⌘+K

Pulse Explore Communities Researchers Journals

Home Communities Explore

February 1, 2022Mathematical Notes

Strong Polynomial Completeness of Almost All Quasigroups

A. V. Galatenko Vladimir Galatenko A. E. Pankrat’ev

View at Publisher

Ask AI

Bookmark

Share

Abstract

In the paper, it is proved that almost all quasigroups are strongly polynomially complete, i.e., are not isotopic to quasigroups that are not polynomially complete.

Discussion

No takes yet. Share an insight, caveat, or question.

Cite This Study

Galatenko et al. (2022) studied this question.

synapsesocial.com/papers/6aaa635ad8fbdcd7a1dfe46e https://doi.org/10.1134/s0001434622010023

View at Publisher

Ask AI

Bookmark

Share

Keep reading

Synapse has enriched 5 related papers. Consider them for comparative context:

1Generating uniformly distributed random latin squaresOriginal Research · 1996 · 146 citations
2On Recognition of Simple Groups with Disconnected Prime Graph by SpectrumMathematical Notes · Wed,
3Pairings on the Algebra of Laurent Series over a RingMathematical Notes · Wed,
4Eigenvalue Dynamics of an Operator Pencil in the Gyroscopic Stabilization ProblemMathematical Notes · Wed,
5On the Recurrence Relation Between Mock Theta Function and Various Partition FunctionsMathematical Notes · Wed,

More from Mathematical Notes

Universal Kernel Estimators in a Heteroscedastic Nonparametric Regression ModelWed,
On a Class of Operators on Complex Vector LatticesWed,
On the Existence of Eigenvalues of a Three Particle System on a Cubic LatticeWed,
Exact Constants for Embeddings of Sobolev Spaces in L₁Wed,
On Petr Novikov’s Problem about Ordered Systems of Uniform SetsWed,