Abstract
A bocsA of representation wild type over an algebraically closed fieldk and its representation categoryR A are concretely described by using matrix method. It is proved thatA has almost split sequences and strong homogeneous property in the case chk=0. Thus there exists neither proper projective nor proper injective object inR A. And for each indecomposable object M inR A, there exists a proper almost split sequence, which is given explicitly.
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