반복 강제법 (Korean Wikipedia)

Analysis of information sources in references of the Wikipedia article "반복 강제법" in Korean language version.

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ams.org

Kunen, Kenneth (1980). 《Set theory: an introduction to independence proofs》. Studies in Logic and the Foundations of Mathematics (영어) 102. North-Holland. ISBN 978-0-444-86839-8. MR 597342. Zbl 0534.03026. 2016년 9월 11일에 원본 문서에서 보존된 문서. 2016년 8월 16일에 확인함.
Solovay, Robert M.; Tennenbaum, Stanley (1971). “Iterated Cohen extensions and Souslin’s problem”. 《Annals of Mathematics》 (영어) 94 (2): 201–245. doi:10.2307/1970860. JSTOR 1970860. MR 0294139. Zbl 0244.02023.

archive.org

Jech, Thomas (2003). 《Set theory》. Springer Monographs in Mathematics (영어) 3판. Springer-Verlag. doi:10.1007/3-540-44761-X. ISBN 978-3-540-44085-7. ISSN 1439-7382. Zbl 1007.03002. IA settheory0000jech_f7i4.

cmu.edu

math.cmu.edu

Cummings, James (2010). 〈Iterated forcing and elementary embeddings〉 (PDF). Foreman, Matthew; Kanamori, Akihiro. 《Handbook of set theory》 (영어). Springer-Verlag. 775–883쪽. doi:10.1007/978-1-4020-5764-9_13. ISBN 978-1-4020-4843-2. Zbl 1198.03060.

doi.org

dx.doi.org

Jech, Thomas (2003). 《Set theory》. Springer Monographs in Mathematics (영어) 3판. Springer-Verlag. doi:10.1007/3-540-44761-X. ISBN 978-3-540-44085-7. ISSN 1439-7382. Zbl 1007.03002. IA settheory0000jech_f7i4.
Baumgartner, James Earl (1983). 〈Iterated forcing〉. Mathias, A. R. D. 《Surveys in set theory》. London Mathematical Society Lecture Note Series (영어) 87. Cambridge University Press. 1–59쪽. doi:10.1017/CBO9780511758867.002. ISBN 978-052127733-4. Zbl 0524.03040.
Cummings, James (2010). 〈Iterated forcing and elementary embeddings〉 (PDF). Foreman, Matthew; Kanamori, Akihiro. 《Handbook of set theory》 (영어). Springer-Verlag. 775–883쪽. doi:10.1007/978-1-4020-5764-9_13. ISBN 978-1-4020-4843-2. Zbl 1198.03060.
Solovay, Robert M.; Tennenbaum, Stanley (1971). “Iterated Cohen extensions and Souslin’s problem”. 《Annals of Mathematics》 (영어) 94 (2): 201–245. doi:10.2307/1970860. JSTOR 1970860. MR 0294139. Zbl 0244.02023.

elsevier.com

store.elsevier.com

Kunen, Kenneth (1980). 《Set theory: an introduction to independence proofs》. Studies in Logic and the Foundations of Mathematics (영어) 102. North-Holland. ISBN 978-0-444-86839-8. MR 597342. Zbl 0534.03026. 2016년 9월 11일에 원본 문서에서 보존된 문서. 2016년 8월 16일에 확인함.

jstor.org

Solovay, Robert M.; Tennenbaum, Stanley (1971). “Iterated Cohen extensions and Souslin’s problem”. 《Annals of Mathematics》 (영어) 94 (2): 201–245. doi:10.2307/1970860. JSTOR 1970860. MR 0294139. Zbl 0244.02023.

web.archive.org

Kunen, Kenneth (1980). 《Set theory: an introduction to independence proofs》. Studies in Logic and the Foundations of Mathematics (영어) 102. North-Holland. ISBN 978-0-444-86839-8. MR 597342. Zbl 0534.03026. 2016년 9월 11일에 원본 문서에서 보존된 문서. 2016년 8월 16일에 확인함.

worldcat.org

Jech, Thomas (2003). 《Set theory》. Springer Monographs in Mathematics (영어) 3판. Springer-Verlag. doi:10.1007/3-540-44761-X. ISBN 978-3-540-44085-7. ISSN 1439-7382. Zbl 1007.03002. IA settheory0000jech_f7i4.

zbmath.org

Kunen, Kenneth (1980). 《Set theory: an introduction to independence proofs》. Studies in Logic and the Foundations of Mathematics (영어) 102. North-Holland. ISBN 978-0-444-86839-8. MR 597342. Zbl 0534.03026. 2016년 9월 11일에 원본 문서에서 보존된 문서. 2016년 8월 16일에 확인함.
Jech, Thomas (2003). 《Set theory》. Springer Monographs in Mathematics (영어) 3판. Springer-Verlag. doi:10.1007/3-540-44761-X. ISBN 978-3-540-44085-7. ISSN 1439-7382. Zbl 1007.03002. IA settheory0000jech_f7i4.
Baumgartner, James Earl (1983). 〈Iterated forcing〉. Mathias, A. R. D. 《Surveys in set theory》. London Mathematical Society Lecture Note Series (영어) 87. Cambridge University Press. 1–59쪽. doi:10.1017/CBO9780511758867.002. ISBN 978-052127733-4. Zbl 0524.03040.
Cummings, James (2010). 〈Iterated forcing and elementary embeddings〉 (PDF). Foreman, Matthew; Kanamori, Akihiro. 《Handbook of set theory》 (영어). Springer-Verlag. 775–883쪽. doi:10.1007/978-1-4020-5764-9_13. ISBN 978-1-4020-4843-2. Zbl 1198.03060.
Solovay, Robert M.; Tennenbaum, Stanley (1971). “Iterated Cohen extensions and Souslin’s problem”. 《Annals of Mathematics》 (영어) 94 (2): 201–245. doi:10.2307/1970860. JSTOR 1970860. MR 0294139. Zbl 0244.02023.