generador de números pseudoaleatorios

StreamsXo = 4357

Cuadrado Digitos del Centro No. aleatorioY 0 = 18983449 X 1 = 9834 r 1 = 0.9834Y 1 = 96707556 X 2 = 7075 r 2 = 0.7075Y 2 = 50055625 X 3 = 0556 r 3 = 0.0556Y 3 = 309136 X 4 = 0913 r 4 = 0.0913Y 4 = 833569 X 5 = 3356 r 5 = 0.3356Y 5 = 11262736 X 6 = 2627 r 6 = 0.2627Y 6 = 6901129 X 7 = 0112 r 7 = 0.0112Y 7 = 12544 X 8 = 2544 r 8 = 0.2544Y 8 = 6471936 X 9 = 7193 r 9 = 0.7193Y 9 = 51739249 X 10 = 7392 r 10 = 0.7392Y 10 = 54641664 X 11 = 6416 r 11 = 0.6416

Streams StreamsXo = 4357 X1 = 3257


Streams ConstanteXo = 4357 a = 6786


Ejemplo 2.5

Xo = 6k = 4g= 10

1024c = 11a = 1 + 4 (4) = 17

X 1 1132 9083 874 4665 7656 7287 998 6709 137

10 29211 87912 61813 27714 62415 37916 31017 16118 70019 64720 77021 81322 52023 65924 97425 18526 8427 41528 92229 325

Generar suficientes números entre 0 y 1 con los parámetros X0 = 6, k = 3, g = 3 y c = 7, hasta encontrar el periodo de vida máximo (N).

m = 22 =

30 41631 93932 61433 20934 49235 18336 5037 86138 31239 19540 25441 23342 90043 97544 20245 37346 20847 47548 91849 25750 28451 74352 35453 90954 10455 75556 55857 28158 69259 51160 50661 42162 063 1164 19865 30566 7667 27968 65869 95770 92071 29172 86273 32974 48475 4776 81077 469

78 81679 57180 50281 35382 89283 83984 96285 100586 71287 85188 14289 37790 27691 60792 9093 51794 60895 10796 80697 40198 68499 375

100 242101 29102 504103 387104 446105 425106 68107 143108 394109 565110 400111 667112 86113 449114 476115 935116 546117 77118 296119 947120 750121 473122 884123 703124 698125 613

126 192127 203128 390129 497130 268131 471132 850133 125134 88135 483136 30137 521138 676139 239140 1002141 661142 1008143 763144 694145 545146 60147 7148 130149 173150 904151 19152 334153 569154 468155 799156 282157 709158 800159 299160 998161 593162 876163 567164 434165 221166 696167 579168 638169 617170 260171 335172 586173 757

174 592175 859176 278177 641178 668179 103180 738181 269182 488183 115184 942185 665186 52187 895188 890189 805190 384191 395192 582193 689194 460195 663196 18197 317198 280199 675200 222201 713202 868203 431204 170205 853206 176207 955208 886209 737210 252211 199212 322213 365214 72215 211216 526217 761218 660219 991220 474221 901

222 992223 491224 166225 785226 44227 759228 626229 413230 888231 771232 830233 809234 452235 527236 778237 949238 784239 27240 470241 833242 860243 295244 930245 461246 680247 307248 110249 857250 244251 63252 58253 997254 576255 587256 774257 881258 652259 855260 210261 509262 472263 867264 414265 905266 36267 623268 362269 21

270 368271 123272 54273 929274 444275 391276 514277 557278 264279 403280 718281 953282 852283 159284 666285 69286 160287 683288 358289 977290 236291 951292 818293 605294 56295 963296 1022297 1001298 644299 719300 970301 117302 976303 219304 662305 1306 28307 487308 98309 653310 872311 499312 302313 25314 436315 255316 250317 165

318 768319 779320 966321 49322 844323 23324 402325 701326 664327 35328 606329 73330 228331 815332 554333 213334 560335 315336 246337 97338 636339 583340 706341 749342 456343 595344 910345 121346 20347 351348 858349 261350 352351 875352 550353 145354 428355 119356 1010357 797358 248359 131360 190361 169362 836363 911364 138365 309

366 144367 411368 854369 193370 220371 679372 290373 845374 40375 691376 494377 217378 628379 447380 442381 357382 960383 971384 134385 241386 12387 215388 594389 893390 856391 227392 798393 265394 420395 1007396 746397 405398 752399 507400 438401 289402 828403 775404 898405 941406 648407 787408 78409 313410 212411 543412 26413 453

414 544415 43416 742417 337418 620419 311420 178421 989422 440423 323424 382425 361426 4427 79428 330429 501430 336431 603432 22433 385434 412435 871436 482437 13438 232439 883440 686441 409442 820443 639444 634445 549446 128447 139448 326449 433450 204451 407452 786453 61454 24455 419456 990457 457458 612459 175460 938461 597

462 944463 699464 630465 481466 1020467 967468 66469 109470 840471 979472 270473 505474 404475 735476 218477 645478 736479 235480 934481 529482 812483 503484 370485 157486 632487 515488 574489 553490 196491 271492 522493 693494 528495 795496 214497 577498 604499 39500 674501 205502 424503 51504 878505 601506 1012507 831508 826509 741

510 320511 331512 518513 625514 396515 599516 978517 253518 216519 611520 158521 649522 804523 367524 106525 789526 112527 891528 822529 673530 188531 135532 258533 301534 8535 147536 462537 697538 596539 927540 410541 837542 928543 427544 102545 721546 1004547 695548 562549 349550 824551 707552 766553 745554 388555 463556 714557 885

558 720559 987560 406561 769562 796563 231564 866565 397566 616567 243568 46569 793570 180571 1023572 1018573 933574 512575 523576 710577 817578 588579 791580 146581 445582 408583 803584 350585 841586 996587 559588 298589 981590 304591 59592 1014593 865594 380595 327596 450597 493598 200599 339600 654601 889602 788603 95604 602605 5

606 96607 619608 294609 913610 172611 887612 754613 541614 1016615 899616 958617 937618 580619 655620 906621 53622 912623 155624 598625 961626 988627 423628 34629 589630 808631 435632 238633 985634 372635 191636 186637 101638 704639 715640 902641 1009642 780643 983644 338645 637646 600647 995648 542649 9650 164651 751652 490653 149

654 496655 251656 182657 33658 572659 519660 642661 685662 392663 531664 846665 57666 980667 287668 794669 197670 288671 811672 486673 81674 364675 55676 946677 733678 184679 67680 126681 105682 772683 847684 74685 245686 80687 347688 790689 129690 156691 615692 226693 781694 1000695 627696 430697 153698 564699 383700 378701 293

702 896703 907704 70705 177706 972707 151708 530709 829710 792711 163712 734713 201714 356715 943716 682717 341718 688719 443720 374721 225722 764723 711724 834725 877726 584727 723728 14729 249730 148731 479732 986733 389734 480735 1003736 678737 273738 556739 247740 114741 925742 376743 259744 318745 297746 964747 15748 266749 437

750 272751 539752 982753 321754 348755 807756 418757 973758 168759 819760 622761 345762 756763 575764 570765 485766 64767 75768 262769 369770 140771 343772 722773 1021774 984775 355776 926777 393778 548779 111780 874781 533782 880783 635784 566785 417786 956787 903788 2789 45790 776791 915792 206793 441794 340795 671796 154797 581

798 672799 171800 870801 465802 748803 439804 306805 93806 568807 451808 510809 489810 132811 207812 458813 629814 464815 731816 150817 513818 540819 999820 610821 141822 360823 1011824 814825 537826 948827 767828 762829 677830 256831 267832 454833 561834 332835 535836 914837 189838 152839 547840 94841 585842 740843 303844 42845 725

846 48847 827848 758849 609850 124851 71852 194853 237854 968855 83856 398857 633858 532859 863860 346861 773862 864863 363864 38865 657866 940867 631868 498869 285870 760871 643872 702873 681874 324875 399876 650877 821878 656879 923880 342881 705882 732883 167884 802885 333886 552887 179888 1006889 729890 116891 959892 954893 869

894 448895 459896 646897 753898 524899 727900 82901 381902 344903 739904 286905 777906 932907 495908 234909 917910 240911 1019912 950913 801914 316915 263916 386917 429918 136919 275920 590921 825922 724923 31924 538925 965926 32927 555928 230929 849930 108931 823932 690933 477934 952935 835936 894937 873938 516939 591940 842941 1013

942 848943 91944 534945 897946 924947 359948 994949 525950 744951 371952 174953 921954 308955 127956 122957 37958 640959 651960 838961 945962 716963 919964 274965 573966 536967 931968 478969 969970 100971 687972 426973 85974 432975 187976 118977 993978 508979 455980 578981 621982 328983 467984 782985 1017986 916987 223988 730989 133

990 224991 747992 422993 17994 300995 1015996 882997 669998 120999 3

1000 621001 411002 7081003 7831004 101005 1811006 161007 2831008 7261009 651010 921011 5511012 1621013 7171014 9361015 5631016 3661017 891018 5001019 3191020 3141021 2291022 8321023 8431024 61025 1131026 9081027 871028 4661029 7651030 7281031 99

r1= 0.110r2 = 0.887r3 = 0.085r4 = 0.455r5 = 0.747 Fin de ciclor6 = 0.711r7 = 0.097r8 = 0.654

0.1340.2850.8580.6040.2710.6090.3700.3030.1570.6840.6320.7520.7940.5080.6440.9510.1810.0820.4050.9000.317

= 6, k = 3, g = 3 y c = 7, hasta encontrar el periodo de vida

0.4060.9170.6000.2040.4800.1790.0490.8410.3050.1900.2480.2280.8790.9520.1970.3640.2030.4640.8960.2510.2770.7260.3460.8880.1020.7370.5450.2740.6760.4990.4940.4110.0000.0110.1930.2980.0740.2720.6430.9350.8980.2840.8420.3210.4730.0460.7910.458

0.7970.5580.4900.3450.8710.8190.9390.9810.6950.8310.1390.3680.2700.5930.0880.5050.5940.1040.7870.3920.6680.3660.2360.0280.4920.3780.4360.4150.0660.1400.3850.5520.3910.6510.0840.4380.4650.9130.5330.0750.2890.9250.7320.4620.8630.6870.6820.599

0.1880.1980.3810.4850.2620.4600.8300.1220.0860.4720.0290.5090.6600.2330.9790.6460.9840.7450.6780.5320.0590.0070.1270.1690.8830.0190.3260.5560.4570.7800.2750.6920.7810.2920.9750.5790.8550.5540.4240.2160.6800.5650.6230.6030.2540.3270.5720.739

0.5780.8390.2710.6260.6520.1010.7210.2630.4770.1120.9200.6490.0510.8740.8690.7860.3750.3860.5680.6730.4490.6470.0180.3100.2730.6590.2170.6960.8480.4210.1660.8330.1720.9330.8650.7200.2460.1940.3140.3560.0700.2060.5140.7430.6450.9680.4630.880

0.9690.4790.1620.7670.0430.7410.6110.4030.8670.7530.8110.7900.4410.5150.7600.9270.7660.0260.4590.8130.8400.2880.9080.4500.6640.3000.1070.8370.2380.0620.0570.9740.5630.5730.7560.8600.6370.8350.2050.4970.4610.8470.4040.8840.0350.6080.3540.021

0.3590.1200.0530.9070.4340.3820.5020.5440.2580.3940.7010.9310.8320.1550.6500.0670.1560.6670.3500.9540.2300.9290.7990.5910.0550.9400.9980.9780.6290.7020.9470.1140.9530.2140.6460.0010.0270.4760.0960.6380.8520.4870.2950.0240.4260.2490.2440.161

0.7500.7610.9430.0480.8240.0220.3930.6850.6480.0340.5920.0710.2230.7960.5410.2080.5470.3080.2400.0950.6210.5690.6890.7310.4450.5810.8890.1180.0200.3430.8380.2550.3440.8540.5370.1420.4180.1160.9860.7780.2420.1280.1860.1650.8160.8900.1350.302

0.1410.4010.8340.1880.2150.6630.2830.8250.0390.6750.4820.2120.6130.4370.4320.3490.9380.9480.1310.2350.0120.2100.5800.8720.8360.2220.7790.2590.4100.9830.7290.3960.7340.4950.4280.2820.8090.7570.8770.9190.6330.7690.0760.3060.2070.5300.0250.442

0.5310.0420.7250.3290.6050.3040.1740.9660.4300.3150.3730.3530.0040.0770.3220.4890.3280.5890.0210.3760.4020.8510.4710.0130.2270.8620.6700.3990.8010.6240.6190.5360.1250.1360.3180.4230.1990.3970.7680.0600.0230.4090.9670.4460.5980.1710.9160.583

0.9220.6830.6150.4700.9960.9440.0640.1060.8200.9560.2640.4930.3950.7180.2130.6300.7190.2290.9120.5170.7930.4910.3610.1530.6170.5030.5610.5400.1910.2650.5100.6770.5160.7760.2090.5630.5900.0380.6580.2000.4140.0500.8570.5870.9880.8120.8070.724

0.3130.3230.5060.6100.3870.5850.9550.2470.2110.5970.1540.6340.7850.3580.1040.7710.1090.8700.8030.6570.1840.1320.2520.2940.0080.1440.4510.6810.5820.9050.4000.8170.9060.4170.1000.7040.9800.6790.5490.3410.8050.6900.7480.7280.3790.4520.6970.864

0.7030.9640.3960.7510.7770.2260.8460.3880.6020.2370.0450.7740.1760.9990.9940.9110.5000.5110.6930.7980.5740.7720.1430.4350.3980.7840.3420.8210.9730.5460.2910.9580.2970.0580.9900.8450.3710.3190.4390.4810.1950.3310.6390.8680.7700.0930.5880.005

0.0940.6040.2870.8920.1680.8660.7360.5280.9920.8780.9360.9150.5660.6400.8850.0520.8910.1510.5840.9380.9650.4130.0330.5750.7890.4250.2320.9620.3630.1870.1820.0990.6880.6980.8810.9850.7620.9600.3300.6220.5860.9720.5290.0090.1600.7330.4790.146

0.4840.2450.1780.0320.5590.5070.6270.6690.3830.5190.8260.0560.9570.2800.7750.1920.2810.7920.4750.0790.3550.0540.9240.7160.1800.0650.1230.1030.7540.8270.0720.2390.0780.3390.7710.1260.1520.6010.2210.7630.9770.6120.4200.1490.5510.3740.3690.286

0.8750.8860.0680.1730.9490.1470.5180.8100.7730.1590.7170.1960.3480.9210.6660.3330.6720.4330.3650.2200.7460.6940.8140.8560.5700.7060.0140.2430.1450.4680.9630.3800.4690.9790.6620.2670.5430.2410.1110.9030.3670.2530.3110.2900.9410.0150.2600.427

0.2660.5260.9590.3130.3400.7880.4080.9500.1640.8000.6070.3370.7380.5620.5570.4740.0630.0730.2560.3600.1370.3350.7050.9970.9610.3470.9040.3840.5350.1080.8540.5210.8590.6200.5530.4070.9340.8820.0020.0440.7580.8940.2010.4310.3320.6550.1500.567

0.6560.1670.8500.4540.7300.4290.2990.0910.5550.4400.4980.4780.1290.2020.4470.6140.4530.7140.1460.5010.5270.9760.5960.1380.3520.9870.7950.5240.9260.7490.7440.6610.2500.2610.4430.5480.3240.5220.8930.1850.1480.5340.0920.5710.7230.2960.0410.708

0.0470.8080.7400.5950.1210.0690.1890.2310.9450.0810.3890.6180.5200.8430.3380.7550.8440.3540.0370.6420.9180.6160.4860.2780.7420.6280.6860.6650.3160.3900.6350.8020.6410.9010.3340.6880.7150.1630.7830.3250.5390.1750.9820.7120.1130.9370.9320.849

0.4380.4480.6310.7350.5120.7100.0800.3720.3360.7220.2790.7590.9100.4830.2290.8960.2340.9950.9280.7820.3090.2570.3770.4190.1330.2690.5760.8060.7070.0300.5250.9420.0310.5420.2250.8290.1050.8040.6740.4660.9300.8150.8730.8530.5040.5770.8220.989

0.8280.0890.5210.8760.9020.3510.9710.5130.7270.3620.1700.8990.3010.1240.1190.0360.6250.6360.8180.9230.6990.8970.2680.5600.5230.9090.4670.9460.0980.6710.4160.0830.4220.1830.1150.9700.4960.4440.5640.6060.3200.4560.7640.9930.8950.2180.7130.130

0.2190.7290.4120.0170.2930.9910.8610.6530.1170.0030.0610.0400.6910.7650.0100.1770.0160.2760.7090.0630.0900.5380.1580.7000.9140.5500.3570.0870.4880.3120.3070.2240.8130.8230.0060.1100.8870.0850.4550.7470.7110.097

a = 26 g = 3b = 27 el valor de "b", debe ser un número imparc = 27m = 8

X 0 = 13x 1 = 4 r 1 = 0.57142857x 2 = 7 r 2 = 1x 3 = 2 r 3 = 0.28571429x 4 = 1 r 4 = 0.14285714x 5 = 0 r 5 = 0x 6 = 3 r 6 = 0.42857143x 7 = 6 r 7 = 0.85714286x 8 = 5 r 8 = 0.71428571x 9 = 4 r 9 = 0.57142857x 10 = 7 r 10 = 1x 11 = 2 r 11 = 0.28571429x 12 = 1 r 12 = 0.14285714x 13 = 0 r 13 = 0x 14 = 3 r 14 = 0.42857143x 15 = 6 r 15 = 0.85714286x 16 = 5 r 16 = 0.71428571x 17 = 4 r 17 = 0.57142857x 18 = 7 r 18 = 1x 19 = 2 r 19 = 0.28571429x 20 = 1 r 20 = 0.14285714x 21 = 0 r 21 = 0

X 1 = 65 m= 100X 2 = 89X 3 = 98X 4 = 3X 5 = 69X 6 = 34 r 1 = 0.3400X 7 = 23 r 2 = 0.2300X 8 = 21 r 3 = 0.2100X 9 = 24 r 4 = 0.2400X 10 = 93 r 5 = 0.9300X 11 = 27 r 6 = 0.2700X 12 = 50 r 7 = 0.5000X 13 = 71 r 8 = 0.7100X 14 = 95 r 9 = 0.9500X 15 = 88 r 10 = 0.8800X 16 = 15 r 11 = 0.1500X 17 = 65 r 12 = 0.6500X 18 = 36 r 13 = 0.3600X 19 = 31 r 14 = 0.3100X 20 = 19 r 15 = 0.1900X 21 = 34 r 16 = 0.3400X 22 = 99 r 17 = 0.9900X 23 = 35 r 18 = 0.3500X 24 = 66 r 19 = 0.6600X 25 = 85 r 20 = 0.8500X 26 = 19 r 21 = 0.1900X 27 = 18 r 22 = 0.1800X 28 = 53 r 23 = 0.5300X 29 = 19 r 24 = 0.1900X 30 = 4 r 25 = 0.0400X 31 = 23 r 26 = 0.2300X 32 = 41 r 27 = 0.4100X 33 = 94 r 28 = 0.9400X 34 = 13 r 29 = 0.1300X 35 = 17 r 30 = 0.1700X 36 = 40 r 31 = 0.4000X 37 = 81 r 32 = 0.8100X 38 = 75 r 33 = 0.7500X 39 = 88 r 34 = 0.8800X 40 = 5 r 35 = 0.0500X 41 = 45 r 36 = 0.4500X 42 = 26 r 37 = 0.2600X 43 = 1 r 38 = 0.0100X 44 = 89 r 39 = 0.8900X 45 = 94 r 40 = 0.9400X 46 = 39 r 41 = 0.3900X 47 = 65 r 42 = 0.6500

X 48 = 66 r 43 = 0.6600X 49 = 55 r 44 = 0.5500X 50 = 49 r 45 = 0.4900X 51 = 88 r 46 = 0.8800X 52 = 53 r 47 = 0.5300

ss 0.16666667ssAssAAAsAsss

k = 2g= 5

32a = 5 + 8 (2) = 21

Xo = 17X1 = 357 5 r1= 0.161X2= 105 9 r2 = 0.290

X3 = 189 29 r3 = 0.935X4 = 609 1 r4 = 0.032X5 = 21 21 r5 = 0.677X6 = 441 25 r6 = 0.806X7 = 525 13 r7 = 0.419X8 = 273 17 r8 = 0.548X9= 357 5 r9 = 0.161

X10 = 105 9 r10 = 0.290

m = 23 =

N = 2^(g-2) =N= 8 8

generador de números pseudoaleatorios

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