  We prove the absolute winning property of weighted simultaneous inhomogeneous
badly approximable vectors on non-degenerate analytic curves. This answers a
question by Beresnevich, Nesharim, and Yang. In particular, our result is an
inhomogeneous version of the main result in \cite{BNY22} by Beresnevich,
Nesharim, and Yang. Also, the generality of the inhomogeneous part that we
considered extends the previous result in \cite{ABV}. Moreover, our results
even contribute to classical results, namely establishing the inhomogeneous
Schmidt's conjecture in arbitrary dimensions.
