Journal of Symbolic Logic
- J. Symbolic Logic
- Volume 66, Issue 1 (2001), 117-126.
Minimal but Not Strongly Minimal Structures with Arbitrary Finite Dimensions
An infinite structure is said to be minimal if each of its definable subset is finite or cofinite. Modifying Hrushovski's method we construct minimal, non strongly minimal structures with arbitrary finite dimensions. This answers negatively to a problem posed by B. I Zilber.
J. Symbolic Logic, Volume 66, Issue 1 (2001), 117-126.
First available in Project Euclid: 6 July 2007
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Ikeda, Koichiro. Minimal but Not Strongly Minimal Structures with Arbitrary Finite Dimensions. J. Symbolic Logic 66 (2001), no. 1, 117--126. https://projecteuclid.org/euclid.jsl/1183746362