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If one solves
b1⟨a1⟩+…+bm⟨am⟩=δ[∑∑xi,j⟨ai,aj⟩]for x’s when b’s are given, one ends up with
η→x=→bwhere \eta is the INCIDENCE MATRIX! Then all proofs about 0-homology groups are just about the ranks of square-submatrices of this matrix. Am I right?
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