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xyyx + yxy = xy(x + y)

if x and y are natural numbers, the right hand side always is strictly greater than the left hand side

so x=y=0 would be the only thing that satisfies it

but of course x=y=0 doesn’t solve it either

there exists no natural numbers x and y such that x=y=0

which is not a contradiction since we are working with syllogisms and not silogisms after renaissancenorvachev

Can you let it destroy any evidence that might have led to this?

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