| r230 vs r231 | ||
|---|---|---|
| ... | ... | |
| 462 | 462 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 463 | 463 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 464 | 464 | {{{#!if ri=(+ri) |
| 465 | }}}}}}{{{#!if i+=1, tv | |
| 465 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 466 | 466 | }}} |
| 467 | 467 | ## i=1 |
| 468 | 468 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 474 | 474 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 475 | 475 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 476 | 476 | {{{#!if ri=(+ri) |
| 477 | }}}}}}{{{#!if i+=1, tv | |
| 477 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 478 | 478 | }}} |
| 479 | 479 | ## i=2 |
| 480 | 480 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 486 | 486 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 487 | 487 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 488 | 488 | {{{#!if ri=(+ri) |
| 489 | }}}}}}{{{#!if i+=1, tv | |
| 489 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 490 | 490 | }}} |
| 491 | 491 | ## i=3 |
| 492 | 492 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 498 | 498 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 499 | 499 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 500 | 500 | {{{#!if ri=(+ri) |
| 501 | }}}}}}{{{#!if i+=1, tv | |
| 501 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 502 | 502 | }}} |
| 503 | 503 | ## i=4 |
| 504 | 504 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 510 | 510 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 511 | 511 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 512 | 512 | {{{#!if ri=(+ri) |
| 513 | }}}}}}{{{#!if i+=1, tv | |
| 513 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 514 | 514 | }}} |
| 515 | 515 | ## i=5 |
| 516 | 516 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 522 | 522 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 523 | 523 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 524 | 524 | {{{#!if ri=(+ri) |
| 525 | }}}}}}{{{#!if i+=1, tv | |
| 525 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 526 | 526 | }}} |
| 527 | 527 | ## i=6 |
| 528 | 528 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 534 | 534 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 535 | 535 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 536 | 536 | {{{#!if ri=(+ri) |
| 537 | }}}}}}{{{#!if i+=1, tv | |
| 537 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 538 | 538 | }}} |
| 539 | 539 | ## i=7 |
| 540 | 540 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 546 | 546 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 547 | 547 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 548 | 548 | {{{#!if ri=(+ri) |
| 549 | }}}}}}{{{#!if i+=1, tv | |
| 549 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 550 | 550 | }}} |
| 551 | 551 | ## i=8 |
| 552 | 552 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 558 | 558 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 559 | 559 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 560 | 560 | {{{#!if ri=(+ri) |
| 561 | }}}}}}{{{#!if i+=1, tv | |
| 561 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 562 | 562 | }}} |
| 563 | 563 | ## i=9 |
| 564 | 564 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 570 | 570 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 571 | 571 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 572 | 572 | {{{#!if ri=(+ri) |
| 573 | }}}}}}{{{#!if i+=1, tv | |
| 573 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 574 | 574 | }}} |
| 575 | 575 | ## i=10 |
| 576 | 576 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 582 | 582 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 583 | 583 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 584 | 584 | {{{#!if ri=(+ri) |
| 585 | }}}}}}{{{#!if i+=1, tv | |
| 585 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 586 | 586 | }}} |
| 587 | 587 | ## i=11 |
| 588 | 588 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 594 | 594 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 595 | 595 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 596 | 596 | {{{#!if ri=(+ri) |
| 597 | }}}}}}{{{#!if i+=1, tv | |
| 597 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 598 | 598 | }}} |
| 599 | 599 | ## i=12 |
| 600 | 600 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 606 | 606 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 607 | 607 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 608 | 608 | {{{#!if ri=(+ri) |
| 609 | }}}}}}{{{#!if i+=1, tv | |
| 609 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 610 | 610 | }}} |
| 611 | 611 | ## i=13 |
| 612 | 612 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 618 | 618 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 619 | 619 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 620 | 620 | {{{#!if ri=(+ri) |
| 621 | }}}}}}{{{#!if i+=1, tv | |
| 621 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 622 | 622 | }}} |
| 623 | 623 | ## i=14 |
| 624 | 624 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 630 | 630 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 631 | 631 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 632 | 632 | {{{#!if ri=(+ri) |
| 633 | }}}}}}{{{#!if i+=1, tv | |
| 633 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 634 | 634 | }}} |
| 635 | 635 | ## i=15 |
| 636 | 636 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 642 | 642 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 643 | 643 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 644 | 644 | {{{#!if ri=(+ri) |
| 645 | }}}}}}{{{#!if i+=1, tv | |
| 645 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 646 | 646 | }}} |
| 647 | 647 | ## i=16 |
| 648 | 648 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 654 | 654 | {{{#!if rb=rb+(+ri.substr(0,1)), ri=(+ri.substr(1,18)), ps=true |
| 655 | 655 | }}}}}}{{{#!if (ri.length<=18)&&(ps==false) |
| 656 | 656 | {{{#!if ri=(+ri) |
| 657 | }}}}}}{{{#!if i+=1, tv | |
| 657 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 658 | 658 | }}} |
| 659 | 659 | ## i=17 |
| 660 | 660 | {{{#!if tw=(+ab.substr(i,18-i))*(+bb.substr(17-i,1))*tv |
| ... | ... | |
| 692 | 692 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 693 | 693 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 694 | 694 | {{{#!if rb=(+rb) |
| 695 | }}}}}}{{{#!if i+=1, tv | |
| 695 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 696 | 696 | }}} |
| 697 | 697 | ## i=1 |
| 698 | 698 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 714 | 714 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 715 | 715 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 716 | 716 | {{{#!if rb=(+rb) |
| 717 | }}}}}}{{{#!if i+=1, tv | |
| 717 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 718 | 718 | }}} |
| 719 | 719 | ## i=2 |
| 720 | 720 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 736 | 736 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 737 | 737 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 738 | 738 | {{{#!if rb=(+rb) |
| 739 | }}}}}}{{{#!if i+=1, tv | |
| 739 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 740 | 740 | }}} |
| 741 | 741 | ## i=3 |
| 742 | 742 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 758 | 758 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 759 | 759 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 760 | 760 | {{{#!if rb=(+rb) |
| 761 | }}}}}}{{{#!if i+=1, tv | |
| 761 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 762 | 762 | }}} |
| 763 | 763 | ## i=4 |
| 764 | 764 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 780 | 780 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 781 | 781 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 782 | 782 | {{{#!if rb=(+rb) |
| 783 | }}}}}}{{{#!if i+=1, tv | |
| 783 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 784 | 784 | }}} |
| 785 | 785 | ## i=5 |
| 786 | 786 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 802 | 802 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 803 | 803 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 804 | 804 | {{{#!if rb=(+rb) |
| 805 | }}}}}}{{{#!if i+=1, tv | |
| 805 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 806 | 806 | }}} |
| 807 | 807 | ## i=6 |
| 808 | 808 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 824 | 824 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 825 | 825 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 826 | 826 | {{{#!if rb=(+rb) |
| 827 | }}}}}}{{{#!if i+=1, tv | |
| 827 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 828 | 828 | }}} |
| 829 | 829 | ## i=7 |
| 830 | 830 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 846 | 846 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 847 | 847 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 848 | 848 | {{{#!if rb=(+rb) |
| 849 | }}}}}}{{{#!if i+=1, tv | |
| 849 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 850 | 850 | }}} |
| 851 | 851 | ## i=8 |
| 852 | 852 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 868 | 868 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 869 | 869 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 870 | 870 | {{{#!if rb=(+rb) |
| 871 | }}}}}}{{{#!if i+=1, tv | |
| 871 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 872 | 872 | }}} |
| 873 | 873 | ## i=9 |
| 874 | 874 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 890 | 890 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 891 | 891 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 892 | 892 | {{{#!if rb=(+rb) |
| 893 | }}}}}}{{{#!if i+=1, tv | |
| 893 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 894 | 894 | }}} |
| 895 | 895 | ## i=10 |
| 896 | 896 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 912 | 912 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 913 | 913 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 914 | 914 | {{{#!if rb=(+rb) |
| 915 | }}}}}}{{{#!if i+=1, tv | |
| 915 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 916 | 916 | }}} |
| 917 | 917 | ## i=11 |
| 918 | 918 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 934 | 934 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 935 | 935 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 936 | 936 | {{{#!if rb=(+rb) |
| 937 | }}}}}}{{{#!if i+=1, tv | |
| 937 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 938 | 938 | }}} |
| 939 | 939 | ## i=12 |
| 940 | 940 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 956 | 956 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 957 | 957 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 958 | 958 | {{{#!if rb=(+rb) |
| 959 | }}}}}}{{{#!if i+=1, tv | |
| 959 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 960 | 960 | }}} |
| 961 | 961 | ## i=13 |
| 962 | 962 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 978 | 978 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 979 | 979 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 980 | 980 | {{{#!if rb=(+rb) |
| 981 | }}}}}}{{{#!if i+=1, tv | |
| 981 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 982 | 982 | }}} |
| 983 | 983 | ## i=14 |
| 984 | 984 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 1000 | 1000 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 1001 | 1001 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 1002 | 1002 | {{{#!if rb=(+rb) |
| 1003 | }}}}}}{{{#!if i+=1, tv | |
| 1003 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1004 | 1004 | }}} |
| 1005 | 1005 | ## i=15 |
| 1006 | 1006 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 1022 | 1022 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 1023 | 1023 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 1024 | 1024 | {{{#!if rb=(+rb) |
| 1025 | }}}}}}{{{#!if i+=1, tv | |
| 1025 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1026 | 1026 | }}} |
| 1027 | 1027 | ## i=16 |
| 1028 | 1028 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 1044 | 1044 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 1045 | 1045 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 1046 | 1046 | {{{#!if rb=(+rb) |
| 1047 | }}}}}}{{{#!if i+=1, tv | |
| 1047 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1048 | 1048 | }}} |
| 1049 | 1049 | ## i=17 |
| 1050 | 1050 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bb.substr(17-i,1)) |
| ... | ... | |
| 1066 | 1066 | {{{#!if ru=ru+(+rb.substr(0,1)), rb=(+rb.substr(1,18)), ps=true |
| 1067 | 1067 | }}}}}}{{{#!if (rb.length<=18)&&(ps==false) |
| 1068 | 1068 | {{{#!if rb=(+rb) |
| 1069 | }}}}}}{{{#!if i+=1, tv | |
| 1069 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1070 | 1070 | }}} |
| 1071 | 1071 | |
| 1072 | 1072 | ##ru |
| ... | ... | |
| 1089 | 1089 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1090 | 1090 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1091 | 1091 | {{{#!if ru=(+ru) |
| 1092 | }}}}}}{{{#!if i+=1, tv | |
| 1092 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1093 | 1093 | }}} |
| 1094 | 1094 | ## i=1 |
| 1095 | 1095 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1107 | 1107 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1108 | 1108 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1109 | 1109 | {{{#!if ru=(+ru) |
| 1110 | }}}}}}{{{#!if i+=1, tv | |
| 1110 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1111 | 1111 | }}} |
| 1112 | 1112 | ## i=2 |
| 1113 | 1113 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1125 | 1125 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1126 | 1126 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1127 | 1127 | {{{#!if ru=(+ru) |
| 1128 | }}}}}}{{{#!if i+=1, tv | |
| 1128 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1129 | 1129 | }}} |
| 1130 | 1130 | ## i=3 |
| 1131 | 1131 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1143 | 1143 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1144 | 1144 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1145 | 1145 | {{{#!if ru=(+ru) |
| 1146 | }}}}}}{{{#!if i+=1, tv | |
| 1146 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1147 | 1147 | }}} |
| 1148 | 1148 | ## i=4 |
| 1149 | 1149 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1161 | 1161 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1162 | 1162 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1163 | 1163 | {{{#!if ru=(+ru) |
| 1164 | }}}}}}{{{#!if i+=1, tv | |
| 1164 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1165 | 1165 | }}} |
| 1166 | 1166 | ## i=5 |
| 1167 | 1167 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1179 | 1179 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1180 | 1180 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1181 | 1181 | {{{#!if ru=(+ru) |
| 1182 | }}}}}}{{{#!if i+=1, tv | |
| 1182 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1183 | 1183 | }}} |
| 1184 | 1184 | ## i=6 |
| 1185 | 1185 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1197 | 1197 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1198 | 1198 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1199 | 1199 | {{{#!if ru=(+ru) |
| 1200 | }}}}}}{{{#!if i+=1, tv | |
| 1200 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1201 | 1201 | }}} |
| 1202 | 1202 | ## i=7 |
| 1203 | 1203 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1215 | 1215 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1216 | 1216 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1217 | 1217 | {{{#!if ru=(+ru) |
| 1218 | }}}}}}{{{#!if i+=1, tv | |
| 1218 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1219 | 1219 | }}} |
| 1220 | 1220 | ## i=8 |
| 1221 | 1221 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1233 | 1233 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1234 | 1234 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1235 | 1235 | {{{#!if ru=(+ru) |
| 1236 | }}}}}}{{{#!if i+=1, tv | |
| 1236 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1237 | 1237 | }}} |
| 1238 | 1238 | ## i=9 |
| 1239 | 1239 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1251 | 1251 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1252 | 1252 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1253 | 1253 | {{{#!if ru=(+ru) |
| 1254 | }}}}}}{{{#!if i+=1, tv | |
| 1254 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1255 | 1255 | }}} |
| 1256 | 1256 | ## i=10 |
| 1257 | 1257 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1269 | 1269 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1270 | 1270 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1271 | 1271 | {{{#!if ru=(+ru) |
| 1272 | }}}}}}{{{#!if i+=1, tv | |
| 1272 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1273 | 1273 | }}} |
| 1274 | 1274 | ## i=11 |
| 1275 | 1275 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1287 | 1287 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1288 | 1288 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1289 | 1289 | {{{#!if ru=(+ru) |
| 1290 | }}}}}}{{{#!if i+=1, tv | |
| 1290 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1291 | 1291 | }}} |
| 1292 | 1292 | ## i=12 |
| 1293 | 1293 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1305 | 1305 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1306 | 1306 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1307 | 1307 | {{{#!if ru=(+ru) |
| 1308 | }}}}}}{{{#!if i+=1, tv | |
| 1308 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1309 | 1309 | }}} |
| 1310 | 1310 | ## i=13 |
| 1311 | 1311 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1323 | 1323 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1324 | 1324 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1325 | 1325 | {{{#!if ru=(+ru) |
| 1326 | }}}}}}{{{#!if i+=1, tv | |
| 1326 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1327 | 1327 | }}} |
| 1328 | 1328 | ## i=14 |
| 1329 | 1329 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1341 | 1341 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1342 | 1342 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1343 | 1343 | {{{#!if ru=(+ru) |
| 1344 | }}}}}}{{{#!if i+=1, tv | |
| 1344 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1345 | 1345 | }}} |
| 1346 | 1346 | ## i=15 |
| 1347 | 1347 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1359 | 1359 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1360 | 1360 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1361 | 1361 | {{{#!if ru=(+ru) |
| 1362 | }}}}}}{{{#!if i+=1, tv | |
| 1362 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1363 | 1363 | }}} |
| 1364 | 1364 | ## i=16 |
| 1365 | 1365 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1377 | 1377 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1378 | 1378 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1379 | 1379 | {{{#!if ru=(+ru) |
| 1380 | }}}}}}{{{#!if i+=1, tv | |
| 1380 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1381 | 1381 | }}} |
| 1382 | 1382 | ## i=17 |
| 1383 | 1383 | {{{#!if ps=false, tw=+(au.substr(i,18-i)+ab.substr(0,i)), tw=tw*(+bu.substr(17-i,1)) |
| ... | ... | |
| 1395 | 1395 | {{{#!if rs=rs+(+ru.substr(0,1)), ru=(+ru.substr(1,18)), ps=true |
| 1396 | 1396 | }}}}}}{{{#!if (ru.length<=18)&&(ps==false) |
| 1397 | 1397 | {{{#!if ru=(+ru) |
| 1398 | }}}}}}{{{#!if i+=1, tv | |
| 1398 | }}}}}}{{{#!if i+=1, tv*=10, ps=false | |
| 1399 | 1399 | }}} |
| 1400 | 1400 | ##rs |
| 1401 | 1401 | rs부분을 합산합니다. au*bu의 나머지 절반을 처리합니다. i, tv, ps를 다시 초기화하고 시작합니다. 소수점 윗자리는 많아야 36자리이므로 rs에서 더 이상 넘치지 않습니다. |
| ... | ... |