Hi there!
I’m Jesse Cai, and welcome to my blog.
There’s not really a central theme here, I just write about stuff that I find interesting.
Most of the posts here are about machine learning / nlp.
Some of the more interesting things I’ve written about:
- Experimental and theoretical analysis of sentence representations
- Distributed gradient descent in PyTorch
- Constructing the rational numbers ($\mathbb{Q}$) visually
- Using RNNs to predict user activity
Currently I work on architecture optimization techinques (quantization, pruning) for pytorch.
Before this I’ve worked for a couple of different companies (Blend, Perceptyx, JPL).
I graduated from UCLA in 2020, where I researched representation learning for NLP with Professor Kai-Wei Chang. Go Bruins!
Please feel free to email me if you want to chat or have any questions!
Or alternatively, if you have answers to any of the following questions definitely shoot me a line.
- Is it ever rational to be irrational?
Suppose two players, $A$ and $B$ are playing a game that goes as follows:
- Players $A$ and $B$ alternate turns and $A$ starts with 10 points and $B$ with 15.
- Each turn the player loses a point.
- Each turn the player can also bet X points for a 25% chance of winning $2X$ points and a 75% chance of losing the bet. So $E[X] = 0.75 X$.
- The game ends when one player loses by running out of points.
Obviously the “rational” strategy is not to bet - but then player $A$ is guaranteed to lose since $B$ can outlast them. So $A$ must make an irrational bet for a chance of winning. I wonder what the optimal strategy is for $A$ and how to model this mathematically.
- Is relational knowledge distillation viable?
See here. Basically instead of doing distillation as a KL between $P(y \mid x, \theta_{teacher})$ and $P(y \mid x, \theta_{student})$ you can take a KL between the distribution of distances in a minibatch. I unsuccessfully tried to do this to distill BERT, so really interested in any new work / thoughts on this approach.
- What makes a manager good ?
Happy to hear generals or specifics here.