Symmetries in Steinhaus triangles and in generalized Pascal triangles.
Brunat, Josep M., Maureso, Montserrat (2011)
Integers
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Displaying similar documents to “A combinatorial theorem for a symmetric triangulation of the sphere ”
Symmetries in Steinhaus triangles and in generalized Pascal triangles.
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Geometric and combinatorial structure of a class of spherical folding tessellations – I
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A classification of dihedral folding tessellations of the sphere whose prototiles are a kite and an equilateral or isosceles triangle was obtained in recent four papers by Avelino and Santos (2012, 2013, 2014 and 2015). In this paper we extend this classification, presenting all dihedral folding tessellations of the sphere by kites and scalene triangles in which the shorter side of the kite is equal to the longest side of the triangle. Within two possible cases of adjacency, only one...