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This is the last of a series of three papers where we compute the unramified
cohomology of quadrics in degree up to 4. Complete results were obtained in the two
previous papers for quadrics of dimension
and . Here we deal with the remaining dimensions between 5 and 10. We also prove that the unramified cohomology of Pfister quadrics with divisible coefficients always comes from the ground field, and that the same holds for their unramified Witt rings. We apply these results to real quadrics....
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