Geodesic
Iterated Limits of Lattices
Canadian journal of mathematics, Tome 26 (1974) no. 6, pp. 1301-1320

Voir la notice de l'article provenant de la source Cambridge University Press

In this paper the results of [5] are extended to classes of lattices. We assume familiarity with [5], but we recall for convenience the principal definitions and notations. If is a category and if is a direct [resp., inverse] limit system in , then is the direct [resp., inverse] limit of (determined only up to isomorphism in ). If is an inverse limit system of sets or universal algebras, let denote the canonical construction of inverse limit described for example in [1, Chapter 3]. 
Platt, Craig. Iterated Limits of Lattices. Canadian journal of mathematics, Tome 26 (1974) no. 6, pp. 1301-1320. doi: 10.4153/CJM-1974-125-3
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[1] 1. Grätzer, G., Universal algebra (Van Nostrand Reinhold, Princeton, N.J., 1968). Google Scholar

[2] 2. Hedrlín, Z. and Pultr, A., On full embeddings of categories of algebras, Illinois J. Math. 10 (1966), 392–406. Google Scholar

[3] 3. Hedrlín, Z. and Vopĕnka, P., An undecidable theorem concerning full embeddings into categories of algebras, Comment. Math. Univ. Carolinae 7 (1966), 401–409. Google Scholar

[4] 4. Platt, C. R., Iterated limits of universal algebras, Ph.D. Thesis, Pennsylvania State University, 1969. Google Scholar

[5] 5. Platt, C. R., Iterated limits of universal algebras, Algebra Universalis 1 (1971), 167–181. Google Scholar

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