I have a statement
A: "$\forall x, \exists y$ such that $\forall z, x + y = z$."
I can find a $y$ for all $x$ and $z$ such that $y = z -x$.
But this $y$ is not fixed for all $x$ and $z$.
Hence A is $false$.
Can you verify?
I have a statement
A: "$\forall x, \exists y$ such that $\forall z, x + y = z$."
I can find a $y$ for all $x$ and $z$ such that $y = z -x$.
But this $y$ is not fixed for all $x$ and $z$.
Hence A is $false$.
Can you verify?
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