従属選択公理 (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "従属選択公理" in Japanese language version.

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"The foundation of analysis does not require the full generality of set theory but can be accomplished within a more restricted frame." Bernays, Paul (1942). “Part III. Infinity and enumerability. Analysis.”. Journal of Symbolic Logic. A system of axiomatic set theory 7 (2): 65–89. doi:10.2307/2266303. JSTOR 2266303. MR 0006333. The axiom of dependent choice is stated on p. 86.
ベルナイスが従属選択公理から可算選択公理が導かれることを証明した。参照: p. 86 in Bernays, Paul (1942). “Part III. Infinity and enumerability. Analysis.”. Journal of Symbolic Logic. A system of axiomatic set theory 7 (2): 65–89. doi:10.2307/2266303. JSTOR 2266303. MR0006333.

"The foundation of analysis does not require the full generality of set theory but can be accomplished within a more restricted frame." Bernays, Paul (1942). “Part III. Infinity and enumerability. Analysis.”. Journal of Symbolic Logic. A system of axiomatic set theory 7 (2): 65–89. doi:10.2307/2266303. JSTOR 2266303. MR 0006333. The axiom of dependent choice is stated on p. 86.
Wolk, Elliot S. (1983), “On the principle of dependent choices and some forms of Zorn's lemma”, Canadian Mathematical Bulletin 26 (3): 365–367, doi:10.4153/CMB-1983-062-5
ベルナイスが従属選択公理から可算選択公理が導かれることを証明した。参照: p. 86 in Bernays, Paul (1942). “Part III. Infinity and enumerability. Analysis.”. Journal of Symbolic Logic. A system of axiomatic set theory 7 (2): 65–89. doi:10.2307/2266303. JSTOR 2266303. MR0006333.

"The foundation of analysis does not require the full generality of set theory but can be accomplished within a more restricted frame." Bernays, Paul (1942). “Part III. Infinity and enumerability. Analysis.”. Journal of Symbolic Logic. A system of axiomatic set theory 7 (2): 65–89. doi:10.2307/2266303. JSTOR 2266303. MR 0006333. The axiom of dependent choice is stated on p. 86.
ベルナイスが従属選択公理から可算選択公理が導かれることを証明した。参照: p. 86 in Bernays, Paul (1942). “Part III. Infinity and enumerability. Analysis.”. Journal of Symbolic Logic. A system of axiomatic set theory 7 (2): 65–89. doi:10.2307/2266303. JSTOR 2266303. MR0006333.

"The foundation of analysis does not require the full generality of set theory but can be accomplished within a more restricted frame." Bernays, Paul (1942). “Part III. Infinity and enumerability. Analysis.”. Journal of Symbolic Logic. A system of axiomatic set theory 7 (2): 65–89. doi:10.2307/2266303. JSTOR 2266303. MR 0006333. The axiom of dependent choice is stated on p. 86.
ベルナイスが従属選択公理から可算選択公理が導かれることを証明した。参照: p. 86 in Bernays, Paul (1942). “Part III. Infinity and enumerability. Analysis.”. Journal of Symbolic Logic. A system of axiomatic set theory 7 (2): 65–89. doi:10.2307/2266303. JSTOR 2266303. MR0006333.