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I've been studying the hypermultigrade 1^k x a^n + 2^k x b^n + 3^k x c^n... = 1^k x d^n + 2^k x e^n + 3^k x f^n.... It appears that this creature (the hypermultigrade) will never work when (k + n)>3 and can work when 0<= (k + n) =<3 [with the sole exception that a base term nor a coefficient can't equal 0 when (k + n) = 0] which is my extended conjecture. The next step is to determine which types of multigrades it will work for.
The intermediate step is to prove that the equation on top won't be valid in whole numbers whenever (k + n)>3 or k>2 or n>2. The final step is to prove or disprove that this correlates exactly with Fermat's Last Theorem, i.e. one and the same.
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That looks fascinating, I'm sorry I can't give much advice but best of luck with it!
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Your equation doesn't make sense. Perhaps what you want is
"In the real world, this would be a problem. But in mathematics, we can just define a place where this problem doesn't exist. So we'll go ahead and do that now..."
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