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Peter Kagey, <a href="/A282812/b282812.txt">Table of n, a(n) for n = 1..10000</a>
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Upper-left corner of table:
239 239 239 347 347 239 239 239 239 239 ...
239 2 239 239 239 347 239 463 463 239 ...
239 239 3 347 239 6 239 347 239 239 ...
347 239 239 4 347 239 347 239 239 463 ...
239 239 347 239 5 239 239 239 463 10 ...
239 239 6 347 239 6 239 239 239 109 ...
347 239 239 239 239 239 7 463 239 239 ...
239 239 239 239 463 239 239 8 109 239 ...
347 239 9 733 239 239 463 239 9 347 ...
97 347 239 347 10 239 463 109 239 10 ...
...
nonn,changed,tabl
allocated for Peter KageyTable read by antidiagonals (n > 0, k > 0): T(n, k) is the largest value in Conway's subprime Fibonacci sequence with starting values of n and k.
239, 239, 239, 239, 2, 239, 347, 239, 239, 347, 239, 239, 3, 239, 347, 239, 239, 239, 347, 239, 239, 347, 239, 347, 4, 239, 347, 239, 239, 239, 6, 239, 347, 6, 239, 239, 347, 239, 239, 347, 5, 239, 239, 463, 239, 97, 239, 239, 239, 239, 239, 347, 347, 463
1,1
T(1, 1) = 239 because 239 is the largest value in Conway's subprime Fibonacci sequence when starting with 1, 1 (A214674).
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Peter Kagey, Feb 21 2017
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