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12 votes
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Which $L$-like principles are known to be relatively consistent with large cardinals?

For which of the standard large cardinal axioms $\varphi_{LC}$ and which $L$-like principles $\psi$ (e.g. GCH, $\mathrm{V}=\mathrm{HOD},$ the ground axiom, and various diamond and square principles) i …
11 votes
Accepted

What can be the measure of a Vitali set?

Let $\mu$ be a total extension of Lebesgue measure. For $\lambda>0,$ we define another total extension of Lebesgue measure by $\mu_{\lambda}(X)=\frac{1}{\lambda}(\lambda X).$ We will show there is $\l …
Elliot Glazer's user avatar
9 votes
Accepted

Can a Vopenka cardinal be supercompact?

If $\kappa$ is almost huge with target $\lambda,$ then $V_{\lambda}$ thinks that $\kappa$ is a supercompact Vopenka cardinal. I'll take for granted the standard facts about almost huge cardinals liste …
Elliot Glazer's user avatar