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  2. List of problems in loop theory and quasigroup theory

    en.wikipedia.org/wiki/List_of_problems_in_loop...

    In mathematics, especially abstract algebra, loop theory and quasigroup theory are active research areas with many open problems.As in other areas of mathematics, such problems are often made public at professional conferences and meetings.

  3. Small Latin squares and quasigroups - Wikipedia

    en.wikipedia.org/wiki/Small_Latin_squares_and...

    One can normalize a Cayley table of a quasigroup in the same manner as a reduced Latin square. Then the quasigroup associated to a reduced Latin square has a (two sided) identity element (namely, the first element among the row headers). A quasigroup with a two sided identity is called a loop. Some, but not all, loops are groups.

  4. Quasigroup - Wikipedia

    en.wikipedia.org/wiki/Quasigroup

    A quasigroup with an idempotent element is called a pique ("pointed idempotent quasigroup"); this is a weaker notion than a loop but common nonetheless because, for example, given an abelian group, (A, +), taking its subtraction operation as quasigroup multiplication yields a pique (A, −) with the group identity (zero) turned into a "pointed ...

  5. Problems in loop theory and quasigroup theory - Wikipedia

    en.wikipedia.org/?title=Problems_in_loop_theory...

    Pages for logged out editors learn more. Contributions; Talk; Problems in loop theory and quasigroup theory

  6. Talk : List of problems in loop theory and quasigroup theory

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    Talk: List of problems in loop theory and quasigroup theory. Add languages. Page contents not supported in other languages. ... Download as PDF; Printable version

  7. Moufang loop - Wikipedia

    en.wikipedia.org/wiki/Moufang_loop

    Moufang loops are universal among inverse property loops; that is, a loop Q is a Moufang loop if and only if every loop isotope of Q has the inverse property. It follows that every loop isotope of a Moufang loop is a Moufang loop. One can use inverses to rewrite the left and right Moufang identities in a more useful form:

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  9. Loop algebra - Wikipedia

    en.wikipedia.org/wiki/Loop_algebra

    Using the language of Lie algebra cohomology, the central extension can be described using a 2-cocycle on the loop algebra. This is the map φ : L g × L g → C {\displaystyle \varphi :L{\mathfrak {g}}\times L{\mathfrak {g}}\rightarrow \mathbb {C} } satisfying φ ( X ⊗ t m , Y ⊗ t n ) = m B ( X , Y ) δ m + n , 0 . {\displaystyle \varphi ...

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