Shelah's Singular Compactness Theorem.
Signed ordered knotlike quandle presentations.
Simple and multiple antisymmetry colorings of rosettes
Simple and multiple antisymmetry point groups
Simple balanced groupoids
Simple group contain minimal simple groups.
It is a consequence of the classification of finite simple groups that every non-abelian simple group contains a subgroup which is a minimal simple group.
Simple Groups and Möbius Planes of Even Order.
Simple groups in computational group theory.
Simple groups of square order and interesting sequence of primes
Simple groups, permutation groups, and probability.
Simple groups with prescribed local structure
Simple modules over CC-groups and monolithic just non-CC-groups
In questo lavoro studiamo i non CC-gruppi monolitici con tutti i quozienti propri CC-gruppi, che hanno sottogruppi abeliani normali non banali.
Simple paramedial groupoids
Simple proofs of some generalizations of the Wilson’s theorem
In this paper a remarkable simple proof of the Gauss’s generalization of the Wilson’s theorem is given. The proof is based on properties of a subgroup generated by element of order 2 of a finite abelian group. Some conditions equivalent to the cyclicity of (Φ(n), ·n), where n > 2 is an integer are presented, in particular, a condition for the existence of the unique element of order 2 in such a group.
Simple quasigroups whose inner permutations commute
Simple quasigroups with commuting inner permutations are medial.
Simple zeropotent paramedial groupoids are balanced
This short note is a continuation of and and its purpose is to show that every simple zeropotent paramedial groupoid containing at least three elements is strongly balanced in the sense of .
Simplicial approximation and low-rank trees.
Simplicial crossed modules and mapping cones.
Simplicial T-complexes and crossed complexes: a non-abelian version of a theorem of Dold and Kan [Book]
Simplicity for a class of convolution algebras.