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 Mar2 awarded Popular Question Jan18 awarded Critic Jan5 comment Eigenvalues of compact operator don't have nonzero accumulation points @T.A.E. the proof is in the brackets Jan4 asked Eigenvalues of compact operator don't have nonzero accumulation points Jan3 comment Sobolev in vector bundles @PtF I think it was from Jost's book on differential geometry/Riemannian geometry Dec10 comment Hahn-Banach proof by extension of basis Yes, now I see it. Thanks Marco Vergura and DavidMitra Dec10 revised Hahn-Banach proof by extension of basis added 22 characters in body Dec10 comment Hahn-Banach proof by extension of basis Yes I was thinking to do the extension actually, so I'm going to update the OP. Thanks @David Mitra Dec10 comment Hahn-Banach proof by extension of basis @Marco Vergura Well if $F$ is bounded and linear then it is also continuous. And since $f$ is bounded $F$ it is as well by the last observation Dec10 asked Hahn-Banach proof by extension of basis Dec10 awarded Caucus Sep9 answered connection on a vector bundle. horizontal spaces canonically isomorphic to horizontal spaces in the projection Sep7 revised connection on a vector bundle. horizontal spaces canonically isomorphic to horizontal spaces in the projection added 16 characters in body Sep7 revised connection on a vector bundle. horizontal spaces canonically isomorphic to horizontal spaces in the projection added 119 characters in body Sep7 asked connection on a vector bundle. horizontal spaces canonically isomorphic to horizontal spaces in the projection Aug31 accepted Don't understand Levi decomposition theorem Aug28 asked Don't understand Levi decomposition theorem Aug15 awarded Yearling Aug12 comment Symmetry group of the vector field $V=x \partial /\partial x + y \partial /\partial y$ I don't see from here why this implies $g$ is linear Aug12 comment Symmetry group of the vector field $V=x \partial /\partial x + y \partial /\partial y$ I added the "To be more specific..."