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Let X be a compactum such that dimQX≤n, n≥2.
We prove that there is a Q–acyclic resolution r:Z→X
from a compactum Z of dim≤n. This allows
us to give a complete description of all the cases when for a compactum
X and an abelian group G such that dimGX≤n, n≥2
there is a G–acyclic resolution r:Z→X from
a compactum Z of dim≤n.
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