Beatty sequence (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Beatty sequence" in English language version.

refsWebsite

Global rank English rank

26^th place

20^th place

2^nd place

1,115^th place

741^st place

3^rd place

1,933^rd place

1,342^nd place

books.google.com (Global: 3^rd place; English: 3^rd place)

John William Strutt, 3rd Baron Rayleigh (1894). The Theory of Sound. Vol. 1 (Second ed.). Macmillan. p. 123.{{cite book}}: CS1 maint: numeric names: authors list (link)

Beatty, Samuel (1926). "Problem 3173". American Mathematical Monthly. 33 (3): 159. doi:10.2307/2300153. JSTOR 2300153.
S. Beatty; A. Ostrowski; J. Hyslop; A. C. Aitken (1927). "Solutions to Problem 3173". American Mathematical Monthly. 34 (3): 159–160. doi:10.2307/2298716. JSTOR 2298716.

Gardner, Martin (March 1977). "Mathematical Games: Cornering a queen leads unexpectedly into corners of the theory of numbers". Scientific American. 236 (3): 131–141. JSTOR 24953943.
Beatty, Samuel (1926). "Problem 3173". American Mathematical Monthly. 33 (3): 159. doi:10.2307/2300153. JSTOR 2300153.
S. Beatty; A. Ostrowski; J. Hyslop; A. C. Aitken (1927). "Solutions to Problem 3173". American Mathematical Monthly. 34 (3): 159–160. doi:10.2307/2298716. JSTOR 2298716.

Morrison, D. R. (1980). "A Stolarsky array of Wythoff pairs". A Collection of Manuscripts Related to the Fibonacci Sequence (PDF). Santa Clara, California: The Fibonacci Association. pp. 134–136.

R. L. Graham, On a theorem of Uspensky, Amer. Math. Monthly 70 (1963), pp. 407–409.