Computability of Algebraic and Definable Closure

Author:

Ackerman Nathanael,Freer Cameron,Patel Rehana

Publisher

Springer International Publishing

Reference7 articles.

1. Ackerman, N., Freer, C., Patel, R.: Invariant measures concentrated on countable structures. Forum Math. Sigma 4(e17), 59 (2016)

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3. Cherlin, G., Shelah, S., Shi, N.: Universal graphs with forbidden subgraphs and algebraic closure. Adv. Appl. Math. 22(4), 454–491 (1999)

4. Harizanov, V.S.: Pure computable model theory. In: Handbook of recursive mathematics, Logic and the Foundations of Mathematics, North-Holland, vol. 138, pp. 3–114 (1998)

5. Hodges, W.: Model theory, Encyclopedia of Mathematics and its Applications, vol. 42. Cambridge University Press, Cambridge (1993)

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1. On computable aspects of algebraic and definable closure;Journal of Logic and Computation;2020-12-23

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