On congruences in weak implicative semi-lattices

Author:

San Martín Hernán Javier

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology,Theoretical Computer Science,Software

Reference20 articles.

1. Abad M, Cornejo JM, Díaz Varela JP (2012) Free-decomposability in varieties of semi-Heyting algebras. Math Logic Q 58(3):168–176

2. Abad M, Cornejo JM, JP Díaz Varela (2013) Semi-Heyting algebras term-equivalent to Gödel algebras. Order 30(2):625–642

3. Abad M, Cornejo JM, Díaz Varela JP (2010) The variety generated by semi-Heyting chains. Soft Comput 15(4):721–728

4. Abad M, Cornejo JM, Díaz Varela JP (2011) The variety of semi-Heyting algebras satisfying the equation $$(0\rightarrow 1)^{*} \vee (0\rightarrow 1)^{**} \approx 1$$ ( 0 → 1 ) ∗ ∨ ( 0 → 1 ) ∗ ∗ ≈ 1 . Rep Math Logic 46:75–90

5. Balbes R, Dwinger P (1974) Distributive lattices. University of Missouri Press, Columbia

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