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Mar 26, 2016 at 4:46 answer added Vesselin Dimitrov timeline score: 7
Mar 24, 2016 at 5:04 comment added nfdc23 CM theory gives an obstruction to density as follows. Any such $j$ generates an abelian extension of an imaginary quadratic field $K\subset \overline{\mathbf{Q}}$, so if $F$ is the compositum of the finitely many quadratic extensions of $\mathbf{Q}_p$ then $J_p \subset F^{\rm{ab}}$. For $\Gamma_F := {\rm{Gal}}(\overline{\mathbf{Q}}_p/F)$, the closed set of fixed points for the (closure of the) commutator of $\Gamma_F$ is $F^{\rm{ab}}$, so anything outside $F^{\rm{ab}}$ cannot be arbitrarily approximated by such $\sigma(j)$'s.
Mar 23, 2016 at 23:59 answer added Pete L. Clark timeline score: 16
Mar 23, 2016 at 22:43 history edited Michael Griffin CC BY-SA 3.0
fixed grammer
Mar 23, 2016 at 21:06 history asked Michael Griffin CC BY-SA 3.0