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 A109023 3-almost primes (A014612) whose digit reversal is different and also has 3 prime factors (with multiplicity). "Emirp Tsolma-3.". 10
 117, 147, 165, 244, 246, 285, 286, 290, 338, 366, 369, 406, 418, 425, 435, 438, 442, 475, 498, 506, 507, 508, 524, 534, 539, 548, 561, 574, 582, 604, 605, 609, 628, 642, 663, 670, 682, 705, 711, 741, 759, 805, 814, 826, 833, 834, 845, 890, 894, 906, 935 (list; graph; refs; listen; history; text; internal format)
 OFFSET 1,1 COMMENTS This sequence is the k = 3 instance of the series which begins with k = 1 (emirps), k = 2 (emirpimes). Forthcoming paper on this sequence: "Jonathan Vos Post, "1066 and All That: Emirp Tsolma-3 and Related Integer Sequences." The Mathematica code for this was written by Ray Chandler who extended this sequence. He also has more values. REFERENCES Ball, W. W. R. and Coxeter, H. S. M. Mathematical Recreations and Essays, 13th ed. New York: Dover, pp. 14-15, 1987. Edalj, J. Problem 1622. Interm. de Math. 16, 34, 1909. Jonesco, J. Problem 1622. Interm. de Math. 15, 128, 1908. LINKS Eric Weisstein's World of Mathematics, Almost Prime. Eric Weisstein's World of Mathematics, Emirp. Eric Weisstein and Jonathan Vos Post, Emirpimes. EXAMPLE 1066 is in this sequence because 1066 = 2 * 13 * 41, making it a 3-almost prime and reverse(1066) = 6601 = 7 * 23 * 41, also a 3-almost prime. 2001 is in this sequence because 2001 = 3 * 23 * 29 and reverse(2001) = 1002 = 2 * 3 * 167. CROSSREFS Cf. A006567, A097393, A109018, A109024-A109131. Sequence in context: A084344 A015706 A095625 * A272388 A272389 A201021 Adjacent sequences:  A109020 A109021 A109022 * A109024 A109025 A109026 KEYWORD nonn,base AUTHOR Jonathan Vos Post, Jun 16 2005 EXTENSIONS 1002 replaced by 935 - R. J. Mathar, Dec 14 2009 STATUS approved

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Last modified September 24 11:16 EDT 2021. Contains 347642 sequences. (Running on oeis4.)