Abstract
An examination of the generators shows that every manifold is cobordant to the fixed point set of a conjugation on an almost complex manifold. Equivariant surgery is used to show that every $3$-manifold is diffeomorphic to such a fixed point set.
Citation
Allan L. Edelson. "Fixed point sets of conjugations." Illinois J. Math. 18 (3) 491 - 494, September 1974. https://doi.org/10.1215/ijm/1256051134
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