Nonhypotenuse number (English Wikipedia)

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

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D. S.; Beiler, Albert H. (1968), "Albert Beiler, Consecutive Hypotenuses of Pythagorean Triangles", Mathematics of Computation, 22 (103): 690–692, doi:10.2307/2004563, JSTOR 2004563. This review of a manuscript of Beiler's (which was later published in J. Rec. Math. 7 (1974) 120–133, MR0422125) attributes this bound to Landau.
Shanks, D. (1975), "Non-hypotenuse numbers", Fibonacci Quarterly, 13 (4): 319–321, doi:10.1080/00150517.1975.12430618, MR 0387219.
Dobkin, David; Lipton, Richard J. (1980), "Addition chain methods for the evaluation of specific polynomials", SIAM Journal on Computing, 9 (1): 121–125, doi:10.1137/0209011, MR 0557832

D. S.; Beiler, Albert H. (1968), "Albert Beiler, Consecutive Hypotenuses of Pythagorean Triangles", Mathematics of Computation, 22 (103): 690–692, doi:10.2307/2004563, JSTOR 2004563. This review of a manuscript of Beiler's (which was later published in J. Rec. Math. 7 (1974) 120–133, MR0422125) attributes this bound to Landau.
Shanks, D. (1975), "Non-hypotenuse numbers", Fibonacci Quarterly, 13 (4): 319–321, doi:10.1080/00150517.1975.12430618, MR 0387219.
Dobkin, David; Lipton, Richard J. (1980), "Addition chain methods for the evaluation of specific polynomials", SIAM Journal on Computing, 9 (1): 121–125, doi:10.1137/0209011, MR 0557832

D. S.; Beiler, Albert H. (1968), "Albert Beiler, Consecutive Hypotenuses of Pythagorean Triangles", Mathematics of Computation, 22 (103): 690–692, doi:10.2307/2004563, JSTOR 2004563. This review of a manuscript of Beiler's (which was later published in J. Rec. Math. 7 (1974) 120–133, MR0422125) attributes this bound to Landau.