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Search: id:A120456
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| A120456 |
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Antidiagonal triangular version of the modulo 15 prime multiplication table past n=3. |
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+0
1
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| 1, 2, 2, 4, 4, 4, 7, 8, 8, 7, 8, 14, 1, 14, 8, 11, 1, 13, 13, 1, 11, 13, 7, 2, 4, 2, 7, 13, 14, 11, 14, 11, 11, 14, 11, 14
(list; graph; listen)
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OFFSET
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0,2
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COMMENT
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This modulo 15 of prime digit endings is important because it gives even odd prime types that appear in pairs: {1,4},{2,13},{7,8},{11,14}
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FORMULA
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b[n]={1, 2, 4, 7, 8, 11, 13, 14} T[n,m]=Mod[b[n]*b[m],15] a(n) = T[n,m]: antidiagonal form
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MATHEMATICA
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Table[Mod[Prime[n], 15], {n, 1, 50}] a = {1, 2, 4, 7, 8, 11, 13, 14} b = Table[Mod[a[[n]]*a[[m]], 15], {n, 1, 8}, {m, 1, 8}] c = Table[Table[b[[n, l - n]], {n, 1, l - 1}], {l, 1, Dimensions[b][[1]] + 1}] Flatten[c]
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CROSSREFS
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Sequence in context: A035114 A062570 A108514 this_sequence A115383 A033717 A033756
Adjacent sequences: A120453 A120454 A120455 this_sequence A120457 A120458 A120459
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KEYWORD
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nonn,uned
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AUTHOR
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Roger Bagula (rlbagulatftn(AT)yahoo.com), Jun 23 2006
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