'Badass evil Pokmon' is an obvious recipe to make some serious sales
Even so, the 1st effect has an Xyz that cannot be dealt with with the 2nd effect, the 2nd effect has a monster with a level, and the 3rd effect has a lot of unpleasant things to keep in check against Special Summoned monsters and the summoning conditions
This corresponds to the oft-quoted 40% likelihood: P (1,7,4,60) + P (2,7,4,60) + P (3,7,4,60) + P (4,7,4,60) = 39.9% Returning to our initial question, if our deck contains nine one-drops, what percentage of seven-card starting hands would contain at least one one-drop
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