you can't read Chinese, but the maths is common and you can see.
Yes, and if you read my post again more carefully, you'll notice I did just that.
In a lot of textbooks Ricci tensor is so defined like Yang's articles , not only the textbook I recommend to you above,
You keep claiming things about "a lot of textbooks" this, but the first textbook you brought up didn't. The second one you (eventually, after 50+ posts) brought up did, but that's hardly "a lot".
it is impossible that all authors are wrong,
True, just as Carroll isn't wrong, and that Wikipedia-author isn't wrong either. Additionally,
all authors of textbooks (and Wikipedia) mentioned in this thread so far agree about the $$8$$ in the EFE. Everybody, except Yang. But, as you said, "it is impossible that all authors are wrong", so Yang must be by your own argument ad populum.
in fact, the two definitions are completely equivalent and the two ways of definitions have the same effect
Exactly. So when Yang compares the two directly, that's fundamentally nonsense, and a wrong thing to do. It appears you agree with me: Yang is wrong in claiming that this minus-sign has any physical meaning; it's just a minus-sign due to conventions, nothing more.
I don't think it's necessary for us to continue to waste our time on this issue.
Indeed. You have thoroughly helped prove that Yang is wrong.
If you can't calculate it yourself,
We now have four sources that do the calculations; I don't need to do it myself anymore.
your doubts will not really be eliminated,
Why should I have doubts? We have four authors agreeing with each other, and as you said, "it is impossible that all authors are wrong". So I believe their derivations, which means Yang is wrong.
only through calculus can you really understand the beauty of this.
I don't disagree there, but I don't see how that's relevant to the discussion at hand? Or are you saying that Yang can't understand the beauty of this, because (s)he can't go through the calculus properly?
The two ways to define Ricci tensors have the same effect and respectively correspond to the two methods to write the field equations, namely G^uv=8paiGT^uv and G^uv=-8paiGT^uv, corresponding to each of them.
True, and I don't think I've claimed otherwise?
The two methods of field equations distribute in a large number of teaching books, you can find them yourself
Yes, and we've visited several of those in this thread. Well, eventually, after 50+ posts when you finally managed to find one source using the alternative definition. And from that source (you provided) we learned conclusively that Yang is wrong, even if we take this alternative convention into account.