The optimization of X X^t for speed improvements in matrix operations.

Viewed 16
The post discusses potential speed optimizations in matrix operations, specifically the product of a matrix and its transpose (X X^t). One user raises a question about practical applications for such optimizations, indicating limited knowledge of current algorithms for finding eigenvectors and matrix decompositions. They ponder if a massive investment in computational clusters, such as a $5 billion expenditure by an AI company, could justify a $250 million investment in optimization techniques like these. This highlights the ongoing search for more efficient algorithms in high-performance computing environments, particularly in the AI sector.
0 Answers