$\forall \alpha$ ordinals, Prove that $\alpha+1=S(\alpha)$
My question is would this require transfinite induction to prove? and if so how would one do the successor case?
$\forall \alpha$ ordinals, Prove that $\alpha+1=S(\alpha)$
My question is would this require transfinite induction to prove? and if so how would one do the successor case?
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