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In the Chess Cards variant, it seems that it is indeed possible to
achieve the maximum score of 990 points. Suppose that player A is dealt
bQ rQ rR rB yQ yR yB wB wN wP and player B is dealt bR bB bN bP rN rP yN
yP wQ wR. First A plays two red cards, and B must counter with two red
cards; then A plays two yellow cards and B must counter with two yellow
cards; then if A plays the black Queen, having sacrificed the other five
cards, B will be able to play five of his other cards but will be mated
on the tenth move. B can never gain the initiative, so with best play
by A the maximum mate score will necessarily ensue
... unless B sacrifices a card. Then again, any time that A plays his
last card on move 5 and B is facing certain defeat, he can certainly
sacrifice some cards so that the maximum score cannot be achieved.
Still, my game above seems to come as close as possible to this result.