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An upper triangular matrix U is defined by U_(i j) = {a_(i j) | for i<=j 0 | for i>j. auto right match Written explicitly, U = [a_11 | a_12 | ... | a_(1n) 0 | a_22 | ... | a_(2n) ⋮ | ⋮ | ⋱ | ⋮ 0 | 0 | ... | a_(n n)].
Hankel matrix | Hessenberg matrix | Hilbert matrix | lower triangular matrix | matrix | strictly lower triangular matrix | strictly upper triangular matrix | upper triangular matrix | Vandermonde matrix
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