Enter a word or phrase in any language 👆
Language:
Translation and analysis of words by ChatGPT artificial intelligence
On this page you can get a detailed analysis of a word or phrase, produced by the best artificial intelligence technology to date:
- how the word is used
- frequency of use
- it is used more often in oral or written speech
- word translation options
- usage examples (several phrases with translation)
- etymology
What (who) is quasi-group - definition
ALGEBRAIC STRUCTURE
Loop (algebra); Latin square property; Inverse property loop; Quasigroups; Quasi-group; Loop and quasigroup; Multiary quasigroup; Polyadic quasigroup; Multary quasigroup; Parastrophe; Divisibility (binary operation)
Quasi-Fuchsian group
Quasi Fuchsian group; QuasiFuchsian group
In the mathematical theory of Kleinian groups, a quasi-Fuchsian group is a Kleinian group whose limit set is contained in an invariant Jordan curve. If the limit set is equal to the Jordan curve the quasi-Fuchsian group is said to be of type one, and otherwise it is said to be of type two.
Quasi-market
TYPE OF EXCHANGE SYSTEM
Quasi market
Quasi-markets, are markets which can be supervised and organisationally designed that are intended to create greater desire and more efficiency in comparison to conventional delivery systems, while supporting more accessibility, stability and impartiality than traditional markets. Quasi-markets also can be referred to as internal or planned markets.
Quasi-constitutionality
CANADIAN TERM FOR A LAW THAT OVERRIDES REGULAR LAWS BUT IS NOT PART OF THE CONSTITUTION
Quasi-constitutionality (Canada); Quasi-constitutional; Quasi-consitutionality
In Canada, the term quasi-constitutional is used for laws which remain paramount even when subsequent statutes, which contradict them, are enacted by the same legislature. This is the reverse of the normal practice, under which newer laws trump any contradictory provisions in any older statute.
Wikipedia
Quasigroup
In mathematics, especially in abstract algebra, a quasigroup is an algebraic structure resembling a group in the sense that "division" is always possible. Quasigroups differ from groups mainly in that they need not be associative and need not have an identity element.
A quasigroup with an identity element is called a loop.
