Two families of pro-

Let $p$ be a prime. We produce two new families of pro-$p$ groups which are not realizable as absolute Galois fields. To prove this we use the 1-smoothness property groups. Moreover, show in these one has one-relator may ruled out employing quadraticity cohomology (a consequence Rost-Voevodsky Theorem), or vanishing Massey products cohomology.