Tham khảo Định_lý

Tham khảo Định_lý_Radon

Bajmóczy, E. G.; Bárány, I. (1979), “A common generalization of Borsuk's and Radon's theorem”, Acta Mathematica Hungarica, 34: 347–350, doi:10.1007/BF01896131
Bandelt, H.-J.; Pesch, E. (1989), “A Radon theorem for Helly graphs”, Archiv der Mathematik, 52 (1): 95–98, doi:10.1007/BF01197978
Chepoi, V. D. (1986), “Some properties of the d-convexity in triangulated graphs”, Mat. Issled. (bằng tiếng Nga), 87: 164–177 Theo trích dẫn của Bandelt & Pesch (1989)Lỗi harv: không có mục tiêu: CITEREFBandeltPesch1989 (trợ giúp).
Clarkson, Kenneth L.; Eppstein, David; Miller, Gary L.; Sturtivant, Carl; Teng, Shang-Hua (1996), “Approximating center points with iterated Radon points” (PDF), Int. J. Computational Geometry & Applications, 6 (3): 357–377, MR 97h:65010 Kiểm tra giá trị |mr= (trợ giúp)
Danzer, L.; Grünbaum, B.; Klee, V. (1963), “Helly's theorem and its relatives”, Convexity, Proc. Symp. Pure Math., 7, American Mathematical Society, tr. 101–179
Duchet, Pierre (1987), “Convex sets in graphs. II. Minimal path convexity”, Journal of Combinatorial Theory, Series A, 44 (3): 307–316 Theo trích dẫn của Bandelt & Pesch (1989)Lỗi harv: không có mục tiêu: CITEREFBandeltPesch1989 (trợ giúp).
Eckhoff, J. (1993), “Helly, Radon, and Carathéodory type theorems”, Handbook of Convex Geometry, A, B, Amsterdam: North-Holland, tr. 389–448
Kay, David C.; Womble, Eugene W. (1971), “Axiomatic convexity theory and relationships between the Carathéodory, Helly, and Radon numbers”, Pacific Journal of Mathematics, 38 (2): 471–485, MR 0310766
Matoušek, J. (2002), “1.3 Radon's Lemma and Helly's Theorem”, Lectures on Discrete Geometry, Graduate Texts in Mathematics, 212, Springer-Verlag, tr. 9–12, ISBN 9780387953731
Matoušek, J. (2003), “5.1 Nonembeddability Theorems: An Introduction”, Using the Borsuk–Ulam Theorem: Lectures on Topological Methods in Combinatorics and Geometry, Springer-Verlag, tr. 88–92.
Radon, J. (1921), “Mengen konvexer Körper, die einen gemeinsamen Punkt enthalten”, Mathematische Annalen, 83 (1–2): 113–115, doi:10.1007/BF01464231
Tverberg, H. (1966), “A generalization of Radon's theorem” (PDF), Journal of the London Mathematical Society, 41: 123–128[liên kết hỏng]

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