Exponential algebraicity in exponential fields

Mathematics – Logic

Scientific paper

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12 pages; v2 minor change to proof of lemma 6.2

Scientific paper

10.1112/blms/bdq044

I give an algebraic proof that the exponential algebraic closure operator in
an exponential field is always a pregeometry, and show that its dimension
function satisfies a weak Schanuel property. A corollary is that there are at
most countably many essential counterexamples to Schanuel's conjecture.

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