ALG

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ALGAutomotive Lease Guide
ALGAlgebra
ALGApplication Layer Gateway
ALGArbeitslosengeld (German: Unemployment Benefit)
ALGAlgorithm
ALGAmericans for Limited Government (Fairfax, Virginia)
ALGAdult Learning Grant (UK)
ALGApplication-Level Gateway
ALGApplication Level Gateway
ALGAlamo Group, Inc. (Seguin, TX)
ALGAssociation of London Government
ALGAdvanced Landing Ground
ALGAntilymphocyte Globulin
ALGAdvanced Lane Guidance (software)
ALGAmerican Laser Games
ALGArt. Lebedev Group
ALGAmerican Leisure Group (various locations)
ALGAngry Little Girls (comic)
ALGAlgiers, Algeria - Houari Boumedienne (Airport Code)
ALGAutonomous Landing Guidance
ALGAin't Love Grand?
ALGAcademic Loan Group (Atlanta, GA)
ALGAircraft Landing Gear
ALGAxiolinguogingival
ALGAdvanced Lithography Group
ALGArtists' Licensing Group, Ltd
ALGArmstrong Laing Group, Inc.
ALGALMA Liaison Group (European Southern Observatory)
ALGAssault Landing Group
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References in periodicals archive ?
Math Essentials' Algebra volume was voted the third most popular algebra textbook by aA recent comprehensive Wiki pollA that surveyed hundreds of similar textbooks.
(i) A Hom-Lie algebra is a Hom-algebra (A, *, [alpha]) such that the binary operation "*" is anti commutative and the Hom-Jacobi identity
(ii) A Hom-Maltsev algebra is a Hom-algebra (A, *, [alpha]) such that the binary operation "*" is anticommutative and that the Hom-Maltsev identity
We now recall the definition of an affine cellular algebra [KX12].
The algebra A is said to be affine cellular if such an affine cell datum exists.
The Hopf algebra H* becomes a right and left H-module by the hit actions [??] [??] defined for all a [member of] H, p [member of] H*,
Every left coideal subalgebra of H is semisimple as an algebra and equipped with a 1-dimensional ideal of integrals, we denote by [[and].sub.N] the unique idempotent integral of N.
where the maps [j.sub.*] and [[pi].sub.*] are induced by the chain maps, on the chain level, [mathematical expression not reproducible], respectively, and U[([g.sub.n]).sup.ad] is the adjoint universal enveloping algebra of [g.sub.n].
Let R be a nonempty set together with two binary operations "+" and "*" which satisfies all the axioms of an associative ring (algebra) except an associative property with respect to multiplication; then, it is known as a nonassociative ring (algebra).
Billy Connolly nailed it when he said, "I don't know why I should have to learn Algebra...
One approach to improving students' mathematical knowledge and performance is to build a foundation for their success in algebra.