[1] T. Bisztriczky and G. Fejes Tóth, Nine convex sets determine a
pentagon with convex sets as vertices, Geom. Dedicata 31(1) (1989),
89-104.
[2] W. E. Bonnice, On convex polygons determined by a finite planar
set, Amer. Math. Monthly 81 (1974), 749-752.
[3] P. Brass, W. Moser and J. Pach, Research Problems in Discrete
Geometry, Springer, New York, 2005.
[4] K. Dehnhardt, Konvexe Sechsecke in ebenen Puntkmengen (in German),
Diplomarbeit, Technische Universität Braunschweig, Braunschweig,
Germany, 1981.
[5] P. Erdős and G. Szekeres, A combinatorial problem in geometry,
Compositio Math. 2 (1935), 463-470.
[6] P. Erdős and G. Szekeres, On some extremum problems in
elementary geometry, Ann. Univ. Sci. Budapest, Eötvös Sect.
Math. 3-4 (1960-61), 53-62.
[7] J. D. Kalbfleisch, J. G. Kalbfleisch and R. G. Stanton, A
combinatorial problem on convex n-gons, Proc. Louisiana Conf. on
Combinatorics, Graph Theory and Computing (Louisiana State Univ.,
Baton Rouge, La) (1970), 180-188.
[8] W. Morris and V. Soltan, The Erdős-Szekeres problem on points
in convex position a survey, Bull. Amer. Math. Soc. (N.S.) 37(4)
(2000), 437-458.
[9] L. Peters and G. Szekeres, Computer solution to the 17-point
Erdős-Szekeres problem, ANZIAM Journal 48 (2006), 151-164.
[10] G. Tóth and P. Valtr, The Erdős Szekeres theorem: upper
bounds and related results, Combinatorial and Computational Geometry,
Math. Sci. Res. Inst. Publ., Cambridge Univ. Press, Cambridge, 52
(2005), 557-568.