Identity Matrix -- from Wolfram MathWorld
mathworld.wolfram.com › IdentityMatrixDec 17, 2021 · The identity matrix is a the simplest nontrivial diagonal matrix, defined such that I(X)=X (1) for all vectors X. An identity matrix may be denoted 1, I, E (the latter being an abbreviation for the German term "Einheitsmatrix"; Courant and Hilbert 1989, p. 7), or occasionally I, with a subscript sometimes used to indicate the dimension of the matrix.
Why doesn't Mathematica return the identity matrix for the 0-th ...
https://mathematica.stackexchange.com › ...Consider a general 2×2 matrix, and its general power n: f[a_, b_, c_, d_, n_] := FullSimplify @ MatrixPower[{{a, b}, {c, d}}, n] MatrixForm @ f[a, b, c, d, ...
Identity matrix - Wikipedia
https://en.wikipedia.org/wiki/Identity_matrixIn linear algebra, the identity matrix of size n is the n × n square matrix with ones on the main diagonal and zeros elsewhere. It is denoted by In, or simply by I if the size is immaterial or can be trivially determined by the context. The term unit matrix has also been widely used, but the term identity matrix is now standard. The term unit matrix is ambiguous, because it is also used for a matrix of ones and for any unit of the ri…
MATHEMATICA tutorial, Part 2.1: Matrices
www.cfm.brown.edu › Mathematica › ch1Mathematica offers several ways for constructing matrices: Table [f, {i,m}, {j,n}] Build an m×n matrix where f is a function of i and j that gives the value of the i,j entry. Array [f, {m,n}] Build an m×n matrix whose i,j entry is f [i,j] ConstantArray [a, {m,n}] Build an m×n matrix with all entries equal to a.
Identity Matrix -- from Wolfram MathWorld
https://mathworld.wolfram.com/IdentityMatrix.html17.12.2021 · The identity matrix is a the simplest nontrivial diagonal matrix, defined such that I(X)=X (1) for all vectors X. An identity matrix may be denoted 1, I, E (the latter being an abbreviation for the German term "Einheitsmatrix"; Courant and Hilbert 1989, p. 7), or occasionally I, with a subscript sometimes used to indicate the dimension of the matrix.