WebCab Numbers: 500 – 999 NewCab 1 White 5225 W. Post Road Las Vegas, Nevada 89118 Phone: 702-873-2000 Cab Number: 4500 - 4999 NewCab 2 White 5225 W. Post Road Las Vegas, Nevada 89118 Phone: 702-873-2000 Cab Number: 6500 - 6999 NewCab 3 White 5225 W. Post Road Las Vegas, Nevada 89118 Phone: 702-873-2000 Cab Number: … Web24 okt. 2024 · Among the taxicab numbers Ta (n) listed above, only Ta (1) and Ta (2) are cubefree taxicab numbers. The smallest cubefree taxicab number with three representations was discovered by Paul Vojta (unpublished) in 1981 while he was a graduate student. It is 15170835645 = 517 3 + 2468 3 = 709 3 + 2456 3 = 1733 3 + 2152 3.
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1729 (number) - Wikipedia
Web5 feb. 2013 · Taxicab, taxi-cab or Hardy-Ramanujan numbers: the smallest number that is the sum of 2 positive integral cubes in n ways. 2, 1729, 87539319, 6963472309248, … Web31 mei 2014 · A001235 Taxi-cab numbers: sums of 2 cubes in more than 1 way. {1729, 4104, 13832, 20683, 32832, 39312, 40033, 46683, 64232, 65728, 110656, 110808, … Among the taxicab numbers Ta ( n) listed above, only Ta (1) and Ta (2) are cubefree taxicab numbers. The smallest cubefree taxicab number with three representations was discovered by Paul Vojta (unpublished) in 1981 while he was a graduate student. It is 15170835645 = 517 3 + 2468 3 = 709 3 + 2456 3 = … Meer weergeven In mathematics, the nth taxicab number, typically denoted Ta(n) or Taxicab(n), also called the nth Ramanujan–Hardy number, is defined as the smallest integer that can be expressed as a sum of two positive integer cubes in … Meer weergeven So far, the following 6 taxicab numbers are known: $${\displaystyle {\begin{aligned}\operatorname {Ta} (1)=2&=1^{3}+1^{3}\end{aligned}}}$$ Meer weergeven A more restrictive taxicab problem requires that the taxicab number be cubefree, which means that it is not divisible by any cube other than 1 . When a cubefree … Meer weergeven 1. ^ Quotations by G. H. Hardy, MacTutor History of Mathematics Archived 2012-07-16 at the Wayback Machine 2. ^ Silverman, Joseph H. (1993). "Taxicabs and sums of two cubes". Amer. Math. Monthly. 100 (4): 331–340. doi:10.2307/2324954. JSTOR 2324954 Meer weergeven The concept was first mentioned in 1657 by Bernard Frénicle de Bessy, who published the Hardy–Ramanujan number Ta(2) = 1729. This particular example of 1729 was … Meer weergeven For the following taxicab numbers upper bounds are known: Meer weergeven • 1729 (number) • Diophantine equation • Euler's sum of powers conjecture Meer weergeven flooring installers rock hill sc