Deterministic artifact graph - bring back the clockwork universe (#7483)
* Change to use deterministic artifact graph * Update output to use the new order * Fix to clear everything when scene is cleared * Fix lots * Update artifact graph output for the last time * Delete unused sorting code * Remove unneeded cfg * Fix to preserve top-level artifacts when there's an error * Update output after error fix * Add better doc comments * Remove duplicate global operations * Update comments * Update ignored tests that were flaky * Update graph for new samples after rebase * Fix test assertion message
This commit is contained in:
Jonathan Tran
GitHub
@ -1,211 +1,209 @@
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93["SweepEdge Opposite"]
|
||||
94["SweepEdge Opposite"]
|
||||
95["SweepEdge Opposite"]
|
||||
96["SweepEdge Opposite"]
|
||||
97["SweepEdge Opposite"]
|
||||
98["SweepEdge Adjacent"]
|
||||
99["SweepEdge Adjacent"]
|
||||
100["SweepEdge Adjacent"]
|
||||
101["SweepEdge Adjacent"]
|
||||
102["SweepEdge Adjacent"]
|
||||
103["SweepEdge Adjacent"]
|
||||
104["SweepEdge Adjacent"]
|
||||
105["SweepEdge Adjacent"]
|
||||
106["SweepEdge Adjacent"]
|
||||
107["SweepEdge Adjacent"]
|
||||
108["SweepEdge Adjacent"]
|
||||
@ -214,226 +212,228 @@ flowchart LR
|
||||
111["SweepEdge Adjacent"]
|
||||
112["SweepEdge Adjacent"]
|
||||
113["SweepEdge Adjacent"]
|
||||
114["SweepEdge Adjacent"]
|
||||
115["SweepEdge Adjacent"]
|
||||
1 --- 9
|
||||
2 <--x 8
|
||||
2 --- 10
|
||||
2 --- 11
|
||||
3 --- 12
|
||||
4 --- 13
|
||||
5 --- 14
|
||||
6 --- 15
|
||||
7 --- 16
|
||||
9 --- 17
|
||||
114["CompositeSolid Subtract<br>[3338, 3367, 0]"]
|
||||
%% [ProgramBodyItem { index: 11 }, VariableDeclarationDeclaration, VariableDeclarationInit, PipeBodyItem { index: 14 }]
|
||||
115["StartSketchOnPlane<br>[629, 693, 0]"]
|
||||
%% [ProgramBodyItem { index: 6 }, VariableDeclarationDeclaration, VariableDeclarationInit, PipeBodyItem { index: 0 }]
|
||||
1 --- 2
|
||||
2 --- 3
|
||||
2 --- 4
|
||||
2 --- 5
|
||||
2 --- 6
|
||||
7 --- 8
|
||||
7 --- 11
|
||||
7 <--x 115
|
||||
8 --- 9
|
||||
8 --- 10
|
||||
8 ---- 14
|
||||
9 --- 15
|
||||
9 x--> 16
|
||||
9 --- 18
|
||||
9 --- 19
|
||||
9 --- 20
|
||||
10 --- 21
|
||||
10 --- 54
|
||||
10 ---- 59
|
||||
11 --- 22
|
||||
11 --- 58
|
||||
12 --- 23
|
||||
12 --- 24
|
||||
12 --- 25
|
||||
12 --- 26
|
||||
12 --- 27
|
||||
12 --- 28
|
||||
12 --- 29
|
||||
12 --- 53
|
||||
12 ---- 60
|
||||
12 --- 65
|
||||
13 --- 30
|
||||
13 --- 31
|
||||
13 --- 32
|
||||
13 --- 33
|
||||
13 --- 34
|
||||
13 --- 35
|
||||
14 --- 36
|
||||
14 --- 37
|
||||
14 --- 38
|
||||
14 --- 39
|
||||
14 --- 40
|
||||
14 --- 56
|
||||
14 ---- 61
|
||||
14 --- 65
|
||||
15 --- 41
|
||||
15 --- 57
|
||||
15 ---- 62
|
||||
15 --- 64
|
||||
16 --- 42
|
||||
16 --- 43
|
||||
16 --- 44
|
||||
16 --- 45
|
||||
16 --- 46
|
||||
16 --- 47
|
||||
16 --- 48
|
||||
16 --- 49
|
||||
16 --- 50
|
||||
16 --- 51
|
||||
16 --- 52
|
||||
16 --- 55
|
||||
16 ---- 63
|
||||
16 --- 64
|
||||
21 --- 80
|
||||
21 x--> 90
|
||||
21 --- 97
|
||||
21 --- 111
|
||||
60 <--x 23
|
||||
23 --- 82
|
||||
23 --- 112
|
||||
60 <--x 24
|
||||
24 --- 83
|
||||
24 --- 113
|
||||
60 <--x 25
|
||||
25 --- 81
|
||||
25 --- 114
|
||||
60 <--x 26
|
||||
26 --- 84
|
||||
26 --- 115
|
||||
60 <--x 27
|
||||
27 --- 85
|
||||
36 --- 68
|
||||
36 x--> 88
|
||||
36 --- 92
|
||||
36 --- 98
|
||||
37 --- 67
|
||||
37 x--> 88
|
||||
37 --- 93
|
||||
37 --- 99
|
||||
38 --- 69
|
||||
38 x--> 88
|
||||
38 --- 94
|
||||
38 --- 100
|
||||
39 --- 66
|
||||
39 x--> 88
|
||||
39 --- 95
|
||||
39 --- 101
|
||||
41 --- 70
|
||||
41 x--> 89
|
||||
41 --- 96
|
||||
41 --- 102
|
||||
63 <--x 42
|
||||
42 --- 79
|
||||
42 --- 103
|
||||
63 <--x 43
|
||||
43 --- 74
|
||||
43 --- 104
|
||||
63 <--x 44
|
||||
44 --- 77
|
||||
44 --- 105
|
||||
63 <--x 45
|
||||
45 --- 76
|
||||
45 --- 106
|
||||
63 <--x 46
|
||||
46 --- 72
|
||||
46 --- 107
|
||||
63 <--x 47
|
||||
47 --- 73
|
||||
47 --- 108
|
||||
63 <--x 48
|
||||
48 --- 71
|
||||
48 --- 109
|
||||
63 <--x 49
|
||||
49 --- 78
|
||||
49 --- 110
|
||||
63 <--x 50
|
||||
50 --- 75
|
||||
59 --- 80
|
||||
59 --- 90
|
||||
59 --- 91
|
||||
59 --- 97
|
||||
59 --- 111
|
||||
60 --- 81
|
||||
60 --- 82
|
||||
60 --- 83
|
||||
60 --- 84
|
||||
60 --- 85
|
||||
60 --- 112
|
||||
60 --- 113
|
||||
60 --- 114
|
||||
60 --- 115
|
||||
61 --- 66
|
||||
61 --- 67
|
||||
61 --- 68
|
||||
61 --- 69
|
||||
61 --- 87
|
||||
61 --- 88
|
||||
61 --- 92
|
||||
61 --- 93
|
||||
61 --- 94
|
||||
61 --- 95
|
||||
61 --- 98
|
||||
61 --- 99
|
||||
61 --- 100
|
||||
61 --- 101
|
||||
62 --- 70
|
||||
62 --- 86
|
||||
62 --- 89
|
||||
62 --- 96
|
||||
62 --- 102
|
||||
63 --- 71
|
||||
63 --- 72
|
||||
63 --- 73
|
||||
63 --- 74
|
||||
63 --- 75
|
||||
63 --- 76
|
||||
63 --- 77
|
||||
63 --- 78
|
||||
63 --- 79
|
||||
63 --- 103
|
||||
63 --- 104
|
||||
63 --- 105
|
||||
63 --- 106
|
||||
63 --- 107
|
||||
63 --- 108
|
||||
63 --- 109
|
||||
63 --- 110
|
||||
66 --- 95
|
||||
98 <--x 66
|
||||
66 --- 101
|
||||
67 --- 93
|
||||
67 --- 99
|
||||
100 <--x 67
|
||||
68 --- 92
|
||||
68 --- 98
|
||||
99 <--x 68
|
||||
69 --- 94
|
||||
69 --- 100
|
||||
101 <--x 69
|
||||
70 --- 96
|
||||
70 --- 102
|
||||
108 <--x 71
|
||||
71 --- 109
|
||||
106 <--x 72
|
||||
72 --- 107
|
||||
107 <--x 73
|
||||
73 --- 108
|
||||
103 <--x 74
|
||||
74 --- 104
|
||||
110 <--x 75
|
||||
105 <--x 76
|
||||
76 --- 106
|
||||
104 <--x 77
|
||||
77 --- 105
|
||||
109 <--x 78
|
||||
78 --- 110
|
||||
79 --- 103
|
||||
80 --- 97
|
||||
80 --- 111
|
||||
113 <--x 81
|
||||
81 --- 114
|
||||
82 --- 112
|
||||
112 <--x 83
|
||||
83 --- 113
|
||||
114 <--x 84
|
||||
84 --- 115
|
||||
115 <--x 85
|
||||
11 --- 12
|
||||
11 --- 13
|
||||
14 --- 15
|
||||
14 --- 16
|
||||
14 --- 17
|
||||
14 --- 18
|
||||
14 --- 19
|
||||
15 --- 18
|
||||
15 --- 19
|
||||
18 <--x 17
|
||||
20 --- 21
|
||||
21 --- 22
|
||||
21 --- 23
|
||||
21 --- 24
|
||||
21 --- 25
|
||||
21 --- 26
|
||||
21 --- 27
|
||||
21 --- 28
|
||||
21 --- 29
|
||||
21 ---- 30
|
||||
21 --- 71
|
||||
30 <--x 22
|
||||
22 --- 31
|
||||
22 --- 36
|
||||
30 <--x 23
|
||||
23 --- 32
|
||||
23 --- 37
|
||||
30 <--x 24
|
||||
24 --- 33
|
||||
24 --- 38
|
||||
30 <--x 25
|
||||
25 --- 34
|
||||
25 --- 39
|
||||
30 <--x 26
|
||||
26 --- 35
|
||||
30 --- 31
|
||||
30 --- 32
|
||||
30 --- 33
|
||||
30 --- 34
|
||||
30 --- 35
|
||||
30 --- 36
|
||||
30 --- 37
|
||||
30 --- 38
|
||||
30 --- 39
|
||||
31 --- 36
|
||||
36 <--x 32
|
||||
32 --- 37
|
||||
37 <--x 33
|
||||
33 --- 38
|
||||
38 <--x 34
|
||||
34 --- 39
|
||||
39 <--x 35
|
||||
40 --- 41
|
||||
41 --- 42
|
||||
41 --- 43
|
||||
41 --- 44
|
||||
41 --- 45
|
||||
41 --- 46
|
||||
41 --- 47
|
||||
48 --- 49
|
||||
49 --- 50
|
||||
49 --- 51
|
||||
49 --- 52
|
||||
49 --- 53
|
||||
49 --- 54
|
||||
49 --- 55
|
||||
49 ---- 56
|
||||
49 --- 71
|
||||
50 --- 57
|
||||
50 x--> 61
|
||||
50 --- 63
|
||||
50 --- 64
|
||||
51 --- 58
|
||||
51 x--> 61
|
||||
51 --- 65
|
||||
51 --- 66
|
||||
52 --- 59
|
||||
52 x--> 61
|
||||
52 --- 67
|
||||
52 --- 68
|
||||
53 --- 60
|
||||
53 x--> 61
|
||||
53 --- 69
|
||||
53 --- 70
|
||||
56 --- 57
|
||||
56 --- 58
|
||||
56 --- 59
|
||||
56 --- 60
|
||||
56 --- 61
|
||||
56 --- 62
|
||||
56 --- 63
|
||||
56 --- 64
|
||||
56 --- 65
|
||||
56 --- 66
|
||||
56 --- 67
|
||||
56 --- 68
|
||||
56 --- 69
|
||||
56 --- 70
|
||||
57 --- 63
|
||||
57 --- 64
|
||||
66 <--x 57
|
||||
58 --- 65
|
||||
58 --- 66
|
||||
68 <--x 58
|
||||
59 --- 67
|
||||
59 --- 68
|
||||
70 <--x 59
|
||||
64 <--x 60
|
||||
60 --- 69
|
||||
60 --- 70
|
||||
63 <--x 62
|
||||
65 <--x 62
|
||||
67 <--x 62
|
||||
69 <--x 62
|
||||
72 --- 73
|
||||
73 --- 74
|
||||
73 --- 75
|
||||
73 ---- 76
|
||||
73 --- 114
|
||||
74 --- 77
|
||||
74 x--> 79
|
||||
74 --- 80
|
||||
74 --- 81
|
||||
76 --- 77
|
||||
76 --- 78
|
||||
76 --- 79
|
||||
76 --- 80
|
||||
76 --- 81
|
||||
77 --- 80
|
||||
77 --- 81
|
||||
80 <--x 78
|
||||
82 --- 83
|
||||
83 --- 84
|
||||
83 --- 85
|
||||
83 --- 86
|
||||
83 --- 87
|
||||
83 --- 88
|
||||
83 --- 89
|
||||
83 --- 90
|
||||
83 --- 91
|
||||
83 --- 92
|
||||
83 --- 93
|
||||
83 --- 94
|
||||
83 --- 95
|
||||
83 ---- 96
|
||||
83 --- 114
|
||||
96 <--x 84
|
||||
84 --- 97
|
||||
84 --- 106
|
||||
96 <--x 85
|
||||
85 --- 98
|
||||
85 --- 107
|
||||
96 <--x 86
|
||||
92 <--x 87
|
||||
93 <--x 87
|
||||
94 <--x 87
|
||||
95 <--x 87
|
||||
97 <--x 91
|
||||
86 --- 99
|
||||
86 --- 108
|
||||
96 <--x 87
|
||||
87 --- 100
|
||||
87 --- 109
|
||||
96 <--x 88
|
||||
88 --- 101
|
||||
88 --- 110
|
||||
96 <--x 89
|
||||
89 --- 102
|
||||
89 --- 111
|
||||
96 <--x 90
|
||||
90 --- 103
|
||||
90 --- 112
|
||||
96 <--x 91
|
||||
91 --- 104
|
||||
91 --- 113
|
||||
96 <--x 92
|
||||
92 --- 105
|
||||
96 --- 97
|
||||
96 --- 98
|
||||
96 --- 99
|
||||
96 --- 100
|
||||
96 --- 101
|
||||
96 --- 102
|
||||
96 --- 103
|
||||
96 --- 104
|
||||
96 --- 105
|
||||
96 --- 106
|
||||
96 --- 107
|
||||
96 --- 108
|
||||
96 --- 109
|
||||
96 --- 110
|
||||
96 --- 111
|
||||
96 --- 112
|
||||
96 --- 113
|
||||
97 --- 106
|
||||
106 <--x 98
|
||||
98 --- 107
|
||||
107 <--x 99
|
||||
99 --- 108
|
||||
108 <--x 100
|
||||
100 --- 109
|
||||
109 <--x 101
|
||||
101 --- 110
|
||||
110 <--x 102
|
||||
102 --- 111
|
||||
111 <--x 103
|
||||
103 --- 112
|
||||
112 <--x 104
|
||||
104 --- 113
|
||||
113 <--x 105
|
||||
```
|
||||
|
||||
Reference in New Issue
Block a user