This command produces a square surface given 3 or 4 curves. This resulting square surface is created within the intersecting region of the selected curves. The order of selection is important and the curves must intersect or their ends must meet.You must specify one continuity type flag for each selected curve. If continuity type is 1 (fixed, no tangent continuity) then the curveFitCheckpoints flag (cfc) is not required.
Long name (short name) | Argument Types | Properties | |
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caching (cch) | bool | ||
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constructionHistory (ch) | bool | ||
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continuityType1 (ct1) | int | ||
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continuityType2 (ct2) | int | ||
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continuityType3 (ct3) | int | ||
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continuityType4 (ct4) | int | ||
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curveFitCheckpoints (cfc) | int | ||
The number of points per span to check the tangency deviation between the boundary curve and the created tangent square surface. Only available for the tangent continuity type. Default:5 |
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endPointTolerance (ept) | float | ||
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name (n) | unicode | ||
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nodeState (nds) | int | ||
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object (o) | bool | ||
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polygon (po) | int | ||
The value of this argument controls the type of the object created by this operation 0: nurbs surface1: polygon (use nurbsToPolygonsPref to set the parameters for the conversion)2: subdivision surface (use nurbsToSubdivPref to set the parameters for the conversion)3: Bezier surface4: subdivision surface solid (use nurbsToSubdivPref to set the parameters for the conversion)Flag can have multiple arguments, passed either as a tuple or a list. |
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rebuildCurve1 (rc1) | bool | ||
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rebuildCurve2 (rc2) | bool | ||
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rebuildCurve3 (rc3) | bool | ||
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rebuildCurve4 (rc4) | bool | ||
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Derived from mel command maya.cmds.squareSurface
Example:
import pymel.core as pm
# Creating square surfaces with three curves and fixed continuity type:
crv1 = pm.curve( d=3, p=( (8, 0, 3), (5, 0, 3), (2, 0, 2), (0, 0, 0)) )
crv2 = pm.curve( d=3, p=( (8, 0, -4), (5, 0, -3), (2, 0, -2), (0, 0, 0)) )
crv3 = pm.curve( d=3, p=( (8, 0, 3), (9, 3, 2), (11, 3, 1), (8, 0, -4)) )
# These curves form a rough triangle shape pointing at the origin.
pm.squareSurface( crv3, crv1, crv2, ct1=1, ct2=1, ct3=1 )
# Result: [u'squareSurface1', u'squareSrf1'] #
# Creating square surfaces with four curves, tangent continuity
# type and to use 6 points per span in checking the continuity:
crv1 = pm.curve( d=3, p=( (-2, 0, 4), (-2, 0, 5), (1, 0, 3), (3, 0, 4), (6, 0, 5) ) )
crv2 = pm.curve( d=3, p=( (6, 0, 5), (8, 0, 2), (8, 0, -3), (7, 0, -4 ) ) )
crv3 = pm.curve( d=3, p=( (7, 0, -4), (2, 0, -3), (-1, 0, -5), (-2, 0, -4) ) )
crv4 = pm.curve( d=3, p=( (-2, 0, 4), (-4, 0, 1), (-4, 0, -3), (-2, 0, -4) ) )
# These curves form a rough square shape around the origin.
pm.squareSurface( crv1, crv2, crv3, crv4, cfc=6, ct1=2, ct2=2, ct3=2, ct4=2 )
# Result: [u'squareSurface2', u'squareSrf2'] #