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  2. List of problems in loop theory and quasigroup theory

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

    The first question is therefore open only in the infinite case. Call loop Q of Csörgõ type if it is nilpotent of class at least 3, and Inn(Q) is abelian. No loop of Csörgõ type of nilpotency class higher than 3 is known.

  3. 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 ...

  4. 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

  5. Loop group - Wikipedia

    en.wikipedia.org/wiki/Loop_group

    In its most general form a loop group is a group of continuous mappings from a manifold M to a topological group G.. More specifically, [1] let M = S 1, the circle in the complex plane, and let LG denote the space of continuous maps S 1 → G, i.e.

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

    en.wikipedia.org/wiki/Talk:List_of_problems_in...

    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:

  8. 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 ...

  9. Loop (graph theory) - Wikipedia

    en.wikipedia.org/wiki/Loop_(graph_theory)

    In graph theory, a loop (also called a self-loop or a buckle) is an edge that connects a vertex to itself. A simple graph contains no loops. Depending on the context, a graph or a multigraph may be defined so as to either allow or disallow the presence of loops (often in concert with allowing or disallowing multiple edges between the same ...

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