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- Left_and_right_(algebra) abstract "In algebra, the terms left and right denote the order of a binary operation (usually, but not always called "multiplication") in non-commutative algebraic structures.A binary operation ∗ is usually written in the infix form:s ∗ tThe argument s is placed on the left side, and the argument t is on the right side. Even if the symbol of the operation is omitted, the order of s and t does matter unless ∗ is commutative.A two-sided property is fulfilled on both sides. A one-sided property is related to one (unspecified) of two sides.Although terms are similar, left–right distinction in algebraic parlance is not related either to left and right limits in calculus, or to left and right in geometry.".
- Left_and_right_(algebra) wikiPageID "37520883".
- Left_and_right_(algebra) wikiPageLength "4468".
- Left_and_right_(algebra) wikiPageOutDegree "32".
- Left_and_right_(algebra) wikiPageRevisionID "664035263".
- Left_and_right_(algebra) wikiPageWikiLink Adjoint_functors.
- Left_and_right_(algebra) wikiPageWikiLink Algebra.
- Left_and_right_(algebra) wikiPageWikiLink Algebraic_structure.
- Left_and_right_(algebra) wikiPageWikiLink Argument_of_a_function.
- Left_and_right_(algebra) wikiPageWikiLink Bimodule.
- Left_and_right_(algebra) wikiPageWikiLink Binary_operation.
- Left_and_right_(algebra) wikiPageWikiLink Category:Abstract_algebra.
- Left_and_right_(algebra) wikiPageWikiLink Category:Mathematical_terminology.
- Left_and_right_(algebra) wikiPageWikiLink Category_theory.
- Left_and_right_(algebra) wikiPageWikiLink Commutative_property.
- Left_and_right_(algebra) wikiPageWikiLink Currying.
- Left_and_right_(algebra) wikiPageWikiLink Eigenvalues_and_eigenvectors.
- Left_and_right_(algebra) wikiPageWikiLink Group_action.
- Left_and_right_(algebra) wikiPageWikiLink Ideal_(ring_theory).
- Left_and_right_(algebra) wikiPageWikiLink Identity_element.
- Left_and_right_(algebra) wikiPageWikiLink Identity_function.
- Left_and_right_(algebra) wikiPageWikiLink Infix_notation.
- Left_and_right_(algebra) wikiPageWikiLink Invariant_manifold.
- Left_and_right_(algebra) wikiPageWikiLink Invariant_set.
- Left_and_right_(algebra) wikiPageWikiLink Left_eigenvector.
- Left_and_right_(algebra) wikiPageWikiLink Margherita_Barile.
- Left_and_right_(algebra) wikiPageWikiLink Module_(mathematics).
- Left_and_right_(algebra) wikiPageWikiLink Morphism.
- Left_and_right_(algebra) wikiPageWikiLink Multiplication.
- Left_and_right_(algebra) wikiPageWikiLink Non-commutative_ring.
- Left_and_right_(algebra) wikiPageWikiLink Noncommutative_ring.
- Left_and_right_(algebra) wikiPageWikiLink One-sided_limit.
- Left_and_right_(algebra) wikiPageWikiLink Operator_(mathematics).
- Left_and_right_(algebra) wikiPageWikiLink Operator_associativity.
- Left_and_right_(algebra) wikiPageWikiLink Orientation_(geometry).
- Left_and_right_(algebra) wikiPageWikiLink Parametric_family.
- Left_and_right_(algebra) wikiPageWikiLink Ring_theory.
- Left_and_right_(algebra) wikiPageWikiLink Scalar_multiplication.
- Left_and_right_(algebra) wikiPageWikiLink Unary_operation.
- Left_and_right_(algebra) wikiPageWikiLinkText "Left and right (algebra)".
- Left_and_right_(algebra) wikiPageWikiLinkText "either left or right".
- Left_and_right_(algebra) wikiPageWikiLinkText "left".
- Left_and_right_(algebra) wikiPageWikiLinkText "right and left multiplication".
- Left_and_right_(algebra) wikiPageWikiLinkText "right".
- Left_and_right_(algebra) hasPhotoCollection Left_and_right_(algebra).
- Left_and_right_(algebra) wikiPageUsesTemplate Template:Bigmath.
- Left_and_right_(algebra) wikiPageUsesTemplate Template:Math.
- Left_and_right_(algebra) wikiPageUsesTemplate Template:MathWorld.
- Left_and_right_(algebra) wikiPageUsesTemplate Template:Mvar.
- Left_and_right_(algebra) wikiPageUsesTemplate Template:Other_uses.
- Left_and_right_(algebra) wikiPageUsesTemplate Template:Refimprove.
- Left_and_right_(algebra) subject Category:Abstract_algebra.
- Left_and_right_(algebra) subject Category:Mathematical_terminology.
- Left_and_right_(algebra) comment "In algebra, the terms left and right denote the order of a binary operation (usually, but not always called "multiplication") in non-commutative algebraic structures.A binary operation ∗ is usually written in the infix form:s ∗ tThe argument s is placed on the left side, and the argument t is on the right side. Even if the symbol of the operation is omitted, the order of s and t does matter unless ∗ is commutative.A two-sided property is fulfilled on both sides.".
- Left_and_right_(algebra) label "Left and right (algebra)".
- Left_and_right_(algebra) sameAs m.0nbv2hy.
- Left_and_right_(algebra) sameAs Q17098435.
- Left_and_right_(algebra) sameAs Q17098435.
- Left_and_right_(algebra) wasDerivedFrom Left_and_right_(algebra)?oldid=664035263.
- Left_and_right_(algebra) isPrimaryTopicOf Left_and_right_(algebra).