mirror of
https://github.com/PixarAnimationStudios/OpenSubdiv
synced 2024-11-29 23:01:05 +00:00
2dc8520938
The Chaikin crease interpolation mode seems to be broken:
- Catmark / Loop / Bilinear are passing the wrong halfedge vertex to the
SubdivideCreaseWeight function which results in sub-edge crease weights
being swapped
- the loop that iterates over adjacent edges needs to check against both
the original edge and its opposite, otherwise it may be incorrectly
accumulated into summation of these adjacent edges (with a 0.25 weight)
The proposed fix:
- Swaps the Dest/Org vertex passed to the SubdivideCreaseWeight (and
we probably want Julian to confirm that this the correct fix)
- Checks against both the original edge and its opposite in the iteration
over adjacent edges
- Replaces the std::vector based query with an HbrHalfedgeOperator for
better performance (hopefully)
The similar fix to OpenSubdiv been reviewed by Tony DeRose.
Also in the fix:
- fix "obj" tag parsing of the smooth triangle tag that was incorrectly
associated with the crease method (and reporting the wrong errors)
- add regression shapes for both Loop & Catmark schemes to hbr_regression
- add same shapes to the glViewer
- improve hbr_regression output to be more readable
- add command-line argument parsing to hbr_regression
- add functionality to dump an obj file when regression fails for comparison
fixes #235
16902 lines
339 KiB
Plaintext
16902 lines
339 KiB
Plaintext
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|
v -0.5 1.08749998 0.4375
|
|
v -0.5 1.125 0.4375
|
|
v -0.5 1.16250002 0.4375
|
|
v -0.5 1.20000005 0.4375
|
|
v -0.5 1.08749998 0.375
|
|
v -0.5 1.125 0.3125
|
|
v -0.5 1.08749998 0.3125
|
|
v -0.5 1.46249998 0.0625
|
|
v -0.5 1.42499995 0.125
|
|
v -0.5 1.46249998 0.125
|
|
v -0.5 1.38750017 0.1875
|
|
v -0.5 1.42500007 0.1875
|
|
v -0.5 1.35000014 0.25
|
|
v -0.5 1.38750017 0.25
|
|
v -0.5 1.42500007 0.25
|
|
v -0.5 1.46249998 0.1875
|
|
v -0.5 1.46249998 0.25
|
|
v -0.5 1.3125 0.3125
|
|
v -0.5 1.35000002 0.3125
|
|
v -0.5 1.27500021 0.375
|
|
v -0.5 1.3125 0.375
|
|
v -0.5 1.3499999 0.375
|
|
v -0.5 1.23750007 0.4375
|
|
v -0.5 1.2750001 0.4375
|
|
v -0.5 1.3125 0.4375
|
|
v -0.5 1.35000002 0.4375
|
|
v -0.5 1.46249998 0.3125
|
|
v -0.5 1.42499995 0.375
|
|
v -0.5 1.46249998 0.375
|
|
v -0.5 1.38750017 0.4375
|
|
v -0.5 1.42499995 0.4375
|
|
v -0.5 1.46249998 0.4375
|
|
v -0.5 1.38750017 0.375
|
|
v -0.5 1.42500007 0.3125
|
|
v -0.5 1.38750017 0.3125
|
|
v -0.5 1.23749995 0.375
|
|
v -0.5 1.2750001 0.3125
|
|
v -0.5 1.31250012 0.25
|
|
v -0.5 1.27500021 0.25
|
|
v -0.5 1.23749995 0.3125
|
|
v -0.5 1.23749995 0.25
|
|
v -0.5 1.35000014 0.1875
|
|
v -0.5 1.38750017 0.125
|
|
v -0.5 1.3499999 0.125
|
|
v -0.5 1.42500007 0.0625
|
|
v -0.5 1.38750017 0.0625
|
|
v -0.5 1.35000014 0.0625
|
|
v -0.5 1.23749995 0.1875
|
|
v -0.5 1.2750001 0.125
|
|
v -0.5 1.23749995 0.125
|
|
v -0.5 1.31250012 0.0625
|
|
v -0.5 1.27499998 0.0625
|
|
v -0.5 1.23749995 0.0625
|
|
v -0.5 1.3125 0.125
|
|
v -0.5 1.2750001 0.1875
|
|
v -0.5 1.3125 0.1875
|
|
s off
|
|
f 1 2 3
|
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f 2 4 5
|
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f 3 5 6
|
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f 5 3 2
|
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f 4 7 8
|
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f 7 9 10
|
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f 8 10 11
|
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f 10 8 7
|
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f 6 12 13
|
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f 12 11 14
|
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f 13 14 15
|
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f 14 13 12
|
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f 11 12 8
|
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f 12 6 5
|
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f 8 5 4
|
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f 5 8 12
|
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f 9 16 17
|
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f 16 18 19
|
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f 17 19 20
|
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f 19 17 16
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f 18 21 22
|
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f 21 23 24
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f 22 24 25
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f 24 22 21
|
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f 20 26 27
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f 26 25 28
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f 27 28 29
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f 28 27 26
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f 25 26 22
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f 26 20 19
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f 22 19 18
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f 19 22 26
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f 15 30 31
|
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f 30 32 33
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f 31 33 34
|
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f 33 31 30
|
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f 32 35 36
|
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f 35 29 37
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f 36 37 38
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f 37 36 35
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f 34 39 40
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f 39 38 41
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f 40 41 42
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f 41 40 39
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f 38 39 36
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f 39 34 33
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f 36 33 32
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f 33 36 39
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f 29 35 27
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f 35 32 43
|
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f 27 43 20
|
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f 43 27 35
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f 32 30 44
|
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f 30 15 14
|
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f 44 14 11
|
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f 14 44 30
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f 20 45 17
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f 45 11 10
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f 17 10 9
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f 10 17 45
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f 11 45 44
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f 45 20 43
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f 44 43 32
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f 43 44 45
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f 23 46 47
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f 46 48 49
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f 47 49 50
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f 49 47 46
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f 48 51 52
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f 51 53 54
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f 52 54 55
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f 54 52 51
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f 50 56 57
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f 56 55 58
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f 57 58 59
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f 58 57 56
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f 55 56 52
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f 56 50 49
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f 52 49 48
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f 49 52 56
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f 53 60 61
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f 60 62 63
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f 61 63 64
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f 63 61 60
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f 62 65 66
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f 65 67 68
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f 66 68 69
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f 68 66 65
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f 64 70 71
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f 70 69 72
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f 71 72 73
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f 72 71 70
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f 69 70 66
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f 70 64 63
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f 66 63 62
|
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f 63 66 70
|
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f 59 74 75
|
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f 74 76 77
|
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f 75 77 78
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f 77 75 74
|
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f 76 79 80
|
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f 79 73 81
|
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f 80 81 82
|
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f 81 80 79
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f 78 83 84
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f 83 82 85
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f 84 85 86
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f 85 84 83
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f 82 83 80
|
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f 83 78 77
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f 80 77 76
|
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f 77 80 83
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f 73 79 71
|
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f 79 76 87
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f 71 87 64
|
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f 87 71 79
|
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f 76 74 88
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f 74 59 58
|
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f 88 58 55
|
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f 58 88 74
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f 64 89 61
|
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f 89 55 54
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f 61 54 53
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f 54 61 89
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f 55 89 88
|
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f 89 64 87
|
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f 88 87 76
|
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f 87 88 89
|
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f 42 90 91
|
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f 90 92 93
|
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f 91 93 94
|
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f 93 91 90
|
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f 92 95 96
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f 95 97 98
|
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f 96 98 99
|
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f 98 96 95
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f 94 100 101
|
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f 100 99 102
|
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f 101 102 103
|
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f 102 101 100
|
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f 99 100 96
|
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f 100 94 93
|
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f 96 93 92
|
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f 93 96 100
|
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f 97 104 105
|
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f 104 106 107
|
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f 105 107 108
|
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f 107 105 104
|
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f 106 109 110
|
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f 109 86 111
|
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f 110 111 112
|
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f 111 110 109
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f 108 113 114
|
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f 113 112 115
|
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f 114 115 116
|
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f 115 114 113
|
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f 112 113 110
|
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f 113 108 107
|
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f 110 107 106
|
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f 107 110 113
|
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f 103 117 118
|
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f 117 119 120
|
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f 118 120 121
|
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f 120 118 117
|
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f 119 122 123
|
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f 122 116 124
|
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f 123 124 125
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f 124 123 122
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f 121 126 127
|
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f 126 125 128
|
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f 127 128 129
|
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f 128 127 126
|
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f 125 126 123
|
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f 126 121 120
|
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f 123 120 119
|
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f 120 123 126
|
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f 116 122 114
|
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f 122 119 130
|
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f 114 130 108
|
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f 130 114 122
|
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f 119 117 131
|
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f 117 103 102
|
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f 131 102 99
|
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f 102 131 117
|
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f 108 132 105
|
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f 132 99 98
|
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f 105 98 97
|
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f 98 105 132
|
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f 99 132 131
|
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f 132 108 130
|
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f 131 130 119
|
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f 130 131 132
|
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f 86 109 84
|
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f 109 106 133
|
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f 84 133 78
|
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f 133 84 109
|
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f 106 104 134
|
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f 104 97 135
|
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f 134 135 136
|
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f 135 134 104
|
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f 78 137 75
|
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f 137 136 138
|
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f 75 138 59
|
|
f 138 75 137
|
|
f 136 137 134
|
|
f 137 78 133
|
|
f 134 133 106
|
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f 133 134 137
|
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f 97 95 139
|
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f 95 92 140
|
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f 139 140 141
|
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f 140 139 95
|
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f 92 90 142
|
|
f 90 42 41
|
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f 142 41 38
|
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f 41 142 90
|
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f 141 143 144
|
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f 143 38 37
|
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f 144 37 29
|
|
f 37 144 143
|
|
f 38 143 142
|
|
f 143 141 140
|
|
f 142 140 92
|
|
f 140 142 143
|
|
f 59 145 57
|
|
f 145 146 147
|
|
f 57 147 50
|
|
f 147 57 145
|
|
f 146 148 149
|
|
f 148 29 28
|
|
f 149 28 25
|
|
f 28 149 148
|
|
f 50 150 47
|
|
f 150 25 24
|
|
f 47 24 23
|
|
f 24 47 150
|
|
f 25 150 149
|
|
f 150 50 147
|
|
f 149 147 146
|
|
f 147 149 150
|
|
f 29 148 144
|
|
f 148 146 151
|
|
f 144 151 141
|
|
f 151 144 148
|
|
f 146 145 152
|
|
f 145 59 138
|
|
f 152 138 136
|
|
f 138 152 145
|
|
f 141 153 139
|
|
f 153 136 135
|
|
f 139 135 97
|
|
f 135 139 153
|
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f 136 153 152
|
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f 153 141 151
|
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f 152 151 146
|
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f 151 152 153
|
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f 129 128 154
|
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f 128 125 155
|
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f 154 155 156
|
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f 155 154 128
|
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f 125 124 157
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f 124 116 158
|
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f 157 158 159
|
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f 158 157 124
|
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f 156 160 161
|
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f 160 159 162
|
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f 161 162 163
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f 162 161 160
|
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f 159 160 157
|
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f 160 156 155
|
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f 157 155 125
|
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f 155 157 160
|
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f 116 115 164
|
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f 115 112 165
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f 164 165 166
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f 165 164 115
|
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f 112 111 167
|
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f 111 86 168
|
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f 167 168 169
|
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f 168 167 111
|
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f 166 170 171
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f 170 169 172
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f 171 172 173
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f 172 171 170
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f 169 170 167
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f 170 166 165
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f 167 165 112
|
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f 165 167 170
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f 163 174 175
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f 174 176 177
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f 175 177 178
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f 177 175 174
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f 176 179 180
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f 179 173 181
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f 180 181 182
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f 181 180 179
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f 178 183 184
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f 183 182 185
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f 184 185 186
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f 185 184 183
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f 182 183 180
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f 183 178 177
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f 180 177 176
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f 177 180 183
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f 173 179 171
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f 179 176 187
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f 171 187 166
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f 187 171 179
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f 176 174 188
|
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f 174 163 162
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f 188 162 159
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f 162 188 174
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f 166 189 164
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f 189 159 158
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f 164 158 116
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f 158 164 189
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f 159 189 188
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f 189 166 187
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f 188 187 176
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f 187 188 189
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f 86 85 190
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f 85 82 191
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f 190 191 192
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f 191 190 85
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f 82 81 193
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f 81 73 194
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f 193 194 195
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f 194 193 81
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f 192 196 197
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f 196 195 198
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f 197 198 199
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f 198 197 196
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f 195 196 193
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f 196 192 191
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f 193 191 82
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f 191 193 196
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f 73 72 200
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f 72 69 201
|
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f 200 201 202
|
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f 201 200 72
|
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f 69 68 203
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f 68 67 204
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f 203 204 205
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f 204 203 68
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f 202 206 207
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f 206 205 208
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f 207 208 209
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f 208 207 206
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f 205 206 203
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f 206 202 201
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f 203 201 69
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f 201 203 206
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f 199 210 211
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f 210 212 213
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f 211 213 214
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f 213 211 210
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f 212 215 216
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f 215 209 217
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f 216 217 218
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f 217 216 215
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f 214 219 220
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f 219 218 221
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f 220 221 222
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f 221 220 219
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f 218 219 216
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f 219 214 213
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f 216 213 212
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f 213 216 219
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f 209 215 207
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f 215 212 223
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f 207 223 202
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f 223 207 215
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f 212 210 224
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f 210 199 198
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f 224 198 195
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f 198 224 210
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f 202 225 200
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f 225 195 194
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f 200 194 73
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f 194 200 225
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f 195 225 224
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f 225 202 223
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f 224 223 212
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f 223 224 225
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f 186 226 227
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f 227 229 230
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f 232 229 228
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f 233 240 241
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f 240 242 243
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f 243 241 240
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f 245 222 247
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f 239 253 254
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f 255 258 259
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f 258 252 260
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f 259 260 261
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f 263 264 265
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f 264 263 262
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f 261 262 259
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f 262 257 256
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f 256 259 262
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f 252 258 250
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f 258 255 266
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f 250 266 244
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f 266 250 258
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f 255 253 267
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f 253 239 238
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f 267 238 235
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f 238 267 253
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f 244 268 241
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f 268 235 234
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f 241 234 233
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f 234 241 268
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f 235 268 267
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f 268 244 266
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f 267 266 255
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f 266 267 268
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f 222 245 220
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f 245 242 269
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f 220 269 214
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f 242 240 270
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f 270 271 272
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f 271 270 240
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f 214 273 211
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f 273 272 274
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f 211 274 199
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f 272 273 270
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f 273 214 269
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f 270 269 242
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f 269 270 273
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f 233 231 275
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f 231 228 276
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f 275 276 277
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f 276 275 231
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f 228 226 278
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f 284 173 172
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f 285 172 169
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f 286 169 168
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f 190 168 86
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f 169 286 285
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f 285 283 282
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f 283 285 286
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f 173 284 280
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f 281 199 274
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f 275 271 233
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f 272 289 288
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f 288 287 282
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f 161 163 294
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f 295 296 293
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f 296 292 291
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f 293 291 156
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f 291 293 296
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f 163 175 300
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f 175 178 301
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f 300 301 302
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f 306 302 301
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f 313 316 319
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f 309 315 307
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f 312 310 324
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f 325 295 294
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f 300 294 163
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f 294 300 325
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f 295 325 324
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f 325 302 323
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f 324 323 312
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f 323 324 325
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f 1762 1763 1764
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f 1781 1779 1778
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f 1776 1783 1773
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f 1783 1776 1780
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f 1778 1777 1784
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f 1777 1695 1770
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f 1770 1784 1777
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f 1786 1787 1788
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f 1756 1748 1790
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f 1789 1790 1791
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f 1790 1789 1756
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f 1788 1792 1793
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f 1792 1791 1794
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f 1793 1794 1795
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f 1797 1796 1747
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f 1743 1718 1800
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f 1799 1800 1801
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f 1802 1801 1804
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f 1803 1804 1805
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f 1804 1803 1802
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f 1802 1798 1797
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f 1799 1797 1744
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f 1797 1799 1802
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f 1795 1806 1807
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f 1807 1809 1810
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f 1809 1807 1806
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f 1811 1805 1813
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f 1812 1813 1814
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f 1813 1812 1811
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f 1810 1815 1816
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f 1815 1814 1817
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f 1816 1817 1818
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f 1817 1816 1815
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f 1814 1815 1812
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f 1815 1810 1809
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f 1812 1809 1808
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f 1809 1812 1815
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f 1805 1811 1803
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f 1811 1808 1819
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f 1803 1819 1798
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f 1819 1803 1811
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f 1808 1806 1820
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f 1806 1795 1794
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f 1820 1794 1791
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f 1794 1820 1806
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f 1798 1821 1796
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f 1821 1791 1790
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f 1796 1790 1748
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f 1790 1796 1821
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f 1791 1821 1820
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f 1821 1798 1819
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f 1820 1819 1808
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f 1819 1820 1821
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f 1718 1717 1822
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f 1717 1714 1823
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f 1822 1823 1824
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f 1823 1822 1717
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f 1714 1713 1825
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f 1713 1705 1826
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f 1825 1826 1827
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f 1826 1825 1713
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f 1824 1828 1829
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f 1828 1827 1830
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f 1829 1830 1831
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f 1830 1829 1828
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f 1827 1828 1825
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f 1828 1824 1823
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f 1825 1823 1714
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f 1823 1825 1828
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f 1705 1704 1832
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f 1704 1701 1833
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f 1832 1833 1834
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f 1833 1832 1704
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f 1701 1700 1835
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f 1700 1625 1836
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f 1835 1836 1837
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f 1836 1835 1700
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f 1834 1838 1839
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f 1838 1837 1840
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f 1839 1840 1841
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f 1840 1839 1838
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f 1837 1838 1835
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f 1838 1834 1833
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f 1835 1833 1701
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f 1833 1835 1838
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f 1831 1842 1843
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f 1842 1844 1845
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f 1843 1845 1846
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f 1845 1843 1842
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f 1844 1847 1848
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f 1847 1841 1849
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f 1848 1849 1850
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f 1849 1848 1847
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f 2017 2016 2019
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f 2021 2023 2024
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f 2022 2024 2025
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f 2026 2023 2034
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f 2018 2034 2012
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f 2034 2018 2026
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f 2023 2021 2035
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f 2021 2007 2006
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f 2035 2006 2003
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f 2006 2035 2021
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f 2012 2036 2009
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f 2009 2002 2001
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f 2002 2009 2036
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f 2003 2036 2035
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f 2036 2012 2034
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f 2035 2034 2023
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f 2034 2035 2036
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f 1990 2013 1988
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f 2013 2010 2037
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f 1988 2037 1982
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f 2037 1988 2013
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f 2010 2008 2038
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f 2008 2001 2039
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f 2039 2038 2008
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f 2020 2019 2068
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f 2019 2016 2069
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f 2068 2069 2070
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f 2069 2068 2019
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f 2016 2015 2071
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f 2015 1990 2072
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f 1976 1973 2105
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