I'm not sure, since we only do univariate polynomials and k-path has lots of variables, right?
But maybe this work can inspire looking for other small, constant factor saving circuits for different classes of polynomials. Would be cool!
I'm not sure, since we only do univariate polynomials and k-path has lots of variables, right?
But maybe this work can inspire looking for other small, constant factor saving circuits for different classes of polynomials. Would be cool!