Show that there exists a positive integer N such that for all integers a > N, there exists
a contiguous sub-string of the decimal expansion of a that is divisible by 2011.
(For instance, if a = 153204, then 15, 532, and 0 are all contiguous substrings of a.
Note that 0 is divisible by 2011.)
a contiguous sub-string of the decimal expansion of a that is divisible by 2011.
(For instance, if a = 153204, then 15, 532, and 0 are all contiguous substrings of a.
Note that 0 is divisible by 2011.)
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