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Two-dimensional projections of an hypercube

Guillermo Abramson, Damian H. Zanette

physics.comp-pharXiv:physics/0212047

Abstract

We present a method to project a hypercube of arbitrary dimension on the plane, in such a way as to preserve, as well as possible, the distribution of distances between vertices. The method relies on a Montecarlo optimization procedure that minimizes the squared difference between distances in the plane and in the hypercube, appropriately weighted. The plane projections provide a convenient way of visualization for dynamical processes taking place on the hypercube.

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