The aim of this paper is to explain the probability of the existence of five regular and thirteen semi regular polyhedra; and we indicate that among these thirteen geometrical figures there are only three lattice polyhedra. Also in this work we present a proof of the existence of three regular lattice polygons.
Q. Mohammed,N , H. Hamko,Q and H. Mohammed,N . (2011). Semi Regular Lattice Polyhedra. Kirkuk Journal of Science, 6(1), 103-113. doi: 10.32894/kujss.2011.42543
MLA
Q. Mohammed,N , , H. Hamko,Q , and H. Mohammed,N . "Semi Regular Lattice Polyhedra", Kirkuk Journal of Science, 6, 1, 2011, 103-113. doi: 10.32894/kujss.2011.42543
HARVARD
Q. Mohammed N, H. Hamko Q, H. Mohammed N. (2011). 'Semi Regular Lattice Polyhedra', Kirkuk Journal of Science, 6(1), pp. 103-113. doi: 10.32894/kujss.2011.42543
CHICAGO
N Q. Mohammed, Q H. Hamko and N H. Mohammed, "Semi Regular Lattice Polyhedra," Kirkuk Journal of Science, 6 1 (2011): 103-113, doi: 10.32894/kujss.2011.42543
VANCOUVER
Q. Mohammed N, H. Hamko Q, H. Mohammed N. Semi Regular Lattice Polyhedra. Kirkuk J. Sci.. 2011;6(1):103-113. doi: 10.32894/kujss.2011.42543
