해바라기 (수학) (Korean Wikipedia)

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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 10일에 확인함.
Erdős, Paul; Rado, Richard (1960). “Intersection theorems for systems of sets” (PDF). 《Journal of the London Mathematical Society》 (영어) 35 (1): 85–90. doi:10.1112/jlms/s1-35.1.85. ISSN 0024-6107. MR 0111692.
Deza, Michael; Frankl, Péter (1981). “Every large set of equidistant (0, +1, −1)-vectors forms a sunflower”. 《Combinatorica》 (영어) 1 (3): 225–231. doi:10.1007/BF02579328. ISSN 0209-9683. MR 637827.

McKenna, Geoffrey (2005). “Sunflowers in Lattices”. 《The Electronic Journal of Combinatorics》 (영어) 12: R66. ISSN 1077-8926.

Jukna, Stasys (2011). 《Extremal combinatorics with applications in computer science》. Texts in Theoretical Computer Science (영어) 2판. Springer-Verlag. doi:10.1007/978-3-642-17364-6. ISBN 978-3-642-17363-9. ISSN 1862-4499. Zbl 1239.05001.
Erdős, Paul; Rado, Richard (1960). “Intersection theorems for systems of sets” (PDF). 《Journal of the London Mathematical Society》 (영어) 35 (1): 85–90. doi:10.1112/jlms/s1-35.1.85. ISSN 0024-6107. MR 0111692.
Deza, Michael; Frankl, Péter (1981). “Every large set of equidistant (0, +1, −1)-vectors forms a sunflower”. 《Combinatorica》 (영어) 1 (3): 225–231. doi:10.1007/BF02579328. ISSN 0209-9683. MR 637827.

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 10일에 확인함.

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 10일에 확인함.

McKenna, Geoffrey (2005). “Sunflowers in Lattices”. 《The Electronic Journal of Combinatorics》 (영어) 12: R66. ISSN 1077-8926.
Jukna, Stasys (2011). 《Extremal combinatorics with applications in computer science》. Texts in Theoretical Computer Science (영어) 2판. Springer-Verlag. doi:10.1007/978-3-642-17364-6. ISBN 978-3-642-17363-9. ISSN 1862-4499. Zbl 1239.05001.
Erdős, Paul; Rado, Richard (1960). “Intersection theorems for systems of sets” (PDF). 《Journal of the London Mathematical Society》 (영어) 35 (1): 85–90. doi:10.1112/jlms/s1-35.1.85. ISSN 0024-6107. MR 0111692.
Deza, Michael; Frankl, Péter (1981). “Every large set of equidistant (0, +1, −1)-vectors forms a sunflower”. 《Combinatorica》 (영어) 1 (3): 225–231. doi:10.1007/BF02579328. ISSN 0209-9683. MR 637827.

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 10일에 확인함.
Jukna, Stasys (2011). 《Extremal combinatorics with applications in computer science》. Texts in Theoretical Computer Science (영어) 2판. Springer-Verlag. doi:10.1007/978-3-642-17364-6. ISBN 978-3-642-17363-9. ISSN 1862-4499. Zbl 1239.05001.