Squared triangular number (English Wikipedia)

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

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ams.org (Global: 451^st place; English: 277^th place)

mathscinet.ams.org

Stroeker (1995). Stroeker, R. J. (1995), "On the sum of consecutive cubes being a perfect square", Compositio Mathematica, 97 (1–2): 295–307, MR 1355130.
Edmonds (1957). Edmonds, Sheila M. (1957), "Sums of powers of the natural numbers", The Mathematical Gazette, 41 (337): 187–188, doi:10.2307/3609189, JSTOR 3609189, MR 0096615, S2CID 126165678
Garrett & Hummel (2004); Warnaar (2004) Garrett, Kristina C.; Hummel, Kristen (2004), "A combinatorial proof of the sum of $q$ -cubes", Electronic Journal of Combinatorics, 11 (1), Research Paper 9, doi:10.37236/1762, MR 2034423. Warnaar, S. Ole (2004), "On the $q$ -analogue of the sum of cubes", Electronic Journal of Combinatorics, 11 (1), Note 13, doi:10.37236/1854, MR 2114194.

archive.org (Global: 6^th place; English: 6^th place)

Row (1893). Row, T. Sundara (1893), Geometric Exercises in Paper Folding, Madras: Addison, pp. 47–48.

combinatorics.org (Global: low place; English: low place)

Garrett & Hummel (2004); Warnaar (2004) Garrett, Kristina C.; Hummel, Kristen (2004), "A combinatorial proof of the sum of $q$ -cubes", Electronic Journal of Combinatorics, 11 (1), Research Paper 9, doi:10.37236/1762, MR 2034423. Warnaar, S. Ole (2004), "On the $q$ -analogue of the sum of cubes", Electronic Journal of Combinatorics, 11 (1), Note 13, doi:10.37236/1854, MR 2114194.

doi.org (Global: 2^nd place; English: 2^nd place)

Stein (1971). Stein, Robert G. (1971), "A combinatorial proof that $\textstyle \sum k^{3}=(\sum k)^{2}$ ", Mathematics Magazine, 44 (3): 161–162, doi:10.2307/2688231, JSTOR 2688231.
Wheatstone (1854). Wheatstone, C. (1854), "On the formation of powers from arithmetical progressions", Proceedings of the Royal Society of London, 7: 145–151, Bibcode:1854RSPS....7..145W, doi:10.1098/rspl.1854.0036.
Edmonds (1957). Edmonds, Sheila M. (1957), "Sums of powers of the natural numbers", The Mathematical Gazette, 41 (337): 187–188, doi:10.2307/3609189, JSTOR 3609189, MR 0096615, S2CID 126165678
Stein (1971); see also Benjamin, Quinn & Wurtz 2006 Stein, Robert G. (1971), "A combinatorial proof that $\textstyle \sum k^{3}=(\sum k)^{2}$ ", Mathematics Magazine, 44 (3): 161–162, doi:10.2307/2688231, JSTOR 2688231. Benjamin, Arthur T.; Quinn, Jennifer J.; Wurtz, Calyssa (2006), "Summing cubes by counting rectangles" (PDF), College Mathematics Journal, 37 (5): 387–389, doi:10.2307/27646391, JSTOR 27646391.
Kanim (2004). Kanim, Katherine (2004), "Proofs without words: The sum of cubes—An extension of Archimedes' sum of squares", Mathematics Magazine, 77 (4): 298–299, doi:10.2307/3219288, JSTOR 3219288.
Garrett & Hummel (2004); Warnaar (2004) Garrett, Kristina C.; Hummel, Kristen (2004), "A combinatorial proof of the sum of $q$ -cubes", Electronic Journal of Combinatorics, 11 (1), Research Paper 9, doi:10.37236/1762, MR 2034423. Warnaar, S. Ole (2004), "On the $q$ -analogue of the sum of cubes", Electronic Journal of Combinatorics, 11 (1), Note 13, doi:10.37236/1854, MR 2114194.

harvard.edu (Global: 18^th place; English: 17^th place)

ui.adsabs.harvard.edu

Wheatstone (1854). Wheatstone, C. (1854), "On the formation of powers from arithmetical progressions", Proceedings of the Royal Society of London, 7: 145–151, Bibcode:1854RSPS....7..145W, doi:10.1098/rspl.1854.0036.

hmc.edu (Global: low place; English: 9,532^nd place)

math.hmc.edu

Stein (1971); see also Benjamin, Quinn & Wurtz 2006 Stein, Robert G. (1971), "A combinatorial proof that $\textstyle \sum k^{3}=(\sum k)^{2}$ ", Mathematics Magazine, 44 (3): 161–162, doi:10.2307/2688231, JSTOR 2688231. Benjamin, Arthur T.; Quinn, Jennifer J.; Wurtz, Calyssa (2006), "Summing cubes by counting rectangles" (PDF), College Mathematics Journal, 37 (5): 387–389, doi:10.2307/27646391, JSTOR 27646391.

jstor.org (Global: 26^th place; English: 20^th place)

Stein (1971). Stein, Robert G. (1971), "A combinatorial proof that $\textstyle \sum k^{3}=(\sum k)^{2}$ ", Mathematics Magazine, 44 (3): 161–162, doi:10.2307/2688231, JSTOR 2688231.
Edmonds (1957). Edmonds, Sheila M. (1957), "Sums of powers of the natural numbers", The Mathematical Gazette, 41 (337): 187–188, doi:10.2307/3609189, JSTOR 3609189, MR 0096615, S2CID 126165678
Stein (1971); see also Benjamin, Quinn & Wurtz 2006 Stein, Robert G. (1971), "A combinatorial proof that $\textstyle \sum k^{3}=(\sum k)^{2}$ ", Mathematics Magazine, 44 (3): 161–162, doi:10.2307/2688231, JSTOR 2688231. Benjamin, Arthur T.; Quinn, Jennifer J.; Wurtz, Calyssa (2006), "Summing cubes by counting rectangles" (PDF), College Mathematics Journal, 37 (5): 387–389, doi:10.2307/27646391, JSTOR 27646391.
Kanim (2004). Kanim, Katherine (2004), "Proofs without words: The sum of cubes—An extension of Archimedes' sum of squares", Mathematics Magazine, 77 (4): 298–299, doi:10.2307/3219288, JSTOR 3219288.

macalester.edu (Global: low place; English: low place)

Bressoud (2004). Bressoud, David (2004), Calculus before Newton and Leibniz, Part III (PDF), AP Central.

nmsu.edu (Global: 6,873^rd place; English: 4,881^st place)

math.nmsu.edu

Pengelley (2002). Pengelley, David (2002), "The bridge between continuous and discrete via original sources", Study the Masters: The Abel-Fauvel Conference (PDF), National Center for Mathematics Education, Univ. of Gothenburg, Sweden.

numdam.org (Global: 8,650^th place; English: 7,668^th place)

Stroeker (1995). Stroeker, R. J. (1995), "On the sum of consecutive cubes being a perfect square", Compositio Mathematica, 97 (1–2): 295–307, MR 1355130.

semanticscholar.org (Global: 11^th place; English: 8^th place)

api.semanticscholar.org

Edmonds (1957). Edmonds, Sheila M. (1957), "Sums of powers of the natural numbers", The Mathematical Gazette, 41 (337): 187–188, doi:10.2307/3609189, JSTOR 3609189, MR 0096615, S2CID 126165678

zenodo.org (Global: 621^st place; English: 380^th place)

Wheatstone (1854). Wheatstone, C. (1854), "On the formation of powers from arithmetical progressions", Proceedings of the Royal Society of London, 7: 145–151, Bibcode:1854RSPS....7..145W, doi:10.1098/rspl.1854.0036.