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Intersection homology is a mathematical concept in algebraic topology that generalizes the notion of homology for singular spaces, particularly for spaces that may have singularities or non-manifold structures. Developed by mathematician Goresky and MacPherson in the 1980s, intersection homology provides tools to study these more complex spaces in a way that is coherent with classical homology theory.

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  1. Algebraic topology
  2. Fields of abstract algebra
  3. Fields of mathematics
  4. Mathematics
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