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Research Paper | Mathematics | India | Volume 4 Issue 12, December 2015 | Popularity: 6.3 / 10
Farey to Cantor
A. Gnanam, C. Dinesh
Abstract: The Farey fractions lie in [0, 1]. Similarly the Cantor middle- set lie in [0, 1]. Here we try to construct the Cantor middle- set from Farey sequence.
Keywords: Farey Sequence, Non-Reducible Farey Sequence, Non Reducible Farey -Subsequence, Cantor Sequence
Edition: Volume 4 Issue 12, December 2015
Pages: 1219 - 1220
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A. Gnanam, C. Dinesh, "Farey to Cantor", International Journal of Science and Research (IJSR), Volume 4 Issue 12, December 2015, pp. 1219-1220, https://www.ijsr.net/getabstract.php?paperid=NOV152170, DOI: https://www.doi.org/10.21275/NOV152170
