
Dmitry Vaintrob
Articles
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Jan 17, 2025 |
lesswrong.com | Lauren Greenspan |Dmitry Vaintrob
In a previous post, Lauren offered a take on why a physics way of thinking is so successful at understanding AI systems. In this post, we look in more detail at the potential of Quantum field theory (QFT) to be expanded into a more comprehensive framework for this purpose. Interest in this area has been steadily increasing, but efforts have yet to condense into a larger-scale, coordinated effort.
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Jan 17, 2025 |
lesswrong.com | Dmitry Vaintrob
Today's post is in response to the post "Quantum without complications", which I think is a pretty good popular distillation of the basics of quantum mechanics. For any such distillation, there will be people who say "but you missed X important thing". The limit of appeasing such people is to turn your popular distillation into a 2000-page textbook (and then someone will still complain).
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Jan 16, 2025 |
lesswrong.com | Dmitry Vaintrob |Alexander Gietelink Oldenziel
Today's "nanowrimo" post is a fun longform introduction to permanents and their properties, organized in the way I wish it had been explained to me. Note before going on: this is not my field, and this post is even more likely than usual to contain incorrect statements or bugs. Recall that given an n×n matrix A with coefficients Aij, its determinant is a sum over permutations σ on n letters with j=σ(i), det(A)=∑σ(−1)σ∏iAiσ(i). Here the notation (−1)σ denotes the parity of a permutation.
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Jan 14, 2025 |
lesswrong.com | Dmitry Vaintrob
See also: the “preliminaries” section in this SLT intro doc. This is a preliminary post for the series on “distilling PDLT without physics”, which we are working on joint with Lauren Greenspan. The first post in this series is my post on the “Laws of large numbers” (another preliminary) which is completely independent of this one.
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Jan 13, 2025 |
lesswrong.com | Dmitry Vaintrob
In this post we’ll be looking at the recent paper “Learning to grok: Emergence of in-context learning and skill composition in modular arithmetic tasks” by He et al. This post is partially a sequel to my earlier post on grammars and subgrammars, though it can be read independently. There will be a more technical part II. I really like this paper. I tend to be pretty picky about papers, and find something to complain about in most of them (this will probably come up in future).
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