A partial generalization of a theorem of Hursch
À propos de : «Légitimité des catégories de préfaisceaux»
À propos de «Toposes, triples and theories» de messieurs M. Barr et C. Wells
A propos d'un théorème de MacIntyre
A pseudo representation theorem for various categories of relations.
A quasitopos containing CONV and MET as full subcategories.
A regulator map for singular varieties.
A remark on accessible and axiomatizable categories
For categories with equalizers the concepts ``accessible'' and ``axiomatizable'' are equivalent. This results is proved under (in fact, is equivalent to) the large-cardinal Vopěnka's principle.
A Remark on K1 of an Algebraic Surface.
A remark on Koszul complexes.
A Remark on Mackey-Functors.
A remark on monoidal closed structures on top
A Remark on Projective Dimension of Fiat Modules.
A remark on selective functors
A remark on the generalized smashing conjecture.
A remark on the Morita theorem for operads
We extend a result of M. M. Kapranov and Y. Manin concerning the Morita theory for linear operads. We also give a cyclic operad version of their result.
A Remark on tilting theory and DG algebras.
A remark on topological spaces, grids, and topological systems
A representation of the category of algebras over different monads by the category of algebras over one suitable monad in a category of pointed monads
A representation theorem for certain Boolean lattices.
Let R be an associative ring with 1 and R-tors the somplete Brouwerian lattice of all hereditary torsion theories on the category of left R-modules. A well known result asserts that R is a left semiartinian ring iff R-tors is a complete atomic Boolean lattice. In this note we prove that if L is a complete atomic Boolean lattice then there exists a left semiartinian ring R such that L is lattice-isomorphic to R-tors.