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| | bartwronski.com
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| | Recently, numerous academic papers in the machine learning / computer vision / image processing domains (re)introduce and discuss a "frequency loss function" or "spectral loss" - and while for many it makes sense and nicely improves achieved results, some of them define or use it wrongly. The basic idea is - instead of comparing pixels...
| | rjlipton.com
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| | Isomorphism at the SODA 2014 conference Ronald Read and Derek Corneil are Canadian mathematicians and computer scientists. Read earned a PhD in Mathematics from the University of London in 1959, while Corneil was one of the inaugural PhD's in the University of Toronto's Department of Computer Science. Read is also an accomplished musician and composer---indeed...
| | www.depthfirstlearning.com
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| | [AI summary] The provided text is a detailed exploration of the mathematical and statistical foundations of neural networks, focusing on the Jacobian matrix, its spectral properties, and the implications for dynamical isometry. The key steps and results are as follows: 1. **Jacobian and Spectral Analysis**: The Jacobian matrix $ extbf{J} $ of a neural network is decomposed into $ extbf{J} = extbf{W} extbf{D} $, where $ extbf{W} $ is the weight matrix and $ extbf{D} $ is a diagonal matrix of derivatives. The spectral properties of $ extbf{J} extbf{J}^T $ are analyzed using the $ S $-transform, which captures the behavior of the eigenvalues of the Jacobian matrix. 2. **$ S $-Transform Derivation**: The $ S $-transform of $ extbf{J} extbf{J}^T $ is...
| | blogditifet.com
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