Abstract

We consider ideals d0(V)d^0(\mathcal{V}) which are generalizations of the ideal (v0)(v^0). We formulate couterparts of Hadamard's theorem. Then, adopting the base tree theorem and applying Kulpa-Szymański Theorem, we obtain cov(d0(V))≤add(d0(V))+ cov(d^0(\mathcal{V}))\leq add(d^0(\mathcal{V}))^+.

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