Yihui Quek
@quekpottheories.bsky.social
Turning tea into tea-orems every day. MIT quantum postdoc.
This works for analog devices with only coarse-grained control.
My argument relies on a worst-to-average-case reduction for output probabilities, for which I introduce a new trick: Slicing and dicing the sphere. This reduces multivariate to univariate polynomial interpolation.
My argument relies on a worst-to-average-case reduction for output probabilities, for which I introduce a new trick: Slicing and dicing the sphere. This reduces multivariate to univariate polynomial interpolation.
October 9, 2025 at 12:49 PM
This works for analog devices with only coarse-grained control.
My argument relies on a worst-to-average-case reduction for output probabilities, for which I introduce a new trick: Slicing and dicing the sphere. This reduces multivariate to univariate polynomial interpolation.
My argument relies on a worst-to-average-case reduction for output probabilities, for which I introduce a new trick: Slicing and dicing the sphere. This reduces multivariate to univariate polynomial interpolation.