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The above conjecture row 1 = A055496 is true; additionally, row 2 = A065545; row 3 = A065546; the first 5 terms of row 6 are a contiguous subsequence of A064934; and column 1 = A194598(n). - Bob Selcoe, Oct 27 2015; corrected by Peter Munn, Jul 30 2017
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The above conjecture row 1 = A055496(k) is true; additionally, row 2 = A065545(k); row 3 = A065546(k); the first 5 terms of row 6 are a contiguous subsequence of A064934; and column 1 = A194598(n). - Bob Selcoe, Oct 27 2015; corrected by Peter Munn, Jul 30 2017
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The above conjecture row 1 = A055496(k) is true; additionally, row 2 = A065545(k); row 3 = A065546(k); the first 5 terms of row 6 = are a contiguous subsequence of A064934(k+4); and column 1 = A194598(n). - Bob Selcoe, Oct 27 2015; corrected by _Peter Munn_, Jul 30 2017
Column 1 diverges from A193507 at A(14,1) = 113, a prime not in A193507. 113 is in column 1 as it does not follow a prime in a row: 107 follows 53 and 127 follows 59, the next prime after 53. - Peter Munn, Jul 30 2017
43 89 179 359 719 1439 2879
53 107 223 449 907 1823 3659
Incorrect comment deleted and example extended by Peter Munn, Jul 30 2017