Conservative extensions of models of arithmetic
โ Scribed by Blass, Andreas
- Publisher
- Springer-Verlag
- Year
- 1980
- Weight
- 566 KB
- Volume
- 20
- Category
- Article
- ISSN
- 0003-9268
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๐ SIMILAR VOLUMES
We show that every model of Ido has an end extension to a model of a theory (extending Buss' S,") where log-space computable function are formalizable. We also show the existence of an isomotphism between models of Ido and models of linear arithmetic LA (i.e., second-order Presburger arithmetic wit
The Inverse Galois problem remains a fascinating yet unanswered question. The standard approach through algebraic geometry is to construct a Galois branched covering of the projective line over the rationals with a desired group G. Then one invokes the Hilbert Irreducibility Theorem to construct a G
## Abstract This paper concerns intermediate structure lattices Lt(๐ฉ/โณ๏ธ), where ๐ฉ is an almost minimal elementary end extension of the model โณ๏ธ of Peano Arithmetic. For the purposes of this abstract only, let us say that โณ๏ธ attains __L__ if __L__ โ Lt(๐ฉ/โณ๏ธ) for some almost minimal elementary end ex