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Date: 17-6-2021
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Every closed three-manifold with finite fundamental group has a metric of constant positive scalar curvature, and hence is homeomorphic to a quotient , where is a finite group of rotations that acts freely on .
Since the trivial group is in particular a finite group, the elliptization conjecture implies the Poincaré conjecture.
REFERENCES:
Anderson, M. T. "Scalar Curvature and Geometrization Conjectures for 3-Manifolds." MSRI Publ. 30, 1997. https://www.math.sunysb.edu/~anderson/papers.html.
Milnor, J. "The Poincaré Conjecture." https://www.claymath.org/millennium/Poincare_Conjecture/Official_Problem_Description.pdf.
Milnor, J. Collected Papers, Vol. 2: The Fundamental Group. Publish or Perish Press, p. 93, 1995.
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