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A unimodular triangulation of a cone is defined in the usual way – it is a unimodular cover whose member cones coincide along faces.. In fact, one first triangulates

Our central observation is that model categories are the objects of a double category whose vertical and horizontal ar- rows are left and right Quillen functors, respectively, and

It is to be noted that the di ffi culty in such problems seems to arise from the fact that N is just a semi-group for addition, since the analogue of the latter problem for the

As a by-product we get the classification of locally con- stant sheaves with values in finite categories (e.g. in the category defined by a group) which yields an amusing way to

We show that every KZ- doctrine is a pseudomonad (pseudomonoid in the Gray monoid determined by an object of the Gray -category), and that the 2-categories of algebras dened

In fact, any category with a single object has only two internally saturated classes of morphisms; namely, the class of all morphisms and the class of the invertible

The novelty of our second approach lies in the fact that we find recursive relationships for the variance of the accumulated values, and solve these relationships, whilst

In a number of categories, the college-educated police officers (those possessing a bachelor’s degree) rated themselves higher on a self-report performance instrument than did