Last Updated：2025/12/02
In his writings on mathematics, Galileo's paradox highlights how the set of perfect squares and the set of all positive integers can be put into a one-to-one correspondence despite the former seeming smaller.
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In his writings on mathematics, Galileo's paradox highlights how the set of perfect squares and the set of all positive integers can be put into a one-to-one correspondence despite the former seeming smaller.
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数学に関する著作で、無限集合が真部分集合と一対一対応できるという驚くべき性質を示す議論は、平方数の集合と全ての正の整数の集合が、前者が小さく見えるにもかかわらず一対一対応できることを強調している。
