test7.di

来自「算断裂的」· DI 代码 · 共 714 行 · 第 1/3 页

DI
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-----> set c [gmcavity $c $hole2]brep_v2.0 2 2()(1 0 # cp 01.0000000000000002 0.3568220897730896 # cp 10.80901699437494801 0.68761435889789313 # cp 20.50000000000000089 0.86602540378443815 # cp 30.19098300562505391 1.0444364486709834 # cp 4-0.19098300562505077 1.0444364486709841 # cp 5-0.49999999999999828 0.86602540378443971 # cp 6-0.80901699437494579 0.68761435889789557 # cp 7-0.99999999999999911 0.35682208977309243 # cp 8-1 2.7869999390151108e-15 # cp 9-1.0000000000000011 -0.35682208977308688 # cp 10-0.80901699437495012 -0.68761435889789069 # cp 11-0.50000000000000344 -0.8660254037844366 # cp 12-0.19098300562505705 -1.0444364486709827 # cp 130.19098300562504739 -1.0444364486709845 # cp 140.49999999999999545 -0.86602540378444126 # cp 150.80901699437494368 -0.68761435889789813 # cp 160.99999999999999778 -0.35682208977309615 # cp 170.20000000000000001 0.5 # cp 180.20000000000000007 0.535682208977309 # cp 190.16180339887498962 0.56876143588978934 # cp 200.10000000000000019 0.58660254037844384 # cp 210.038196601125010783 0.60444364486709834 # cp 22-0.038196601125010159 0.60444364486709845 # cp 23-0.099999999999999659 0.58660254037844395 # cp 24-0.16180339887498918 0.56876143588978956 # cp 25-0.19999999999999984 0.53568220897730923 # cp 26-0.20000000000000001 0.50000000000000033 # cp 27-0.20000000000000023 0.46431779102269133 # cp 28-0.16180339887499004 0.43123856411021094 # cp 29-0.1000000000000007 0.41339745962155633 # cp 30-0.038196601125011415 0.39555635513290172 # cp 310.038196601125009479 0.39555635513290155 # cp 320.09999999999999909 0.41339745962155588 # cp 330.16180339887498874 0.43123856411021017 # cp 340.19999999999999957 0.46431779102269038 # cp 350.20000000000000001 -0.5 # cp 360.20000000000000007 -0.46431779102269105 # cp 370.16180339887498962 -0.43123856411021066 # cp 380.10000000000000019 -0.41339745962155616 # cp 390.038196601125010783 -0.39555635513290166 # cp 40-0.038196601125010159 -0.3955563551329016 # cp 41-0.099999999999999659 -0.41339745962155605 # cp 42-0.16180339887498918 -0.43123856411021044 # cp 43-0.19999999999999984 -0.46431779102269077 # cp 44-0.20000000000000001 -0.49999999999999972 # cp 45-0.20000000000000023 -0.53568220897730867 # cp 46-0.16180339887499004 -0.56876143588978911 # cp 47-0.1000000000000007 -0.58660254037844362 # cp 48-0.038196601125011415 -0.60444364486709823 # cp 490.038196601125009479 -0.60444364486709845 # cp 500.09999999999999909 -0.58660254037844417 # cp 510.16180339887498874 -0.56876143588978978 # cp 520.19999999999999957 -0.53568220897730967 # cp 53) (   # begin topological verticesv0  ()  () ()  ( (vertex 0 ) )v0_cav1  ()  () ()  ( (vertex 18 ) )v0_cav2  ()  () ()  ( (vertex 36 ) ) ) # end topological vertices(   # begin topological edgese18  ()  (v0 v0 ) ()  ( (bezier_curve 3 0 1 2 3 )    (bezier_curve 3 3 4 5 6 )    (bezier_curve 3 6 7 8 9 )    (bezier_curve 3 9 10 11 12 )    (bezier_curve 3 12 13 14 15 )    (bezier_curve 3 15 16 17 0 ) )e18_cav1  ()  (v0_cav1 v0_cav1 ) ()  ( (bezier_curve 3 18 19 20 21 )    (bezier_curve 3 21 22 23 24 )    (bezier_curve 3 24 25 26 27 )    (bezier_curve 3 27 28 29 30 )    (bezier_curve 3 30 31 32 33 )    (bezier_curve 3 33 34 35 18 ) )e18_cav2  ()  (v0_cav2 v0_cav2 ) ()  ( (bezier_curve 3 36 37 38 39 )    (bezier_curve 3 39 40 41 42 )    (bezier_curve 3 42 43 44 45 )    (bezier_curve 3 45 46 47 48 )    (bezier_curve 3 48 49 50 51 )    (bezier_curve 3 51 52 53 36 ) ) ) # end topological edges(   # begin topological regionsmregion  ()  (e18 e18_cav1 e18_cav2 ) ()  ( ) ) # end topological regionsThu Aug 26 15:57:27 EDT 1999-----> ## Make a slit by modifying the brep directly.Thu Aug 26 15:57:27 EDT 1999-----> ## Insert two new control points at (-.6,-.1) and (.6,.1).Thu Aug 26 15:57:27 EDT 1999-----> set c_l [gm_obj2list $c]brep_v2.0 2 2 {} {1.0 0.0 1.0000000000000002 0.3568220897730896 0.80901699437494801 0.68761435889789313 0.50000000000000089 0.86602540378443815 0.19098300562505391 1.0444364486709834 -0.19098300562505077 1.0444364486709841 -0.49999999999999828 0.86602540378443971 -0.80901699437494579 0.68761435889789557 -0.99999999999999911 0.35682208977309243 -1.0 2.7869999390151108e-15 -1.0000000000000011 -0.35682208977308688 -0.80901699437495012 -0.68761435889789069 -0.50000000000000344 -0.8660254037844366 -0.19098300562505705 -1.0444364486709827 0.19098300562504739 -1.0444364486709845 0.49999999999999545 -0.86602540378444126 0.80901699437494368 -0.68761435889789813 0.99999999999999778 -0.35682208977309615 0.20000000000000001 0.5 0.20000000000000007 0.535682208977309 0.16180339887498962 0.56876143588978934 0.10000000000000019 0.58660254037844384 0.038196601125010783 0.60444364486709834 -0.038196601125010159 0.60444364486709845 -0.099999999999999659 0.58660254037844395 -0.16180339887498918 0.56876143588978956 -0.19999999999999984 0.53568220897730923 -0.20000000000000001 0.50000000000000033 -0.20000000000000023 0.46431779102269133 -0.16180339887499004 0.43123856411021094 -0.1000000000000007 0.41339745962155633 -0.038196601125011415 0.39555635513290172 0.038196601125009479 0.39555635513290155 0.09999999999999909 0.41339745962155588 0.16180339887498874 0.43123856411021017 0.19999999999999957 0.46431779102269038 0.20000000000000001 -0.5 0.20000000000000007 -0.46431779102269105 0.16180339887498962 -0.43123856411021066 0.10000000000000019 -0.41339745962155616 0.038196601125010783 -0.39555635513290166 -0.038196601125010159 -0.3955563551329016 -0.099999999999999659 -0.41339745962155605 -0.16180339887498918 -0.43123856411021044 -0.19999999999999984 -0.46431779102269077 -0.20000000000000001 -0.49999999999999972 -0.20000000000000023 -0.53568220897730867 -0.16180339887499004 -0.56876143588978911 -0.1000000000000007 -0.58660254037844362 -0.038196601125011415 -0.60444364486709823 0.038196601125009479 -0.60444364486709845 0.09999999999999909 -0.58660254037844417 0.16180339887498874 -0.56876143588978978 0.19999999999999957 -0.53568220897730967} {v0 {} {} {} {{vertex 0}} v0_cav1 {} {} {} {{vertex 18}} v0_cav2 {} {} {} {{vertex 36}}} {e18 {} {v0 v0} {} {{bezier_curve 3 0 1 2 3} {bezier_curve 3 3 4 5 6} {bezier_curve 3 6 7 8 9} {bezier_curve 3 9 10 11 12} {bezier_curve 3 12 13 14 15} {bezier_curve 3 15 16 17 0}} e18_cav1 {} {v0_cav1 v0_cav1} {} {{bezier_curve 3 18 19 20 21} {bezier_curve 3 21 22 23 24} {bezier_curve 3 24 25 26 27} {bezier_curve 3 27 28 29 30} {bezier_curve 3 30 31 32 33} {bezier_curve 3 33 34 35 18}} e18_cav2 {} {v0_cav2 v0_cav2} {} {{bezier_curve 3 36 37 38 39} {bezier_curve 3 39 40 41 42} {bezier_curve 3 42 43 44 45} {bezier_curve 3 45 46 47 48} {bezier_curve 3 48 49 50 51} {bezier_curve 3 51 52 53 36}}} {mregion {} {e18 e18_cav1 e18_cav2} {} {}}Thu Aug 26 15:57:27 EDT 1999-----> set newcp [lindex $c_l 4]1.0 0.0 1.0000000000000002 0.3568220897730896 0.80901699437494801 0.68761435889789313 0.50000000000000089 0.86602540378443815 0.19098300562505391 1.0444364486709834 -0.19098300562505077 1.0444364486709841 -0.49999999999999828 0.86602540378443971 -0.80901699437494579 0.68761435889789557 -0.99999999999999911 0.35682208977309243 -1.0 2.7869999390151108e-15 -1.0000000000000011 -0.35682208977308688 -0.80901699437495012 -0.68761435889789069 -0.50000000000000344 -0.8660254037844366 -0.19098300562505705 -1.0444364486709827 0.19098300562504739 -1.0444364486709845 0.49999999999999545 -0.86602540378444126 0.80901699437494368 -0.68761435889789813 0.99999999999999778 -0.35682208977309615 0.20000000000000001 0.5 0.20000000000000007 0.535682208977309 0.16180339887498962 0.56876143588978934 0.10000000000000019 0.58660254037844384 0.038196601125010783 0.60444364486709834 -0.038196601125010159 0.60444364486709845 -0.099999999999999659 0.58660254037844395 -0.16180339887498918 0.56876143588978956 -0.19999999999999984 0.53568220897730923 -0.20000000000000001 0.50000000000000033 -0.20000000000000023 0.46431779102269133 -0.16180339887499004 0.43123856411021094 -0.1000000000000007 0.41339745962155633 -0.038196601125011415 0.39555635513290172 0.038196601125009479 0.39555635513290155 0.09999999999999909 0.41339745962155588 0.16180339887498874 0.43123856411021017 0.19999999999999957 0.46431779102269038 0.20000000000000001 -0.5 0.20000000000000007 -0.46431779102269105 0.16180339887498962 -0.43123856411021066 0.10000000000000019 -0.41339745962155616 0.038196601125010783 -0.39555635513290166 -0.038196601125010159 -0.3955563551329016 -0.099999999999999659 -0.41339745962155605 -0.16180339887498918 -0.43123856411021044 -0.19999999999999984 -0.46431779102269077 -0.20000000000000001 -0.49999999999999972 -0.20000000000000023 -0.53568220897730867 -0.16180339887499004 -0.56876143588978911 -0.1000000000000007 -0.58660254037844362 -0.038196601125011415 -0.60444364486709823 0.038196601125009479 -0.60444364486709845 0.09999999999999909 -0.58660254037844417 0.16180339887498874 -0.56876143588978978 0.19999999999999957 -0.53568220897730967Thu Aug 26 15:57:27 EDT 1999-----> set numcp [expr [llength $newcp] / 2]54Thu Aug 26 15:57:27 EDT 1999-----> lappend newcp -.6 -.1 .6 .11.0 0.0 1.0000000000000002 0.3568220897730896 0.80901699437494801 0.68761435889789313 0.50000000000000089 0.86602540378443815 0.19098300562505391 1.0444364486709834 -0.19098300562505077 1.0444364486709841 -0.49999999999999828 0.86602540378443971 -0.80901699437494579 0.68761435889789557 -0.99999999999999911 0.35682208977309243 -1.0 2.7869999390151108e-15 -1.0000000000000011 -0.35682208977308688 -0.80901699437495012 -0.68761435889789069 -0.50000000000000344 -0.8660254037844366 -0.19098300562505705 -1.0444364486709827 0.19098300562504739 -1.0444364486709845 0.49999999999999545 -0.86602540378444126 0.80901699437494368 -0.68761435889789813 0.99999999999999778 -0.35682208977309615 0.20000000000000001 0.5 0.20000000000000007 0.535682208977309 0.16180339887498962 0.56876143588978934 0.10000000000000019 0.58660254037844384 0.038196601125010783 0.60444364486709834 -0.038196601125010159 0.60444364486709845 -0.099999999999999659 0.58660254037844395 -0.16180339887498918 0.56876143588978956 -0.19999999999999984 0.53568220897730923 -0.20000000000000001 0.50000000000000033 -0.20000000000000023 0.46431779102269133 -0.16180339887499004 0.43123856411021094 -0.1000000000000007 0.41339745962155633 -0.038196601125011415 0.39555635513290172 0.038196601125009479 0.39555635513290155 0.09999999999999909 0.41339745962155588 0.16180339887498874 0.43123856411021017 0.19999999999999957 0.46431779102269038 0.20000000000000001 -0.5 0.20000000000000007 -0.46431779102269105 0.16180339887498962 -0.43123856411021066 0.10000000000000019 -0.41339745962155616 0.038196601125010783 -0.39555635513290166 -0.038196601125010159 -0.3955563551329016 -0.099999999999999659 -0.41339745962155605 -0.16180339887498918 -0.43123856411021044 -0.19999999999999984 -0.46431779102269077 -0.20000000000000001 -0.49999999999999972 -0.20000000000000023 -0.53568220897730867 -0.16180339887499004 -0.56876143588978911 -0.1000000000000007 -0.58660254037844362 -0.038196601125011415 -0.60444364486709823 0.038196601125009479 -0.60444364486709845 0.09999999999999909 -0.58660254037844417 0.16180339887498874 -0.56876143588978978 0.19999999999999957 -0.53568220897730967 -.6 -.1 .6 .1Thu Aug 26 15:57:27 EDT 1999-----> ## Insert two new vertices at these points.Thu Aug 26 15:57:27 EDT 1999-----> set newvtx [lindex $c_l 5]v0 {} {} {} {{vertex 0}} v0_cav1 {} {} {} {{vertex 18}} v0_cav2 {} {} {} {{vertex 36}}Thu Aug 26 15:57:27 EDT 1999-----> lappend newvtx newv1 {} {} {} [list [list vertex $numcp]]v0 {} {} {} {{vertex 0}} v0_cav1 {} {} {} {{vertex 18}} v0_cav2 {} {} {} {{vertex 36}} newv1 {} {} {} {{vertex 54}}Thu Aug 26 15:57:27 EDT 1999-----> lappend newvtx newv2 {} {} {} [list [list vertex [expr $numcp+1]]]v0 {} {} {} {{vertex 0}} v0_cav1 {} {} {} {{vertex 18}} v0_cav2 {} {} {} {{vertex 36}} newv1 {} {} {} {{vertex 54}} newv2 {} {} {} {{vertex 55}}Thu Aug 26 15:57:27 EDT 1999-----> set newedge [lindex $c_l 6]e18 {} {v0 v0} {} {{bezier_curve 3 0 1 2 3} {bezier_curve 3 3 4 5 6} {bezier_curve 3 6 7 8 9} {bezier_curve 3 9 10 11 12} {bezier_curve 3 12 13 14 15} {bezier_curve 3 15 16 17 0}} e18_cav1 {} {v0_cav1 v0_cav1} {} {{bezier_curve 3 18 19 20 21} {bezier_curve 3 21 22 23 24} {bezier_curve 3 24 25 26 27} {bezier_curve 3 27 28 29 30} {bezier_curve 3 30 31 32 33} {bezier_curve 3 33 34 35 18}} e18_cav2 {} {v0_cav2 v0_cav2} {} {{bezier_curve 3 36 37 38 39} {bezier_curve 3 39 40 41 42} {bezier_curve 3 42 43 44 45} {bezier_curve 3 45 46 47 48} {bezier_curve 3 48 49 50 51} {bezier_curve 3 51 52 53 36}}Thu Aug 26 15:57:27 EDT 1999-----> lappend newedge newe1 {} {newv1 newv2} {} \	[list [list bezier_curve 1 $numcp [expr $numcp+1]]]e18 {} {v0 v0} {} {{bezier_curve 3 0 1 2 3} {bezier_curve 3 3 4 5 6} {bezier_curve 3 6 7 8 9} {bezier_curve 3 9 10 11 12} {bezier_curve 3 12 13 14 15} {bezier_curve 3 15 16 17 0}} e18_cav1 {} {v0_cav1 v0_cav1} {} {{bezier_curve 3 18 19 20 21} {bezier_curve 3 21 22 23 24} {bezier_curve 3 24 25 26 27} {bezier_curve 3 27 28 29 30} {bezier_curve 3 30 31 32 33} {bezier_curve 3 33 34 35 18}} e18_cav2 {} {v0_cav2 v0_cav2} {} {{bezier_curve 3 36 37 38 39} {bezier_curve 3 39 40 41 42} {bezier_curve 3 42 43 44 45} {bezier_curve 3 45 46 47 48} {bezier_curve 3 48 49 50 51} {bezier_curve 3 51 52 53 36}} newe1 {} {newv1 newv2} {} {{bezier_curve 1 54 55}}Thu Aug 26 15:57:27 EDT 1999-----> set toplev [lindex $c_l 7]mregion {} {e18 e18_cav1 e18_cav2} {} {}Thu Aug 26 15:57:27 EDT 1999-----> set newrbdry [lindex $toplev 2]e18 e18_cav1 e18_cav2Thu Aug 26 15:57:27 EDT 1999-----> lappend newrbdry newe1 newe1e18 e18_cav1 e18_cav2 newe1 newe1Thu Aug 26 15:57:27 EDT 1999-----> set c [gm_list2obj [list [lindex $c_l 0] [lindex $c_l 1] \	[lindex $c_l 2] [lindex $c_l 3] \	$newcp $newvtx $newedge \	[list [lindex $toplev 0] [lindex $toplev 1] $newrbdry \	[lindex $toplev 3] [lindex $toplev 4]]]]brep_v2.0 2 2()(1 0 # cp 01.0000000000000002 0.3568220897730896 # cp 10.80901699437494801 0.68761435889789313 # cp 20.50000000000000089 0.86602540378443815 # cp 30.19098300562505391 1.0444364486709834 # cp 4-0.19098300562505077 1.0444364486709841 # cp 5-0.49999999999999828 0.86602540378443971 # cp 6-0.80901699437494579 0.68761435889789557 # cp 7-0.99999999999999911 0.35682208977309243 # cp 8-1 2.7869999390151108e-15 # cp 9-1.0000000000000011 -0.35682208977308688 # cp 10-0.80901699437495012 -0.68761435889789069 # cp 11-0.50000000000000344 -0.8660254037844366 # cp 12-0.19098300562505705 -1.0444364486709827 # cp 130.19098300562504739 -1.0444364486709845 # cp 140.49999999999999545 -0.86602540378444126 # cp 150.80901699437494368 -0.68761435889789813 # cp 160.99999999999999778 -0.35682208977309615 # cp 170.20000000000000001 0.5 # cp 180.20000000000000007 0.535682208977309 # cp 190.16180339887498962 0.56876143588978934 # cp 200.10000000000000019 0.58660254037844384 # cp 210.038196601125010783 0.60444364486709834 # cp 22-0.038196601125010159 0.60444364486709845 # cp 23-0.099999999999999659 0.58660254037844395 # cp 24-0.16180339887498918 0.56876143588978956 # cp 25-0.19999999999999984 0.53568220897730923 # cp 26-0.20000000000000001 0.50000000000000033 # cp 27-0.20000000000000023 0.46431779102269133 # cp 28-0.16180339887499004 0.43123856411021094 # cp 29-0.1000000000000007 0.41339745962155633 # cp 30-0.038196601125011415 0.39555635513290172 # cp 310.038196601125009479 0.39555635513290155 # cp 320.09999999999999909 0.41339745962155588 # cp 330.16180339887498874 0.43123856411021017 # cp 340.19999999999999957 0.46431779102269038 # cp 350.20000000000000001 -0.5 # cp 360.20000000000000007 -0.46431779102269105 # cp 370.16180339887498962 -0.43123856411021066 # cp 380.10000000000000019 -0.41339745962155616 # cp 390.038196601125010783 -0.39555635513290166 # cp 40-0.038196601125010159 -0.3955563551329016 # cp 41-0.099999999999999659 -0.41339745962155605 # cp 42-0.16180339887498918 -0.43123856411021044 # cp 43-0.19999999999999984 -0.46431779102269077 # cp 44-0.20000000000000001 -0.49999999999999972 # cp 45-0.20000000000000023 -0.53568220897730867 # cp 46-0.16180339887499004 -0.56876143588978911 # cp 47-0.1000000000000007 -0.58660254037844362 # cp 48-0.038196601125011415 -0.60444364486709823 # cp 490.038196601125009479 -0.60444364486709845 # cp 500.09999999999999909 -0.58660254037844417 # cp 510.16180339887498874 -0.56876143588978978 # cp 520.19999999999999957 -0.53568220897730967 # cp 53-0.59999999999999998 -0.10000000000000001 # cp 540.59999999999999998 0.10000000000000001 # cp 55) (   # begin topological verticesv0  ()  () ()  ( (vertex 0 ) )v0_cav1  ()  () ()  ( (vertex 18 ) )v0_cav2  ()  () ()  ( (vertex 36 ) )newv1  ()  () ()  ( (vertex 54 ) )newv2  ()  () ()  ( (vertex 55 ) ) ) # end topological vertices(   # begin topological edgese18  ()  (v0 v0 ) ()  ( (bezier_curve 3 0 1 2 3 )    (bezier_curve 3 3 4 5 6 )    (bezier_curve 3 6 7 8 9 )    (bezier_curve 3 9 10 11 12 )    (bezier_curve 3 12 13 14 15 )

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