New to first order logic and peano arithmetic, how would one prove that $$(x^y)^z = x^{z\times y}$$ without using exponentiation, only multiplication and addition?
Having difficulty figuring finding where to start.
New to first order logic and peano arithmetic, how would one prove that $$(x^y)^z = x^{z\times y}$$ without using exponentiation, only multiplication and addition?
Having difficulty figuring finding where to start.
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