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6. For positive integers m and n, let f(m, n) be the number of words of length n over the alphabet [m] which do not
6. For positive integers m and n, let f(m, n) be the number of words of length n over the alphabet [m] which do not equal any of their own cyclic shifts. Use Mobis inversion to find a formula for f(m, n). (For example, 131221 is counted by f(3,6), but 133133 is not.) 6. For positive integers m and n, let f(m, n) be the number of words of length n over the alphabet [m] which do not equal any of their own cyclic shifts. Use Mobis inversion to find a formula for f(m, n). (For example, 131221 is counted by f(3,6), but 133133 is not.)
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