Solomon Golomb's “self-describing sequence" (f(1), f(2), f(3), XXXXXXXXXXis the only nondecreasing sequence of positive integers with the property that it contains exactly f(k) occurrences of k...


Solomon Golomb's “self-describing sequence" (f(1), f(2), f(3), . . .) is the only nondecreasing sequence of positive integers with the property that it contains exactly f(k) occurrences of k for each k. A few moments' thought reveals that the sequence must begin as follows:


Let g(n) be the largest integer m such that f(m) = n. Show that




May 13, 2022
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