taxicab number

The subsequent taxicab numbers were found with the help of computers.

Generalizations of this idea have created the notion of "taxicab numbers".

The Shadow possessed the first clue to the tangle in the shape of a memorized taxicab number.

He also discovered a taxicab number and in 1693, he described all 880 essentially different normal magic squares of order 4.

A taxicab number is the smallest number that can be expressed as the sum of two positive cubes in n distinct ways.

He solved many problems created by Fermat and also discovered the cube property of the number 1729, later referred to as a taxicab number.

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.

The smallest cubefree taxicab number with three representations was discovered by Paul Vojta (unpublished) in 1981 while he was a graduate student.

The smallest cubefree taxicab number with four representations was discovered by Stuart Gascoigne and independently by Duncan Moore in 2003.

Out of Mr. Camille's view, the police said, Mr. Thompson robbed someone and returned as a witness telephoned the taxicab number to the police.

In a sense, the specification of two summands and powers of three is also restrictive; a generalized taxicab number allows for these values to be other than two and three, respectively.