For any sequence of polynomials {pk(t)} in one real or complex variable, where pk has degree k for k≥0, we find explicit expressions and recurrence relations infinite matrices whose entries are the numbers d(n,m,k), called linearization coefficients, that satisfypn(t)pm(t)=∑k=0n+md(n,m,k)pk(t),n,m≥0. pair polynomial sequences {uk(t)} e(n,m,k) satisfypn(t)pm(t)=∑k=0n+me(n,m,k)uk(t),n,m≥0. We als...