714285

Appears in sequences

• a(n) = floor(10^7/n).at n=13A033425
• The periodic part of the decimal expansion of 1/n. Any initial 0's are to be placed at end of cycle.at n=13A036275
• Periodic part of decimal expansion of 1/n (leading 0's omitted).at n=13A060284
• Periodic part of decimal expansion of n / next prime > n.at n=4A060297
• a(n) = least number m such that the quotient m/n is obtained merely by shifting the leftmost digit of m to the right end and the second digit of m is not zero.at n=4A094676
• a(n) = least number m such that the quotient m/n is obtained merely by shifting the leftmost digit of m to the right end.at n=4A097717
• Multiples of 142857.at n=4A101202
• For n not divisible by 10 and using as many leading zeros as needed, smallest number whose inverse has only digits of n in its period.at n=12A181431
• Number of 7-bead necklaces of n colors allowing reversal, with no adjacent beads having the same color.at n=10A208545
• The periodic part of the decimal expansion of prime(n-1) / prime(n).at n=2A212528
• The periodic part of the decimal expansion of n/(n+1). Any initial 0's are to be placed at end of cycle.at n=33A212720
• a(n) = floor(10^k/n) where k is the smallest integer such that the whole first period or the whole terminating fractional part of the decimal expansion of 1/n is shifted to appear before the decimal point in 10^k/n.at n=13A266385
• a(n) = floor(((n mod 6)+1) * 10^floor((n/6)+1) / 7).at n=34A343915
• Array read by ascending antidiagonals: A(n,m) is obtained by concatenating the digits of floor(n/m) with those of its fractional part up to the digits of the first period, where the leading and trailing 0's are omitted.at n=61A382068
• Irregular table, read by rows, where row z = 2, 3, 4, ... lists pairs (y, x) such that x + y/z = concat(y, x)/z with 0 < y < z, gcd(y, z) = 1, and primitive x, cf. comments.at n=23A383188