Artin approximation theorem: Difference between revisions

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Discussion: corrected conclusion of dicussion: artin approximation implies algebrization is possible
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==Discussion==
 
Given any desired positive integer ''c'', this theorem shows that one can find an algebraic solution approximating a formal power series solution up to the degree specified by ''c''. This leads to theorems that deduce the existence of moduli spaces from knowledge of the existence of certain [[formal moduli space]]s of deformations as [[scheme (mathematics)|scheme]]s.
 
==References==