Editing Taxicab number (section)

==References==
* {{cite book
| last1=Hardy | first1=G. H. | authorlink1=G. H. Hardy
| last2=Wright |first2=E. M. | authorlink2=E. M. Wright
| title=An Introduction to the Theory of Numbers
| edition=3rd
| publisher=Oxford University Press
| place=London & NY
| date=1954
| at=Theorem 412}}
* {{cite journal
| last1=Leech | first1=J. | authorlink1=John Leech (mathematician)
| title=Some Solutions of Diophantine Equations
| journal=[[Mathematical Proceedings of the Cambridge Philosophical Society]]
| volume=53
| issue=3
| pages=778–780
| date=1957
| doi=10.1017/S0305004100032850}}
* {{cite journal
| last1=Rosenstiel | first1=E.
| last2=Dardis | first2=J. A.
| last3=Rosenstiel | first3=C. R.
| title=The four least solutions in distinct positive integers of the Diophantine equation <math>s=x^3+y^3=z^3+w^3=u^3+v^3=m^3+n^3</math>
| journal=Bulletin of the Institute of Mathematics and Its Applications
| volume=27
| date=1991
| pages=155–157
| mr=1125858
| url=http://www.rosenstiel.co.uk/cubes/index.htm}}
* {{cite journal
| last1=Wilson | first1=David W.
| title=The Fifth Taxicab Number is 48988659276962496
| journal=Journal of Integer Sequences
| volume=2
| date=1999
| url=http://www.math.uwaterloo.ca/JIS/wilson10.html#RDR91}} (Wilson was unaware of J. A. Dardis' prior discovery of Ta(5) in 1994 when he wrote this.)
* {{cite journal
| last1=Bernstein | first1=Daniel J.
| title=Enumerating solutions to {{tmath|1=p(a) + q(b) = r(c) + s(d)}}
| journal=Mathematics of Computation
| volume=70
| issue=233
| date=2000
| pages=389–394
| doi=10.1090/S0025-5718-00-01219-9 | doi-access=free}}
* {{cite journal
| last1=Calude | first1=Cristian S.
| last2=Calude | first2=Elena
| last3=Dinneen | first3=Michael J.
| title=What is the value of Taxicab(6)?
| journal=Journal of Universal Computer Science
| volume=9
| date=2003
| pages=1196–1203
| doi=10.3217/jucs-009-10-1196 | doi-access=free}}