Abstract
We show explicitly that the compact flat Kähler manifold of complex dimension three with $D_8$ holonomy studied by Dekimpe, Halenda and Szczepanski ([5] p. 367) possesses the structure of a nonsingular projective variety. This corrects a previous statement by H. Lange in [9] that the holonomy group of a hyperelliptic threefold is necessarily abelian.
Citation
Francis E. A. Johnson. "A flat projective variety with $D_8$-holonomy." Tohoku Math. J. (2) 71 (2) 319 - 326, 2019. https://doi.org/10.2748/tmj/1561082601
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