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diagonalizab

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The answer DIAGONALIZAB has 0 possible clue(s) in existing crosswords.

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There are 12 letters in DIAGONALIZAB ( A¹B³D²G²I¹L¹N¹O¹Z¹⁰ )

To search all scrabble anagrams of DIAGONALIZAB, to go: DIAGONALIZAB

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8 letters out of DIAGONALIZAB

DIAGONAL GONADIAL GONIDIAL

7 letters out of DIAGONALIZAB

ABIDING ABIGAIL ABODING ADAGIAL ALBIZIA ANALGIA BAILING BALDING BIZNAGA BIZONAL BLADING BLAZING BOILING DANAZOL DIALING GALABIA GAZANIA GLIADIN GONADAL GONIDIA LIANOID LOADING LOGANIA LOIDING

6 letters out of DIAGONALIZAB

5 letters out of DIAGONALIZAB

4 letters out of DIAGONALIZAB

3 letters out of DIAGONALIZAB

AAL ABA ABO ADO ADZ AGA AGO AID AIL AIN ALA ALB ANA AND ANI AZO BAA BAD BAG BAL BAN BID BIG BIN BIO BIZ BOA BOD BOG DAB DAG DAL DAN DIB DIG DIN DOG DOL DON GAB GAD GAL GAN GIB GID GIN GOA GOB GOD ION LAB LAD LAG LIB LID LIN LOB LOG NAB NAG NIB NIL NOB NOD NOG OBA OBI ODA OIL OLD ZAG ZIG ZIN ZOA

2 letters out of DIAGONALIZAB

AA AB AD AG AI AL AN BA BI BO DO GO ID IN LA LI LO NA NO OD OI ON ZA

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Definitions of diagonalizab in various dictionaries:

DIAGONALIZAB - In linear algebra, a square matrix A is called diagonalizable if it is similar to a diagonal matrix, i.e., if there exists an invertible matrix P suc...

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Diagonalizab might refer to
In linear algebra, a square matrix A is called diagonalizable if it is similar to a diagonal matrix, i.e., if there exists an invertible matrix P such that P−1AP is a diagonal matrix. If V is a finite-dimensional vector space, then a linear map T : V → V is called diagonalizable if there exists an ordered basis of V with respect to which T is represented by a diagonal matrix. Diagonalization is the process of finding a corresponding diagonal matrix for a diagonalizable matrix or linear map. A square matrix that is not diagonalizable is called defective. * Diagonalizable matrices and maps are of interest because diagonal matrices are especially easy to handle; once their eigenvalues and eigenvectors are known, one can raise a diagonal matrix to a power by simply raising the diagonal entries to that same power, and the determinant of a diagonal matrix is simply the product of all diagonal entries. Geometrically, a diagonalizable matrix is an inhomogeneous dilation (or anisotropic scaling) — it scales the space, as does a homogeneous dilation, but by a different factor in each direction, determined by the scale factors on each axis (diagonal entries).

Diagonalizab might refer to

In linear algebra, a square matrix A is called diagonalizable if it is similar to a diagonal matrix, i.e., if there exists an invertible matrix P such that P−1AP is a diagonal matrix. If V is a finite-dimensional vector space, then a linear map T : V → V is called diagonalizable if there exists an ordered basis of V with respect to which T is represented by a diagonal matrix. Diagonalization is the process of finding a corresponding diagonal matrix for a diagonalizable matrix or linear map. A square matrix that is not diagonalizable is called defective.
* Diagonalizable matrices and maps are of interest because diagonal matrices are especially easy to handle; once their eigenvalues and eigenvectors are known, one can raise a diagonal matrix to a power by simply raising the diagonal entries to that same power, and the determinant of a diagonal matrix is simply the product of all diagonal entries. Geometrically, a diagonalizable matrix is an inhomogeneous dilation (or anisotropic scaling) — it scales the space, as does a homogeneous dilation, but by a different factor in each direction, determined by the scale factors on each axis (diagonal entries).

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