مثلث بل (Persian Wikipedia)

Analysis of information sources in references of the Wikipedia article "مثلث بل" in Persian language version.

refsWebsite

Global rank Persian rank

2^nd place

451^st place

931^st place

low place

26^th place

72^nd place

742^nd place

2,912^th place

ams.org

Shallit 1980. Shallit, Jeffrey (1980), "A triangle for the Bell numbers", A collection of manuscripts related to the Fibonacci sequence (PDF), Santa Clara, Calif.: Fibonacci Association, pp. 69–71, MR 0624091.
Cohn et al. 1962. Cohn, Martin; Even, Shimon; Menger, Karl, Jr.; Hooper, Philip K. (1962), "Mathematical Notes: On the number of partitionings of a set of n distinct objects", American Mathematical Monthly, 69 (8): 782–785, doi:10.2307/2310780, MR 1531841.

Gardner 1978. Gardner, Martin (1978), "The Bells: versatile numbers that can count partitions of a set, primes and even rhymes", Scientific American, 238: 24–30, doi:10.1038/scientificamerican0578-24. Reprinted with an addendum as "The Tinkly Temple Bells", Chapter 2 of Fractal Music, Hypercards, and more ... Mathematical Recreations from Scientific American, W. H. Freeman, 1992, pp. 24–38.
Peirce 1880. Peirce, C. S. (1880), "On the algebra of logic", American Journal of Mathematics, 3 (1): 15–57, doi:10.2307/2369442, JSTOR 2369442. The triangle is on p. 48.
Aitken 1933. Aitken, A. C. (1933), "A problem in combinations", Mathematical Notes, 28: 18–23, doi:10.1017/S1757748900002334.
Cohn et al. 1962. Cohn, Martin; Even, Shimon; Menger, Karl, Jr.; Hooper, Philip K. (1962), "Mathematical Notes: On the number of partitionings of a set of n distinct objects", American Mathematical Monthly, 69 (8): 782–785, doi:10.2307/2310780, MR 1531841.

Peirce 1880. Peirce, C. S. (1880), "On the algebra of logic", American Journal of Mathematics, 3 (1): 15–57, doi:10.2307/2369442, JSTOR 2369442. The triangle is on p. 48.

Shallit 1980. Shallit, Jeffrey (1980), "A triangle for the Bell numbers", A collection of manuscripts related to the Fibonacci sequence (PDF), Santa Clara, Calif.: Fibonacci Association, pp. 69–71, MR 0624091.