A ideal of compact sets strictly above the nowhere dense ideal in the Tukey order

We prove that there is a G δ σ -ideal of compact sets which is strictly above NWD in the Tukey order. Here NWD is the collection of all compact nowhere dense subsets of the Cantor set. This answers a question of Louveau and Veličković asked in [Alain Louveau, Boban Veličković, Analytic ideals and cofinal types, Ann. Pure Appl. Logic 99 (1–3) (1999) 171–195].