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Insistent Terminology: It's Little Apple, not Midget Apple

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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