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A318409 The 10-adic integer a_8 = ...6396884918212891138 satisfying a_8^9 + 1 = a_9, a_9^9 + 1 = a_0, ... , a_6^9 + 1 = a_7 and a_7^9 + 1 = a_8. 10

%I #16 Aug 26 2018 09:48:21

%S 8,3,1,1,9,8,2,1,2,8,1,9,4,8,8,6,9,3,6,8,8,3,8,3,0,8,3,1,3,8,1,2,8,6,

%T 5,4,1,6,9,6,4,2,8,8,9,9,1,7,1,8,4,6,4,4,4,7,0,5,3,6,2,2,1,2,2,1,8,3,

%U 7,2,3,6,5,5,5,0,8,1,9,5,5,3,3,6,4,3,9,7,3,0,1

%N The 10-adic integer a_8 = ...6396884918212891138 satisfying a_8^9 + 1 = a_9, a_9^9 + 1 = a_0, ... , a_6^9 + 1 = a_7 and a_7^9 + 1 = a_8.

%H Seiichi Manyama, <a href="/A318409/b318409.txt">Table of n, a(n) for n = 0..5000</a>

%e 6396884918212891138^9 + 1 == 5099734869332853249 (mod 10^19),

%e 5099734869332853249^9 + 1 == 7644773889965429250 (mod 10^19),

%e 7644773889965429250^9 + 1 == 7705078125000000001 (mod 10^19),

%e 7705078125000000001^9 + 1 == 9345703125000000002 (mod 10^19),

%e 9345703125000000002^9 + 1 == 2500000000000000513 (mod 10^19),

%e 2500000000000000513^9 + 1 == 8996619787545743874 (mod 10^19),

%e 8996619787545743874^9 + 1 == 3747888971752538625 (mod 10^19),

%e 3747888971752538625^9 + 1 == 1601963043212890626 (mod 10^19),

%e 1601963043212890626^9 + 1 == 5448818206787109377 (mod 10^19),

%e 5448818206787109377^9 + 1 == 6396884918212891138 (mod 10^19).

%Y Cf. A318379 (a_0), A318380 (a_1), A318381 (a_2), A318382 (a_3), A318383 (a_4), A318384(a_5), A318385 (a_6), A318386 (a_7), this sequence (a_8), A318410 (a_9).

%K nonn,base

%O 0,1

%A _Seiichi Manyama_, Aug 26 2018

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Last modified April 23 12:08 EDT 2024. Contains 371912 sequences. (Running on oeis4.)