26667: Quasi Repdigit 266..667

First few terms (base 10): \[[26^*7_8]_n=\{23,183,1463,11703,93623,\ldots\}\]

First few terms (base 8): \[\{\text{27},\text{267},\text{2667},\text{26667},\text{266667},\ldots\}\]

General Formula:\[[26^*7_8]_n={160\cdot8^{n}+1\over7}\]

Equivalent Patterns: \[[5^*6_8]_n=2\cdot[26^*7_8]_{n-1}\] \[[50^*2_8]_n=14\cdot[26^*7_8]_{n-1}\] \[[13^*4_8]_n=4\cdot[26^*7_8]_{n-1}\] \[[21^*2_8]_n=6\cdot[26^*7_8]_{n-1}\] \[[34^*6_8]_n=10\cdot[26^*7_8]_{n-1}\] \[[42^*4_8]_n=12\cdot[26^*7_8]_{n-1}\] \[[63^*6_8]_n=18\cdot[26^*7_8]_{n-1}\] \[[71^*4_8]_n=20\cdot[26^*7_8]_{n-1}\]

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