@Floyd, does it only work on large problems? What about simple algebra performance?
I have no experience with this particular library. But it includes statistical and linear algebra routines. I have used other libraries for those, but nothing with BlitzMax.
Here is what Intel has to say:
Intel® Math Kernel Library (Intel® MKL) is a computing math library of highly optimized, extensively threaded routines for applications that require maximum performance. Intel MKL provides comprehensive functionality support in these major areas of computation:
BLAS (level 1, 2, and 3) and LAPACK linear algebra routines, offering vector, vector-matrix, and matrix-matrix operations.
The PARDISO* direct sparse solver, an iterative sparse solver, and supporting sparse BLAS (level 1, 2, and 3) routines for solving sparse systems of equations.
ScaLAPACK distributed processing linear algebra routines for Linux* and Windows* operating systems, as well as the Basic Linear Algebra Communications Subprograms (BLACS) and the Parallel Basic Linear Algebra Subprograms (PBLAS).
Fast Fourier transform (FFT) functions in one, two, or three dimensions with support for mixed radices (not limited to sizes that are powers of 2), as well as distributed versions of these functions provided for use on clusters of the Linux* and Windows* operating systems.
Vector Math Library (VML) routines for optimized mathematical operations on vectors.
Vector Statistical Library (VSL) routines, which offer high-performance vectorized random number generators (RNG) for several probability distributions, convolution and correlation routines, and summary statistics functions.
Data Fitting Library, which provides capabilities for spline-based approximation of functions, derivatives and integrals of functions, and search.
Extended Eigensolver, a shared memory programming (SMP) version of an eigensolver based on the Feast Eigenvalue Solver. It's clearly not aimed at anything simple or small. And don't be mislead by familiar sounding terms like vector. In this context a vector is any one-dimensional matrix. It would probably contain thousands of elements, possibly millions.
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