Name                    Description

 Parent Directory        
 AS:6-18.poly            A 6-polytope with 121 facets
 BIR3:4-6.poly           The 3-by-3 Birkhoff polytope
 BIR4:9-24.poly          The 4-by-4 Birkhoff polytope
 BIR5:16-120.poly        The 5-by-5 Birkhoff polytope
 BIR6:25-720.poly        The 6-by-6 Birkhoff polytope
 CF:10-11.poly           A 10-polytope with coefficient 96
 CF:4-5.poly             A 4-polytope with coefficient 2
 CF:5-6.poly             A 5-polytope with coefficient 3
 CF:6-7.poly             A 6-polytope with coefficient 5
 CF:7-8.poly             A 7-polytope with coefficient 9
 CF:8-9.poly             An 8-polytope with coefficient 18
 CF:9-10.poly            A 9-polytope with coefficient 42
 CNG:5-6a.poly           A 5-simplex with a congruent twin
 CNG:5-6b.poly           A 5-simplex with a congruent twin
 CRO:3-6.poly            A 3-dimensional cross polytope
 CRO:4-8.poly            A 4-dimensional regular (!) cross polytope
 CRO:5-10.poly           A 5-dimensional cross polytope
 CUT3:3-4.poly           The cut polytope CUT(3)
 CUT4:6-8.poly           The cut polytope CUT(4)
 CUT5:10-16.poly         The cut polytope CUT(5)
 CUT6:15-32.poly         The cut polytope CUT(6)
 CUT7:21-64.poly         The cut polytope CUT(7)
 CUT8:28-128.poly        The cut polytope CUT(8)
 CYC:5-8.poly            A cyclic 5-polytope with 8 vertices
 EG:5-12.poly            The 5-polytope with 40 facets
 EQU:5-7a.poly           A 5-polytope with a twin
 EQU:5-7b.poly           A 5-polytope with a twin
 HAM:8-16.poly           A regular cross polytope
 HC:3-4.poly             The 3-dimensional half-cube
 HC:4-8.poly             A 4-dimensional regular (!) cross polytope
 HC:5-16.poly            The 5-dimensional half-cube
 HC:6-32.poly            The 6-dimensional half-cube
 HC:7-64.poly            The 7-dimensional half-cube
 HC:8-128.poly           The 8-dimensional half-cube
 MJ:16-17.poly           A 16-polytope with coefficient 451
 MJ:32-33.poly           A 32-polytope with huge coefficients
 OA:10-44.poly           A 2-neighborly 10-polytope
 OA:5-10.poly            A 2-neighborly 5-polytope
 OA:5-18.poly            A 5-polytope with a vertex of degree 17
 OA:5-24.poly            A 5-polytope with 112 edges
 OA:6-13.poly            A 2-neighborly 6-polytope
 OA:7-18.poly            A 2-neighborly 7-polytope
 OA:8-25.poly            A 2-neighborly 8-polytope
 OA:9-33.poly            A 2-neighborly 9-polytope
 TC:10-83.poly           A 10-polytope with 41591 facets
 TC:11-106.poly          An 11-polytope with 250279 facets
 TC:12-152.poly          A 12-polytope with 1975935 facets
 TC:13-254.poly          A 13-polytope with 17464356 facets
 TC:7-30.poly            A 7-polytope with 432 facets
 TC:8-38.poly            An 8-polytope with 1675 facets
 TC:9-48.poly            A 9-polytope with 6875 facets

This collection of interesting 0/1-polytopes has been compiled in connecttion with Günter M. Ziegler's ``Lectures on 0/1-Polytopes.''

The names of the polytope data files are of the form NN:d-n.poly, where NN is an identifier of the polytope (e. g. initials of whoever supplied the example), d is the dimension of the polytope, n is the number of vertices.

For comprehensive information about low-dimensional 0/1-polytopes see also Oswin Aichholzer's page on 0/1-polytopes. You can also obtain polymake files from there.