Lemma 10.136.3. Any base change of a syntomic map is syntomic.
Proof. This is true for being flat, for being of finite presentation, and for having local complete intersections as fibres by Lemmas 10.39.7, 10.6.2 and 10.135.11. \square
Lemma 10.136.3. Any base change of a syntomic map is syntomic.
Proof. This is true for being flat, for being of finite presentation, and for having local complete intersections as fibres by Lemmas 10.39.7, 10.6.2 and 10.135.11. \square
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