96 karma · joined June 6, 2025
google was probably the worst example for me to use tbh, especially since it still has such a good culture of funding researchers. There was a "meme" a few years ago saying gmail's UI has dozens teams working on each of the different buttons, so that was why I said google/gmail.
huang's original comment was referencing layoffs due to AI, and I think a lot of the "maintaining/replacing existing stuff" engineers are at the most risk atm. But why lay people off why they could be pushed to work on new risky projects :-/
I do sort of think the stereotype of killing projects is kind in the vein of what I meant. like idk, google has so much money I feel like they don't need ~everything to clearly and immediately fit into their ai / data / advertising / search stuff. earnings - expenses is so huge, I think it should be fine to just allow some things to stay "small" without being a more "distinguished" moonshot-style project.
So tl;dr, you have at least one person who would pay for a better book :-)
Output: Facing some early-stage operational challenges today. Already dealing with some unexpected "output" on my professional attire, but it’s all part of the high-stakes journey. Embracing the mess and staying focused on the mission. #Resilience #GrowthMindset #StartupLife
smaller functions are also usually easier to test :shrug:
Even if this is a super high bar, I think more papers in ML for science should strive to be truly interdisciplinary and include an actual science advancement... Not just "we modify X and get some improvement on a benchmark dataset that may or may not be representative of the problems scientists could actually encounter." The ultimate goal of "ml for science" is science, not really to improve ML methods imo
I think one of the reasons it is important to preserve conservation laws is that, at the very least, you can be confident that your solution satisfies whatever physical laws your PDE relies on, even if it's almost certainly not the "actual" solution to the PDE. You actually can ensure that a numerical solver will approximately satisfy conservation laws. Then at the very least, even if your solution diverges from the "actual" PDEs solution, you can have some confidence that it's still a useful exploration of possible states. If conservation laws are not preserved AND your solution diverges from the "actual" PDE solution, then you probably cannot be confident about the model's utility.