
+
+
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+ - Base domain
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+
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+ - Start of domain
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+ - Start
+ - Start
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+
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+
+
+
+
+
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+ - End of domain
+ - 61ae71ef-2b0c-4507-a662-e0616c650e85
+ - End
+ - End
+ - false
+ - 0
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+
+
+
+ -
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+
+
+
+
+
+
+
+
+
+
+ - d1a28e95-cf96-4936-bf34-8bf142d731bf
+ - Construct Domain
+
+
+
+
+ - Create a numeric domain from two numeric extremes.
+ - true
+ - ebe3adc1-5994-4a1f-ac99-52997eb93c8e
+ - Construct Domain
+ - Construct Domain
+
+
+
+
+ -
+ 29976
+ 12502
+ 156
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+
+
+
+
+
+ - Start value of numeric domain
+ - c46a52d8-b00e-42a9-a87f-90ce52fa3151
+ - X/2
+ - Domain start
+ - Domain start
+ - false
+ - 61ae71ef-2b0c-4507-a662-e0616c650e85
+ - 1
+
+
+
+
+ -
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+ - 1
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+
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+
+ - 1
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+
+
+
+ - 0
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+
+
+
+
+
+
+
+
+
+ - End value of numeric domain
+ - 8939b31b-ad52-46ef-aa2c-6d3dd129fc7a
+ - Domain end
+ - Domain end
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+
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+
+
+
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+ - Numeric domain between {A} and {B}
+ - 19ec989d-4f8f-4230-ad93-a087c502801a
+ - Domain
+ - Domain
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 8caca608-cbec-4b5e-b846-2a44381f8d99
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
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+ 30160
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+
+
+
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+ - Curve to evaluate
+ - 29e9acc3-b5d4-471b-92fb-8d7fffdb4544
+ - Curve
+ - Curve
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+ - 14cd8521-9bea-4bd0-bae9-e1bd03feb0a3
+ - 1
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+
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+
+ -
+ 30162
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+
+
+
+
+
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+ - Length factor for curve evaluation
+ - ba273dc2-50eb-454b-b5a3-e008ae2640ad
+ - Length
+ - Length
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+ - 1
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+ - 1
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+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 3cfe1a88-33b0-4f6f-96e3-a01ce01741d6
+ - Normalized
+ - Normalized
+ - false
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+ - 1
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+ - true
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+
+
+
+
+
+
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+ - Point at the specified length
+ - 81e678e7-7f20-402a-8540-8cc634777282
+ - Point
+ - Point
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+ -
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+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - d94782f4-7095-479c-a040-e9c3c02952cf
+ - Tangent
+ - Tangent
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+
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+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - 0e831d02-c628-4313-9c1c-afeeb139db07
+ - Parameter
+ - Parameter
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+
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+
+
+
+
+
+ - b7798b74-037e-4f0c-8ac7-dc1043d093e0
+ - Rotate
+
+
+
+
+ - Rotate an object in a plane.
+ - true
+ - fdc0af9d-1009-4395-8b26-c7467ce63011
+ - Rotate
+ - Rotate
+
+
+
+
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+
+
+
+
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+ - Base geometry
+ - 17537732-a07b-4f8a-b805-6785efa36c95
+ - Geometry
+ - Geometry
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+ - 1
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+
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+
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+ - Rotation angle in radians
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+ - Angle
+ - Angle
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+ - 3.1415926535897931
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+ - Rotation plane
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+ - Plane
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+
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+ - Rotated geometry
+ - bb9c9c37-fae0-460f-84a4-c155c07b8c3d
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+ - Geometry
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+ - Transformation data
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+ - Transform
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+ - 8073a420-6bec-49e3-9b18-367f6fd76ac3
+ - Join Curves
+
+
+
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+ - Join as many curves as possible
+ - true
+ - 877fe0e2-ec90-4938-bc0c-97af95ad2fe1
+ - Join Curves
+ - Join Curves
+
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+ - Curves
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+ - bb9c9c37-fae0-460f-84a4-c155c07b8c3d
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+
+
+
+
+
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+ - Preserve direction of input curves
+ - a1ec0b8a-d05d-4d03-a085-2e0d55ab0912
+ - Preserve
+ - Preserve
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+ - false
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+
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+ - 1
+ - Joined curves and individual curves that could not be joined.
+ - f1e2ad83-f6d5-4c7c-8bbc-a40db4728156
+ - Curves
+ - Curves
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+ - 0
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+ - b6236720-8d88-4289-93c3-ac4c99f9b97b
+ - Relay
+
+
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+ - 2
+ - A wire relay object
+ - 0c984e7c-3e34-4228-b9c7-74ea8b06cd49
+ - Relay
+ - Relay
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+ - 7264140a-c5e0-4c3a-a983-d6998925c4bc
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+ - 0bb3d234-9097-45db-9998-621639c87d3b
+ - Bounding Box
+
+
+
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+ - Solve oriented geometry bounding boxes.
+ - true
+ - 8029f111-d066-4ca6-b4e0-f13869524ceb
+ - Bounding Box
+ - Bounding Box
+
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+ - true
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+ - 1
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+ - Content
+ - Content
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+
+
+
+
+
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+ - BoundingBox orientation plane
+ - true
+ - fb62e3b3-adf0-4804-b272-1b4a48ceaa05
+ - Plane
+ - Plane
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+ - Aligned bounding box in world coordinates
+ - f8353a53-1a26-4564-8eed-09dda0547ea8
+ - Box
+ - Box
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+
+
+
+
+ - Allows for customized geometry previews
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+ - false
+ - cf4a968f-1572-4919-a207-6bbd6110a520
+ - Custom Preview
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+ - Geometry to preview
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+ - Evaluate Length
+
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 1897f691-dece-41a0-8b65-be58a471e575
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+ - Evaluate Length
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+ - Vector length
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+ - A group of Grasshopper objects
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+ - f12daa2f-4fd5-48c1-8ac3-5dea476912ca
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+
+
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+ - Mirror an object.
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+ - Mirrored geometry
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+ - Contains a collection of floating point numbers
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+ - Evaluate the curvature of a curve at a specified parameter.
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+
+
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+ - Divide a curve into equal length segments
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+
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+ 29441.81
+ 11697.37
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 7d095d01-b950-4361-8786-1ae5a9cf7937
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 29367
+ 11370
+ 114
+ 64
+
+ -
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+ 11402
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 989b2d4b-1ded-4a6b-b19c-3544e5585d32
+ - Arc
+ - Arc
+ - false
+ - 2715e852-15d7-4c57-a394-887cd106c1bc
+ - 1
+
+
+
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+ -
+ 29369
+ 11372
+ 23
+ 60
+
+ -
+ 29382
+ 11402
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 32f9585c-af66-4dab-9de7-4283921e1f54
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 29422
+ 11372
+ 57
+ 20
+
+ -
+ 29452
+ 11382
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 6621c457-2045-4d6d-8346-b010bc9ee536
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 29422
+ 11392
+ 57
+ 20
+
+ -
+ 29452
+ 11402
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 09713ff0-c29a-4d19-a0d2-99efd4c481c6
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
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+ -
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+ 20
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+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 768e4cbf-a523-45d3-bad3-e2f2cd14cde2
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 29385
+ 11242
+ 100
+ 28
+
+ -
+ 29434
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+
+
+
+
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+ - Input value
+ - 6126f23f-eb65-4603-9253-6bdcdf15b42d
+ - Value
+ - Value
+ - false
+ - 6621c457-2045-4d6d-8346-b010bc9ee536
+ - 1
+
+
+
+
+ -
+ 29387
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+ 32
+ 24
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+ -
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+ 11256
+
+
+
+
+
+
+
+ - Output value
+ - 02e6c6b8-ea5e-46cf-a15b-e8207d369f20
+ - Result
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+
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+
+
+
+
+
+
+
+
+
+
+
+ - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
+ - Quick Graph
+
+
+
+
+ - 1
+ - Display a set of y-values as a graph
+ - 7ad852d9-7928-4d92-9395-befb008fe837
+ - Quick Graph
+ - Quick Graph
+ - false
+ - 0
+ - e23c3036-6a8d-4b62-8856-f016c6dcb118
+ - 1
+
+
+
+
+ -
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+ 10999
+ 150
+ 150
+
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+ 10999.78
+
+ - -1
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - 4a73b8ba-a36e-4566-ae83-9c32ac52c1e8
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
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+ 20
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+ 11638.1
+
+
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+
+
+
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+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 1359a08f-72ea-42e4-b1a0-19b17e514d31
+ - Line
+ - Line
+
+
+
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+ 114
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+
+
+
+
+
+ - Line start point
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+ - Start Point
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+ - false
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+
+
+
+
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+ 29370
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+ 55
+ 20
+
+ -
+ 29399
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+
+
+
+
+
+
+
+ - Line end point
+ - 6124fd14-bb51-4302-88db-15b0f0da5d59
+ - End Point
+ - End Point
+ - false
+ - 32f9585c-af66-4dab-9de7-4283921e1f54
+ - 1
+
+
+
+
+ -
+ 29370
+ 11318
+ 55
+ 20
+
+ -
+ 29399
+ 11328
+
+
+
+
+
+
+
+ - Line segment
+ - 2fb52fce-9241-4af4-8efe-4703deae0902
+ - Line
+ - Line
+ - false
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+
+
+
+
+ -
+ 29455
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+ -
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+
+
+
+
+
+
+
+
+
+
+
+ - ce46b74e-00c9-43c4-805a-193b69ea4a11
+ - Multiplication
+
+
+
+
+ - Mathematical multiplication
+ - true
+ - 74021e08-97c3-4624-aa1c-41dede3604cb
+ - Multiplication
+ - Multiplication
+
+
+
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+ -
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+ 10861
+ 82
+ 44
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+ -
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+
+
+
+
+
+ - 2
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+ - 1
+ - 8ec86459-bf01-4409-baee-174d0d2b13d0
+
+
+
+
+ - First item for multiplication
+ - 107bc1d4-2270-47e0-86b3-73d08924404c
+ - A
+ - A
+ - true
+ - e23c3036-6a8d-4b62-8856-f016c6dcb118
+ - 1
+
+
+
+
+ -
+ 29405
+ 10863
+ 14
+ 20
+
+ -
+ 29413.5
+ 10873
+
+
+
+
+
+
+
+ - Second item for multiplication
+ - d583f711-e13e-429c-9ae2-0ed31fdf7ebe
+ - B
+ - B
+ - true
+ - 2d229841-7231-4094-90e6-4cebaec412ce
+ - 1
+
+
+
+
+ -
+ 29405
+ 10883
+ 14
+ 20
+
+ -
+ 29413.5
+ 10893
+
+
+
+
+
+
+
+ - Result of multiplication
+ - aeca1276-62a6-4e06-a45b-648bb9dfe545
+ - Result
+ - Result
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+ - 0
+
+
+
+
+ -
+ 29449
+ 10863
+ 34
+ 40
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+ -
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+ 10883
+
+
+
+
+
+
+
+
+
+
+
+
+
+ - 57da07bd-ecab-415d-9d86-af36d7073abc
+ - Number Slider
+
+
+
+
+ - Numeric slider for single values
+ - 2d229841-7231-4094-90e6-4cebaec412ce
+ - Number Slider
+ - Number Slider
+ - false
+ - 0
+
+
+
+
+ -
+ 29349
+ 10841
+ 279
+ 20
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+ -
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+ 10841.49
+
+
+
+
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+ - 6
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+ - 0
+ - 0
+ - 0.088888
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - b9ccfa66-c615-4df4-ae11-22a5b93d6176
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 29372
+ 10916
+ 122
+ 64
+
+ -
+ 29452
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+
+
+
+
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+ - Line start point
+ - 2fa04909-a156-4337-aa73-8ffe2dc2f9e9
+ - Start
+ - Start
+ - false
+ - dff36908-4554-4ef1-9edb-5e9226c0f93f
+ - 1
+
+
+
+
+ -
+ 29374
+ 10918
+ 63
+ 20
+
+ -
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+ 10928
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 82e7425a-62ad-4a10-b719-94eefcf8ef75
+ - Direction
+ - Direction
+ - false
+ - 2fb52fce-9241-4af4-8efe-4703deae0902
+ - 1
+
+
+
+
+ -
+ 29374
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+ 63
+ 20
+
+ -
+ 29415
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+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - bfeeccc9-dbc8-4afc-9cf6-50152d4f1a03
+ - -ABS(X)
+ - Length
+ - Length
+ - false
+ - aeca1276-62a6-4e06-a45b-648bb9dfe545
+ - 1
+
+
+
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+
+
+
+
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+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - ef0e52e4-a8c3-4719-bb59-59bd59461acb
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 29467
+ 10918
+ 25
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+ -
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+
+
+
+
+
+
+
+
+
+
+
+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
+
+
+
+ - A panel for custom notes and text values
+ - 05b1223e-91d3-458e-87d9-10379e6fd8c2
+ - Panel
+ - Panel
+ - false
+ - 0.56093490123748779
+ - e23c3036-6a8d-4b62-8856-f016c6dcb118
+ - 1
+ - Double click to edit panel content…
+
+
+
+
+ -
+ 29209
+ 10948
+ 160
+ 274
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+ - 0
+ - 0
+ - 0
+ -
+ 29209.65
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+
+
+
+
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+ -
+ 255;255;255;255
+
+ - true
+ - true
+ - true
+ - false
+ - false
+ - true
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - d4b2efe7-849b-47ee-8cd9-c2994b3437b5
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 29368
+ 10760
+ 144
+ 64
+
+ -
+ 29442
+ 10792
+
+
+
+
+
+ - Curve to evaluate
+ - b0bb001d-2ee0-4bbd-876f-62610684c195
+ - Curve
+ - Curve
+ - false
+ - ef0e52e4-a8c3-4719-bb59-59bd59461acb
+ - 1
+
+
+
+
+ -
+ 29370
+ 10762
+ 57
+ 20
+
+ -
+ 29400
+ 10772
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - f3d7e4a7-b38c-4108-8b95-422cba7edd7d
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 29370
+ 10782
+ 57
+ 20
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+ -
+ 29400
+ 10792
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - c5f5f6ae-2b69-433b-a284-77944c6b4e4a
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
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+ 10802
+ 57
+ 20
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+ 10812
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 953667d4-8eb0-4e29-9cf5-d373a1b74872
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 29457
+ 10762
+ 53
+ 20
+
+ -
+ 29485
+ 10772
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - bc2bdb1c-561d-406d-a17d-59d8f439d6d8
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 29457
+ 10782
+ 53
+ 20
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+ -
+ 29485
+ 10792
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - b3a4b102-dfe2-473a-9f76-cbab7b989fe4
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 45617819-1b31-458d-8fb7-68ec9055833f
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 29380
+ 10659
+ 125
+ 84
+
+ -
+ 29447
+ 10701
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - 7673859a-919d-4c35-9a24-bdefffd93fed
+ - Vertices
+ - Vertices
+ - false
+ - 953667d4-8eb0-4e29-9cf5-d373a1b74872
+ - 1
+
+
+
+
+ -
+ 29382
+ 10661
+ 50
+ 20
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+ -
+ 29408.5
+ 10671
+
+
+
+
+
+
+
+ - Curve degree
+ - 4351b82e-5fcc-43ae-b403-0d9ba8d838a9
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 29382
+ 10681
+ 50
+ 20
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+ -
+ 29408.5
+ 10691
+
+
+
+
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+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 28a2a80a-c47f-437a-9602-85d3145ab217
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 29382
+ 10701
+ 50
+ 20
+
+ -
+ 29408.5
+ 10711
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 72a15862-48b6-4d62-9135-f0785635df23
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 29382
+ 10721
+ 50
+ 20
+
+ -
+ 29408.5
+ 10731
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 2
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - 2e5dee61-e125-4eea-ba69-552af8c1ee2b
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 29462
+ 10661
+ 41
+ 26
+
+ -
+ 29484
+ 10674.33
+
+
+
+
+
+
+
+ - Curve length
+ - 4392f715-ce52-428e-9096-6087aff1b29f
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 29462
+ 10687
+ 41
+ 27
+
+ -
+ 29484
+ 10701
+
+
+
+
+
+
+
+ - Curve domain
+ - 6d5a0a56-02bc-4eb4-a2d0-fc2fc9aad1d1
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 29462
+ 10714
+ 41
+ 27
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+ -
+ 29484
+ 10727.67
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 4ae20df0-1bd6-4c39-95ba-604fa315cd65
+ - 083562af-a50f-425d-863f-33a873156a9c
+ - 08e9a62d-317f-4a06-bfd3-a763a931495e
+ - 683d87a9-6173-47e4-886a-2d3471a19949
+ - 7d095d01-b950-4361-8786-1ae5a9cf7937
+ - 768e4cbf-a523-45d3-bad3-e2f2cd14cde2
+ - 7ad852d9-7928-4d92-9395-befb008fe837
+ - 4a73b8ba-a36e-4566-ae83-9c32ac52c1e8
+ - 1359a08f-72ea-42e4-b1a0-19b17e514d31
+ - 74021e08-97c3-4624-aa1c-41dede3604cb
+ - 2d229841-7231-4094-90e6-4cebaec412ce
+ - b9ccfa66-c615-4df4-ae11-22a5b93d6176
+ - 05b1223e-91d3-458e-87d9-10379e6fd8c2
+ - d4b2efe7-849b-47ee-8cd9-c2994b3437b5
+ - 45617819-1b31-458d-8fb7-68ec9055833f
+ - c6d0db7e-dbff-4e0d-a737-631044d97a7c
+ - d67c3027-de91-4ca2-97dd-4173e69e4677
+ - 1570475c-b015-416b-96eb-c0a731fc6946
+ - 737cab6f-8dc3-4fb7-957b-6c4826b0f606
+ - b8aeba38-f30d-4060-9ec5-7f00fd753ce7
+ - 70949154-1bd6-49cd-99bf-b3457c236e0a
+ - 21
+ - 797f5b2b-4712-4456-8884-5760903abcb3
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
+ - Number
+
+
+
+
+ - Contains a collection of floating point numbers
+ - 26476ded-7557-462f-b1f2-e06eac73396e
+ - Number
+ - Number
+ - false
+ - 380716a6-5071-4978-96bb-67cc49356929
+ - 1
+
+
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+ 10575.01
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - eecb9eef-bf83-410d-8b80-70f6c586828c
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+ - Parameter on curve domain to evaluate
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+ - Point on curve at {t}
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+ - Curvature vector at {t}
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
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+
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+ - Divide a curve into equal length segments
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+ - Contains a collection of generic curves
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+ - One Over X
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+ - Compute one over x.
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+ - Mathematical multiplication
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - Panel
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+ - A panel for custom notes and text values
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+ - Panel
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - ab43a4a9-8d2f-47d6-8da7-ec317f2b4088
+ - Evaluate Length
+ - Evaluate Length
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+ - Length factor for curve evaluation
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - fb959a42-efea-4928-9641-1b99fbf6aba4
+ - Normalized
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+ - Point at the specified length
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+ - Interpolate
+
+
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+ - Create an interpolated curve through a set of points.
+ - true
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+ - Interpolate
+ - Interpolate
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+ - Degree
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+ <fresnel-enabled type="bool">false</fresnel-enabled>
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+ <transparent type="color">1,1,1,1</transparent>
+ <is-physically-based type="bool">false</is-physically-based>
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+ Dim i As Integer
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+ aryText(1) = "Had"
+ aryText(2) = "Another"
+ aryText(3) = "Little"
+ aryText(4) = "One"
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+
+ For i = 0 To data.Count - 1
+ objWriter.WriteLine(data(i))
+ Next
+
+ objWriter.Close()
+
+ End If
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+
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+
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+
+
+
+
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
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+ - Line SDL
+ - Line SDL
+
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+ - Line tangent (direction)
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
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+
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+ - A panel for custom notes and text values
+ - 39128ec6-c1e0-422f-9f24-59e2c03ae3ca
+ - Panel
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+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
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+
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+ - A panel for custom notes and text values
+ - 46033b04-0123-4083-833b-d81d1d872c98
+ - Panel
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - fae7a36e-cd7e-4200-8361-9ae1f10d7baa
+ - Evaluate Length
+ - Evaluate Length
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+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 3ad0c194-c08f-496a-9b05-89419e5a4e60
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+ - Point at the specified length
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+ - Point
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+ - Tangent vector at the specified length
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+ - Curve parameter at the specified length
+ - 4bc9dd48-f7be-446c-8ef0-e76d904e30c8
+ - Parameter
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 9b53753e-35f6-401c-9d17-a191542397e3
+ - Interpolate
+ - Interpolate
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+ - Curve degree
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+ - Periodic curve
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+
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+
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+
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+
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+
+
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 048e9e74-a025-48ed-bc7f-1804a8ab6fe9
+ - KnotStyle
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+
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+ - 2
+
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+
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+ - Resulting nurbs curve
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+ - Curve
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+
+
+
+
+ -
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+ -
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+
+
+
+
+
+
+
+ - Curve length
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+ - Length
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+ -
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+ - Curve domain
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+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 3e2d348b-18d3-48b7-9c09-20e8d4817558
+ - Curvature
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+
+
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+
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+
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+ - Parameter on curve domain to evaluate
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+ - Parameter
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+
+
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+ 53
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+ -
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+
+
+
+
+
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+
+ - Point on curve at {t}
+ - 3e71dd80-bd76-441f-9005-c52e36c99431
+ - Point
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+
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+ 16511
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+ 50
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+ 16537.5
+ -2300
+
+
+
+
+
+
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+ - Curvature vector at {t}
+ - 95b2fbac-9039-4092-9e7e-2600b5247ce7
+ - Curvature
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+ - 0
+
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+ -2290
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+ -
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+ -2280
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - c192cba3-9ad3-4f5e-91ef-2c43abaa6f7f
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
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+ 50
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+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - c4a2cb4e-7408-436e-b468-6d96d1abc5a0
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
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+
+
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+
+ - Arc or Circle to deconstruct
+ - 7edb5bd5-69e5-4fba-bd67-6137f71993c3
+ - Arc
+ - Arc
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+ - 1
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+
+
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+ - Base plane of arc or circle
+ - 019ee3ab-8cba-43fa-9476-75d8179ff405
+ - Base Plane
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+
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+
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+ - 9903ca88-9a9a-4e64-9c40-21541f9b850a
+ - Radius
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+
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+
+
+
+
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+
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+ - Angle domain (in radians) of arc
+ - cc547243-2edf-4130-b96f-7c81e0241868
+ - Angle
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+ - 0
+
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+
+
+
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+
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+
+
+
+
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+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 0fcdcbba-9e69-46b2-bab1-a8d518895265
+ - One Over X
+ - One Over X
+
+
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+ - Input value
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+ - Value
+ - Value
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+ - 9903ca88-9a9a-4e64-9c40-21541f9b850a
+ - 1
+
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+ -2402
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+
+
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+ - Output value
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+ - Result
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+
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - e7e7607e-c631-4878-b0c9-2d4aa74a5b37
+ - Divide Curve
+ - Divide Curve
+
+
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+
+
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+ - a020b483-a119-42f7-8e70-ecab2c6bbb6a
+ - Curve
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+ - 1
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+
+
+
+
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+ - Number of segments
+ - 71e24a15-b52d-48fc-a083-d0e90cee9479
+ - Count
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+ - 1
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+ 33
+ 20
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+
+
+
+
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+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 49767289-701c-4727-ab0a-fadf1600ef19
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
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+ 33
+ 20
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+ -2196
+
+
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+ - 1
+
+
+
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+ - 1
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+
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+ - false
+
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+ - 1
+ - Division points
+ - 6fc57504-222d-4cee-8c51-babfd012a085
+ - Points
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+
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+ 20
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+ -2236
+
+
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+
+
+
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+ - 1
+ - Tangent vectors at division points
+ - dcf524b9-2cc1-41b8-b1ba-94e7116661be
+ - Tangents
+ - Tangents
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+ -2216
+
+
+
+
+
+
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+ - 1
+ - Parameter values at division points
+ - 1493ddb2-cb1f-4144-9db7-cb650fa19857
+ - Parameters
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+ 16527.5
+ -2196
+
+
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+
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+
+
+
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+
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - fa8b3efe-a3f5-4c4f-bbee-013e9c4073f5
+ - b0d33c07-ffd7-4417-acd3-6c789c2eaafe
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+ - 46033b04-0123-4083-833b-d81d1d872c98
+ - fae7a36e-cd7e-4200-8361-9ae1f10d7baa
+ - 9b53753e-35f6-401c-9d17-a191542397e3
+ - 3e2d348b-18d3-48b7-9c09-20e8d4817558
+ - c4a2cb4e-7408-436e-b468-6d96d1abc5a0
+ - 0fcdcbba-9e69-46b2-bab1-a8d518895265
+ - e7e7607e-c631-4878-b0c9-2d4aa74a5b37
+ - 10
+ - 8812a6cb-0b3c-4000-a141-19d0abb45129
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
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+ - 13884579-44d1-4930-96ce-f7b8fa57e3d2
+ - 1
+
+
+
+
+ -
+ 17251
+ -2478
+ 53
+ 30
+
+ -
+ 17279
+ -2463
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 80e67a72-b3d1-4ddb-b814-49eac1d2a822
+ - Parameter
+ - Parameter
+ - false
+ - 71a1909e-94aa-4aff-8f53-8897eacc46c1
+ - 1
+
+
+
+
+ -
+ 17251
+ -2448
+ 53
+ 30
+
+ -
+ 17279
+ -2433
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 056ebfd1-fec0-4cbe-98cc-ab189aecff38
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 17334
+ -2478
+ 50
+ 20
+
+ -
+ 17360.5
+ -2468
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - d15bb60f-ac44-41ad-a38a-34736ff574d6
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 17334
+ -2458
+ 50
+ 20
+
+ -
+ 17360.5
+ -2448
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 43ce9f8d-d7d3-46bd-9d52-7f89e98a71d3
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 17334
+ -2438
+ 50
+ 20
+
+ -
+ 17360.5
+ -2428
+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 08a5e0c5-e998-4403-beed-496c970d983c
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 17261
+ -2544
+ 114
+ 64
+
+ -
+ 17301
+ -2512
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 65b85a79-eebb-4fdd-b410-b1f199efcf0a
+ - Arc
+ - Arc
+ - false
+ - 43ce9f8d-d7d3-46bd-9d52-7f89e98a71d3
+ - 1
+
+
+
+
+ -
+ 17263
+ -2542
+ 23
+ 60
+
+ -
+ 17276
+ -2512
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 45a70db1-1bc4-40d8-8501-a54969724a4e
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 17316
+ -2542
+ 57
+ 20
+
+ -
+ 17346
+ -2532
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - a3959a48-0e9b-4627-9c79-09cd42f8bec5
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 17316
+ -2522
+ 57
+ 20
+
+ -
+ 17346
+ -2512
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 36dbec6c-8c0e-4c2f-bdc7-f1cd53d91b15
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 17316
+ -2502
+ 57
+ 20
+
+ -
+ 17346
+ -2492
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - 79ea9cf1-da5f-4ad3-9d3a-1214a62e2cf5
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 17271
+ -2572
+ 100
+ 28
+
+ -
+ 17320
+ -2558
+
+
+
+
+
+ - Input value
+ - e40933fe-26a8-4ecd-809a-805363937b06
+ - Value
+ - Value
+ - false
+ - a3959a48-0e9b-4627-9c79-09cd42f8bec5
+ - 1
+
+
+
+
+ -
+ 17273
+ -2570
+ 32
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+ -
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+ -2558
+
+
+
+
+
+
+
+ - Output value
+ - 75bc4e8f-33c0-472b-8e28-9b04d144dccd
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 17335
+ -2570
+ 34
+ 24
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+ -
+ 17353.5
+ -2558
+
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 0acbcfea-2599-4fe2-8bd0-71a3de84eee9
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 17255
+ -2416
+ 125
+ 64
+
+ -
+ 17305
+ -2384
+
+
+
+
+
+ - Curve to divide
+ - 8e987a0e-1c08-4630-abdb-0f4ec94320df
+ - Curve
+ - Curve
+ - false
+ - 13884579-44d1-4930-96ce-f7b8fa57e3d2
+ - 1
+
+
+
+
+ -
+ 17257
+ -2414
+ 33
+ 20
+
+ -
+ 17275
+ -2404
+
+
+
+
+
+
+
+ - Number of segments
+ - 59fdd205-629d-4418-ae4f-6e886d9fa83e
+ - Count
+ - Count
+ - false
+ - b52263dc-d073-4865-b181-9e1f37d5704c
+ - 1
+
+
+
+
+ -
+ 17257
+ -2394
+ 33
+ 20
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+ -
+ 17275
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+
+
+
+
+ - 1
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+
+
+
+ - 1
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+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 7062dc57-106a-4b14-87a7-5c4c7e18aee1
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 17257
+ -2374
+ 33
+ 20
+
+ -
+ 17275
+ -2364
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 25c5f35b-ae43-44df-91d3-fc43001bd1eb
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 17320
+ -2414
+ 58
+ 20
+
+ -
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+ -2404
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - ec534ea4-0b75-4519-9cee-6d552eb6fb72
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 17320
+ -2394
+ 58
+ 20
+
+ -
+ 17350.5
+ -2384
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - 71a1909e-94aa-4aff-8f53-8897eacc46c1
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
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+ 58
+ 20
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+ -
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+ -2364
+
+
+
+
+
+
+
+
+
+
+
+ - dd17d442-3776-40b3-ad5b-5e188b56bd4c
+ - Relative Differences
+
+
+
+
+ - Compute relative differences for a list of data
+ - true
+ - cef8760d-1396-4dc5-9148-7b60f7e14cba
+ - Relative Differences
+ - Relative Differences
+
+
+
+
+ -
+ 17252
+ -2600
+ 128
+ 28
+
+ -
+ 17305
+ -2586
+
+
+
+
+
+ - 1
+ - List of data to operate on (numbers or points or vectors allowed)
+ - af39b451-c950-458c-a4f1-ae8f06552f5d
+ - Values
+ - Values
+ - false
+ - 75bc4e8f-33c0-472b-8e28-9b04d144dccd
+ - 1
+
+
+
+
+ -
+ 17254
+ -2598
+ 36
+ 24
+
+ -
+ 17273.5
+ -2586
+
+
+
+
+
+
+
+ - 1
+ - Differences between consecutive items
+ - 8c462630-c2ce-4595-85ae-c8b489103b03
+ - Differenced
+ - Differenced
+ - false
+ - 0
+
+
+
+
+ -
+ 17320
+ -2598
+ 58
+ 24
+
+ -
+ 17350.5
+ -2586
+
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - cc67bdc5-b870-4531-a7d7-5ab87e2a0f24
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 17067
+ -170
+ 125
+ 64
+
+ -
+ 17117
+ -138
+
+
+
+
+
+ - Curve to divide
+ - 1c3c4fa2-302e-476f-aea8-53e3d09811fa
+ - Curve
+ - Curve
+ - false
+ - 705dd4d7-f56e-416f-9836-f58db175bfb4
+ - 1
+
+
+
+
+ -
+ 17069
+ -168
+ 33
+ 20
+
+ -
+ 17087
+ -158
+
+
+
+
+
+
+
+ - Number of segments
+ - 47c32e27-31a5-4d52-ba5d-d934d931a9b9
+ - Count
+ - Count
+ - false
+ - b52263dc-d073-4865-b181-9e1f37d5704c
+ - 1
+
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+
+ -
+ 17069
+ -148
+ 33
+ 20
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+ -138
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+
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+
+ - 1
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+
+ - 1
+ - {0}
+
+
+
+
+ - 10
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+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 68f0eb96-1bff-4500-b698-be679ed1c299
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -128
+ 33
+ 20
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+ -
+ 17087
+ -118
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - c7aa3d3c-6559-4e8f-ba21-a293391d3034
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -168
+ 58
+ 20
+
+ -
+ 17162.5
+ -158
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - b3531740-c0ac-416e-95ae-abcc29b0bec8
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -148
+ 58
+ 20
+
+ -
+ 17162.5
+ -138
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - ab4a7f28-2f73-4975-ad86-f265807a2956
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -128
+ 58
+ 20
+
+ -
+ 17162.5
+ -118
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 207de2f4-1ccb-4e63-b612-9dbbfb219adc
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 17077
+ -106
+ 106
+ 64
+
+ -
+ 17141
+ -74
+
+
+
+
+
+ - Line start point
+ - 6ecb4c4b-2528-4d2a-8b5f-dd757c8a113b
+ - Start
+ - Start
+ - false
+ - 0
+
+
+
+
+ -
+ 17079
+ -104
+ 47
+ 20
+
+ -
+ 17104
+ -94
+
+
+
+
+
+ - 1
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+
+
+
+ - 1
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+
+
+
+
+
+ -
+ 0
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 10eaff22-5f08-4d7f-9686-f4506b6c153b
+ - Direction
+ - Direction
+ - false
+ - 0
+
+
+
+
+ -
+ 17079
+ -84
+ 47
+ 20
+
+ -
+ 17104
+ -74
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
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+ -
+ 1
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 2076898f-59ee-451a-b000-a803e722805b
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 17079
+ -64
+ 47
+ 20
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+ -
+ 17104
+ -54
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+ - 1
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+
+
+
+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 705dd4d7-f56e-416f-9836-f58db175bfb4
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 17156
+ -104
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+ -
+ 17170
+ -74
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 4fd0e820-3728-4b73-9ff8-1aca481a2455
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 17077
+ -507
+ 106
+ 64
+
+ -
+ 17141
+ -475
+
+
+
+
+
+ - Line start point
+ - ee94358e-d4a0-4688-bf19-f49298ec7d34
+ - Start
+ - Start
+ - false
+ - c7aa3d3c-6559-4e8f-ba21-a293391d3034
+ - 1
+
+
+
+
+ -
+ 17079
+ -505
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+ 17104
+ -495
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+
+
+ - 1
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+
+
+
+ - 1
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+
+
+
+
+
+ -
+ 0
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - efb5fe2e-65a5-42db-bd99-4092a8b0859d
+ - Direction
+ - Direction
+ - false
+ - 0
+
+
+
+
+ -
+ 17079
+ -485
+ 47
+ 20
+
+ -
+ 17104
+ -475
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+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 0
+ 1
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - abe696ae-47ac-4d70-8561-0f3eac0cfe62
+ - Length
+ - Length
+ - false
+ - 15a19129-8013-4e49-a652-74258e59a63c
+ - 1
+
+
+
+
+ -
+ 17079
+ -465
+ 47
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+ -
+ 17104
+ -455
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+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - b21050fc-3ab7-4000-9329-12f52070dfda
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 17156
+ -505
+ 25
+ 60
+
+ -
+ 17170
+ -475
+
+
+
+
+
+
+
+
+
+
+
+ - 59e0b89a-e487-49f8-bab8-b5bab16be14c
+ - Panel
+
+
+
+
+ - A panel for custom notes and text values
+ - 15a19129-8013-4e49-a652-74258e59a63c
+ - Panel
+ - Panel
+ - false
+ - 0
+ - 3665d975-851a-4aeb-81e4-a4135dc35dcc
+ - 1
+ - Double click to edit panel content…
+
+
+
+
+ -
+ 17050
+ -441
+ 160
+ 273
+
+ - 0
+ - 0
+ - 0
+ -
+ 17050.96
+ -440.9138
+
+
+
+
+
+ -
+ 255;255;255;255
+
+ - true
+ - true
+ - true
+ - false
+ - false
+ - true
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 646ced7b-b026-4438-8ded-3a20e35c9a8f
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 17058
+ -571
+ 144
+ 64
+
+ -
+ 17132
+ -539
+
+
+
+
+
+ - Curve to evaluate
+ - c461accb-e347-4949-93aa-d42822eec0e9
+ - Curve
+ - Curve
+ - false
+ - b21050fc-3ab7-4000-9329-12f52070dfda
+ - 1
+
+
+
+
+ -
+ 17060
+ -569
+ 57
+ 20
+
+ -
+ 17090
+ -559
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 134e5c54-51bb-4c36-9231-194cae5fd1bb
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 17060
+ -549
+ 57
+ 20
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+ -
+ 17090
+ -539
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - c8d5d638-4152-4f46-a82e-73304bec6bce
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
+ -
+ 17060
+ -529
+ 57
+ 20
+
+ -
+ 17090
+ -519
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 9f9a4844-cc18-47a5-80ca-ad3444ba0459
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 17147
+ -569
+ 53
+ 20
+
+ -
+ 17175
+ -559
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 5bdd38a2-5558-4da9-ba49-37ba4528bb56
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 17147
+ -549
+ 53
+ 20
+
+ -
+ 17175
+ -539
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - cab84f06-14f6-47d4-946a-24eb2000c2fa
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
+ 17147
+ -529
+ 53
+ 20
+
+ -
+ 17175
+ -519
+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - ed2e744d-5378-4804-be80-cb089686ee3c
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 17067
+ -655
+ 125
+ 84
+
+ -
+ 17134
+ -613
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - ada690e9-777e-4f1e-8ba2-a65569b9fd54
+ - Vertices
+ - Vertices
+ - false
+ - 9f9a4844-cc18-47a5-80ca-ad3444ba0459
+ - 1
+
+
+
+
+ -
+ 17069
+ -653
+ 50
+ 20
+
+ -
+ 17095.5
+ -643
+
+
+
+
+
+
+
+ - Curve degree
+ - 57a17d02-fffa-434f-ab7d-bf338cd633f7
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -633
+ 50
+ 20
+
+ -
+ 17095.5
+ -623
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 20db1570-6673-4c40-b916-7f7c7be0f233
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -613
+ 50
+ 20
+
+ -
+ 17095.5
+ -603
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 087b4a46-2a16-4eee-bfd3-d720819500f7
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -593
+ 50
+ 20
+
+ -
+ 17095.5
+ -583
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 2
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - aa60bd7c-4c0d-427f-9452-3b912b701877
+ - Curve
+ - Curve
+ - false
+ - 0
+
+
+
+
+ -
+ 17149
+ -653
+ 41
+ 26
+
+ -
+ 17171
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+
+
+
+
+
+
+
+ - Curve length
+ - 6b0329b9-610c-4811-a615-6f8b82628260
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 17149
+ -627
+ 41
+ 27
+
+ -
+ 17171
+ -613
+
+
+
+
+
+
+
+ - Curve domain
+ - cdc41f74-14ae-4263-a993-0141c48e4c3e
+ - Domain
+ - Domain
+ - false
+ - 0
+
+
+
+
+ -
+ 17149
+ -600
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+ 27
+
+ -
+ 17171
+ -586.3334
+
+
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - f9b748e9-eb58-49da-b807-edd976683c25
+ - Curvature
+ - Curvature
+
+
+
+
+ -
+ 17061
+ -783
+ 137
+ 64
+
+ -
+ 17131
+ -751
+
+
+
+
+
+ - Curve to evaluate
+ - 31cf6fba-f06c-4bdf-830b-ad60570fd628
+ - Curve
+ - Curve
+ - false
+ - aa60bd7c-4c0d-427f-9452-3b912b701877
+ - 1
+
+
+
+
+ -
+ 17063
+ -781
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+ 30
+
+ -
+ 17091
+ -766
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 5826a438-98ef-471c-b261-f42d81e8aa9a
+ - Parameter
+ - Parameter
+ - false
+ - e0df6b8d-1b40-4805-a2f9-5c7a933707c7
+ - 1
+
+
+
+
+ -
+ 17063
+ -751
+ 53
+ 30
+
+ -
+ 17091
+ -736
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - a2fbc22e-9760-49d2-9db4-8f88bc25378a
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 17146
+ -781
+ 50
+ 20
+
+ -
+ 17172.5
+ -771
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - c9a0b030-dc5c-4232-b623-0bfcfd90c844
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 17146
+ -761
+ 50
+ 20
+
+ -
+ 17172.5
+ -751
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 4a774329-dc8e-4544-aee6-21f31b096a21
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 17146
+ -741
+ 50
+ 20
+
+ -
+ 17172.5
+ -731
+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - e24542f1-50bb-4fdf-a219-beb749269411
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 17073
+ -847
+ 114
+ 64
+
+ -
+ 17113
+ -815
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - d0599637-57ab-4a7f-b55b-c79a7baec9f1
+ - Arc
+ - Arc
+ - false
+ - 4a774329-dc8e-4544-aee6-21f31b096a21
+ - 1
+
+
+
+
+ -
+ 17075
+ -845
+ 23
+ 60
+
+ -
+ 17088
+ -815
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 38db707f-ba7c-4b3e-8d8e-9b64857d99d8
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 17128
+ -845
+ 57
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+
+ -
+ 17158
+ -835
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 92a0fe01-0749-46e0-a782-4132d7b32e67
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 17128
+ -825
+ 57
+ 20
+
+ -
+ 17158
+ -815
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 5de7afa7-9dba-48d6-a9e3-531ced38a683
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 17128
+ -805
+ 57
+ 20
+
+ -
+ 17158
+ -795
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - a01f84a6-d003-4d99-90ef-b22e1aef808b
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 17080
+ -875
+ 100
+ 28
+
+ -
+ 17129
+ -861
+
+
+
+
+
+ - Input value
+ - d62e0ac9-bb22-421e-8ef1-da870872082a
+ - Value
+ - Value
+ - false
+ - 92a0fe01-0749-46e0-a782-4132d7b32e67
+ - 1
+
+
+
+
+ -
+ 17082
+ -873
+ 32
+ 24
+
+ -
+ 17099.5
+ -861
+
+
+
+
+
+
+
+ - Output value
+ - a657761b-33cd-420a-bd03-07bbf3501cc8
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 17144
+ -873
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+ 24
+
+ -
+ 17162.5
+ -861
+
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 6865e74d-1f0e-406e-8066-2aff2d9939b5
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 17067
+ -719
+ 125
+ 64
+
+ -
+ 17117
+ -687
+
+
+
+
+
+ - Curve to divide
+ - 32ab5cd7-867c-4fd3-9333-f8b846fbeec6
+ - Curve
+ - Curve
+ - false
+ - aa60bd7c-4c0d-427f-9452-3b912b701877
+ - 1
+
+
+
+
+ -
+ 17069
+ -717
+ 33
+ 20
+
+ -
+ 17087
+ -707
+
+
+
+
+
+
+
+ - Number of segments
+ - 6bd7ab4d-748e-4399-b40f-660ee198535c
+ - Count
+ - Count
+ - false
+ - b52263dc-d073-4865-b181-9e1f37d5704c
+ - 1
+
+
+
+
+ -
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+ -697
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+ 20
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+ -
+ 17087
+ -687
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - 43f82285-8ffa-4880-9b1d-9190afec3104
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 17069
+ -677
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+ 20
+
+ -
+ 17087
+ -667
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - e95bfc7e-4ecf-427f-8d19-ffa3ede65d99
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -717
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+ 20
+
+ -
+ 17162.5
+ -707
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 1a46e180-fc01-438e-9235-e1867b144629
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -697
+ 58
+ 20
+
+ -
+ 17162.5
+ -687
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - e0df6b8d-1b40-4805-a2f9-5c7a933707c7
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 17132
+ -677
+ 58
+ 20
+
+ -
+ 17162.5
+ -667
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - cc67bdc5-b870-4531-a7d7-5ab87e2a0f24
+ - 207de2f4-1ccb-4e63-b612-9dbbfb219adc
+ - 4fd0e820-3728-4b73-9ff8-1aca481a2455
+ - 15a19129-8013-4e49-a652-74258e59a63c
+ - 646ced7b-b026-4438-8ded-3a20e35c9a8f
+ - ed2e744d-5378-4804-be80-cb089686ee3c
+ - f9b748e9-eb58-49da-b807-edd976683c25
+ - e24542f1-50bb-4fdf-a219-beb749269411
+ - a01f84a6-d003-4d99-90ef-b22e1aef808b
+ - 6865e74d-1f0e-406e-8066-2aff2d9939b5
+ - 10
+ - 9cc5a942-58dd-433a-a32b-56a8da0679ef
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 9f7e03cb-c72b-407f-83c3-b5ce5a47944f
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 17879
+ -362
+ 125
+ 64
+
+ -
+ 17929
+ -330
+
+
+
+
+
+ - Curve to divide
+ - 02dffbc4-2bd3-47a6-92c3-5919968a6444
+ - Curve
+ - Curve
+ - false
+ - 4caec567-aebc-4ae9-b5b2-a83e5f91e2a3
+ - 1
+
+
+
+
+ -
+ 17881
+ -360
+ 33
+ 20
+
+ -
+ 17899
+ -350
+
+
+
+
+
+
+
+ - Number of segments
+ - 6b0b8251-5017-4086-8820-ad057c2277b1
+ - Count
+ - Count
+ - false
+ - b52263dc-d073-4865-b181-9e1f37d5704c
+ - 1
+
+
+
+
+ -
+ 17881
+ -340
+ 33
+ 20
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+ -
+ 17899
+ -330
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - fc50fb03-fef8-49cc-8f57-77f3c933e5fa
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 17881
+ -320
+ 33
+ 20
+
+ -
+ 17899
+ -310
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - c04fde18-1685-4258-b0a9-3bc5acc78345
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 17944
+ -360
+ 58
+ 20
+
+ -
+ 17974.5
+ -350
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 22a5711b-e2b7-4c26-9488-3e4f521c9ff5
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 17944
+ -340
+ 58
+ 20
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+ -
+ 17974.5
+ -330
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - a02d8734-c096-4da1-b31c-618567836f50
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 17944
+ -320
+ 58
+ 20
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+ -
+ 17974.5
+ -310
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - ca25fc13-235c-4303-a28f-db2385c732c8
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 17889
+ -298
+ 106
+ 64
+
+ -
+ 17953
+ -266
+
+
+
+
+
+ - Line start point
+ - e86186e6-ef58-4376-a075-7057ab931ac2
+ - Start
+ - Start
+ - false
+ - 0
+
+
+
+
+ -
+ 17891
+ -296
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+ 17916
+ -286
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+ - 1
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+
+
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+ - 1
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+
+ -
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+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 32b6c688-499b-46c6-82b0-bbf5e1ece01b
+ - Direction
+ - Direction
+ - false
+ - 0
+
+
+
+
+ -
+ 17891
+ -276
+ 47
+ 20
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+ 17916
+ -266
+
+
+
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+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
+ 1
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - f268d0d3-5b3c-49ce-b9ce-2933d425e7ae
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 17891
+ -256
+ 47
+ 20
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+ -
+ 17916
+ -246
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 4caec567-aebc-4ae9-b5b2-a83e5f91e2a3
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 17968
+ -296
+ 25
+ 60
+
+ -
+ 17982
+ -266
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 3a759f1c-17b7-4538-8d9f-7950acc16978
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 17889
+ -699
+ 106
+ 64
+
+ -
+ 17953
+ -667
+
+
+
+
+
+ - Line start point
+ - b9e0bb77-0a51-4c79-8d1e-d986ef66f9e9
+ - Start
+ - Start
+ - false
+ - c04fde18-1685-4258-b0a9-3bc5acc78345
+ - 1
+
+
+
+
+ -
+ 17891
+ -697
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+ 20
+
+ -
+ 17916
+ -687
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+
+ -
+ 0
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - b620da49-dc4a-4ef1-b753-24268f5a2616
+ - Direction
+ - Direction
+ - false
+ - 0
+
+
+
+
+ -
+ 17891
+ -677
+ 47
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+
+ -
+ 17916
+ -667
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
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+ 1
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - d7c3f0f4-166e-459f-b757-b3349117c8a2
+ - Length
+ - Length
+ - false
+ - a657761b-33cd-420a-bd03-07bbf3501cc8
+ - 1
+
+
+
+
+ -
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+ -657
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+
+
+
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+
+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
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+ - A panel for custom notes and text values
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+2 = Preserve last three points
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+ - Digit Scroller
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+
+
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+ - Numeric scroller for single numbers
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+ - 33bcf975-a0b2-4b54-99fd-585c893b9e88
+ - Digit Scroller
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+ - Numeric scroller for single numbers
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
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+
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+ - Evaluate the curvature of a curve at a specified parameter.
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+ - Deconstruct Arc
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+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - One Over X
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+ - Compute one over x.
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
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+ - Divide a curve into equal length segments
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+ - Parameters
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+ 23639.5
+ -11268
+
+
+
+
+
+
+
+
+
+
+
+ - 9abae6b7-fa1d-448c-9209-4a8155345841
+ - Deconstruct
+
+
+
+
+ - Deconstruct a point into its component parts.
+ - true
+ - 1ef19e8d-7965-42b2-b5af-b29a75c724c9
+ - Deconstruct
+ - Deconstruct
+
+
+
+
+ -
+ 23543
+ -11384
+ 132
+ 64
+
+ -
+ 23590
+ -11352
+
+
+
+
+
+ - Input point
+ - 88d2e7aa-6d57-4ed8-9f86-a92743858414
+ - Point
+ - Point
+ - false
+ - 02007c77-b14a-485a-bed0-cc01c2275b54
+ - 1
+
+
+
+
+ -
+ 23545
+ -11382
+ 30
+ 60
+
+ -
+ 23561.5
+ -11352
+
+
+
+
+
+
+
+ - Point {x} component
+ - 98815ac8-2551-42c8-94dd-4491d5ccc5d4
+ - X component
+ - X component
+ - false
+ - 0
+
+
+
+
+ -
+ 23605
+ -11382
+ 68
+ 20
+
+ -
+ 23640.5
+ -11372
+
+
+
+
+
+
+
+ - Point {y} component
+ - 81420342-8bbe-42be-b022-3627776d40b6
+ - Y component
+ - Y component
+ - false
+ - 0
+
+
+
+
+ -
+ 23605
+ -11362
+ 68
+ 20
+
+ -
+ 23640.5
+ -11352
+
+
+
+
+
+
+
+ - Point {z} component
+ - 31e747eb-c0a6-4d2f-8aaf-a9e12c1547d3
+ - Z component
+ - Z component
+ - false
+ - 0
+
+
+
+
+ -
+ 23605
+ -11342
+ 68
+ 20
+
+ -
+ 23640.5
+ -11332
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 1
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 28178479-c78d-4f06-84a1-fa22adbb9df1
+ - 60b87593-119b-4488-9d72-9e7e620d1790
+ - f66382f5-2d5a-4716-af83-ec938d891caf
+ - 41ecb4e5-6dc1-44ab-ae18-8a416ea4c953
+ - 1ef19e8d-7965-42b2-b5af-b29a75c724c9
+ - e43a8b01-ce96-4ec0-b61d-e6192785c107
+ - 95f7442c-0309-4dff-9b47-f782ba0fbdbc
+ - ddb53b1a-1aed-481b-8809-ef6793777782
+ - 8
+ - 25570267-152f-4e8a-87e5-760b2bfbc14c
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 05d2958b-ef94-41ba-b6ff-f47158f6f87c
+ - Divide Curve
+ - Divide Curve
+
+
+
+
+ -
+ 23538
+ -9990
+ 141
+ 64
+
+ -
+ 23604
+ -9958
+
+
+
+
+
+ - Curve to divide
+ - 4d8209a3-1765-44ee-b017-cede783a4ad4
+ - Curve
+ - Curve
+ - false
+ - d5feaf5c-6bbf-42cc-9171-b7e67a719cda
+ - 1
+
+
+
+
+ -
+ 23540
+ -9988
+ 49
+ 20
+
+ -
+ 23574
+ -9978
+
+
+
+
+
+
+
+ - Number of segments
+ - e26dacf2-2972-4ce3-beb1-2070dd7de331
+ - X*2
+ - Count
+ - Count
+ - false
+ - b52263dc-d073-4865-b181-9e1f37d5704c
+ - 1
+
+
+
+
+ -
+ 23540
+ -9968
+ 49
+ 20
+
+ -
+ 23574
+ -9958
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - ac3ed619-ceb6-4371-8e14-f8eeaaf5f2a7
+ - Kinks
+ - Kinks
+ - false
+ - 0
+
+
+
+
+ -
+ 23540
+ -9948
+ 49
+ 20
+
+ -
+ 23574
+ -9938
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - 1
+ - Division points
+ - 657e4ec3-ffae-432a-a4b8-8b6e4af87667
+ - Points
+ - Points
+ - false
+ - 0
+
+
+
+
+ -
+ 23619
+ -9988
+ 58
+ 20
+
+ -
+ 23649.5
+ -9978
+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 4ee37ace-0ff1-4ea0-8adc-e3bf61378486
+ - Tangents
+ - Tangents
+ - false
+ - 0
+
+
+
+
+ -
+ 23619
+ -9968
+ 58
+ 20
+
+ -
+ 23649.5
+ -9958
+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - 158e328c-0d0b-41db-b440-5162effd6beb
+ - Parameters
+ - Parameters
+ - false
+ - 0
+
+
+
+
+ -
+ 23619
+ -9948
+ 58
+ 20
+
+ -
+ 23649.5
+ -9938
+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 4edc0cbf-93be-4251-b71e-7d42d6f24d5b
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
+ 23556
+ -10406
+ 106
+ 64
+
+ -
+ 23620
+ -10374
+
+
+
+
+
+ - Line start point
+ - fa7830c0-eb8e-4e0b-9de3-c7f4eef0e01e
+ - Start
+ - Start
+ - false
+ - 8dcc21c9-5d97-48ba-a0fc-17a3de5eb717
+ - 1
+
+
+
+
+ -
+ 23558
+ -10404
+ 47
+ 20
+
+ -
+ 23583
+ -10394
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+
+ -
+ 0
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 6126869e-9a77-4c8c-94e4-0fcc82b8666d
+ - Direction
+ - Direction
+ - false
+ - 8512342c-9aaa-45a1-a05e-205ea7150d06
+ - 1
+
+
+
+
+ -
+ 23558
+ -10384
+ 47
+ 20
+
+ -
+ 23583
+ -10374
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ -
+ 1
+ 0
+ 0
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 729d8840-6fbf-4187-b1d7-af1339cb8cd6
+ - Length
+ - Length
+ - false
+ - c0d52e51-a949-4ce6-b991-82349969dd05
+ - 1
+
+
+
+
+ -
+ 23558
+ -10364
+ 47
+ 20
+
+ -
+ 23583
+ -10354
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - d8675c5d-9431-4928-92b4-25cec3601397
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 23635
+ -10404
+ 25
+ 60
+
+ -
+ 23649
+ -10374
+
+
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - fd0f2fb6-68ad-4f7e-80c4-b18eff8d63b1
+ - Curvature
+ - Curvature
+
+
+
+
+ -
+ 23540
+ -10054
+ 137
+ 64
+
+ -
+ 23610
+ -10022
+
+
+
+
+
+ - Curve to evaluate
+ - cfbd0f1b-d25e-4d9c-a4b2-3fd8f945583f
+ - Curve
+ - Curve
+ - false
+ - d5feaf5c-6bbf-42cc-9171-b7e67a719cda
+ - 1
+
+
+
+
+ -
+ 23542
+ -10052
+ 53
+ 30
+
+ -
+ 23570
+ -10037
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - b06aef3b-deca-4330-b569-420736933fe4
+ - Parameter
+ - Parameter
+ - false
+ - 158e328c-0d0b-41db-b440-5162effd6beb
+ - 1
+
+
+
+
+ -
+ 23542
+ -10022
+ 53
+ 30
+
+ -
+ 23570
+ -10007
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - 8dcc21c9-5d97-48ba-a0fc-17a3de5eb717
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -10052
+ 50
+ 20
+
+ -
+ 23651.5
+ -10042
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - ffb5d35f-6f7e-4a7d-91f4-02add4f97d10
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -10032
+ 50
+ 20
+
+ -
+ 23651.5
+ -10022
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 1dfa9e01-a199-4816-a1ce-8ad3937db031
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -10012
+ 50
+ 20
+
+ -
+ 23651.5
+ -10002
+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 233e814b-23ba-44d0-afcf-cb818f4db06e
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 23552
+ -10118
+ 114
+ 64
+
+ -
+ 23592
+ -10086
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 80adf14f-259e-42a2-a8c4-a3c3f05af07f
+ - Arc
+ - Arc
+ - false
+ - 1dfa9e01-a199-4816-a1ce-8ad3937db031
+ - 1
+
+
+
+
+ -
+ 23554
+ -10116
+ 23
+ 60
+
+ -
+ 23567
+ -10086
+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 7c4f47a7-6661-4e50-9fa3-f93f3ed4bbe7
+ - Base Plane
+ - Base Plane
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -10116
+ 57
+ 20
+
+ -
+ 23637
+ -10106
+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 3806e375-de77-42c4-b9c3-c4bbe1ac5bf9
+ - Radius
+ - Radius
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -10096
+ 57
+ 20
+
+ -
+ 23637
+ -10086
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - ad45707a-96d4-4ed1-879c-b2e727bf1f6c
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
+ -
+ 23607
+ -10076
+ 57
+ 20
+
+ -
+ 23637
+ -10066
+
+
+
+
+
+
+
+
+
+
+
+ - 797d922f-3a1d-46fe-9155-358b009b5997
+ - One Over X
+
+
+
+
+ - Compute one over x.
+ - true
+ - b27c05b9-79ff-4c77-b774-b50e4710ad4e
+ - One Over X
+ - One Over X
+
+
+
+
+ -
+ 23559
+ -10146
+ 100
+ 28
+
+ -
+ 23608
+ -10132
+
+
+
+
+
+ - Input value
+ - a1523690-28a9-4349-9174-4637ddfcf060
+ - Value
+ - Value
+ - false
+ - 3806e375-de77-42c4-b9c3-c4bbe1ac5bf9
+ - 1
+
+
+
+
+ -
+ 23561
+ -10144
+ 32
+ 24
+
+ -
+ 23578.5
+ -10132
+
+
+
+
+
+
+
+ - Output value
+ - 4c90d3c2-9b1f-42d1-9196-77e3205eb880
+ - Result
+ - Result
+ - false
+ - 0
+
+
+
+
+ -
+ 23623
+ -10144
+ 34
+ 24
+
+ -
+ 23641.5
+ -10132
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - 05d2958b-ef94-41ba-b6ff-f47158f6f87c
+ - 4edc0cbf-93be-4251-b71e-7d42d6f24d5b
+ - e1949367-0141-4e5e-afa2-980a8e4b01a7
+ - 354b24da-2bca-4cf1-9d3f-80e0b8a06e43
+ - 6875b1ad-cc6f-47e5-a114-69a47fb59e28
+ - d2d834c2-78a4-496d-bfe5-cf2eab4e5dda
+ - fd0f2fb6-68ad-4f7e-80c4-b18eff8d63b1
+ - 233e814b-23ba-44d0-afcf-cb818f4db06e
+ - b27c05b9-79ff-4c77-b774-b50e4710ad4e
+ - 3ca08063-bd2b-4cdf-b129-92de746d2e96
+ - 991a196f-611e-4029-8a66-2d8bf9baee14
+ - cba66531-0963-4067-815f-f5fc4d238ec0
+ - 2ffee494-6525-4a24-9de5-8350ebfbfab8
+ - 64c76d0e-8017-4edb-b119-a25df3ecaea4
+ - edd7c7f5-5a41-4eaf-b47f-f17f309826b2
+ - 00fde94b-1e4f-461c-b095-b3bd9e5c74a2
+ - 7075397c-7a64-4e9e-95cf-29ee605f7fec
+ - 56fd2a0c-a448-4bbc-96a1-55347dbe097c
+ - 18
+ - f6ea25c1-b9ad-450d-a2e7-28e9613a8e07
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
+ - Line
+
+
+
+
+ - Create a line between two points.
+ - true
+ - 991a196f-611e-4029-8a66-2d8bf9baee14
+ - Line
+ - Line
+
+
+
+
+ -
+ 23552
+ -10326
+ 114
+ 44
+
+ -
+ 23624
+ -10304
+
+
+
+
+
+ - Line start point
+ - 3916f7d7-959a-4fe6-9892-a202674f6ad6
+ - Start Point
+ - Start Point
+ - false
+ - 7c4f47a7-6661-4e50-9fa3-f93f3ed4bbe7
+ - 1
+
+
+
+
+ -
+ 23554
+ -10324
+ 55
+ 20
+
+ -
+ 23583
+ -10314
+
+
+
+
+
+
+
+ - Line end point
+ - f19d7789-507e-45a8-9eff-e74111fa0778
+ - End Point
+ - End Point
+ - false
+ - 8dcc21c9-5d97-48ba-a0fc-17a3de5eb717
+ - 1
+
+
+
+
+ -
+ 23554
+ -10304
+ 55
+ 20
+
+ -
+ 23583
+ -10294
+
+
+
+
+
+
+
+ - Line segment
+ - 8512342c-9aaa-45a1-a05e-205ea7150d06
+ - Line
+ - Line
+ - false
+ - 0
+
+
+
+
+ -
+ 23639
+ -10324
+ 25
+ 40
+
+ -
+ 23653
+ -10304
+
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 00fde94b-1e4f-461c-b095-b3bd9e5c74a2
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 23537
+ -10470
+ 144
+ 64
+
+ -
+ 23611
+ -10438
+
+
+
+
+
+ - Curve to evaluate
+ - 51359563-c158-4d80-8278-cb9239e06c5a
+ - Curve
+ - Curve
+ - false
+ - d8675c5d-9431-4928-92b4-25cec3601397
+ - 1
+
+
+
+
+ -
+ 23539
+ -10468
+ 57
+ 20
+
+ -
+ 23569
+ -10458
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - d9b2b776-ce17-411f-8250-da5f4c95e7e6
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 23539
+ -10448
+ 57
+ 20
+
+ -
+ 23569
+ -10438
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - b769acdd-5cd0-478f-a8ce-589454b965d1
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
+
+ -
+ 23539
+ -10428
+ 57
+ 20
+
+ -
+ 23569
+ -10418
+
+
+
+
+
+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 1636314c-d4aa-43d0-9962-2a885b03b9bf
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 23626
+ -10468
+ 53
+ 20
+
+ -
+ 23654
+ -10458
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - f2144397-6a5c-490d-9da2-be9e0a8dec94
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
+ 23626
+ -10448
+ 53
+ 20
+
+ -
+ 23654
+ -10438
+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - ae1d3c84-5b72-42d6-9144-30e8eda920b3
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
+ 23626
+ -10428
+ 53
+ 20
+
+ -
+ 23654
+ -10418
+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 7075397c-7a64-4e9e-95cf-29ee605f7fec
+ - Interpolate
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+
+
+
+
+ - Allows for customized geometry previews
+ - true
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+ - Custom Preview
+
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+ - Geometry
+ - Geometry
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+ - Allows for customized geometry previews
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+ - 339c0ee1-cf11-444f-8e10-65c9150ea755
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+ - Divide a curve into equal length segments
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+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
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+ -13766
+ 50
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+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 86c87b74-cfd6-4b80-b168-aab9842a2213
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 23552
+ -13872
+ 114
+ 64
+
+ -
+ 23592
+ -13840
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 43994276-c902-4cb2-99fb-afbd3830cd06
+ - Arc
+ - Arc
+ - false
+ - 451ac757-560d-4a3a-9a2b-d7aa9c50417c
+ - 1
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+
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+
+
+
+
+
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+ - Base plane of arc or circle
+ - ef457fc9-4504-43ed-9bb9-7d150503f30b
+ - Base Plane
+ - Base Plane
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+ -13870
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+
+
+
+
+
+
+
+ - Radius of arc or circle
+ - 9aec4777-6c87-4b6c-b180-98a44de34782
+ - Radius
+ - Radius
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+
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+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - 3d7a464c-ae03-4766-9d5e-d8900b083c27
+ - Angle
+ - Angle
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+ - 0
+
+
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+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 704f48b0-16e8-4f9e-a59c-218caff6e758
+ - Line SDL
+ - Line SDL
+
+
+
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+
+
+
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+ - Line start point
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+ - Start
+ - Start
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+
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+ - Line tangent (direction)
+ - 9f3a141f-4ce1-4f1b-b052-e22b823c13a2
+ - Direction
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+ 1
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+ - Line length
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+ - X/8
+ - Length
+ - Length
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+ - 1
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+
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+ - Line segment
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+ - Line
+ - Line
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+
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - f7ba9fcb-72e0-4f8e-83a6-a25dd3e55b8e
+ - c84d633f-e252-40a4-afca-2fb820fa0c66
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+ - c648c3a8-c2dc-49ec-b4b4-46e40cd54c68
+ - 8
+ - a41792ce-987b-4424-975c-2c482feba8bf
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 6fecc635-631b-478c-b183-680db6808dbb
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 23537
+ -14000
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+
+
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+ - Curve to evaluate
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+ - Curve
+ - Curve
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+ - 1
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+
+
+
+
+
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+ - Length factor for curve evaluation
+ - e1e3cf8c-da02-4f70-8fc7-656637a1d689
+ - Length
+ - Length
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+
+
+
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+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 18b1ab25-2c45-4802-8ae7-a1622e28865f
+ - Normalized
+ - Normalized
+ - false
+ - 0
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+
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+ - 1
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+
+
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+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 977d1668-4fbb-4214-b807-cdd36aea5912
+ - Point
+ - Point
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+ - 0
+
+
+
+
+ -
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+ -13998
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+ -
+ 23654
+ -13988
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 0ae8dfec-0072-4b76-b8d1-b68f51f6df62
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
+ -
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+ -13978
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+ 20
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+ -
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+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - 564ccef0-53c0-4018-b624-6df84948ca46
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
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+ -
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+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - b6365660-4c29-4bb8-a823-a38b5b8d7d24
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
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+ -
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+
+
+
+
+
+ - 1
+ - Interpolation points
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+ - Vertices
+ - Vertices
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+ - 977d1668-4fbb-4214-b807-cdd36aea5912
+ - 1
+
+
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+ -14072
+
+
+
+
+
+
+
+ - Curve degree
+ - 7a791416-b071-4d55-80f4-ce73ff55473a
+ - Degree
+ - Degree
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+ - 0
+
+
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+
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+
+
+
+
+ - 3
+
+
+
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+
+
+
+
+
+ - Periodic curve
+ - 7e9b9685-516b-47d3-822c-e64a1bf9923a
+ - Periodic
+ - Periodic
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+
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+
+
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+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - dd8e16b7-f04a-4099-8019-984cbbeb8c53
+ - KnotStyle
+ - KnotStyle
+ - false
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+
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+
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+
+
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+
+ - 2
+
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+
+
+
+
+
+
+ - Resulting nurbs curve
+ - e1c5e7b9-ed46-456f-a0d2-4364b09e4e28
+ - Curve
+ - Curve
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+
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+
+
+
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+ - Curve length
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+ - Length
+ - Length
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+
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+
+ -
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+
+
+
+
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+ - Curve domain
+ - 1b4784b8-dc39-4153-9ad4-9eaa74e9b82e
+ - Domain
+ - Domain
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+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - b0ab3d32-f1d4-49ed-b07a-62fafb765703
+ - Divide Curve
+ - Divide Curve
+
+
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+
+
+
+
+
+ - Curve to divide
+ - 9b12f288-bd6a-43d8-9ce7-c59a0d0c791e
+ - Curve
+ - Curve
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+ - 1a5e2090-0f2d-4a5b-8bae-46486ab54761
+ - 1
+
+
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+
+
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+ - Number of segments
+ - cb054e36-9167-43ae-b6a4-3e43c159cd5d
+ - Count
+ - Count
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+ - 1
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+
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+ - 10
+
+
+
+
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+
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+ - Split segments at kinks
+ - c74a88ab-f625-45ea-b8fc-8efa648dfd18
+ - Kinks
+ - Kinks
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+ - 1
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+ - Points
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+
+
+
+
+
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+ - 1
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+ - Tangents
+ - Tangents
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+
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+
+
+
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+ - 1
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+ - f56ec696-0599-48e5-837c-98baff38f683
+ - Parameters
+ - Parameters
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+
+
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+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - ff209b95-2b63-426f-8e5f-33595fa25049
+ - Line SDL
+ - Line SDL
+
+
+
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+
+
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+ - Start
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+
+
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+
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+
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+ 0
+
+
+
+
+
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+
+
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+ - Line tangent (direction)
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+ - Direction
+ - Direction
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+
+
+
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+
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+ 0
+
+
+
+
+
+
+
+
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+ - Line length
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+ - Length
+ - Length
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+ - 1
+
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+ - 1
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+
+
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+
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+
+
+
+
+
+
+
+
+
+
+ - Line segment
+ - 1a5e2090-0f2d-4a5b-8bae-46486ab54761
+ - Line
+ - Line
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+ - 0
+
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+
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+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - be48b823-b481-43b7-a2d1-4ed3939fb5e4
+ - Line SDL
+ - Line SDL
+
+
+
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+ -
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+
+
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+ - Start
+ - Start
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+
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+ - Line tangent (direction)
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+ - Direction
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+ - Line length
+ - 2d8c1d96-331a-4cc2-aaaa-13ec7d531f80
+ - Length
+ - Length
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+
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+ - Line
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+
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+ - 84627490-0fb2-4498-8138-ad134ee4cb36
+ - Curve | Curve
+
+
+
+
+ - Solve intersection events for two curves.
+ - true
+ - e9acf08e-2ed6-44fe-993d-e912df01e7d2
+ - Curve | Curve
+ - Curve | Curve
+
+
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+ -
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+ 146
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+
+
+
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+
+ - First curve
+ - 119b181c-fd99-4773-b694-ba525812c390
+ - Curve A
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+ - Evaluate Length
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+
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+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 7c6d63e6-1c31-481e-91bc-f1fc89b9dc0b
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+ - Evaluate Length
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
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+ - Count
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+
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+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
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+
+
+
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+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
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+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 9b0abf1c-8fa9-4110-844e-bfdb36a1e897
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+ - Deconstruct Arc
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+
+
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+ - Retrieve the base plane, radius and angle domain of an arc.
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+ - Line SDL
+
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+ - Create a line segment defined by start point, tangent and length.}
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+
+
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - ea026a10-bf56-444e-81b8-f06efb8d75ee
+ - Evaluate Length
+ - Evaluate Length
+
+
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+ - Length factor for curve evaluation
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+
+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 088e3dd9-8357-494d-ba4a-85d9b4c3c005
+ - Normalized
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+ - Point at the specified length
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
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+ - Interpolate
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+ - Divide a curve into equal length segments
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+ - Line SDL
+
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+ - Create a line segment defined by start point, tangent and length.}
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+
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+
+
+
+
+
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+ - Line length
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+ - X/32
+ - Length
+ - Length
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
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+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
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+
+
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+
+
+
+
+
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+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 7f62bddf-4d64-4cb5-a9b5-6accfdf5701a
+ - Evaluate Length
+ - Evaluate Length
+
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+
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+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - f6b30b6c-2d5f-4ace-a9e4-1687ba47f05e
+ - Normalized
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+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 264cdf2b-680c-4d7e-9bf5-a9026fc0a723
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+ - Interpolate
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+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
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+ - Divide a curve into equal length segments
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+ - Split segments at kinks
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
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+ - Create a line segment defined by start point, tangent and length.}
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+ - Line SDL
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+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 6cbe3854-abf9-4774-b60b-577dbc35b3ed
+ - Line SDL
+ - Line SDL
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+ - 84627490-0fb2-4498-8138-ad134ee4cb36
+ - Curve | Curve
+
+
+
+
+ - Solve intersection events for two curves.
+ - true
+ - ea56ca80-8976-45e8-86ff-396bd8ee7e5d
+ - Curve | Curve
+ - Curve | Curve
+
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+ - 1
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+ - 1
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+ - Params A
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+ - 9abae6b7-fa1d-448c-9209-4a8155345841
+ - Deconstruct
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+ - Deconstruct a point into its component parts.
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+ - Deconstruct
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+ - Z component
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+
+ - Amount of transparency (0.0 = opaque, 1.0 = transparent
+ - cf3f6424-d950-4d32-88e7-1eddc4e48ce5
+ - Transparency
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+
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+
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+
+
+
+
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+ - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
+ - 10ef69e9-a367-4918-9b04-f19755a58892
+ - Shine
+ - Shine
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+
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+
+
+
+
+
+
+
+
+
+
+ - Resulting material
+ - 554167d3-812d-4b36-9129-3625f018b1ff
+ - Material
+ - Material
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+
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+
+
+
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+
+ - 537b0419-bbc2-4ff4-bf08-afe526367b2c
+ - Custom Preview
+
+
+
+
+ - Allows for customized geometry previews
+ - true
+ - 772ffbba-1684-46e6-b635-c1bbc5a95b78
+ - Custom Preview
+ - Custom Preview
+
+
+
+
+
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+
+
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+ - Geometry
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+ - The material override
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+ - Material
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+
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+
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+
+
+
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+ - 3
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+ 255;255;255;255
+
+ - A group of Grasshopper objects
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+
+
+
+
+
+
+
+
+
+
+ - 339c0ee1-cf11-444f-8e10-65c9150ea755
+ - Colour Picker
+
+
+
+
+ - Provides a colour picker object
+ - ec304de3-1378-4608-80bc-e8033b983494
+ - Colour Picker
+ - Colour Picker
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+ 255;176;176;176
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+
+
+
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+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - c98fc4b1-e7a9-4d9c-a5ea-bb8d2dc8c8ae
+ - Divide Curve
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+
+
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+
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+
+
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+ - Curve to divide
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+
+
+
+
+
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+ - Number of segments
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+ - Count
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+
+
+
+
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+
+
+
+
+
+
+
+
+
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+ - Split segments at kinks
+ - 76eef19c-bffc-4ba6-8b65-1b0a4a578681
+ - Kinks
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+
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+
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+
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+
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+ - 1
+ - Division points
+ - 97edab55-d6f3-4bed-bdc5-04fae2612290
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+
+
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+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 657bcddd-2666-47f6-bfd2-88ef96e5a4e8
+ - Tangents
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+
+
+
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+ 23611
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+
+
+
+
+
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+ - 1
+ - Parameter values at division points
+ - 57cd8e67-35c6-49ca-a2e1-ce1c3d94edd6
+ - Parameters
+ - Parameters
+ - false
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+
+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d
+ - Curvature
+
+
+
+
+ - Evaluate the curvature of a curve at a specified parameter.
+ - true
+ - 60bf6fcf-492b-46bb-b01a-c444f86d666b
+ - Curvature
+ - Curvature
+
+
+
+
+ -
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+ 64
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+
+
+
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+ - Curve to evaluate
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+ - Curve
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+ - false
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+
+
+
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+
+
+
+
+
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+ - Parameter on curve domain to evaluate
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+ - Parameter
+ - Parameter
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+
+
+
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+ 23542
+ -18575
+ 53
+ 30
+
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+ 23570
+ -18560
+
+
+
+
+
+
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+ - Point on curve at {t}
+ - 77b78f5d-15b6-4df5-8345-3d88b9b77c06
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
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+ 23625
+ -18605
+ 50
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+ -18595
+
+
+
+
+
+
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+ - Curvature vector at {t}
+ - 5554f25b-55e3-44a3-82d2-3f551d715b5e
+ - Curvature
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+ - false
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+
+
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+ -18585
+ 50
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+ -18575
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 17bd6930-d6ec-4b4f-a00a-9d5e40e5e40a
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
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+ 23625
+ -18565
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+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - 63b65c01-a287-4d3c-94d1-3dc8cabb3bad
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 23552
+ -18671
+ 114
+ 64
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+ -
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+ -18639
+
+
+
+
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+ - Arc or Circle to deconstruct
+ - b5f2ac75-698c-4388-9434-03563e07e6be
+ - Arc
+ - Arc
+ - false
+ - 17bd6930-d6ec-4b4f-a00a-9d5e40e5e40a
+ - 1
+
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+
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+ 23554
+ -18669
+ 23
+ 60
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+ -18639
+
+
+
+
+
+
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+ - Base plane of arc or circle
+ - 2c6f810d-7a11-43ac-a40b-544d728007c5
+ - Base Plane
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+ - false
+ - 0
+
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+
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+ 23607
+ -18669
+ 57
+ 20
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+
+
+
+
+
+
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+ - Radius of arc or circle
+ - 8d97889f-867b-43b3-8d30-a2b2d2789ecd
+ - Radius
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+ - false
+ - 0
+
+
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+ 23607
+ -18649
+ 57
+ 20
+
+ -
+ 23637
+ -18639
+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - de0a266c-8fa8-4db0-a65d-41eb6f539655
+ - Angle
+ - Angle
+ - false
+ - 0
+
+
+
+
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+ 23607
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+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 765f3b60-7b54-4a95-af26-0e74b6d0045a
+ - Line SDL
+ - Line SDL
+
+
+
+
+ -
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+ 122
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+ -18703
+
+
+
+
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+ - Line start point
+ - 4ec6d486-c4b5-4f27-975f-f09a7f7a064a
+ - Start
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+ - false
+ - 6ac7cb03-1a23-4f04-a5dc-db474dea2962
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+
+
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+ 23550
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+ 63
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+ -18723
+
+
+
+
+
+
+
+ - Line tangent (direction)
+ - 6be1941f-bf1b-4723-ad91-800415c1b67e
+ - Direction
+ - Direction
+ - false
+ - 5e4fbc47-ac24-4565-afb2-029535d953ec
+ - 1
+
+
+
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+ 23550
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+ 63
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+ -18703
+
+
+
+
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+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ -
+ 0
+ 0
+ 1
+
+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - 68c46152-6f38-42f4-99d0-858b7b3fc601
+ - X/64
+ - Length
+ - Length
+ - false
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+ - 1
+
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+ 23550
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+
+
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+
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+ - 1
+
+
+
+
+
+
+
+
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+ - Line segment
+ - 4f40aa16-1508-4f55-a29e-95d6f2d32958
+ - Line
+ - Line
+ - false
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+
+
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+ -18733
+ 25
+ 60
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+ -18703
+
+
+
+
+
+
+
+
+
+
+
+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - c98fc4b1-e7a9-4d9c-a5ea-bb8d2dc8c8ae
+ - 60bf6fcf-492b-46bb-b01a-c444f86d666b
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+ - 8
+ - ca5712ac-10e4-485c-b916-4805fc4f5dcb
+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - b17e389e-9e35-4c7f-a943-c918aded7ee4
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
+ 23537
+ -18799
+ 144
+ 64
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+ -
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+ -18767
+
+
+
+
+
+ - Curve to evaluate
+ - 42b8814e-f699-4783-8da2-cd0ca9c21966
+ - Curve
+ - Curve
+ - false
+ - 4f40aa16-1508-4f55-a29e-95d6f2d32958
+ - 1
+
+
+
+
+ -
+ 23539
+ -18797
+ 57
+ 20
+
+ -
+ 23569
+ -18787
+
+
+
+
+
+
+
+ - Length factor for curve evaluation
+ - 832e7da7-f157-4a63-9483-185dbb161b07
+ - Length
+ - Length
+ - false
+ - 0
+
+
+
+
+ -
+ 23539
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+ 57
+ 20
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+
+
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+ - 1
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+
+
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+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 4e4bc93f-d3df-4ad2-ac9e-68aed3f90fab
+ - Normalized
+ - Normalized
+ - false
+ - 0
+
+
+
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+ 23539
+ -18757
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+
+
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+
+
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+ - 1
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+
+
+
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+ - true
+
+
+
+
+
+
+
+
+
+
+ - Point at the specified length
+ - 09f8ff3f-8bce-4f0f-bbbe-7a2d4cf5034e
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 23626
+ -18797
+ 53
+ 20
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+ -
+ 23654
+ -18787
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - 18368b3b-b87a-4da5-896d-718bd3f09a76
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
+
+
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+ 23626
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+ 53
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+ -
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+
+
+
+
+
+
+
+ - Curve parameter at the specified length
+ - 7aa2bbd8-455b-4f1f-a6de-219b0a87837e
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
+
+
+ -
+ 23626
+ -18757
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+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - 9e3a1af0-5543-4b82-a2f6-f316ee312ac5
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 23546
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+ 125
+ 84
+
+ -
+ 23613
+ -18841
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - 7a45e612-48a1-4c90-b1b5-94d188f9adbe
+ - Vertices
+ - Vertices
+ - false
+ - 09f8ff3f-8bce-4f0f-bbbe-7a2d4cf5034e
+ - 1
+
+
+
+
+ -
+ 23548
+ -18881
+ 50
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+
+ -
+ 23574.5
+ -18871
+
+
+
+
+
+
+
+ - Curve degree
+ - 95cfa676-432b-4762-acfd-d2117bd67409
+ - Degree
+ - Degree
+ - false
+ - 0
+
+
+
+
+ -
+ 23548
+ -18861
+ 50
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+ -18851
+
+
+
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+ - 1
+
+
+
+
+ - 1
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+
+
+
+
+ - 3
+
+
+
+
+
+
+
+
+
+
+ - Periodic curve
+ - 7cbdf7a0-52f7-4492-92e1-dea5bffa2f69
+ - Periodic
+ - Periodic
+ - false
+ - 0
+
+
+
+
+ -
+ 23548
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+ 50
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+ -
+ 23574.5
+ -18831
+
+
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+ - 1
+
+
+
+
+ - 1
+ - {0}
+
+
+
+
+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - 9505e8f3-736d-424c-9a6a-72be4f656252
+ - KnotStyle
+ - KnotStyle
+ - false
+ - 0
+
+
+
+
+ -
+ 23548
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+ 50
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+
+
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+ - 1
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+ - 1
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+
+
+
+
+ - 2
+
+
+
+
+
+
+
+
+
+
+ - Resulting nurbs curve
+ - 6f353ce2-6891-4d8b-9288-ea4ae0e7f62d
+ - Curve
+ - Curve
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+ - 0
+
+
+
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+ 41
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+ -
+ 23542
+ -19850
+ 53
+ 30
+
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+ -19835
+
+
+
+
+
+
+
+ - Parameter on curve domain to evaluate
+ - 790a228a-830d-4237-b0c8-98e40c4bff79
+ - Parameter
+ - Parameter
+ - false
+ - 8ae38fee-4420-4a16-988f-8827d939e1e7
+ - 1
+
+
+
+
+ -
+ 23542
+ -19820
+ 53
+ 30
+
+ -
+ 23570
+ -19805
+
+
+
+
+
+
+
+ - Point on curve at {t}
+ - cc4f26fb-97f0-4fc3-be34-11647591c5a4
+ - Point
+ - Point
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -19850
+ 50
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+
+ -
+ 23651.5
+ -19840
+
+
+
+
+
+
+
+ - Curvature vector at {t}
+ - 517a0b41-dfae-47d1-b887-1769ca687e43
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -19830
+ 50
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+ -
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+ -19820
+
+
+
+
+
+
+
+ - Curvature circle at {t}
+ - 1d2bcb52-46de-4554-979c-fd57ac677a67
+ - Curvature
+ - Curvature
+ - false
+ - 0
+
+
+
+
+ -
+ 23625
+ -19810
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+ 23651.5
+ -19800
+
+
+
+
+
+
+
+
+
+
+
+ - 23862862-049a-40be-b558-2418aacbd916
+ - Deconstruct Arc
+
+
+
+
+ - Retrieve the base plane, radius and angle domain of an arc.
+ - true
+ - bbc08696-fa7c-4719-acd8-e884055c8122
+ - Deconstruct Arc
+ - Deconstruct Arc
+
+
+
+
+ -
+ 23552
+ -19916
+ 114
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+ -
+ 23592
+ -19884
+
+
+
+
+
+ - Arc or Circle to deconstruct
+ - 7e4f0e43-3396-48cb-9a79-6e7d80b1bc37
+ - Arc
+ - Arc
+ - false
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+ - 1
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+
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+ -19914
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+
+
+
+
+
+
+
+ - Base plane of arc or circle
+ - 5abf42ef-3e46-4822-94f4-eff7708e69de
+ - Base Plane
+ - Base Plane
+ - false
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+ -19914
+ 57
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+ -19904
+
+
+
+
+
+
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+ - Radius of arc or circle
+ - 7b35b25e-ca94-48fc-a3e2-e8ec7920f6f4
+ - Radius
+ - Radius
+ - false
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+
+
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+ 20
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+
+
+
+
+
+
+
+ - Angle domain (in radians) of arc
+ - daca88e6-c2b5-494f-a6c3-6bfe4832bc9e
+ - Angle
+ - Angle
+ - false
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+
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+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - c12ed467-2403-4f75-9ddc-6e1beaf2de8b
+ - Line SDL
+ - Line SDL
+
+
+
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+ -
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+
+
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+ - Line start point
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+ - Start
+ - Start
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+ - Line tangent (direction)
+ - f2f69919-792a-4791-aca5-828bf564911f
+ - Direction
+ - Direction
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+ 1
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+
+
+
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+ - Line length
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+ - X/128
+ - Length
+ - Length
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+ - 1
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+
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+ - Line segment
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+ - Line
+ - Line
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+ -
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+
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+ - c552a431-af5b-46a9-a8a4-0fcbc27ef596
+ - Group
+
+
+
+
+ - 3
+ -
+ 255;255;255;255
+
+ - A group of Grasshopper objects
+ - cb47f2d7-e414-4b43-833e-9fdc498f2aaf
+ - 5d4e91dd-5dcd-4451-a2b1-48ba61d31e66
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+ - acd0883c-a13c-42b0-865f-2683482429ce
+ - 8
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+ - Group
+
+
+
+
+
+
+
+
+
+
+ - 6b021f56-b194-4210-b9a1-6cef3b7d0848
+ - Evaluate Length
+
+
+
+
+ - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
+ - true
+ - 346b4f31-eaae-4998-985b-aac4579d704c
+ - Evaluate Length
+ - Evaluate Length
+
+
+
+
+ -
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+ - Curve to evaluate
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+ - Curve
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+ - 1
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+ -20042
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+ 20
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+ -20032
+
+
+
+
+
+
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+ - Length factor for curve evaluation
+ - e4c03211-91c3-4151-a906-e640a178ac3a
+ - Length
+ - Length
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+
+
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+ - 1
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+
+
+
+
+ - 1
+
+
+
+
+
+
+
+
+
+
+ - If True, the Length factor is normalized (0.0 ~ 1.0)
+ - 8e499788-8db3-429e-99f5-66d4b7a0bd68
+ - Normalized
+ - Normalized
+ - false
+ - 0
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+ - 1
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+ - true
+
+
+
+
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+
+
+
+
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+ - Point at the specified length
+ - 5f71d450-6241-4ae8-8afe-dacceb48ee64
+ - Point
+ - Point
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+ - 0
+
+
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+ -
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+ -20042
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+ 20
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+ -
+ 23654
+ -20032
+
+
+
+
+
+
+
+ - Tangent vector at the specified length
+ - ffea33c6-e10f-48a8-be49-4364de194982
+ - Tangent
+ - Tangent
+ - false
+ - 0
+
+
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+ -
+ 23626
+ -20022
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+
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+
+
+
+
+
+ - Curve parameter at the specified length
+ - e1be19d3-8c3f-4f1c-a8f4-9a530bc9168e
+ - Parameter
+ - Parameter
+ - false
+ - 0
+
+
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+
+
+
+
+
+
+
+
+
+
+
+ - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
+ - Interpolate
+
+
+
+
+ - Create an interpolated curve through a set of points.
+ - true
+ - df3528ab-15eb-43ae-943a-ef33afc621a2
+ - Interpolate
+ - Interpolate
+
+
+
+
+ -
+ 23546
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+ -
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+ -20086
+
+
+
+
+
+ - 1
+ - Interpolation points
+ - e120a419-e229-4939-a4cb-4342675f2158
+ - Vertices
+ - Vertices
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+ - 5f71d450-6241-4ae8-8afe-dacceb48ee64
+ - 1
+
+
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+ -
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+ -20116
+
+
+
+
+
+
+
+ - Curve degree
+ - a0224ecd-10b8-456f-b81a-ad43c1c30e9b
+ - Degree
+ - Degree
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+ - 0
+
+
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+ - 1
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+
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+ - 3
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+
+
+
+
+
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+ - Periodic curve
+ - 8b4d5959-21d7-41f6-92d6-f9564ee36420
+ - Periodic
+ - Periodic
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+ - 0
+
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+ - 1
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+ - 1
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+
+
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+ - false
+
+
+
+
+
+
+
+
+
+
+ - Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
+ - ee591378-4f57-4afb-a5d6-339edfb9186b
+ - KnotStyle
+ - KnotStyle
+ - false
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+
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+ - 1
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+
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+ - 2
+
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+
+
+
+
+
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+ - Resulting nurbs curve
+ - 54b68e1e-09c5-4df3-bbbb-9fda4dfd9d9f
+ - Curve
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+
+
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+
+
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+
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+ - Curve length
+ - 578ac840-7816-4777-a243-8c29ab6ce185
+ - Length
+ - Length
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+
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+ -
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+
+
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+
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+ - Curve domain
+ - 0bb103c7-63e7-46b1-b370-9f55ec917d04
+ - Domain
+ - Domain
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+ - 0
+
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+
+
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+
+
+
+
+
+
+
+
+ - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
+ - Divide Curve
+
+
+
+
+ - Divide a curve into equal length segments
+ - true
+ - 98cd5e2f-21df-4311-ac8e-38fdc988e57a
+ - Divide Curve
+ - Divide Curve
+
+
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+ -
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+
+
+
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+ - Curve to divide
+ - 4e9be318-3ff8-4fe4-b2b8-dc09b7abe582
+ - Curve
+ - Curve
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+ - 14540788-792d-4229-b55b-e5f1a04feef1
+ - 1
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+
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+
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+
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+
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+ - Number of segments
+ - 5d0c6765-a152-450b-974d-d370b7116cb1
+ - Count
+ - Count
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+ - 469ffda2-8f5e-46a5-a731-41282aebb5e1
+ - 1
+
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+ - 1
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+
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+ - 10
+
+
+
+
+
+
+
+
+
+
+ - Split segments at kinks
+ - c63004fd-d053-4722-a0fd-95f855de5a3a
+ - Kinks
+ - Kinks
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+
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+ - 1
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+ - Points
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+
+
+
+
+
+
+
+ - 1
+ - Tangent vectors at division points
+ - 31c66636-d5b2-45ca-817a-fb82bd55a633
+ - Tangents
+ - Tangents
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+ - 0
+
+
+
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+
+
+
+
+
+
+
+ - 1
+ - Parameter values at division points
+ - a74f4475-0c40-48cf-846f-54cc2af77f23
+ - Parameters
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+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 39b93182-d88f-4121-80c5-86c782a19946
+ - Line SDL
+ - Line SDL
+
+
+
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+ -
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+ 106
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+ -
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+
+
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+ - Start
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+
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+
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+ 0
+
+
+
+
+
+
+
+
+
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+ - Line tangent (direction)
+ - 23165a2d-6bdc-4141-bc8d-5405486c23fe
+ - Direction
+ - Direction
+ - false
+ - 0
+
+
+
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+ -
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+ 47
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+ -19224
+
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+ - 1
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+
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+ - Line length
+ - 98d1db57-9e21-458e-b4eb-c6e0c5817fba
+ - Length
+ - Length
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+ - 2481ae11-4399-4528-8905-02b5da10c4b0
+ - 1
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+
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+
+ - Line segment
+ - 14540788-792d-4229-b55b-e5f1a04feef1
+ - Line
+ - Line
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+
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+
+
+
+
+
+
+
+
+
+
+
+ - 4c619bc9-39fd-4717-82a6-1e07ea237bbe
+ - Line SDL
+
+
+
+
+ - Create a line segment defined by start point, tangent and length.}
+ - true
+ - 7d484f7a-65a2-4c45-9ea7-1fa0717594af
+ - Line SDL
+ - Line SDL
+
+
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+ -
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+
+
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+ - 2c36ccbf-0cc2-4a42-bd0b-6d064877a507
+ - Start
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+
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+
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+
+
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+ - Line tangent (direction)
+ - 3ea4296d-88c5-42b3-bfb6-0b6c0d410424
+ - Direction
+ - Direction
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+ - 0
+
+
+
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+
+
+
+
+
+
+
+
+
+
+ - Line length
+ - ef1b0024-d396-4c3a-918f-0272c5a200a3
+ - Length
+ - Length
+ - false
+ - 0
+
+
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