பெல் முக்கோணம் (Tamil Wikipedia)

Analysis of information sources in references of the Wikipedia article "பெல் முக்கோணம்" in Tamil language version.

refsWebsite

Global rank Tamil rank

2doi.org

2^nd place

4^th place

1math.ca

low place

1ams.org

451^st place

1,535^th place

ams.org (Global: 451^st place; Tamil: 1,535^th place)

mathscinet.ams.org

According to (Gardner 1978), this name was suggested by Jeffrey Shallit, whose paper about the same triangle was later published as (Shallit 1980). Shallit in turn credits (Cohn et al. 1962) for the definition of the triangle, but Cohn et al. did not name the triangle. Gardner, Martin (1978), "The Bells: versatile numbers that can count partitions of a set, primes and even rhymes", சயன்டிஃபிக் அமெரிக்கன், 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. 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, 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{{citation}}: CS1 maint: multiple names: authors list (link).

doi.org (Global: 2^nd place; Tamil: 4^th place)

According to (Gardner 1978), this name was suggested by Jeffrey Shallit, whose paper about the same triangle was later published as (Shallit 1980). Shallit in turn credits (Cohn et al. 1962) for the definition of the triangle, but Cohn et al. did not name the triangle. Gardner, Martin (1978), "The Bells: versatile numbers that can count partitions of a set, primes and even rhymes", சயன்டிஃபிக் அமெரிக்கன், 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. 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, 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{{citation}}: CS1 maint: multiple names: authors list (link).
For instance, (Gardner 1978) shows two orientations, both different from the one here. Gardner, Martin (1978), "The Bells: versatile numbers that can count partitions of a set, primes and even rhymes", சயன்டிஃபிக் அமெரிக்கன், 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.

math.ca (Global: low place; Tamil: low place)

fq.math.ca

According to (Gardner 1978), this name was suggested by Jeffrey Shallit, whose paper about the same triangle was later published as (Shallit 1980). Shallit in turn credits (Cohn et al. 1962) for the definition of the triangle, but Cohn et al. did not name the triangle. Gardner, Martin (1978), "The Bells: versatile numbers that can count partitions of a set, primes and even rhymes", சயன்டிஃபிக் அமெரிக்கன், 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. 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, 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{{citation}}: CS1 maint: multiple names: authors list (link).