In this article, we study the Chow group of motive associated to a tempered global $L$-packet $\pi$ unitary groups even rank with respect CM extension, whose root number is $-1$. We show that, under some restrictions on ramification if central derivative $L'(1/2,\pi)$ nonvanishing, then $\pi$-nearly isotypic localization certain Shimura variety over its reflex field does not vanish. This proves...