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3 45 74 16 
3 28 45 16 
3 91 57 104 
3 23 17 506 
3 23 506 63 
3 19 23 63 
3 49 19 63 
3 68 49 63 
3 49 68 19 
3 407 521 364 
3 446 407 364 
3 476 478 495 
3 478 492 495 
3 492 478 514 
3 477 478 471 
3 58 50 80 
3 50 58 57 
3 80 50 171 
3 50 72 171 
3 72 50 42 
3 50 28 42 
3 50 45 28 
3 45 50 57 
3 15 18 509 
3 18 23 19 
3 23 18 17 
3 18 15 16 
3 142 139 129 
3 197 142 129 
3 142 197 217 
3 195 180 138 
3 195 138 130 
3 139 195 130 
3 195 142 217 
3 142 195 139 
3 215 180 185 
3 215 212 180 
3 53 68 63 
3 53 125 68 
3 122 277 287 
3 277 122 121 
3 125 122 287 
3 53 122 125 
3 121 122 63 
3 122 53 63 
3 277 319 308 
3 319 277 307 
3 319 341 308 
3 341 319 307 
3 259 257 258 
3 259 230 257 
3 251 256 211 
3 256 255 211 
3 255 256 251 
3 230 227 257 
3 227 255 257 
3 255 227 211 
3 466 430 269 
3 430 272 269 
3 430 466 453 
3 382 376 380 
3 381 382 380 
3 181 170 198 
3 170 199 198 
3 199 170 181 
3 511 227 230 
3 216 511 226 
3 511 216 188 
3 216 126 188 
3 189 126 216 
3 152 145 177 
3 126 152 188 
3 190 189 209 
3 228 190 209 
3 204 190 228 
3 447 425 484 
3 447 426 425 
3 232 249 217 
3 249 232 225 
3 197 232 217 
3 232 204 225 
3 204 232 197 
3 465 444 471 
3 478 465 471 
3 465 478 476 
3 444 465 446 
3 444 435 471 
3 435 477 471 
3 477 435 438 
3 464 463 514 
3 464 477 463 
3 478 464 514 
3 464 478 477 
3 356 326 351 
3 351 326 250 
3 331 341 307 
3 341 416 364 
3 416 429 364 
3 416 444 429 
3 331 416 341 
3 45 75 74 
3 74 75 96 
3 75 45 57 
3 91 75 57 
3 96 75 129 
3 75 109 129 
3 497 496 515 
3 496 495 515 
3 481 479 515 
3 479 497 515 
3 387 381 316 
3 479 387 450 
3 450 387 455 
3 407 400 521 
3 400 407 446 
3 483 490 485 
3 483 447 484 
3 486 483 485 
3 447 483 486 
3 509 20 99 
3 18 20 509 
3 20 68 99 
3 68 20 19 
3 20 18 19 
3 17 24 16 
3 24 18 16 
3 18 24 17 
3 184 195 217 
3 195 184 180 
3 184 217 185 
3 180 184 185 
3 473 382 481 
3 382 473 376 
3 473 481 453 
3 376 473 453 
3 207 511 188 
3 152 207 188 
3 207 152 177 
3 211 207 177 
3 222 259 226 
3 511 222 226 
3 120 91 104 
3 126 120 104 
3 120 126 189 
3 103 126 104 
3 103 152 126 
3 152 103 145 
3 58 103 104 
3 103 58 145 
3 191 204 196 
3 191 190 204 
3 191 196 109 
3 425 271 484 
3 271 525 484 
3 271 426 265 
3 426 271 425 
3 517 236 258 
3 525 236 517 
3 271 236 525 
3 236 271 254 
3 236 259 258 
3 259 236 226 
3 229 228 209 
3 229 231 228 
3 226 229 209 
3 236 229 226 
3 229 236 254 
3 231 253 244 
3 253 271 265 
3 271 253 254 
3 229 253 231 
3 253 229 254 
3 448 447 486 
3 447 448 426 
3 426 448 449 
3 426 260 265 
3 260 426 449 
3 260 253 265 
3 253 260 244 
3 244 260 250 
3 260 351 250 
3 351 260 449 
3 357 356 438 
3 435 357 438 
3 224 223 250 
3 326 224 250 
3 224 326 223 
3 416 361 371 
3 361 416 331 
3 405 435 444 
3 405 416 371 
3 496 469 495 
3 465 469 446 
3 469 476 495 
3 469 496 497 
3 469 465 476 
3 479 469 497 
3 382 474 481 
3 474 479 481 
3 474 382 381 
3 387 474 381 
3 474 387 479 
3 400 368 521 
3 368 400 387 
3 368 387 316 
3 400 427 387 
3 387 427 455 
3 454 483 484 
3 325 326 356 
3 348 325 356 
3 344 331 307 
3 344 307 279 
3 361 344 371 
3 344 361 331 
3 227 203 211 
3 203 207 211 
3 221 511 230 
3 221 222 511 
3 259 221 230 
3 222 221 259 
3 141 120 189 
3 190 141 189 
3 120 141 91 
3 141 191 109 
3 191 141 190 
3 75 141 109 
3 141 75 91 
3 472 448 486 
3 463 472 514 
3 472 486 514 
3 472 463 449 
3 448 472 449 
3 343 348 356 
3 357 343 356 
3 344 343 371 
3 416 417 444 
3 417 405 444 
3 405 417 416 
3 370 357 435 
3 405 370 435 
3 370 405 371 
3 343 370 371 
3 370 343 357 
3 469 468 446 
3 427 468 455 
3 468 400 446 
3 468 427 400 
3 488 469 479 
3 488 450 455 
3 488 479 450 
3 468 488 455 
3 488 468 469 
3 308 369 316 
3 369 368 316 
3 369 308 521 
3 368 369 521 
3 490 482 491 
3 454 482 483 
3 483 482 490 
3 432 454 484 
3 517 432 484 
3 454 432 430 
3 272 432 517 
3 430 432 272 
3 325 314 215 
3 314 325 348 
3 343 314 348 
3 314 343 344 
3 215 314 212 
3 214 215 185 
3 214 325 215 
3 325 214 326 
3 223 214 185 
3 326 214 223 
3 207 208 511 
3 203 208 207 
3 511 208 227 
3 208 203 227 
3 482 439 491 
3 439 482 454 
3 439 454 430 
3 491 439 453 
3 439 430 453 
3 315 344 279 
3 315 314 344 
3 277 315 279 
3 315 277 121 
3 212 315 121 
3 314 315 212 
Vertices and facets:
- p218(v23): -0.0019 0.0012 -0.0037
- p316(v9): -0.00064 -0.0045 0.0024
- p349(v0): -0.0019 -0.00071 -0.0041
- p99(v35): -0.00053 0.0025 0.0037
- p41(v40): 0.0035 0.0064 0.0024
- p28(v39): 0.0048 0.0068 0.0028
- p42(v21): 0.0038 0.0068 0.0017
- p233(v42): -0.0019 0.00093 -0.0038
- p219(v12): -9.6e-05 0.0013 -0.0043
- p380(v44): -0.0018 -0.0029 -0.0041
- p162(v46): 0.0044 0.0064 -0.002
- p145(v25): 0.0051 0.0067 -0.0019
- p171(v7): -0.00084 0.0054 -0.001
- p177(v13): 0.0053 0.0061 -0.0028
- p198(v47): -6e-06 0.0032 -0.0037
- p223(v52): 0.018 0.0003 0.0026
- p217(v31): 0.018 0.0018 0.0029
- p185(v15): 0.017 0.00016 0.0034
- p308(v54): 0.0022 -0.0068 0.003
- p521(v33): 0.004 -0.008 0.0015
- p364(v5): 0.0044 -0.0081 0.0017
- p289(v17): 0.00041 -0.0047 0.0033
- p74(v56): 0.012 0.0058 0.0034
- p129(v14): 0.016 0.0044 0.0028
- p130(v8): 0.016 0.0039 0.0035
- p96(v30): 0.013 0.0058 0.0033
- p47(v67): 0.0029 0.0064 0.0017
- p138(v70): 0.016 0.0026 0.004
- p98(v22): 0.012 0.004 0.0041
- p506(v34): 0.0042 0.0039 0.0053
- p121(v71): 0.0038 -0.0015 0.0053
- p174(v41): 0.016 0.00088 0.0041
- p63(v3): 0.0034 0.0013 0.0055
- p338(v72): -0.0019 -0.0004 -0.004
- p257(v74): 0.0082 0.0022 -0.005
- p269(v43): 0.008 0.00041 -0.0056
- p258(v6): 0.0097 0.0019 -0.0049
- p251(v75): 0.0056 0.0023 -0.0049
- p211(v26): 0.0055 0.0049 -0.0038
- p106(v78): 0.0039 0.0068 -0.00067
- p80(v45): 0.0046 0.007 -0.00042
- p530(v79): -0.0017 0.0032 -0.0031
- p181(v80): 0.0047 0.0059 -0.0029
- p196(v87): 0.016 0.0048 0.0013
- p109(v51): 0.013 0.0062 0.0017
- p197(v86): 0.017 0.0037 0.0012
- p398(v89): 0.018 -0.0038 -0.00017
- p351(v88): 0.018 -0.0023 0.0001
- p449(v63): 0.018 -0.0037 -0.0012
- p286(v91): 0.0025 -0.0049 0.004
- p17(v97): 0.0044 0.0051 0.0048
- p16(v11): 0.0046 0.006 0.0042
- p68(v99): 0.00052 0.0024 0.0046
- p446(v106): 0.0054 -0.0086 -0.0007
- p429(v61): 0.0054 -0.0082 0.0011
- p503(v107): 0.012 -0.0059 -0.0041
- p495(v60): 0.011 -0.0071 -0.0035
- p485(v38): 0.013 -0.0056 -0.0039
- p515(v10): 0.007 -0.0067 -0.0045
- p491(v108): 0.0081 -0.0051 -0.0051
- p481(v77): 0.0052 -0.0055 -0.0051
- p453(v24): 0.0054 -0.0041 -0.0055
- p490(v109):  0.01 -0.0054 -0.0048
- p492(v110): 0.013 -0.0066 -0.003
- p463(v111): 0.017 -0.0051 -0.0014
- p438(v37): 0.017 -0.0053 -0.00044
- p58(v112): 0.006 0.0074 5e-06
- p57(v66): 0.0059 0.0074 0.0016
- p104(v2): 0.0064 0.0075 0.00015
- p72(v113): 0.0031 0.0066 0.0013
- p15(v114): 0.0042 0.0059 0.004
- p509(v69): 0.00035 0.0055 0.0013
- p77(v115): 9e-05 0.0056 0.00083
- p139(v116): 0.017 0.0036 0.0034
- p180(v117): 0.017 0.00088 0.004
- p62(v118): 0.004 0.0016 0.0055
- p212(v119): 0.016 -0.0014 0.0038
- p125(v120): 0.0029 -0.0014 0.0051
- p287(v53): 0.0028 -0.0029 0.0048
- p277(v121): 0.0034 -0.0042 0.0046
- p307(v94): 0.0041 -0.0065 0.0034
- p279(v32): 0.0039 -0.0044 0.0044
- p266(v122): 0.0055 0.00041 -0.0053
- p412(v73): 0.0055 -0.0017 -0.0056
- p466(v123): 0.0075 -0.0017 -0.0057
- p350(v124): -0.00013 -0.00062 -0.0047
- p255(v126): 0.0079 0.0022 -0.005
- p272(v127): 0.0097 0.00035 -0.0054
- p517(v76): 0.0098 0.00034 -0.0054
- p376(v129): -9.4e-05 -0.0028 -0.0047
- p381(v130): -0.0014 -0.0047 -0.0036
- p199(v131): -0.0013 0.0046 -0.0021
- p216(v134): 0.013 0.0053 -0.0019
- p226(v48): 0.013 0.0043 -0.0029
- p209(v28): 0.017 0.0043 -0.0011
- p189(v135): 0.013 0.006 -0.00078
- p525(v136): 0.013 9.3e-05 -0.0043
- p484(v20): 0.013 -0.0028 -0.0046
- p486(v137): 0.016 -0.0051 -0.0028
- p514(v65): 0.016 -0.0059 -0.0021
- p249(v139): 0.018 0.00067 0.00063
- p244(v84): 0.018 0.00087 -0.00035
- p250(v1): 0.019 -0.00082 0.00036
- p225(v49): 0.018 0.0024 -7.1e-05
- p231(v140): 0.018 0.0026 -0.001
- p228(v85): 0.017 0.004 -0.00077
- p204(v141): 0.017 0.0039 0.00018
- p444(v142): 0.012 -0.0081 0.00019
- p477(v143): 0.016 -0.0064 -0.00066
- p356(v144): 0.018 -0.0042 0.0018
- p341(v145): 0.0042 -0.0075 0.0026
- p45(v146): 0.0053 0.0069 0.0029
- p91(v147): 0.012 0.0067 0.0018
- p23(v148): 0.0038 0.004 0.0053
- p19(v58): 0.0025 0.0034 0.0051
- p49(v149): 0.0027 0.0022 0.0053
- p407(v152): 0.0045 -0.0084 7.5e-05
- p478(v154): 0.013 -0.0073 -0.002
- p476(v102): 0.011 -0.0077 -0.002
- p471(v19): 0.013 -0.0077 -0.00079
- p50(v155): 0.0054 0.0073 0.0015
- p18(v156): 0.0026 0.0045 0.0049
- p142(v157): 0.017 0.0033 0.0031
- p195(v158): 0.017 0.0026 0.0038
- p215(v160): 0.017 -0.0014 0.0037
- p53(v161): 0.0029 6.8e-05 0.0053
- p122(v162): 0.0034 -0.0015 0.0053
- p319(v163): 0.0036 -0.0066 0.0033
- p259(v165): 0.0099 0.0034 -0.0043
- p230(v125): 0.0083 0.0039 -0.0043
- p256(v166): 0.0075 0.0024 -0.005
- p227(v167): 0.0078 0.004 -0.0043
- p430(v168): 0.0082 -0.0014 -0.0057
- p382(v169): 6.6e-05 -0.0046 -0.0041
- p170(v170): 0.00019 0.0047 -0.0025
- p511(v171):  0.01 0.0051 -0.0032
- p188(v81):  0.01 0.0061 -0.0022
- p126(v172): 0.011 0.0066 -0.0011
- p152(v173): 0.0072 0.0068 -0.002
- p190(v174): 0.017 0.0048 -3e-05
- p447(v176): 0.016 -0.0033 -0.0034
- p425(v83): 0.016 -0.0017 -0.0034
- p426(v138): 0.018 -0.002 -0.0018
- p232(v178): 0.018 0.0022 0.00091
- p465(v179): 0.012 -0.0083 -0.00045
- p435(v180): 0.016 -0.0065 0.00083
- p464(v181): 0.016 -0.0061 -0.0016
- p326(v182): 0.018 -0.0026 0.0021
- p331(v183): 0.012 -0.0065 0.0022
- p416(v184): 0.012 -0.0079 0.00097
- p75(v185): 0.012 0.0066 0.0022
- p496(v186): 0.0067 -0.0072 -0.0039
- p497(v150): 0.0063 -0.0071 -0.004
- p479(v188): 0.0048 -0.0067 -0.0043
- p387(v189): -0.00073 -0.0059 -0.0025
- p450(v187): 0.0035 -0.0073 -0.0028
- p455(v62): 0.0042 -0.0077 -0.0026
- p400(v190): 0.0029 -0.0079 -0.00059
- p483(v191): 0.013 -0.0043 -0.0044
- p20(v192): 0.0023 0.0042 0.0049
- p24(v193): 0.0039 0.0052 0.0047
- p184(v194): 0.017 0.0017 0.0037
- p473(v198): 0.0046 -0.0053 -0.0051
- p207(v199): 0.0074 0.0061 -0.0028
- p222(v200):  0.01 0.0047 -0.0034
- p120(v201): 0.011 0.0068 0.00013
- p103(v202): 0.007 0.0071 -0.0014
- p191(v203): 0.017 0.0049 0.00034
- p271(v204): 0.017 -0.00014 -0.0032
- p265(v27): 0.018 -0.00046 -0.0016
- p236(v205): 0.013 0.0029 -0.0036
- p254(v175): 0.017 0.0014 -0.0028
- p229(v206): 0.017 0.0029 -0.0023
- p253(v207): 0.018 0.0011 -0.0013
- p448(v208): 0.018 -0.0035 -0.0021
- p260(v209): 0.018 -0.00061 -0.00077
- p357(v210): 0.017 -0.0056 0.0015
- p224(v211): 0.018 -0.0012 0.0023
- p361(v212): 0.013 -0.0065 0.0022
- p371(v92): 0.016 -0.0061 0.0019
- p405(v213): 0.016 -0.0065 0.0011
- p469(v214): 0.0062 -0.0082 -0.0028
- p474(v215): 0.0042 -0.0064 -0.0043
- p368(v216): 9.3e-05 -0.0065 -0.00097
- p427(v217): 0.003 -0.0076 -0.0015
- p454(v218): 0.0098 -0.0029 -0.0054
- p325(v219): 0.017 -0.0027 0.0028
- p348(v195): 0.017 -0.0043 0.0026
- p344(v220): 0.016 -0.0052 0.0026
- p203(v222): 0.0075 0.0055 -0.0033
- p221(v223):  0.01 0.0048 -0.0034
- p141(v224): 0.013 0.0063 0.00046
- p472(v225): 0.017 -0.0049 -0.0024
- p343(v226): 0.017 -0.0052 0.0024
- p417(v227): 0.012 -0.0078 0.0009
- p370(v228): 0.016 -0.006 0.0017
- p468(v229): 0.0051 -0.0084 -0.0014
- p488(v230): 0.0057 -0.008 -0.0028
- p369(v231): 0.00016 -0.0065 -0.00083
- p482(v232):  0.01 -0.0044 -0.005
- p432(v233):  0.01 -0.0013 -0.0054
- p314(v234): 0.017 -0.0036 0.0032
- p214(v235): 0.017 -0.0013 0.0031
- p208(v236): 0.0083 0.0054 -0.0033
- p439(v237): 0.0081 -0.0033 -0.0056
- p315(v238): 0.016 -0.0036 0.0033
- f85
    - flags: top simplicial
    - normal:   -0.9835 -0.01709   0.1803
    - offset: -0.001144545
    - vertices: p218(v23) p316(v9) p349(v0)
    - neighboring facets: f195 f184 f147
- f147
    - flags: bottom simplicial
    - normal:   -0.9834 -0.01696   0.1804
    - offset: -0.001144226
    - vertices: p99(v35) p218(v23) p316(v9)
    - neighboring facets: f85 f478 f369
- f175
    - flags: bottom simplicial
    - normal:   -0.3312   0.9023    0.276
    - offset: -0.005336845
    - vertices: p41(v40) p28(v39) p42(v21)
    - neighboring facets: f786 f313 f561
- f184
    - flags: top simplicial
    - normal:   -0.5776   0.1528  -0.8019
    - offset: -0.004238541
    - vertices: p233(v42) p218(v23) p349(v0)
    - neighboring facets: f85 f336 f185
- f185
    - flags: bottom simplicial
    - normal:   -0.3276   0.1757  -0.9283
    - offset: -0.004269381
    - vertices: p233(v42) p218(v23) p219(v12)
    - neighboring facets: f204 f619 f184
- f195
    - flags: bottom simplicial
    - normal:   -0.9854  -0.0453    0.164
    - offset: -0.001234432
    - vertices: p380(v44) p316(v9) p349(v0)
    - neighboring facets: f85 f645 f651
- f202
    - flags: top simplicial
    - normal:   -0.2571   0.8726  -0.4152
    - offset: -0.005321793
    - vertices: p162(v46) p145(v25) p171(v7)
    - neighboring facets: f362 f656 f203
- f203
    - flags: bottom simplicial
    - normal:   -0.2065   0.8115  -0.5467
    - offset: -0.005420321
    - vertices: p162(v46) p145(v25) p177(v13)
    - neighboring facets: f876 f375 f202
- f204
    - flags: top simplicial
    - normal:   -0.3219   0.3141  -0.8932
    - offset: -0.004298478
    - vertices: p198(v47) p218(v23) p219(v12)
    - neighboring facets: f185 f348 f365
- f231
    - flags: bottom simplicial
    - normal:    0.7399 0.004675   0.6727
    - offset: -0.01510713
    - vertices: p223(v52) p217(v31) p185(v15)
    - neighboring facets: f996 f1208 f699
- f239
    - flags: bottom simplicial
    - normal:   -0.3281  -0.8835   0.3343
    - offset: -0.006272896
    - vertices: p308(v54) p521(v33) p364(v5)
    - neighboring facets: f766 f733 f1185
- f242
    - flags: bottom simplicial
    - normal:   -0.5789   -0.607   0.5445
    - offset: -0.004451219
    - vertices: p308(v54) p289(v17) p316(v9)
    - neighboring facets: f477 f1183 f432
- f255
    - flags: top simplicial
    - normal:    0.3266    0.681   0.6554
    - offset: -0.01019994
    - vertices: p74(v56) p129(v14) p130(v8)
    - neighboring facets: f574 f323 f256
- f256
    - flags: top simplicial
    - normal:    0.3297   0.7004    0.633
    - offset: -0.01027402
    - vertices: p74(v56) p96(v30) p129(v14)
    - neighboring facets: f946 f255 f942
- f313
    - flags: bottom simplicial
    - normal:   -0.3319   0.9021   0.2756
    - offset: -0.005332299
    - vertices: p47(v67) p41(v40) p42(v21)
    - neighboring facets: f175 f553 f566
- f323
    - flags: top simplicial
    - normal:    0.1654   0.3577   0.9191
    - offset: -0.007257368
    - vertices: p138(v70) p74(v56) p130(v8)
    - neighboring facets: f255 f802 f324
- f324
    - flags: bottom simplicial
    - normal:     0.158   0.3493   0.9236
    - offset: -0.007133773
    - vertices: p138(v70) p74(v56) p98(v22)
    - neighboring facets: f468 f326 f323
- f326
    - flags: top simplicial
    - normal:    0.1351   0.2862   0.9486
    - offset: -0.006699553
    - vertices: p138(v70) p506(v34) p98(v22)
    - neighboring facets: f467 f324 f585
- f331
    - flags: bottom simplicial
    - normal:    0.1113 -0.08202   0.9904
    - offset: -0.005770535
    - vertices: p121(v71) p174(v41) p63(v3)
    - neighboring facets: f582 f824 f587
- f336
    - flags: top simplicial
    - normal:   -0.4478   0.1641   -0.879
    - offset: -0.00429696
    - vertices: p338(v72) p233(v42) p349(v0)
    - neighboring facets: f184 f615 f620
- f343
    - flags: top simplicial
    - normal:    0.1198   0.2772  -0.9533
    - offset: -0.006400058
    - vertices: p257(v74) p269(v43) p258(v6)
    - neighboring facets: f633 f835 f628
- f348
    - flags: top simplicial
    - normal:   -0.1512   0.3202  -0.9352
    - offset: -0.004471599
    - vertices: p251(v75) p198(v47) p219(v12)
    - neighboring facets: f204 f607 f349
- f349
    - flags: bottom simplicial
    - normal:   -0.1403   0.3654  -0.9202
    - offset: -0.004563045
    - vertices: p251(v75) p198(v47) p211(v26)
    - neighboring facets: f371 f837 f348
- f362
    - flags: bottom simplicial
    - normal:   -0.2524     0.91  -0.3289
    - offset: -0.005430003
    - vertices: p106(v78) p145(v25) p171(v7)
    - neighboring facets: f202 f363 f364
- f363
    - flags: top simplicial
    - normal:   -0.2736   0.9443  -0.1828
    - offset: -0.005482156
    - vertices: p106(v78) p80(v45) p171(v7)
    - neighboring facets: f783 f362 f364
- f364
    - flags: bottom simplicial
    - normal:   -0.2199   0.9279  -0.3012
    - offset: -0.00566101
    - vertices: p106(v78) p80(v45) p145(v25)
    - neighboring facets: f552 f362 f363
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    - normal:    0.1117  -0.4098   0.9053
    - offset: -0.006250344
    - vertices: p315(v238) p344(v220) p279(v32)
    - neighboring facets: f1130 f1221 f1220
- f1220
    - flags: top simplicial
    - normal:     0.214  -0.4029   0.8899
    - offset: -0.007806388
    - vertices: p315(v238) p314(v234) p344(v220)
    - neighboring facets: f1199 f1219 f1224
- f1221
    - flags: bottom simplicial
    - normal:    0.1087  -0.3062   0.9457
    - offset: -0.005957313
    - vertices: p315(v238) p277(v121) p279(v32)
    - neighboring facets: f600 f1219 f1222
- f1222
    - flags: top simplicial
    - normal:    0.1083  -0.2707   0.9566
    - offset: -0.005857524
    - vertices: p315(v238) p277(v121) p121(v71)
    - neighboring facets: f821 f1223 f1221
- f1223
    - flags: bottom simplicial
    - normal:    0.1144  -0.2425   0.9634
    - offset: -0.005875371
    - vertices: p315(v238) p212(v119) p121(v71)
    - neighboring facets: f587 f1222 f1224
- f1224
    - flags: bottom simplicial
    - normal:    0.2157  -0.2397   0.9466
    - offset: -0.007427065
    - vertices: p315(v238) p314(v234) p212(v119)
    - neighboring facets: f1200 f1223 f1220