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alpebras
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The answer ALPEBRAS has 0 possible clue(s) in existing crosswords.
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The word ALPEBRAS is NOT valid in any word game. (Sorry, you cannot play ALPEBRAS in Scrabble, Words With Friends etc)
There are 8 letters in ALPEBRAS ( A1B3E1L1P3R1S1 )
To search all scrabble anagrams of ALPEBRAS, to go: ALPEBRAS?
Rearrange the letters in ALPEBRAS and see some winning combinations
Scrabble results that can be created with an extra letter added to ALPEBRAS
6 letters out of ALPEBRAS
5 letters out of ALPEBRAS
ABASE
ABLER
ABLES
ALBAS
APERS
APRES
AREAL
AREAS
AREPA
ARLES
ASPER
BAALS
BALAS
BALER
BALES
BALSA
BARES
BASAL
BASER
BEARS
BLARE
BLASE
BLEAR
BRAES
EARLS
LABRA
LAPSE
LARES
LASER
LEAPS
LEARS
PALEA
PALER
PALES
PARAE
PARAS
PARES
PARLE
PARSE
PEALS
PEARL
PEARS
PLEAS
PLEBS
PRASE
PRESA
RALES
RAPES
REALS
REAPS
SABAL
SABER
SABLE
SABRA
SABRE
SALEP
SALPA
SEPAL
SERAL
SPALE
SPARE
SPEAR
4 letters out of ALPEBRAS
AALS
ABAS
ABLE
ALAE
ALAR
ALAS
ALBA
ALBS
ALES
ALPS
APER
APES
APSE
ARBS
AREA
ARES
ARSE
ASEA
BAAL
BAAS
BALE
BALS
BAPS
BARE
BARS
BASE
BEAR
BELS
BLAE
BRAE
BRAS
EARL
EARS
ERAS
LABS
LAPS
LARS
LASE
LEAP
LEAR
LEAS
PALE
PALS
PARA
PARE
PARS
PASE
PEAL
PEAR
PEAS
PLEA
PLEB
RALE
RAPE
RAPS
RASE
RASP
REAL
REAP
REBS
REPS
SABE
SALE
SALP
SEAL
SEAR
SERA
SLAB
SLAP
SPAE
SPAR
3 letters out of ALPEBRAS
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Definitions of alpebras in various dictionaries:
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Alpebras might refer to |
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In mathematics, an Algebra over a field (often simply called an algebra) is a vector space equipped with a bilinear product. Thus, an algebra is an algebraic structure, which consists of a set, together with operations of multiplication, addition, and scalar multiplication by elements of the underlying field, and satisfies the axioms implied by "vector space" and "bilinear".The multiplication operation in an algebra may or may not be associative, leading to the notions of associative algebras and nonassociative algebras. Given an integer n, the ring of real square matrices of order n is an example of an associative algebra over the field of real numbers under matrix addition and matrix multiplication since matrix multiplication is associative. Three-dimensional Euclidean space with multiplication given by the vector cross product is an example of a nonassociative algebra over the field of real numbers since the vector cross product is nonassociative, satisfying the Jacobi identity instead. * An algebra is unital or unitary if it has an identity element with respect to the multiplication. The ring of real square matrices of order n forms a unital algebra since the identity matrix of order n is the identity element with respect to matrix multiplication. It is an example of a unital associative algebra, a (unital) ring that is also a vector space. * Many authors use the term algebra to mean associative algebra, or unital associative algebra, or in some subjects such as algebraic geometry, unital associative commutative algebra. * Replacing the field of scalars by a commutative ring leads to the more general notion of an algebra over a ring. Algebras are not to be confused with vector spaces equipped with a bilinear form, like inner product spaces, as, for such a space, the result of a product is not in the space, but rather in the field of coefficients. |