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Computes \(C := \alpha \operatorname{op}(A) B + \beta C\) when `A` is symmetric.
dsymm( SIDE = "L", UPLO = "U", M = NULL, N = NULL, ALPHA = 1, A, LDA = NULL, B, LDB = NULL, BETA = 0, C, LDC = NULL )
Invisibly returns `C`.
Character specifying whether `A` multiplies from the left (`"L"`) or right (`"R"`).
Character indicating whether `A` stores the upper (`"U"`) or lower (`"L"`) triangle.
Optional integers for the output dimensions.
Numeric scalars.
Symmetric matrix or big.matrix.
Leading dimensions.
Input matrix.
Optional output container updated in place.
A <- matrix(c(2, 1, 1, 3), 2, 2) B <- diag(2) C <- matrix(0, 2, 2) dsymm(A = A, B = B, C = C) C
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