Question about the (pseudo)-holomorphic map between almost complex manifolds It may be a very simple question,but I can't figure it out.

Let $(M,I)$ be an almost complex manifold where $I$ is an almost complex structure.Then $-I$ is also an almost complex structure.Then the identity map $id:(M,I)\rightarrow (M,-I)$ is (pseduo)-holomorphic.

Here,
Here is what I think:if $z_i\in T^{1,0}(M)$,then $I(z_i)=iz_i$,$-I(z_i)=-i(z_i)$,however,$id_*=id$,I can't get $id_*\circ I=(-I)\circ id_*$.I wanna know where I did wrong.Can anyone give me some advice?
By the way,any notes including the explicit examples about (pseduo)-holomorphic map are appreciated.Thanks a lot!

The claim is wrong. Take for example the complex manifold $\mathbb C$ which is an alomost complex manifold as well. $\operatorname{id}:(\mathbb C,i)\to (\mathbb C,-i)$ being (pseduo)-holomorphic is equivalent to $\mathbb C \to \mathbb C$, $z \mapsto \overline z$ being holomorphic which is of course not the case.
