We study p-localizations, where p is an odd prime, of the full subcategories of stable homotopy category formed by CW-complexes with cells in n successive dimensions. Using the technique of triangulated categories and matrix problems, we classify the atoms (indecomposable objects) in for n a parts per thousand currency sign 4(p - 1) and show that, for n > 4(p - 1), this classification is wild in a sense of the representation theory.
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