The class of projective planes is noncomputable
Author:
Publisher
Springer Science and Business Media LLC
Subject
Logic,Analysis
Link
http://link.springer.com/content/pdf/10.1007/s10469-008-9015-z.pdf
Reference15 articles.
1. A. I. Shirshov and A. A. Nikitin, “To a theory of projective planes,” Algebra Logika, 20, No. 3, 330–356 (1981).
2. A. I. Shirshov, “Ternar of a projective plane,” Algebra Logika, 24, No. 3, 365–370 (1985).
3. A. A. Nikitin, “Homomorphisms of freely generated projective planes,” Algebra Logika, 20, No. 4, 419–426 (1981).
4. A. A. Nikitin, “Freely generated projective planes,” Algebra Logika, 22, No. 1, 61–77 (1983).
5. A. A. Nikitin, “Some algorithmic problems for projective planes,” Algebra Logika, 23, No. 5, 512–529 (1984).
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