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authorDavid A. Madore <david+git@madore.org>2014-04-23 16:59:14 +0200
committerDavid A. Madore <david+git@madore.org>2014-04-23 16:59:14 +0200
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Fix obvious thinko.
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@@ -414,7 +414,7 @@ or equivalently, the smallest $\alpha$ such that $L_\alpha \models
\ordinal The smallest ordinal $\alpha$ such that $L_\alpha \models
\mathsf{ZFC}^-+$“$\omega_1$ exists”, or equivalently such that
-$L_\alpha \models \mathsf{KP}+$“$\mathscr{P}(\omega)$ exists”
+$L_\alpha \models \mathsf{ZFC}^-+$“$\mathscr{P}(\omega)$ exists”
(cf. proposition \ref{KPExistenceOfOmegaOneImpliesExistenceOfPOmega}).
This is the start of the first third-order gap (\cite[theorem 3.7 on
p. 372]{MarekSrebrny1973}) in the constructible universe.