We propose a method of constructing abelian envelopes symmetric rigid monoidal Karoubian categories over an algebraically closed field k. If char(k)=p>0, then we use this to construct the incompressible tensor Verpn, Verpn+ generalizing earlier constructions by Gelfand–Kazhdan and Georgiev–Mathieu for n=1, Benson–Etingof p=2. Namely, Verpn is envelope quotient category tilting modules SL2(k) nt...