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https://git.dev.opencascade.org/repos/occt.git
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15b54261a3
Check whether p-curve being projected can be approximated by straight line is made before full-scale projection, to improve performance. If straight, pcurve is created as Line only if this will lead to the same range parameterization as 3d curve, otherwise BSpline of degree 1 is created. Re-approximation of line pcurves by bsplines removed from ShapeFix_Edge. Test case updating to new behavior. Added "static" keyword to the fixPeriodictyTroubles() function. Update of test-cases according new behavior
26 lines
1.7 KiB
Plaintext
Executable File
26 lines
1.7 KiB
Plaintext
Executable File
# !!!! This file is generated automatically, do not edit manually! See end script
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puts "TODO CR23096 ALL: NBSHAPES : Faulty"
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puts "TODO CR23096 ALL: STATSHAPE : Faulty"
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puts "TODO CR23096 ALL: LABELS : Faulty"
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puts "TODO CR23096 ALL: COLORS : Faulty"
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puts "TODO CR23096 ALL: LAYERS : Faulty"
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set filename BUC40132.igs
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set ref_data {
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DATA : Faulties = 0 ( 0 ) Warnings = 0 ( 0 ) Summary = 0 ( 0 )
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TPSTAT : Faulties = 12 ( 238 ) Warnings = 470 ( 2526 ) Summary = 482 ( 2764 )
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CHECKSHAPE : Wires = 3 ( 3 ) Faces = 3 ( 3 ) Shells = 0 ( 0 ) Solids = 0 ( 0 )
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NBSHAPES : Solid = 0 ( 0 ) Shell = 0 ( 0 ) Face = 1346 ( 1345 ) Summary = 22209 ( 22292 )
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STATSHAPE : Solid = 0 ( 0 ) Shell = 0 ( 0 ) Face = 1346 ( 1345 ) FreeWire = 96 ( 170 ) FreeEdge = 1061 ( 1061 ) SharedEdge = 9267 ( 9277 )
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TOLERANCE : MaxTol = 0.8099726869 ( 1.367966665 ) AvgTol = 0.008047288197 ( 0.008376941947 )
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LABELS : N0Labels = 27 ( 27 ) N1Labels = 2100 ( 6101 ) N2Labels = 0 ( 0 ) TotalLabels = 2127 ( 6128 ) NameLabels = 2127 ( 2596 ) ColorLabels = 2114 ( 6127 ) LayerLabels = 2114 ( 6127 )
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PROPS : Centroid = 0 ( 0 ) Volume = 0 ( 0 ) Area = 0 ( 0 )
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NCOLORS : NColors = 11 ( 12 )
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COLORS : Colors = BLUE1 CYAN1 CYAN2 DARKGOLDENROD GREEN MAGENTA1 PALEVIOLETRED1 RED TURQUOISE2 WHITE YELLOW ( BLUE1 CYAN1 CYAN2 DARKGOLDENROD GRAY53 GREEN MAGENTA1 PALEVIOLETRED1 RED TURQUOISE2 WHITE YELLOW )
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NLAYERS : NLayers = 26 ( 27 )
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LAYERS : Layers = 10 101 102 104 105 106 11 13 200 201 21 23 25 250 29 32 38 50 53 61 63 73 74 75 83 9 ( 10 101 102 104 105 106 11 13 200 201 21 23 24 25 250 29 32 38 50 53 61 63 73 74 75 83 9 )
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}
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