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A138571 Arises in saturation points of a rational polyhedral cone. 0

%I

%S 16,120,560,1796,4064,6440,6956,4898,2104,492,48

%N Arises in saturation points of a rational polyhedral cone.

%D Akimichi Takemura and Ruriko Yoshida, Saturation points on faces of a rational polyhedral cone, in Integer Points in Polyhedra -- Geometry, Number Theory, Representation Theory, Algebra, Optimization, Statistics; Contemporary Mathematics 452, American mathematical Society, 2008, pp.147-161.

%H Akimichi Takemura and Ruriko Yoshida, <a href="http://arXiv.org/abs/math.CO/0605479">Saturation points on faces of a rational polyhedral cone</a>

%e Table 1 of Takemura and Yoshida: Faces for 2 x 2 x 2 x 2 tables with three 2-marginals and a 3-marginal. The first column represents the dimension of faces, the second column represents the number of faces, the third column represents the number of nowhere saturated faces and the fourth column represents the number of almost saturated faces.

%e ====================================================

%e Dimension.|.# of faces.|.# of nowhere.|.# of almost|

%e ----------------------------------------------------

%e ...11....|.....48.....|.......0......|.....48.....|

%e ...10....|....492.....|.......0......|....492.....|

%e ....9....|...2104.....|.......0......|...2104.....|

%e ....8....|...4898.....|.......2......|...4896.....|

%e ....7....|...6956.....|......16......|...6940.....|

%e ....6....|...6440.....|......56......|...6384.....|

%e ....5....|...4064.....|.....112......|...3952.....|

%e ....4....|...1796.....|.....140......|...1656.....|

%e ....3....|....560.....|.....112......|....448.....|

%e ....2....|....120.....|......56......|.....64.....|

%e ....1....|.....16.....|......16......|......0.....|

%e ====================================================

%K nonn

%O 1,1

%A _Jonathan Vos Post_, May 12 2008

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Last modified July 2 14:02 EDT 2022. Contains 355007 sequences. (Running on oeis4.)