Hello hello,
I’m wondering why the SRS didn’t include more powers of s so that we could just commit to t without splitting it?
Hello hello,
I’m wondering why the SRS didn’t include more powers of s so that we could just commit to t without splitting it?
found a similar question asked here: Understanding PLONK
Because the polynomial commitment only supports polynomial of degree up to n. And the quotient polynomial t's degree is 3*n.
If you do not split the t polynomial into 3 pieces, then the largest circuit’s size would be n/3.
That makes sense, so I guess bottomline is that it’s an optimization to reduce the SRS/URS size. And consequently the proof size.