We produce infinite families of knots $\{K^i\}_{i\geq 1}$ for which the set cables $\{K^i_{p,1}\}_{i,p\geq is linearly independent in knot concordance group. arrange that these examples lie arbitrarily deep solvable and bipolar filtrations group, denoted by $\{F_n\}$ $\{B_n\}$ respectively. As a consequence, this result cannot be reached any combination algebraic invariants, Casson-Gordon Heega...
