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12 619 12 637 12 655 12 673 12 691 12 709 12 727 12 745 12 763 12 781 12 799 12 817 12 835 12 853 12 871 12 889 12 907 12 925 12 476 0 494 12 512 12 530 12 548 12 566 12 584 12 602 12 620 12 638 12 656 12 674 12 692 12 710 12 728 12 746 12 764 12 782 12 800 12 818 12 836 12 854 12 872 12 890 12 908 12 926 12 477 0 495 12 513 12 531 12 549 12 567 12 585 12 603 12 621 12 639 12 657 12 675 12 693 12 711 12 729 12 747 12 765 12 783 12 801 12 819 12 837 12 855 12 873 12 891 12 909 12 927 12 478 0 496 12 514 12 532 12 550 12 568 12 586 12 604 12 622 12 640 12 658 12 676 12 694 12 712 12 730 12 748 12 766 12 784 12 802 12 820 12 838 12 856 12 874 12 892 12 910 12 928 12 479 0 497 12 515 12 533 12 551 12 569 12 587 12 605 12 623 12 641 12 659 12 677 12 695 12 713 12 731 12 749 12 767 12 785 12 803 12 821 12 839 12 857 12 875 12 893 12 911 12 929 12 480 0 498 12 516 12 534 12 552 12 570 12 588 12 606 12 624 12 642 12 660 12 678 12 696 12 714 12 732 12 750 12 768 12 786 12 804 12 822 12 840 12 858 12 876 12 894 12 912 12 930 12 481 0 499 12 517 12 535 12 553 12 571 12 589 12 607 12 625 12 643 12 661 12 679 12 697 12 715 12 733 12 751 12 769 12 787 12 805 12 823 12 841 12 859 12 877 12 895 12 913 12 931 12 482 0 500 12 518 12 536 12 554 12 572 12 590 12 608 12 626 12 644 12 662 12 680 12 698 12 716 12 734 12 752 12 770 12 788 12 806 12 824 12 842 12 860 12 878 12 896 12 914 12 932 12 483 0 501 12 519 12 537 12 555 12 573 12 591 12 609 12 627 12 645 12 663 12 681 12 699 12 717 12 735 12 753 12 771 12 789 12 807 12 825 12 843 12 861 12 879 12 897 12 915 12 933 12 484 0 502 12 520 12 538 12 556 12 574 12 592 12 610 12 628 12 646 12 664 12 682 12 700 12 718 12 736 12 754 12 772 12 790 12 808 12 826 12 844 12 862 12 880 12 898 12 916 12 934 12 485 0 503 12 521 12 539 12 557 12 575 12 593 12 611 12 629 12 647 12 665 12 683 12 701 12 719 12 737 12 755 12 773 12 791 12 809 12 827 12 845 12 863 12 881 12 899 12 917 12 935 12 486 0 504 12 522 12 540 12 558 12 576 12 594 12 612 12 630 12 648 12 666 12 684 12 702 12 720 12 738 12 756 12 774 12 792 12 810 12 828 12 846 12 864 12 882 12 900 12 918 12 936 12 Hyperboloid of two sheets, F(u,v) = (cos(v)*sinh(u),sin(v)*sinh(u),cosh(u)+0.3) Lenimar Nunes de Andrade, ccendm03@brufpb.bitnet