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The Fast Johnson–Lindenstrauss Transform and Approximate

We introduce a new low-distortion embedding of $\ell_2^d$ into $\ell_p^{O(\log n)}$ ($p=1,2$) called the fast Johnson–Lindenstrauss transform (FJLT). The FJLT is faster than standard random projections and just as easy to implement. It is based upon the preconditioning of a sparse projection matrix with a randomized

Lecture 8: Fast Random Projections and FJLT 8 Fast Random

Today, we will discuss a particular form of random projections known as structured random pro- jections or the FJLT that are “fast” in that one can use fast Fourier methods to apply them quickly to arbitrary or worst case input. We will be able to use this to speed up both random projection as well as random sampling

The Fast Johnson-Lindenstrauss Transform and - cs.Princeton

(p = 1, 2) called the fast Johnson–Lindenstrauss transform (FJLT). The FJLT is faster than standard random projections and just as easy to implement. It is based upon the preconditioning of a sparse projection matrix with a randomized Fourier transform. Sparse random projections are unsuitable for low-distortion.