```mermaid flowchart LR subgraph path29 [Path] 29["Path
[573, 598, 0]"] 60["Segment
[604, 643, 0]"] 61["Segment
[649, 725, 0]"] 62["Segment
[731, 774, 0]"] 63["Segment
[780, 850, 0]"] 64["Segment
[856, 863, 0]"] 304[Solid2d] end subgraph path30 [Path] 30["Path
[1221, 1275, 0]"] 65["Segment
[1221, 1275, 0]"] 315[Solid2d] end subgraph path31 [Path] 31["Path
[1289, 1342, 0]"] 66["Segment
[1289, 1342, 0]"] 298[Solid2d] end subgraph path32 [Path] 32["Path
[1356, 1416, 0]"] 67["Segment
[1356, 1416, 0]"] 311[Solid2d] end subgraph path33 [Path] 33["Path
[1430, 1489, 0]"] 68["Segment
[1430, 1489, 0]"] 302[Solid2d] end subgraph path34 [Path] 34["Path
[2003, 2065, 0]"] 70["Segment
[2073, 2124, 0]"] 98["Segment
[2132, 2206, 0]"] 130["Segment
[2214, 2253, 0]"] 144["Segment
[2261, 2368, 0]"] 157["Segment
[2376, 2415, 0]"] 192["Segment
[2423, 2540, 0]"] 206["Segment
[2548, 2587, 0]"] 234["Segment
[2595, 2680, 0]"] 257["Segment
[2688, 2695, 0]"] 290[Solid2d] end subgraph path35 [Path] 35["Path
[2003, 2065, 0]"] 74["Segment
[2073, 2124, 0]"] 100["Segment
[2132, 2206, 0]"] 131["Segment
[2214, 2253, 0]"] 148["Segment
[2261, 2368, 0]"] 173["Segment
[2376, 2415, 0]"] 184["Segment
[2423, 2540, 0]"] 205["Segment
[2548, 2587, 0]"] 236["Segment
[2595, 2680, 0]"] 239["Segment
[2688, 2695, 0]"] 291[Solid2d] end subgraph path36 [Path] 36["Path
[2003, 2065, 0]"] 73["Segment
[2073, 2124, 0]"] 102["Segment
[2132, 2206, 0]"] 124["Segment
[2214, 2253, 0]"] 136["Segment
[2261, 2368, 0]"] 168["Segment
[2376, 2415, 0]"] 180["Segment
[2423, 2540, 0]"] 213["Segment
[2548, 2587, 0]"] 225["Segment
[2595, 2680, 0]"] 237["Segment
[2688, 2695, 0]"] 292[Solid2d] end subgraph path37 [Path] 37["Path
[2003, 2065, 0]"] 86["Segment
[2073, 2124, 0]"] 106["Segment
[2132, 2206, 0]"] 115["Segment
[2214, 2253, 0]"] 137["Segment
[2261, 2368, 0]"] 163["Segment
[2376, 2415, 0]"] 178["Segment
[2423, 2540, 0]"] 215["Segment
[2548, 2587, 0]"] 228["Segment
[2595, 2680, 0]"] 240["Segment
[2688, 2695, 0]"] 293[Solid2d] end subgraph path38 [Path] 38["Path
[2003, 2065, 0]"] 69["Segment
[2073, 2124, 0]"] 101["Segment
[2132, 2206, 0]"] 128["Segment
[2214, 2253, 0]"] 140["Segment
[2261, 2368, 0]"] 166["Segment
[2376, 2415, 0]"] 189["Segment
[2423, 2540, 0]"] 203["Segment
[2548, 2587, 0]"] 230["Segment
[2595, 2680, 0]"] 253["Segment
[2688, 2695, 0]"] 295[Solid2d] end subgraph path39 [Path] 39["Path
[2003, 2065, 0]"] 72["Segment
[2073, 2124, 0]"] 105["Segment
[2132, 2206, 0]"] 114["Segment
[2214, 2253, 0]"] 152["Segment
[2261, 2368, 0]"] 153["Segment
[2376, 2415, 0]"] 175["Segment
[2423, 2540, 0]"] 211["Segment
[2548, 2587, 0]"] 232["Segment
[2595, 2680, 0]"] 252["Segment
[2688, 2695, 0]"] 296[Solid2d] end subgraph path40 [Path] 40["Path
[2003, 2065, 0]"] 71["Segment
[2073, 2124, 0]"] 107["Segment
[2132, 2206, 0]"] 129["Segment
[2214, 2253, 0]"] 145["Segment
[2261, 2368, 0]"] 154["Segment
[2376, 2415, 0]"] 188["Segment
[2423, 2540, 0]"] 208["Segment
[2548, 2587, 0]"] 226["Segment
[2595, 2680, 0]"] 250["Segment
[2688, 2695, 0]"] 297[Solid2d] end subgraph path41 [Path] 41["Path
[2003, 2065, 0]"] 89["Segment
[2073, 2124, 0]"] 109["Segment
[2132, 2206, 0]"] 118["Segment
[2214, 2253, 0]"] 151["Segment
[2261, 2368, 0]"] 159["Segment
[2376, 2415, 0]"] 186["Segment
[2423, 2540, 0]"] 209["Segment
[2548, 2587, 0]"] 217["Segment
[2595, 2680, 0]"] 242["Segment
[2688, 2695, 0]"] 300[Solid2d] end subgraph path42 [Path] 42["Path
[2003, 2065, 0]"] 77["Segment
[2073, 2124, 0]"] 96["Segment
[2132, 2206, 0]"] 120["Segment
[2214, 2253, 0]"] 138["Segment
[2261, 2368, 0]"] 165["Segment
[2376, 2415, 0]"] 182["Segment
[2423, 2540, 0]"] 214["Segment
[2548, 2587, 0]"] 222["Segment
[2595, 2680, 0]"] 251["Segment
[2688, 2695, 0]"] 301[Solid2d] end subgraph path43 [Path] 43["Path
[2003, 2065, 0]"] 88["Segment
[2073, 2124, 0]"] 92["Segment
[2132, 2206, 0]"] 111["Segment
[2214, 2253, 0]"] 150["Segment
[2261, 2368, 0]"] 170["Segment
[2376, 2415, 0]"] 191["Segment
[2423, 2540, 0]"] 207["Segment
[2548, 2587, 0]"] 229["Segment
[2595, 2680, 0]"] 254["Segment
[2688, 2695, 0]"] 303[Solid2d] end subgraph path44 [Path] 44["Path
[2003, 2065, 0]"] 76["Segment
[2073, 2124, 0]"] 95["Segment
[2132, 2206, 0]"] 123["Segment
[2214, 2253, 0]"] 141["Segment
[2261, 2368, 0]"] 160["Segment
[2376, 2415, 0]"] 176["Segment
[2423, 2540, 0]"] 197["Segment
[2548, 2587, 0]"] 218["Segment
[2595, 2680, 0]"] 241["Segment
[2688, 2695, 0]"] 305[Solid2d] end subgraph path45 [Path] 45["Path
[2003, 2065, 0]"] 81["Segment
[2073, 2124, 0]"] 97["Segment
[2132, 2206, 0]"] 119["Segment
[2214, 2253, 0]"] 134["Segment
[2261, 2368, 0]"] 158["Segment
[2376, 2415, 0]"] 177["Segment
[2423, 2540, 0]"] 195["Segment
[2548, 2587, 0]"] 216["Segment
[2595, 2680, 0]"] 243["Segment
[2688, 2695, 0]"] 307[Solid2d] end subgraph path46 [Path] 46["Path
[2003, 2065, 0]"] 83["Segment
[2073, 2124, 0]"] 104["Segment
[2132, 2206, 0]"] 121["Segment
[2214, 2253, 0]"] 133["Segment
[2261, 2368, 0]"] 167["Segment
[2376, 2415, 0]"] 183["Segment
[2423, 2540, 0]"] 200["Segment
[2548, 2587, 0]"] 219["Segment
[2595, 2680, 0]"] 248["Segment
[2688, 2695, 0]"] 308[Solid2d] end subgraph path47 [Path] 47["Path
[2003, 2065, 0]"] 82["Segment
[2073, 2124, 0]"] 99["Segment
[2132, 2206, 0]"] 112["Segment
[2214, 2253, 0]"] 132["Segment
[2261, 2368, 0]"] 156["Segment
[2376, 2415, 0]"] 190["Segment
[2423, 2540, 0]"] 210["Segment
[2548, 2587, 0]"] 227["Segment
[2595, 2680, 0]"] 249["Segment
[2688, 2695, 0]"] 310[Solid2d] end subgraph path48 [Path] 48["Path
[2003, 2065, 0]"] 78["Segment
[2073, 2124, 0]"] 93["Segment
[2132, 2206, 0]"] 125["Segment
[2214, 2253, 0]"] 143["Segment
[2261, 2368, 0]"] 169["Segment
[2376, 2415, 0]"] 185["Segment
[2423, 2540, 0]"] 202["Segment
[2548, 2587, 0]"] 231["Segment
[2595, 2680, 0]"] 244["Segment
[2688, 2695, 0]"] 312[Solid2d] end subgraph path49 [Path] 49["Path
[2003, 2065, 0]"] 79["Segment
[2073, 2124, 0]"] 91["Segment
[2132, 2206, 0]"] 122["Segment
[2214, 2253, 0]"] 147["Segment
[2261, 2368, 0]"] 162["Segment
[2376, 2415, 0]"] 181["Segment
[2423, 2540, 0]"] 201["Segment
[2548, 2587, 0]"] 220["Segment
[2595, 2680, 0]"] 256["Segment
[2688, 2695, 0]"] 314[Solid2d] end subgraph path50 [Path] 50["Path
[2003, 2065, 0]"] 75["Segment
[2073, 2124, 0]"] 103["Segment
[2132, 2206, 0]"] 127["Segment
[2214, 2253, 0]"] 135["Segment
[2261, 2368, 0]"] 172["Segment
[2376, 2415, 0]"] 193["Segment
[2423, 2540, 0]"] 199["Segment
[2548, 2587, 0]"] 235["Segment
[2595, 2680, 0]"] 255["Segment
[2688, 2695, 0]"] 316[Solid2d] end subgraph path51 [Path] 51["Path
[2003, 2065, 0]"] 85["Segment
[2073, 2124, 0]"] 110["Segment
[2132, 2206, 0]"] 113["Segment
[2214, 2253, 0]"] 142["Segment
[2261, 2368, 0]"] 164["Segment
[2376, 2415, 0]"] 174["Segment
[2423, 2540, 0]"] 196["Segment
[2548, 2587, 0]"] 221["Segment
[2595, 2680, 0]"] 247["Segment
[2688, 2695, 0]"] 317[Solid2d] end subgraph path52 [Path] 52["Path
[2003, 2065, 0]"] 87["Segment
[2073, 2124, 0]"] 90["Segment
[2132, 2206, 0]"] 117["Segment
[2214, 2253, 0]"] 149["Segment
[2261, 2368, 0]"] 155["Segment
[2376, 2415, 0]"] 187["Segment
[2423, 2540, 0]"] 212["Segment
[2548, 2587, 0]"] 233["Segment
[2595, 2680, 0]"] 246["Segment
[2688, 2695, 0]"] 318[Solid2d] end subgraph path53 [Path] 53["Path
[2003, 2065, 0]"] 80["Segment
[2073, 2124, 0]"] 94["Segment
[2132, 2206, 0]"] 126["Segment
[2214, 2253, 0]"] 146["Segment
[2261, 2368, 0]"] 161["Segment
[2376, 2415, 0]"] 179["Segment
[2423, 2540, 0]"] 198["Segment
[2548, 2587, 0]"] 224["Segment
[2595, 2680, 0]"] 245["Segment
[2688, 2695, 0]"] 319[Solid2d] end subgraph path54 [Path] 54["Path
[2003, 2065, 0]"] 84["Segment
[2073, 2124, 0]"] 108["Segment
[2132, 2206, 0]"] 116["Segment
[2214, 2253, 0]"] 139["Segment
[2261, 2368, 0]"] 171["Segment
[2376, 2415, 0]"] 194["Segment
[2423, 2540, 0]"] 204["Segment
[2548, 2587, 0]"] 223["Segment
[2595, 2680, 0]"] 238["Segment
[2688, 2695, 0]"] 320[Solid2d] end subgraph path55 [Path] 55["Path
[6347, 6434, 0]"] 258["Segment
[6442, 6471, 0]"] 259["Segment
[6479, 6507, 0]"] 260["Segment
[6515, 6593, 0]"] 261["Segment
[6601, 6648, 0]"] 262["Segment
[6656, 6684, 0]"] 263["Segment
[6692, 6721, 0]"] 264["Segment
[6729, 6758, 0]"] 265["Segment
[6766, 6832, 0]"] 266["Segment
[6840, 6868, 0]"] 267["Segment
[6876, 6905, 0]"] 268["Segment
[6913, 6975, 0]"] 269["Segment
[6983, 7011, 0]"] 270["Segment
[7019, 7053, 0]"] 271["Segment
[7061, 7091, 0]"] 272["Segment
[7099, 7167, 0]"] 273["Segment
[7175, 7182, 0]"] 294[Solid2d] end subgraph path56 [Path] 56["Path
[7382, 7480, 0]"] 274["Segment
[7488, 7566, 0]"] 276["Segment
[7574, 7621, 0]"] 279["Segment
[7629, 7709, 0]"] 281["Segment
[7717, 7724, 0]"] 299[Solid2d] end subgraph path57 [Path] 57["Path
[7382, 7480, 0]"] 275["Segment
[7488, 7566, 0]"] 277["Segment
[7574, 7621, 0]"] 278["Segment
[7629, 7709, 0]"] 280["Segment
[7717, 7724, 0]"] 313[Solid2d] end subgraph path58 [Path] 58["Path
[7832, 7929, 0]"] 282["Segment
[7937, 8015, 0]"] 285["Segment
[8023, 8071, 0]"] 287["Segment
[8079, 8159, 0]"] 289["Segment
[8167, 8174, 0]"] 306[Solid2d] end subgraph path59 [Path] 59["Path
[7832, 7929, 0]"] 283["Segment
[7937, 8015, 0]"] 284["Segment
[8023, 8071, 0]"] 286["Segment
[8079, 8159, 0]"] 288["Segment
[8167, 8174, 0]"] 309[Solid2d] end 1["Plane
[550, 567, 0]"] 2["Plane
[1964, 1987, 0]"] 3["Plane
[1964, 1987, 0]"] 4["Plane
[1964, 1987, 0]"] 5["Plane
[1964, 1987, 0]"] 6["Plane
[1964, 1987, 0]"] 7["Plane
[1964, 1987, 0]"] 8["Plane
[1964, 1987, 0]"] 9["Plane
[1964, 1987, 0]"] 10["Plane
[1964, 1987, 0]"] 11["Plane
[1964, 1987, 0]"] 12["Plane
[1964, 1987, 0]"] 13["Plane
[1964, 1987, 0]"] 14["Plane
[1964, 1987, 0]"] 15["Plane
[1964, 1987, 0]"] 16["Plane
[1964, 1987, 0]"] 17["Plane
[1964, 1987, 0]"] 18["Plane
[1964, 1987, 0]"] 19["Plane
[1964, 1987, 0]"] 20["Plane
[1964, 1987, 0]"] 21["Plane
[1964, 1987, 0]"] 22["Plane
[1964, 1987, 0]"] 23["Plane
[6316, 6339, 0]"] 24["Plane
[7351, 7374, 0]"] 25["Plane
[7351, 7374, 0]"] 26["Plane
[7801, 7824, 0]"] 27["Plane
[7801, 7824, 0]"] 28["StartSketchOnFace
[1169, 1207, 0]"] 321["Sweep Extrusion
[869, 891, 0]"] 322["Sweep Extrusion
[1490, 1588, 0]"] 323["Sweep Extrusion
[1490, 1588, 0]"] 324["Sweep Extrusion
[1490, 1588, 0]"] 325["Sweep Extrusion
[1490, 1588, 0]"] 326["Sweep Extrusion
[2703, 2729, 0]"] 327["Sweep Extrusion
[2703, 2729, 0]"] 328["Sweep Extrusion
[2703, 2729, 0]"] 329["Sweep Extrusion
[2703, 2729, 0]"] 330["Sweep Extrusion
[2703, 2729, 0]"] 331["Sweep Extrusion
[2703, 2729, 0]"] 332["Sweep Extrusion
[2703, 2729, 0]"] 333["Sweep Extrusion
[2703, 2729, 0]"] 334["Sweep Extrusion
[2703, 2729, 0]"] 335["Sweep Extrusion
[2703, 2729, 0]"] 336["Sweep Extrusion
[2703, 2729, 0]"] 337["Sweep Extrusion
[2703, 2729, 0]"] 338["Sweep Extrusion
[2703, 2729, 0]"] 339["Sweep Extrusion
[2703, 2729, 0]"] 340["Sweep Extrusion
[2703, 2729, 0]"] 341["Sweep Extrusion
[2703, 2729, 0]"] 342["Sweep Extrusion
[2703, 2729, 0]"] 343["Sweep Extrusion
[2703, 2729, 0]"] 344["Sweep Extrusion
[2703, 2729, 0]"] 345["Sweep Extrusion
[2703, 2729, 0]"] 346["Sweep Extrusion
[2703, 2729, 0]"] 347["Sweep Extrusion
[7190, 7214, 0]"] 348["Sweep Extrusion
[7732, 7756, 0]"] 349["Sweep Extrusion
[7732, 7756, 0]"] 350["Sweep Extrusion
[8182, 8206, 0]"] 351["Sweep Extrusion
[8182, 8206, 0]"] 352[Wall] 353[Wall] 354[Wall] 355[Wall] 356[Wall] 357[Wall] 358[Wall] 359[Wall] 360[Wall] 361[Wall] 362[Wall] 363[Wall] 364[Wall] 365[Wall] 366[Wall] 367[Wall] 368[Wall] 369[Wall] 370[Wall] 371[Wall] 372[Wall] 373[Wall] 374[Wall] 375[Wall] 376[Wall] 377[Wall] 378[Wall] 379[Wall] 380[Wall] 381[Wall] 382[Wall] 383[Wall] 384[Wall] 385[Wall] 386[Wall] 387[Wall] 388[Wall] 389[Wall] 390[Wall] 391[Wall] 392[Wall] 393[Wall] 394[Wall] 395[Wall] 396[Wall] 397[Wall] 398[Wall] 399[Wall] 400[Wall] 401[Wall] 402[Wall] 403[Wall] 404[Wall] 405[Wall] 406[Wall] 407[Wall] 408[Wall] 409[Wall] 410[Wall] 411[Wall] 412[Wall] 413[Wall] 414[Wall] 415[Wall] 416[Wall] 417[Wall] 418[Wall] 419[Wall] 420[Wall] 421[Wall] 422[Wall] 423[Wall] 424[Wall] 425[Wall] 426[Wall] 427[Wall] 428[Wall] 429[Wall] 430[Wall] 431[Wall] 432[Wall] 433[Wall] 434[Wall] 435[Wall] 436[Wall] 437[Wall] 438[Wall] 439[Wall] 440[Wall] 441[Wall] 442[Wall] 443[Wall] 444[Wall] 445[Wall] 446[Wall] 447[Wall] 448[Wall] 449[Wall] 450[Wall] 451[Wall] 452[Wall] 453[Wall] 454[Wall] 455[Wall] 456[Wall] 457[Wall] 458[Wall] 459[Wall] 460[Wall] 461[Wall] 462[Wall] 463[Wall] 464[Wall] 465[Wall] 466[Wall] 467[Wall] 468[Wall] 469[Wall] 470[Wall] 471[Wall] 472[Wall] 473[Wall] 474[Wall] 475[Wall] 476[Wall] 477[Wall] 478[Wall] 479[Wall] 480[Wall] 481[Wall] 482[Wall] 483[Wall] 484[Wall] 485[Wall] 486[Wall] 487[Wall] 488[Wall] 489[Wall] 490[Wall] 491[Wall] 492[Wall] 493[Wall] 494[Wall] 495[Wall] 496[Wall] 497[Wall] 498[Wall] 499[Wall] 500[Wall] 501[Wall] 502[Wall] 503[Wall] 504[Wall] 505[Wall] 506[Wall] 507[Wall] 508[Wall] 509[Wall] 510[Wall] 511[Wall] 512[Wall] 513[Wall] 514[Wall] 515[Wall] 516[Wall] 517[Wall] 518[Wall] 519[Wall] 520[Wall] 521[Wall] 522[Wall] 523[Wall] 524[Wall] 525[Wall] 526[Wall] 527[Wall] 528[Wall] 529[Wall] 530[Wall] 531[Wall] 532[Wall] 533[Wall] 534[Wall] 535[Wall] 536[Wall] 537[Wall] 538[Wall] 539[Wall] 540[Wall] 541[Wall] 542[Wall] 543[Wall] 544[Wall] 545[Wall] 546[Wall] 547[Wall] 548[Wall] 549[Wall] 550[Wall] 551[Wall] 552[Wall] 553[Wall] 554[Wall] 555[Wall] 556[Wall] 557[Wall] 558[Wall] 559[Wall] 560["Cap Start"] 561["Cap Start"] 562["Cap Start"] 563["Cap Start"] 564["Cap Start"] 565["Cap Start"] 566["Cap Start"] 567["Cap Start"] 568["Cap Start"] 569["Cap Start"] 570["Cap Start"] 571["Cap Start"] 572["Cap Start"] 573["Cap Start"] 574["Cap Start"] 575["Cap Start"] 576["Cap Start"] 577["Cap Start"] 578["Cap Start"] 579["Cap Start"] 580["Cap Start"] 581["Cap Start"] 582["Cap Start"] 583["Cap Start"] 584["Cap Start"] 585["Cap Start"] 586["Cap Start"] 587["Cap End"] 588["Cap End"] 589["Cap End"] 590["Cap End"] 591["Cap End"] 592["Cap End"] 593["Cap End"] 594["Cap End"] 595["Cap End"] 596["Cap End"] 597["Cap End"] 598["Cap End"] 599["Cap End"] 600["Cap End"] 601["Cap End"] 602["Cap End"] 603["Cap End"] 604["Cap End"] 605["Cap End"] 606["Cap End"] 607["Cap End"] 608["Cap End"] 609["Cap End"] 610["Cap End"] 611["Cap End"] 612["Cap End"] 613["Cap End"] 614["Cap End"] 615["Cap End"] 616["Cap End"] 617["Cap End"] 618["SweepEdge Opposite"] 619["SweepEdge Opposite"] 620["SweepEdge Opposite"] 621["SweepEdge Opposite"] 622["SweepEdge Opposite"] 623["SweepEdge Opposite"] 624["SweepEdge Opposite"] 625["SweepEdge Opposite"] 626["SweepEdge Opposite"] 627["SweepEdge Opposite"] 628["SweepEdge Opposite"] 629["SweepEdge Opposite"] 630["SweepEdge Opposite"] 631["SweepEdge Opposite"] 632["SweepEdge Opposite"] 633["SweepEdge Opposite"] 634["SweepEdge Opposite"] 635["SweepEdge Opposite"] 636["SweepEdge Opposite"] 637["SweepEdge Opposite"] 638["SweepEdge Opposite"] 639["SweepEdge Opposite"] 640["SweepEdge Opposite"] 641["SweepEdge Opposite"] 642["SweepEdge Opposite"] 643["SweepEdge Opposite"] 644["SweepEdge Opposite"] 645["SweepEdge Opposite"] 646["SweepEdge Opposite"] 647["SweepEdge Opposite"] 648["SweepEdge Opposite"] 649["SweepEdge Opposite"] 650["SweepEdge Opposite"] 651["SweepEdge Opposite"] 652["SweepEdge Opposite"] 653["SweepEdge Opposite"] 654["SweepEdge Opposite"] 655["SweepEdge Opposite"] 656["SweepEdge Opposite"] 657["SweepEdge Opposite"] 658["SweepEdge Opposite"] 659["SweepEdge Opposite"] 660["SweepEdge Opposite"] 661["SweepEdge Opposite"] 662["SweepEdge Opposite"] 663["SweepEdge Opposite"] 664["SweepEdge Opposite"] 665["SweepEdge Opposite"] 666["SweepEdge Opposite"] 667["SweepEdge Opposite"] 668["SweepEdge Opposite"] 669["SweepEdge Opposite"] 670["SweepEdge Opposite"] 671["SweepEdge Opposite"] 672["SweepEdge Opposite"] 673["SweepEdge Opposite"] 674["SweepEdge Opposite"] 675["SweepEdge Opposite"] 676["SweepEdge Opposite"] 677["SweepEdge Opposite"] 678["SweepEdge Opposite"] 679["SweepEdge Opposite"] 680["SweepEdge Opposite"] 681["SweepEdge Opposite"] 682["SweepEdge Opposite"] 683["SweepEdge Opposite"] 684["SweepEdge Opposite"] 685["SweepEdge Opposite"] 686["SweepEdge Opposite"] 687["SweepEdge Opposite"] 688["SweepEdge Opposite"] 689["SweepEdge Opposite"] 690["SweepEdge Opposite"] 691["SweepEdge Opposite"] 692["SweepEdge Opposite"] 693["SweepEdge Opposite"] 694["SweepEdge Opposite"] 695["SweepEdge Opposite"] 696["SweepEdge Opposite"] 697["SweepEdge Opposite"] 698["SweepEdge Opposite"] 699["SweepEdge Opposite"] 700["SweepEdge Opposite"] 701["SweepEdge Opposite"] 702["SweepEdge Opposite"] 703["SweepEdge Opposite"] 704["SweepEdge Opposite"] 705["SweepEdge Opposite"] 706["SweepEdge Opposite"] 707["SweepEdge Opposite"] 708["SweepEdge Opposite"] 709["SweepEdge Opposite"] 710["SweepEdge Opposite"] 711["SweepEdge Opposite"] 712["SweepEdge Opposite"] 713["SweepEdge Opposite"] 714["SweepEdge Opposite"] 715["SweepEdge Opposite"] 716["SweepEdge Opposite"] 717["SweepEdge Opposite"] 718["SweepEdge Opposite"] 719["SweepEdge Opposite"] 720["SweepEdge Opposite"] 721["SweepEdge Opposite"] 722["SweepEdge Opposite"] 723["SweepEdge Opposite"] 724["SweepEdge Opposite"] 725["SweepEdge Opposite"] 726["SweepEdge Opposite"] 727["SweepEdge Opposite"] 728["SweepEdge Opposite"] 729["SweepEdge Opposite"] 730["SweepEdge Opposite"] 731["SweepEdge Opposite"] 732["SweepEdge Opposite"] 733["SweepEdge Opposite"] 734["SweepEdge Opposite"] 735["SweepEdge Opposite"] 736["SweepEdge Opposite"] 737["SweepEdge Opposite"] 738["SweepEdge Opposite"] 739["SweepEdge Opposite"] 740["SweepEdge Opposite"] 741["SweepEdge Opposite"] 742["SweepEdge Opposite"] 743["SweepEdge Opposite"] 744["SweepEdge Opposite"] 745["SweepEdge Opposite"] 746["SweepEdge Opposite"] 747["SweepEdge Opposite"] 748["SweepEdge Opposite"] 749["SweepEdge Opposite"] 750["SweepEdge Opposite"] 751["SweepEdge Opposite"] 752["SweepEdge Opposite"] 753["SweepEdge Opposite"] 754["SweepEdge Opposite"] 755["SweepEdge Opposite"] 756["SweepEdge Opposite"] 757["SweepEdge Opposite"] 758["SweepEdge Opposite"] 759["SweepEdge Opposite"] 760["SweepEdge Opposite"] 761["SweepEdge Opposite"] 762["SweepEdge Opposite"] 763["SweepEdge Opposite"] 764["SweepEdge Opposite"] 765["SweepEdge Opposite"] 766["SweepEdge Opposite"] 767["SweepEdge Opposite"] 768["SweepEdge Opposite"] 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959["SweepEdge Adjacent"] 960["SweepEdge Adjacent"] 961["SweepEdge Adjacent"] 962["SweepEdge Adjacent"] 963["SweepEdge Adjacent"] 964["SweepEdge Adjacent"] 965["SweepEdge Adjacent"] 966["SweepEdge Adjacent"] 967["SweepEdge Adjacent"] 968["SweepEdge Adjacent"] 969["SweepEdge Adjacent"] 970["SweepEdge Adjacent"] 971["SweepEdge Adjacent"] 972["SweepEdge Adjacent"] 973["SweepEdge Adjacent"] 974["SweepEdge Adjacent"] 975["SweepEdge Adjacent"] 976["SweepEdge Adjacent"] 977["SweepEdge Adjacent"] 978["SweepEdge Adjacent"] 979["SweepEdge Adjacent"] 980["SweepEdge Adjacent"] 981["SweepEdge Adjacent"] 982["SweepEdge Adjacent"] 983["SweepEdge Adjacent"] 984["SweepEdge Adjacent"] 985["SweepEdge Adjacent"] 986["SweepEdge Adjacent"] 987["SweepEdge Adjacent"] 988["SweepEdge Adjacent"] 989["SweepEdge Adjacent"] 990["SweepEdge Adjacent"] 991["SweepEdge Adjacent"] 992["SweepEdge Adjacent"] 993["SweepEdge Adjacent"] 994["SweepEdge Adjacent"] 995["SweepEdge Adjacent"] 996["SweepEdge Adjacent"] 997["SweepEdge Adjacent"] 998["SweepEdge Adjacent"] 999["SweepEdge Adjacent"] 1000["SweepEdge Adjacent"] 1001["SweepEdge Adjacent"] 1002["SweepEdge Adjacent"] 1003["SweepEdge Adjacent"] 1004["SweepEdge Adjacent"] 1005["SweepEdge Adjacent"] 1006["SweepEdge Adjacent"] 1007["SweepEdge Adjacent"] 1008["SweepEdge Adjacent"] 1009["SweepEdge Adjacent"] 1010["SweepEdge Adjacent"] 1011["SweepEdge Adjacent"] 1012["SweepEdge Adjacent"] 1013["SweepEdge Adjacent"] 1014["SweepEdge Adjacent"] 1015["SweepEdge Adjacent"] 1016["SweepEdge Adjacent"] 1017["SweepEdge Adjacent"] 1018["SweepEdge Adjacent"] 1019["SweepEdge Adjacent"] 1020["SweepEdge Adjacent"] 1021["SweepEdge Adjacent"] 1022["SweepEdge Adjacent"] 1023["SweepEdge Adjacent"] 1024["SweepEdge Adjacent"] 1025["SweepEdge Adjacent"] 1026["SweepEdge Adjacent"] 1027["SweepEdge Adjacent"] 1028["SweepEdge Adjacent"] 1029["SweepEdge Adjacent"] 1030["SweepEdge Adjacent"] 1031["SweepEdge Adjacent"] 1032["SweepEdge Adjacent"] 1033["SweepEdge Adjacent"] 1034["EdgeCut Fillet
[932, 1089, 0]"] 1035["EdgeCut Fillet
[932, 1089, 0]"] 1036["EdgeCut Fillet
[932, 1089, 0]"] 1037["EdgeCut Fillet
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37 --- 293 37 ---- 346 38 --- 69 38 --- 101 38 --- 128 38 --- 140 38 --- 166 38 --- 189 38 --- 203 38 --- 230 38 --- 253 38 --- 295 38 ---- 327 39 --- 72 39 --- 105 39 --- 114 39 --- 152 39 --- 153 39 --- 175 39 --- 211 39 --- 232 39 --- 252 39 --- 296 39 ---- 331 40 --- 71 40 --- 107 40 --- 129 40 --- 145 40 --- 154 40 --- 188 40 --- 208 40 --- 226 40 --- 250 40 --- 297 40 ---- 333 41 --- 89 41 --- 109 41 --- 118 41 --- 151 41 --- 159 41 --- 186 41 --- 209 41 --- 217 41 --- 242 41 --- 300 41 ---- 343 42 --- 77 42 --- 96 42 --- 120 42 --- 138 42 --- 165 42 --- 182 42 --- 214 42 --- 222 42 --- 251 42 --- 301 42 ---- 344 43 --- 88 43 --- 92 43 --- 111 43 --- 150 43 --- 170 43 --- 191 43 --- 207 43 --- 229 43 --- 254 43 --- 303 43 ---- 332 44 --- 76 44 --- 95 44 --- 123 44 --- 141 44 --- 160 44 --- 176 44 --- 197 44 --- 218 44 --- 241 44 --- 305 44 ---- 330 45 --- 81 45 --- 97 45 --- 119 45 --- 134 45 --- 158 45 --- 177 45 --- 195 45 --- 216 45 --- 243 45 --- 307 45 ---- 328 46 --- 83 46 --- 104 46 --- 121 46 --- 133 46 --- 167 46 --- 183 46 --- 200 46 --- 219 46 --- 248 46 --- 308 46 ---- 342 47 --- 82 47 --- 99 47 --- 112 47 --- 132 47 --- 156 47 --- 190 47 --- 210 47 --- 227 47 --- 249 47 --- 310 47 ---- 340 48 --- 78 48 --- 93 48 --- 125 48 --- 143 48 --- 169 48 --- 185 48 --- 202 48 --- 231 48 --- 244 48 --- 312 48 ---- 334 49 --- 79 49 --- 91 49 --- 122 49 --- 147 49 --- 162 49 --- 181 49 --- 201 49 --- 220 49 --- 256 49 --- 314 49 ---- 341 50 --- 75 50 --- 103 50 --- 127 50 --- 135 50 --- 172 50 --- 193 50 --- 199 50 --- 235 50 --- 255 50 --- 316 50 ---- 336 51 --- 85 51 --- 110 51 --- 113 51 --- 142 51 --- 164 51 --- 174 51 --- 196 51 --- 221 51 --- 247 51 --- 317 51 ---- 345 52 --- 87 52 --- 90 52 --- 117 52 --- 149 52 --- 155 52 --- 187 52 --- 212 52 --- 233 52 --- 246 52 --- 318 52 ---- 339 53 --- 80 53 --- 94 53 --- 126 53 --- 146 53 --- 161 53 --- 179 53 --- 198 53 --- 224 53 --- 245 53 --- 319 53 ---- 338 54 --- 84 54 --- 108 54 --- 116 54 --- 139 54 --- 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--- 922 236 --- 441 236 x--> 579 236 --- 703 236 --- 909 258 --- 524 258 x--> 603 258 --- 791 258 --- 992 259 --- 512 259 x--> 603 259 --- 787 259 --- 999 260 --- 517 260 x--> 603 260 --- 793 260 --- 1001 261 --- 525 261 x--> 603 261 --- 790 261 --- 996 262 --- 520 262 x--> 603 262 --- 781 262 --- 997 263 --- 516 263 x--> 603 263 --- 789 263 --- 994 264 --- 521 264 x--> 603 264 --- 788 264 --- 995 265 --- 519 265 x--> 603 265 --- 786 265 --- 986 266 --- 522 266 x--> 603 266 --- 778 266 --- 993 267 --- 527 267 x--> 603 267 --- 783 267 --- 1000 268 --- 514 268 x--> 603 268 --- 779 268 --- 988 269 --- 526 269 x--> 603 269 --- 785 269 --- 987 270 --- 518 270 x--> 603 270 --- 784 270 --- 991 271 --- 515 271 x--> 603 271 --- 780 271 --- 990 272 --- 513 272 x--> 603 272 --- 782 272 --- 998 273 --- 523 273 x--> 603 273 --- 792 273 --- 989 274 --- 500 274 x--> 614 274 --- 768 274 --- 973 275 --- 391 275 x--> 594 275 --- 655 275 --- 866 276 --- 499 276 x--> 614 276 --- 766 276 --- 976 277 --- 392 277 x--> 594 277 --- 657 277 --- 864 278 --- 389 278 x--> 594 278 --- 658 278 --- 865 279 --- 501 279 x--> 614 279 --- 765 279 --- 975 280 --- 390 280 x--> 594 280 --- 656 280 --- 863 281 --- 502 281 x--> 614 281 --- 767 281 --- 974 282 --- 471 282 x--> 597 282 --- 737 282 --- 947 283 --- 443 283 x--> 599 283 --- 712 283 --- 918 284 --- 444 284 x--> 599 284 --- 709 284 --- 917 285 --- 474 285 x--> 597 285 --- 738 285 --- 946 286 --- 446 286 x--> 599 286 --- 710 286 --- 919 287 --- 473 287 x--> 597 287 --- 739 287 --- 945 288 --- 445 288 x--> 599 288 --- 711 288 --- 920 289 --- 472 289 x--> 597 289 --- 740 289 --- 948 321 --- 385 321 --- 386 321 --- 387 321 --- 388 321 --- 561 321 --- 589 321 --- 651 321 --- 652 321 --- 653 321 --- 654 321 --- 859 321 --- 860 321 --- 861 321 --- 862 322 --- 384 322 --- 595 322 --- 650 322 --- 858 323 --- 409 323 --- 588 323 --- 675 323 --- 883 324 --- 434 324 --- 617 324 --- 700 324 --- 908 325 --- 503 325 --- 612 325 --- 769 325 --- 977 326 --- 352 326 --- 353 326 --- 354 326 --- 355 326 --- 356 326 --- 357 326 --- 358 326 --- 359 326 --- 573 326 --- 602 326 --- 618 326 --- 619 326 --- 620 326 --- 621 326 --- 622 326 --- 623 326 --- 624 326 --- 625 326 --- 826 326 --- 827 326 --- 828 326 --- 829 326 --- 830 326 --- 831 326 --- 832 326 --- 833 327 --- 360 327 --- 361 327 --- 362 327 --- 363 327 --- 364 327 --- 365 327 --- 366 327 --- 367 327 --- 571 327 --- 600 327 --- 626 327 --- 627 327 --- 628 327 --- 629 327 --- 630 327 --- 631 327 --- 632 327 --- 633 327 --- 834 327 --- 835 327 --- 836 327 --- 837 327 --- 838 327 --- 839 327 --- 840 327 --- 841 328 --- 368 328 --- 369 328 --- 370 328 --- 371 328 --- 372 328 --- 373 328 --- 374 328 --- 375 328 --- 578 328 --- 607 328 --- 634 328 --- 635 328 --- 636 328 --- 637 328 --- 638 328 --- 639 328 --- 640 328 --- 641 328 --- 842 328 --- 843 328 --- 844 328 --- 845 328 --- 846 328 --- 847 328 --- 848 328 --- 849 329 --- 376 329 --- 377 329 --- 378 329 --- 379 329 --- 380 329 --- 381 329 --- 382 329 --- 383 329 --- 586 329 --- 616 329 --- 642 329 --- 643 329 --- 644 329 --- 645 329 --- 646 329 --- 647 329 --- 648 329 --- 649 329 --- 850 329 --- 851 329 --- 852 329 --- 853 329 --- 854 329 --- 855 329 --- 856 329 --- 857 330 --- 393 330 --- 394 330 --- 395 330 --- 396 330 --- 397 330 --- 398 330 --- 399 330 --- 400 330 --- 580 330 --- 609 330 --- 659 330 --- 660 330 --- 661 330 --- 662 330 --- 663 330 --- 664 330 --- 665 330 --- 666 330 --- 867 330 --- 868 330 --- 869 330 --- 870 330 --- 871 330 --- 872 330 --- 873 330 --- 874 331 --- 401 331 --- 402 331 --- 403 331 --- 404 331 --- 405 331 --- 406 331 --- 407 331 --- 408 331 --- 575 331 --- 604 331 --- 667 331 --- 668 331 --- 669 331 --- 670 331 --- 671 331 --- 672 331 --- 673 331 --- 674 331 --- 875 331 --- 876 331 --- 877 331 --- 878 331 --- 879 331 --- 880 331 --- 881 331 --- 882 332 --- 410 332 --- 411 332 --- 412 332 --- 413 332 --- 414 332 --- 415 332 --- 416 332 --- 417 332 --- 564 332 --- 592 332 --- 676 332 --- 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335 --- 708 335 --- 909 335 --- 910 335 --- 911 335 --- 912 335 --- 913 335 --- 914 335 --- 915 335 --- 916 336 --- 447 336 --- 448 336 --- 449 336 --- 450 336 --- 451 336 --- 452 336 --- 453 336 --- 454 336 --- 582 336 --- 611 336 --- 713 336 --- 714 336 --- 715 336 --- 716 336 --- 717 336 --- 718 336 --- 719 336 --- 720 336 --- 921 336 --- 922 336 --- 923 336 --- 924 336 --- 925 336 --- 926 336 --- 927 336 --- 928 337 --- 455 337 --- 456 337 --- 457 337 --- 458 337 --- 459 337 --- 460 337 --- 461 337 --- 462 337 --- 577 337 --- 606 337 --- 721 337 --- 722 337 --- 723 337 --- 724 337 --- 725 337 --- 726 337 --- 727 337 --- 728 337 --- 929 337 --- 930 337 --- 931 337 --- 932 337 --- 933 337 --- 934 337 --- 935 337 --- 936 338 --- 463 338 --- 464 338 --- 465 338 --- 466 338 --- 467 338 --- 468 338 --- 469 338 --- 470 338 --- 572 338 --- 601 338 --- 729 338 --- 730 338 --- 731 338 --- 732 338 --- 733 338 --- 734 338 --- 735 338 --- 736 338 --- 937 338 --- 938 338 --- 939 338 --- 940 338 --- 941 338 --- 942 338 --- 943 338 --- 944 339 --- 475 339 --- 476 339 --- 477 339 --- 478 339 --- 479 339 --- 480 339 --- 481 339 --- 482 339 --- 565 339 --- 593 339 --- 741 339 --- 742 339 --- 743 339 --- 744 339 --- 745 339 --- 746 339 --- 747 339 --- 748 339 --- 949 339 --- 950 339 --- 951 339 --- 952 339 --- 953 339 --- 954 339 --- 955 339 --- 956 340 --- 483 340 --- 484 340 --- 485 340 --- 486 340 --- 487 340 --- 488 340 --- 489 340 --- 490 340 --- 563 340 --- 591 340 --- 749 340 --- 750 340 --- 751 340 --- 752 340 --- 753 340 --- 754 340 --- 755 340 --- 756 340 --- 957 340 --- 958 340 --- 959 340 --- 960 340 --- 961 340 --- 962 340 --- 963 340 --- 964 341 --- 491 341 --- 492 341 --- 493 341 --- 494 341 --- 495 341 --- 496 341 --- 497 341 --- 498 341 --- 581 341 --- 610 341 --- 757 341 --- 758 341 --- 759 341 --- 760 341 --- 761 341 --- 762 341 --- 763 341 --- 764 341 --- 965 341 --- 966 341 --- 967 341 --- 968 341 --- 969 341 --- 970 341 --- 971 341 --- 972 342 --- 504 342 --- 505 342 --- 506 342 --- 507 342 --- 508 342 --- 509 342 --- 510 342 --- 511 342 --- 567 342 --- 596 342 --- 770 342 --- 771 342 --- 772 342 --- 773 342 --- 774 342 --- 775 342 --- 776 342 --- 777 342 --- 978 342 --- 979 342 --- 980 342 --- 981 342 --- 982 342 --- 983 342 --- 984 342 --- 985 343 --- 528 343 --- 529 343 --- 530 343 --- 531 343 --- 532 343 --- 533 343 --- 534 343 --- 535 343 --- 569 343 --- 598 343 --- 794 343 --- 795 343 --- 796 343 --- 797 343 --- 798 343 --- 799 343 --- 800 343 --- 801 343 --- 1002 343 --- 1003 343 --- 1004 343 --- 1005 343 --- 1006 343 --- 1007 343 --- 1008 343 --- 1009 344 --- 536 344 --- 537 344 --- 538 344 --- 539 344 --- 540 344 --- 541 344 --- 542 344 --- 543 344 --- 562 344 --- 590 344 --- 802 344 --- 803 344 --- 804 344 --- 805 344 --- 806 344 --- 807 344 --- 808 344 --- 809 344 --- 1010 344 --- 1011 344 --- 1012 344 --- 1013 344 --- 1014 344 --- 1015 344 --- 1016 344 --- 1017 345 --- 544 345 --- 545 345 --- 546 345 --- 547 345 --- 548 345 --- 549 345 --- 550 345 --- 551 345 --- 585 345 --- 615 345 --- 810 345 --- 811 345 --- 812 345 --- 813 345 --- 814 345 --- 815 345 --- 816 345 --- 817 345 --- 1018 345 --- 1019 345 --- 1020 345 --- 1021 345 --- 1022 345 --- 1023 345 --- 1024 345 --- 1025 346 --- 552 346 --- 553 346 --- 554 346 --- 555 346 --- 556 346 --- 557 346 --- 558 346 --- 559 346 --- 560 346 --- 587 346 --- 818 346 --- 819 346 --- 820 346 --- 821 346 --- 822 346 --- 823 346 --- 824 346 --- 825 346 --- 1026 346 --- 1027 346 --- 1028 346 --- 1029 346 --- 1030 346 --- 1031 346 --- 1032 346 --- 1033 347 --- 512 347 --- 513 347 --- 514 347 --- 515 347 --- 516 347 --- 517 347 --- 518 347 --- 519 347 --- 520 347 --- 521 347 --- 522 347 --- 523 347 --- 524 347 --- 525 347 --- 526 347 --- 527 347 --- 574 347 --- 603 347 --- 778 347 --- 779 347 --- 780 347 --- 781 347 --- 782 347 --- 783 347 --- 784 347 --- 785 347 --- 786 347 --- 787 347 --- 788 347 --- 789 347 --- 790 347 --- 791 347 --- 792 347 --- 793 347 --- 986 347 --- 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