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7 337 7 338 7 339 7 340 7 341 7 342 7 343 7 344 7 345 7 346 7 347 7 348 7 349 7 350 7 351 7 352 7 353 7 354 7 355 7 356 7 357 7 358 7 359 7 360 7 361 7 362 7 363 7 364 7 365 7 366 7 367 0 368 7 369 7 370 7 371 7 372 7 373 7 374 7 375 7 376 7 377 7 378 7 379 7 380 7 381 7 382 7 383 7 384 7 385 7 386 7 387 7 388 7 389 7 390 7 391 7 392 7 393 7 394 7 395 7 396 7 397 7 398 7 399 7 400 7 401 7 402 7 403 7 404 7 405 7 406 7 407 7 408 7 409 7 410 7 411 7 412 7 413 7 414 7 415 7 416 7 417 7 418 7 419 7 420 7 421 7 422 7 423 7 424 7 425 7 426 7 427 7 428 0 429 7 430 7 431 7 432 7 433 7 434 7 435 7 436 7 437 7 438 7 439 7 440 7 441 7 442 7 443 7 444 7 445 7 446 7 447 7 448 7 449 7 450 7 451 7 452 7 453 7 454 7 455 7 456 7 457 7 458 7 459 7 460 7 461 7 462 7 463 7 464 7 465 7 466 7 467 7 468 7 469 7 470 7 471 7 472 7 473 7 474 7 475 7 476 7 477 7 478 7 479 7 480 7 481 7 482 7 483 7 484 7 485 7 486 7 487 7 488 7 489 0 490 7 491 7 492 7 493 7 494 7 495 7 496 7 497 7 498 7 499 7 500 7 501 7 502 7 503 7 504 7 505 7 506 7 507 7 508 7 509 7 510 7 511 7 512 7 513 7 514 7 515 7 516 7 517 7 518 7 519 7 520 7 521 7 522 7 523 7 524 7 525 7 526 7 527 7 528 7 529 7 530 7 531 7 532 7 533 7 534 7 535 7 536 7 537 7 538 7 539 7 540 7 541 7 542 7 543 7 544 7 545 7 546 7 547 7 548 7 549 7 550 0 551 7 552 7 553 7 554 7 555 7 556 7 557 7 558 7 559 7 560 7 561 7 562 7 563 7 564 7 565 7 566 7 567 7 568 7 569 7 570 7 571 7 572 7 573 7 574 7 575 7 576 7 577 7 578 7 579 7 580 7 581 7 582 7 583 7 584 7 585 7 586 7 587 7 588 7 589 7 590 7 591 7 592 7 593 7 594 7 595 7 596 7 597 7 598 7 599 7 600 7 601 7 602 7 603 7 604 7 605 7 606 7 607 7 608 7 609 7 610 7 611 0 612 7 613 7 614 7 615 7 616 7 617 7 618 7 619 7 620 7 621 7 622 7 623 7 624 7 625 7 626 7 627 7 628 7 629 7 630 7 631 7 632 7 633 7 634 7 635 7 636 7 637 7 638 7 639 7 640 7 641 7 642 7 643 7 644 7 645 7 646 7 647 7 648 7 649 7 650 7 651 7 652 7 653 7 654 7 655 7 656 7 657 7 658 7 659 7 660 7 661 7 662 7 663 7 664 7 665 7 666 7 667 7 668 7 669 7 670 7 671 7 1 0 62 2 123 2 184 2 245 2 306 2 367 2 428 2 489 2 550 2 611 2 2 0 63 2 124 2 185 2 246 2 307 2 368 2 429 2 490 2 551 2 612 2 3 0 64 2 125 2 186 2 247 2 308 2 369 2 430 2 491 2 552 2 613 2 4 0 65 2 126 2 187 2 248 2 309 2 370 2 431 2 492 2 553 2 614 2 5 0 66 2 127 2 188 2 249 2 310 2 371 2 432 2 493 2 554 2 615 2 6 0 67 2 128 2 189 2 250 2 311 2 372 2 433 2 494 2 555 2 616 2 7 0 68 2 129 2 190 2 251 2 312 2 373 2 434 2 495 2 556 2 617 2 8 0 69 2 130 2 191 2 252 2 313 2 374 2 435 2 496 2 557 2 618 2 9 0 70 2 131 2 192 2 253 2 314 2 375 2 436 2 497 2 558 2 619 2 10 0 71 2 132 2 193 2 254 2 315 2 376 2 437 2 498 2 559 2 620 2 11 0 72 2 133 2 194 2 255 2 316 2 377 2 438 2 499 2 560 2 621 2 12 0 73 2 134 2 195 2 256 2 317 2 378 2 439 2 500 2 561 2 622 2 13 0 74 2 135 2 196 2 257 2 318 2 379 2 440 2 501 2 562 2 623 2 14 0 75 2 136 2 197 2 258 2 319 2 380 2 441 2 502 2 563 2 624 2 15 0 76 2 137 2 198 2 259 2 320 2 381 2 442 2 503 2 564 2 625 2 16 0 77 2 138 2 199 2 260 2 321 2 382 2 443 2 504 2 565 2 626 2 17 0 78 2 139 2 200 2 261 2 322 2 383 2 444 2 505 2 566 2 627 2 18 0 79 2 140 2 201 2 262 2 323 2 384 2 445 2 506 2 567 2 628 2 19 0 80 2 141 2 202 2 263 2 324 2 385 2 446 2 507 2 568 2 629 2 20 0 81 2 142 2 203 2 264 2 325 2 386 2 447 2 508 2 569 2 630 2 21 0 82 2 143 2 204 2 265 2 326 2 387 2 448 2 509 2 570 2 631 2 22 0 83 2 144 2 205 2 266 2 327 2 388 2 449 2 510 2 571 2 632 2 23 0 84 2 145 2 206 2 267 2 328 2 389 2 450 2 511 2 572 2 633 2 24 0 85 2 146 2 207 2 268 2 329 2 390 2 451 2 512 2 573 2 634 2 25 0 86 2 147 2 208 2 269 2 330 2 391 2 452 2 513 2 574 2 635 2 26 0 87 2 148 2 209 2 270 2 331 2 392 2 453 2 514 2 575 2 636 2 27 0 88 2 149 2 210 2 271 2 332 2 393 2 454 2 515 2 576 2 637 2 28 0 89 2 150 2 211 2 272 2 333 2 394 2 455 2 516 2 577 2 638 2 29 0 90 2 151 2 212 2 273 2 334 2 395 2 456 2 517 2 578 2 639 2 30 0 91 2 152 2 213 2 274 2 335 2 396 2 457 2 518 2 579 2 640 2 31 0 92 2 153 2 214 2 275 2 336 2 397 2 458 2 519 2 580 2 641 2 32 0 93 2 154 2 215 2 276 2 337 2 398 2 459 2 520 2 581 2 642 2 33 0 94 2 155 2 216 2 277 2 338 2 399 2 460 2 521 2 582 2 643 2 34 0 95 2 156 2 217 2 278 2 339 2 400 2 461 2 522 2 583 2 644 2 35 0 96 2 157 2 218 2 279 2 340 2 401 2 462 2 523 2 584 2 645 2 36 0 97 2 158 2 219 2 280 2 341 2 402 2 463 2 524 2 585 2 646 2 37 0 98 2 159 2 220 2 281 2 342 2 403 2 464 2 525 2 586 2 647 2 38 0 99 2 160 2 221 2 282 2 343 2 404 2 465 2 526 2 587 2 648 2 39 0 100 2 161 2 222 2 283 2 344 2 405 2 466 2 527 2 588 2 649 2 40 0 101 2 162 2 223 2 284 2 345 2 406 2 467 2 528 2 589 2 650 2 41 0 102 2 163 2 224 2 285 2 346 2 407 2 468 2 529 2 590 2 651 2 42 0 103 2 164 2 225 2 286 2 347 2 408 2 469 2 530 2 591 2 652 2 43 0 104 2 165 2 226 2 287 2 348 2 409 2 470 2 531 2 592 2 653 2 44 0 105 2 166 2 227 2 288 2 349 2 410 2 471 2 532 2 593 2 654 2 45 0 106 2 167 2 228 2 289 2 350 2 411 2 472 2 533 2 594 2 655 2 46 0 107 2 168 2 229 2 290 2 351 2 412 2 473 2 534 2 595 2 656 2 47 0 108 2 169 2 230 2 291 2 352 2 413 2 474 2 535 2 596 2 657 2 48 0 109 2 170 2 231 2 292 2 353 2 414 2 475 2 536 2 597 2 658 2 49 0 110 2 171 2 232 2 293 2 354 2 415 2 476 2 537 2 598 2 659 2 50 0 111 2 172 2 233 2 294 2 355 2 416 2 477 2 538 2 599 2 660 2 51 0 112 2 173 2 234 2 295 2 356 2 417 2 478 2 539 2 600 2 661 2 52 0 113 2 174 2 235 2 296 2 357 2 418 2 479 2 540 2 601 2 662 2 53 0 114 2 175 2 236 2 297 2 358 2 419 2 480 2 541 2 602 2 663 2 54 0 115 2 176 2 237 2 298 2 359 2 420 2 481 2 542 2 603 2 664 2 55 0 116 2 177 2 238 2 299 2 360 2 421 2 482 2 543 2 604 2 665 2 56 0 117 2 178 2 239 2 300 2 361 2 422 2 483 2 544 2 605 2 666 2 57 0 118 2 179 2 240 2 301 2 362 2 423 2 484 2 545 2 606 2 667 2 58 0 119 2 180 2 241 2 302 2 363 2 424 2 485 2 546 2 607 2 668 2 59 0 120 2 181 2 242 2 303 2 364 2 425 2 486 2 547 2 608 2 669 2 60 0 121 2 182 2 243 2 304 2 365 2 426 2 487 2 548 2 609 2 670 2 61 0 122 2 183 2 244 2 305 2 366 2 427 2 488 2 549 2 610 2 671 2 Möbius' strip, u ε [0, 4π], v ε [-1, 1] F(u, v) = ((2 - v*sin(u/2))*sin(u), (2 - v*sin(u/2))*cos(u), v*cos(u/2)) Lenimar Nunes de Andrade, ccendm03@brufpb.bitnet