Number of hands that have KK crushed = 1 (number of ways to make AA = 6)
Number of hands that flip with KK = zero
Number of hands that have QQ crushed = 2 (number of ways to make AA or KK = 12)
Number of hands that flip with QQ = 1 (number of ways to make big slick = 16)
So, there's only 6 ways to make a hand that crushes KK, while there's 12 ways to make a hand that crushes QQ plus 16 more ways to make a hand that flips with QQ. So, basically you're looking at 6 vs. 28 hands to "worry" about. Thus, getting KK cracked is that much "dirtier" than having QQ cracked.
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