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Sep 6 at 12:06 comment added Arno Fehm @PVanchinathan: one should check the references I gave whether the methods there maybe already give this or something similar (without the assumption that the inverse Galois problem is true for $G$)
Sep 6 at 4:11 comment added P Vanchinathan I have just yesterday arrived at a proof for slighly variant statement, true for Q. It is as follows: Given a finite group $G$, say of order $n$ for which Inverse Galois Problem is true over Q and any prime $p$, there exists infinitely many extensions of Q of degree $np$ which are non-Galois, but with Aut(K/Q) = G. Is this an interesting result? I am currently working to see if it is true when the prime $p$ is replaced by any positive integer.
Nov 18, 2020 at 15:57 vote accept Jens Hemelaer
Nov 18, 2020 at 15:16 history answered Arno Fehm CC BY-SA 4.0