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Omni-MATH / Consider the assertion that for each positive integer n≥2 , the remainder upon dividing 2^(2^(n)) by 2^(n)−1 is a power of 4. Either prove the assertion or find (with proof) a coun… · Discussion
Discussing Consider the assertion that for each positive integer n≥2 , the remainder upon dividing 2^(2^(n)) by 2^(n)−1 is a power of 4. Either prove the assertion or find (with proof) a coun… · Omni-MATH
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