Is it a false question?

Explain ：the subspace$X^{'}$ of a Weil torus$X$ consists of the Hodge classes,and belongs to$H^{4}\left ( X,\mathbb{Q} \right )$ ,by Hodge decomposition，it contained in $H^{2,2}\left ( X \right )$ ，If it is not Hodge classes，maybe contained in$H^{1,3}\left ( X \right )$ ，$H^{3,1}\left ( X \right )$ ，$H^{0,4}\left ( X \right )$ or$H^{4,0}\left ( X \right )$ .Of course,the Hodge classes of$T$ whether exist in $X$ ,I hope have proof or counterexample .Prove its existence is a very diffficult.

Carnahan,thank you to fix English grammar fault，About the definition of Weil tori，see Voisin's papers and search in internet.

5.The cohomology of the projective space ，see akhil mathew's math bolg:[projective space](amathew.wordpress.com/2010/11/22/… )