111102

Appears in sequences

• Admirable Harshad numbers such that the subtracted divisor is also a Harshad number.at n=28A109396
• Ternary emirpimes.at n=35A119684
• a(n) = n+1 for n = 1 to 8; a(n) = 100 + a(n-8) for n = 9 to 16; thereafter a(8*i+j) = 10^(i+1) + a(8*(i-1)+j) for i >= 2, 1 <= j <= 8.at n=32A367342
• Ternary numbers consisting of a run of 1's, then a run of 0's, then a run of 2's.at n=19A371055
• Ternary numbers that are concatenated runs A(1)B(1)C(1)A(2)B(2)C(2)...A(k)B(k)C(k), where A(i) is a run of 1's, B(i) a run of 0's, and C(i) a run of 2's, for i = 1..k.at n=20A371105