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Galileo's paradox
not all numbers are squares, so all the numbers, including both squares and non-squares, must be more numerous than just the squares; yet, for every number there is exactly one square, so there cannot be more of one than of the other
Pronunciation
/ˌɡalɪˈleɪəʊz ˈparədɒks/
/ˌgæləˈlioʊz ˈpɛrəˌdɑks/
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paradox