拉东定理
中的任意 
个点的集合总是可以被划分为两个子集 
和 
，使得 
和 
的另请参阅
凸包使用 探索
参考文献
Eckhoff, J. "Helly, Radon, and Carathéodory Type Theorems." Ch. 2.1 in Handbook of Convex Geometry (Ed. P. M. Gruber and J. M. Wills). Amsterdam, Netherlands: North-Holland, pp. 389-448, 1993.McMullen, P. and Shepard, G. C. Convex Polytopes and the Upper Bound Conjecture. London: Cambridge University Press, pp. 22-24, 1971.Peterson, B. B. "The Geometry of Radon's Theorem." Amer. Math. Monthly 79, 949-963, 1972.Peyerimhoff, N. "Areas and Intersections in Convex Domains." Amer. Math. Monthly 104, 697-704, 1997.Rado, R. "Theorems on the Intersection of Convex Sets of Points." J. London Math. Soc. 27, 320-328, 1952.Ziegler, G. M. Ex. 6.0 in Lectures on Polytopes. New York: Springer-Verlag, 1994.在 中被引用
拉东定理请将此页引用为
Weisstein, Eric W. “拉东定理。” 来自 Web 资源. https://mathworld.net.cn/RadonsTheorem.html