Do the odd numbers modulo $2^n$ form a field (of order $2^{n-1}$) for some $n$? For $n$ a power of 2?
If so, this would be quite useful for cryptography.
Do the odd numbers modulo $2^n$ form a field (of order $2^{n-1}$) for some $n$? For $n$ a power of 2?
If so, this would be quite useful for cryptography.
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