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High Quality Content by WIKIPEDIA articles! In geometry, a spin structure is an additional piece of data which can sometimes be specified on a vector bundle over a differentiable manifold. A spin structure on a vector bundle allows one to define associated spinor bundles, giving rise to the notion of a spinor in differential geometry. Spin structures have wide applications to mathematical physics, in particular to quantum field theory where they are an essential ingredient in the definition of any theory with uncharged fermions. They are also of purely mathematical interest in differential geometry, algebraic topology, and K theory. They form the foundation for spin geometry.
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