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Let $G$ be a Lie group and let $(\mu,J)$ be a left invariant almostpseudo-Hermitian structure on $G$. It is shown that if $(\mu,J)$ is also nearlypseudo-K\"{a}hler, then the tangent bundle $TG$ (with its natural Lie groupstructure induced from $G$) admits a left-invariant nearly pseudo-K\"{a}hlerstructure.

Left invariant nearly pseudo-K\"{a}hler structures and the tangent lie group