It is therefore reasonable that the behaviour of $p$ should in some rough sense approximate the behaviour of $q$.
It should be noted that ......
It should be possible to prove this directly by studying the fixed point set of the action of $G$.
It should now be clear that $A=B$.
One unusual feature of the solution should be pointed out.
The difficulty is that it is by no means clear what one should mean by a normal family.
Denote the largest of those $w_i$ by $w_p$. Should there be no such $w_i$, let $w_p=0$. [= If there is no]
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