Taxicab number (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Taxicab number" in English language version.

refsWebsite

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1numberphile.com

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1web.archive.org

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1christianboyer.com

low place

low place

christianboyer.com

"New Upper Bounds for Taxicab and Cabtaxi Numbers" Christian Boyer, France, 2006–2008

doi.org

Silverman, Joseph H. (1993). "Taxicabs and sums of two cubes". Amer. Math. Monthly. 100 (4): 331–340. doi:10.2307/2324954. JSTOR 2324954.
Calude, Calude & Dinneen 2003. Calude, Cristian S.; Calude, Elena; Dinneen, Michael J. (2003). "What is the value of Taxicab(6)?". Journal of Universal Computer Science. 9: 1196–1203. doi:10.3217/jucs-009-10-1196.

jstor.org

Silverman, Joseph H. (1993). "Taxicabs and sums of two cubes". Amer. Math. Monthly. 100 (4): 331–340. doi:10.2307/2324954. JSTOR 2324954.

maa.org

Silverman, Joseph H. (1993). "Taxicabs and sums of two cubes". Amer. Math. Monthly. 100 (4): 331–340. doi:10.2307/2324954. JSTOR 2324954.

nodak.edu

listserv.nodak.edu

NMBRTHRY Archives – March 2008 (#10) "The sixth taxicab number is 24153319581254312065344" by Uwe Hollerbach

numberphile.com

Grime, James; Bowley, Roger. Haran, Brady (ed.). 1729: Taxi Cab Number or Hardy–Ramanujan Number. Numberphile.

st-and.ac.uk

www-gap.dcs.st-and.ac.uk

Quotations by G. H. Hardy, MacTutor History of Mathematics Archived 2012-07-16 at the Wayback Machine

uwaterloo.ca

math.uwaterloo.ca

Wilson 1999. Wilson, David W. (1999). "The Fifth Taxicab Number is 48988659276962496". Journal of Integer Sequences. 2. (Wilson was unaware of J. A. Dardis' prior discovery of Ta(5) in 1994 when he wrote this.)

web.archive.org

Quotations by G. H. Hardy, MacTutor History of Mathematics Archived 2012-07-16 at the Wayback Machine

wolfram.com

mathworld.wolfram.com

"Taxicab Number". Wolfram Mathworld.
"Hardy-Ramanujan Number". Wolfram Mathworld.