Editing Radon's theorem (section)

==References==

*{{citation
 | last1 = Bajmóczy | first1 = E. G.
 | last2 = Bárány | first2 = I. | author2-link = Imre Bárány
 | doi = 10.1007/BF01896131 | doi-access = 
 | journal = [[Acta Mathematica Hungarica]]
 | pages = 347–350
 | title = A common generalization of Borsuk's and Radon's theorem
 | volume = 34
 | issue = 3–4
 | year = 1979| s2cid = 12971298
 }}.
*{{citation
 | last1 = Bandelt | first1 = H.-J.
 | last2 = Pesch | first2 = E.
 | doi = 10.1007/BF01197978 | doi-access = 
 | issue = 1
 | journal = [[Archiv der Mathematik]]
 | pages = 95–98
 | title = A Radon theorem for Helly graphs
 | volume = 52
 | year = 1989| s2cid = 120983560
 }}.
*{{citation
 | last = Chepoi | first = V. D.
 | journal = Mat. Issled.
 | language = Russian
 | pages = 164–177
 | title = Some properties of the d-convexity in triangulated graphs
 | volume = 87
 | year = 1986}}. As cited by {{harvtxt|Bandelt|Pesch|1989}}.
*{{citation
 | last1 = Clarkson | first1 = Kenneth L. | author1-link = Kenneth L. Clarkson
 | last2 = Eppstein | first2 = David | author2-link = David Eppstein
 | last3 = Miller | first3 = Gary L. | author3-link = Gary Miller (professor)
 | last4 = Sturtivant | first4 = Carl
 | last5 = Teng | first5 = Shang-Hua | author5-link = Shang-Hua Teng
 | year = 1996
 | mr = 1409651
 | issue = 3
 | journal = International Journal of Computational Geometry & Applications
 | pages = 357–377
 | title = Approximating center points with iterated Radon points
 | url = https://dl.acm.org/doi/pdf/10.1145/160985.161004
 | volume = 6 | doi=10.1142/s021819599600023x}}.
*{{citation
 | last1 = Danzer | first1 = L.
 | last2 = Grünbaum | first2 = B. | author2-link = Branko Grünbaum
 | last3 = Klee | first3 = V. | author3-link = Victor Klee
 | contribution = Helly's theorem and its relatives
 | pages = 101–179
 | publisher = [[American Mathematical Society]]
 | series = Proc. Symp. Pure Math.
 | title = Convexity
 | url = 
 | volume = 7
 | year = 1963}}. 
*{{citation
 | last = Duchet | first = Pierre
 | issue = 3
 | journal = Journal of Combinatorial Theory, Series A
 | pages = 307–316
 | title = Convex sets in graphs. II. Minimal path convexity
 | volume = 44
 | year = 1987
 | doi=10.1016/0095-8956(88)90039-1| doi-access = free
 }}. As cited by {{harvtxt|Bandelt|Pesch|1989}}.
*{{citation
 | last = Eckhoff | first = J.
 | contribution = Helly, Radon, and Carathéodory type theorems
 | location = Amsterdam
 | pages = 389–448
 | publisher = North-Holland
 | title = Handbook of Convex Geometry
 | volume = A, B
 | year = 1993}}.
*{{citation
 | last1 = Kay | first1 = David C.
 | last2 = Womble | first2 = Eugene W.
 | mr = 0310766
 | issue = 2
 | journal = [[Pacific Journal of Mathematics]]
 | pages = 471–485
 | title = Axiomatic convexity theory and relationships between the Carathéodory, Helly, and Radon numbers
 | url = http://projecteuclid.org/euclid.pjm/1102970059
 | volume = 38
 | year = 1971
 | doi=10.2140/pjm.1971.38.471| doi-access = free
 }}.
*{{citation
 | last = Matoušek | first = J. | author-link = Jiří Matoušek (mathematician)
 | contribution = 1.3 Radon's Lemma and Helly's Theorem
 | isbn = 978-0-387-95373-1
 | pages = 9–12
 | publisher = Springer-Verlag
 | series = [[Graduate Texts in Mathematics]]
 | title = Lectures on Discrete Geometry
 | volume = 212
 | year = 2002}}.
*{{citation
 | last = Matoušek | first = J. | author-link = Jiří Matoušek (mathematician)
 | contribution = 5.1 Nonembeddability Theorems: An Introduction
 | pages = 88–92
 | publisher = Springer-Verlag
 | title = Using the Borsuk–Ulam Theorem: Lectures on Topological Methods in Combinatorics and Geometry
 | title-link = Using the Borsuk–Ulam Theorem
 | year = 2003}}.
*{{citation
 | last = Radon | first = J. | author-link = Johann Radon
 | doi = 10.1007/BF01464231 | doi-access = 
 | issue = 1–2
 | journal = [[Mathematische Annalen]]
 | pages = 113–115
 | title = Mengen konvexer Körper, die einen gemeinsamen Punkt enthalten
 | volume = 83
 | year = 1921| s2cid = 121627696 }}. 
*{{citation
 | last = Tverberg | first = H. | author-link = Helge Tverberg
 | journal = [[Journal of the London Mathematical Society]]
 | pages = 123–128
 | title = A generalization of Radon's theorem
 | volume = 41
 | year = 1966
 | doi=10.1112/jlms/s1-41.1.123}}.

[[Category:Theorems in discrete geometry]]
[[Category:Theorems in convex geometry]]
[[Category:Convex hulls]]
[[Category:Geometric transversal theory]]