Açık kaynak kodlu bir program:Ben olaya programcılık gözüyle bakıyorum.
2 eşit basamakta çarpana ayrıldığında, çarpanların çarpımı kendisine eşit olan sayı vampir sayıdır. Örneğin
1260 = 21*60,
1395 = 15*93,
1435 = 35*41,
1530 = 30*51
ilk 4 vampir sayıdır.
Detay:
Vampire number - Wikipedia
en.wikipedia.org
1260 => 21 x 60
1395 => 15 x 93
...
125248 => 152 x 824
şeklinde ilk 50 vampir sayıyı listeleyen program yazar mısın?
GitHub - nihalmishra/Vampire-Number-Finder: Compute vampire numbers for a given range by using Elixir Actor model, maximizing the use of CPU resources of a system.
Compute vampire numbers for a given range by using Elixir Actor model, maximizing the use of CPU resources of a system. - nihalmishra/Vampire-Number-Finder
github.com
Burada ise sayının vampire sayı olup olmadığını kontrol eden bir kodlama var, altındaki "Run code snippet" yazısına tıklayınca deneyebiliyorsunuz.
Fastest way to check if a number is a vampire number?
A vampire number is defined here https://en.wikipedia.org/wiki/Vampire_number. A number V is a vampire number if: It can be expressed as X*Y such that X and Y have N/2 digits each where N is the n...
stackoverflow.com
Vampir sayılar (umarım 50 tane vardır):
387*351==135837, 401*260==104260, 401*350==140350, 410*323==132430, 410*350==143500, 414*351==145314, 414*396==163944, 422*311==131242, 423*315==133245, 425*317==134725, 431*356==153436, 443*281==124483, 461*317==146137, 470*371==174370, 486*261==126846, 491*395==193945, 500*251==125500, 501*210==105210, 501*300==150300, 510*201==102510, 510*246==125460, 510*300==153000, 516*204==105264, 524*461==241564, 534*231==123354, 542*470==254740, 543*231==125433, 581*269==156289, 581*422==245182, 582*489==284598, 585*261==152685, 588*231==135828, 591*327==193257, 591*534==315594, 600*201==120600, 600*210==126000, 602*437==263074, 608*251==152608, 612*468==286416, 615*204==125460, 623*524==326452, 626*341==213466, 627*201==126027, 630*585==368550, 635*215==136525, 635*530==336550, 641*533==341653, 650*281==182650, 650*641==416650, 651*240==156240, 662*593==392566, 671*323==216733, 678*321==217638, 678*420==284760, 686*533==365638, 692*338==233896, 701*158==110758, 701*167==117067, 704*650==457600, 705*150==105750, 707*431==304717, 719*275==197725, 725*161==116725, 725*179==129775, 725*350==253750, 725*431==312475, 750*231==173250, 759*231==175329, 759*681==516879, 761*152==115672, 780*624==486720, 782*221==172822, 800*473==378400, 801*135==108135, 801*225==180225, 801*252==201852, 806*323==260338, 807*255==205785, 810*225==182250, 810*270==218700, 822*276==226872, 824*152==125248, 831*465==386415, 834*570==475380, 840*141==118440, 840*546==458640, 842*269==226498, 845*491==414895, 845*590==498550, 846*540==456840, 851*296==251896, 855*630==538650, 860*251==215860, 860*800==688000, 863*392==338296, 864*216==186624, 864*657==567648, 870*210==182700, 870*435==378450, 875*650==568750, 876*843==738468, 878*431==378418, 881*248==218488, 890*482==428980, 891*432==384912, 891*468==416988, 891*549==489159, 897*201==180297, 899*545==489955, 900*351==315900, 902*875==789250, 906*210==190260, 906*750==679500, 906*894==809964, 908*446==404968, 909*351==319059, 909*891==809919, 915*210==192150, 926*140==129640, 926*176==162976, 926*248==229648, 926*284==262984, 926*320==296320, 926*356==329656, 926*392==362992, 926*464==429664, 926*572==529672, 926*680==629680, 926*788==729688, 926*896==829696, 927*855==792585, 930*150==139500, 936*360==336960, 936*720==673920, 938*146==136948, 941*476==447916, 942*156==146952, 945*891==841995, 948*366==346968, 951*165==156915, 951*336==319536, 951*588==559188, 951*858==815958, 953*563==536539, 957*825==789525, 963*342==329346, 963*765==736695, 969*381==369189, 971*383==371893, 975*321==312975, 981*216==211896, 981*369==361989, 983*650==638950, 984*807==794088, 986*953==939658, 992*776==769792
