The most famous taxicab number is 1729 = Ta(2) = 13 + 123 = 93 + 103, also known as the Hardy-Ramanujan number. Known taxicab numbers · Cubefree taxicab numbers

Sloane defines a slightly different type of taxicab numbers, namely numbers which are sums of two cubes in two or more ways, the first few of which are 1729, ...

Known taxicab numbers ; 2 · 1729 · 1 ; 3 · 87539319 · 167 ; 4 · 6963472309248 · 2421 ; 5 · 48988659276962496 · 38787 ; 6 · 24153319581254312065344 · 582162 ...

Below are listed the first 18 Taxicab(4,3,m) numbers. Interestingly, we can note that Taxicab(4,3,5) includes a zero term. Also note that the series goes from ...

The first taxicab number is 1729, which is: 13 + 123 and also: 93 + 103. Taxicab numbers are also known as: taxi numbers; taxi-cab numbers; taxi cab numbers ...

Taxicab numbers are numbers that can be expressed in more than one way as a sum of two positive cubes. For example, the smallest taxicab number is 1729.

9 февр. 2023 г. · The most famous taxicab number is 1729 = Taxicab(2) = (1 ^ 3) + (12 ^ 3) = (9 ^ 3) + (10 ^ 3). Given a number N, print first N Taxicab(2) ...

2 сент. 2023 г. · The taxicab number is the smallest integer that can be expressed as a sum of two positive integer cubes in two different ways, and it is equal ...

10 июл. 2012 г. · I would like to find the first n taxicab numbers. A taxicab being a number that can be expressed as the sum of two perfect cubes in more than one way. algorithm - How to find all taxicab numbers less than N? How can I optimize this? (find Taxicab number) - Stack Overflow Taxicab Numbers in Haskell - Stack Overflow Другие результаты с сайта stackoverflow.com