Referencias:

• Balbes, R., Dwinger, P., (1974) Distributive Lattices, , University of Missouri Press, Columbia, Mo
• Balbes, R., Horn, A., Injective and projective Heyting algebras (1970) Transactions of the American Mathematical Society, 148, pp. 549-559
• Bell, J.L., On the strength of the Sikorski Extension Theorem for Boolean algebras (1983) J. Symbolic Logic, 48, pp. 841-845
• Bell, J.L., Fremlin, D.H., The maximal ideal theorem for lattices of sets (1972) Bulletin of the London Mathematical Society, 4, pp. 1-2
• Diego, A., (1965), p. 12. , Sobre álgebras de Hilbert (Thesis). Notas de Lógica Matemática,. Instituto de Matemática, Universidad Nacional del Sur, Bahía Blanca; Gluschankof, D., Tilli, M., On some extension theorem in functional analysis and the theory of Boolean algebras. To appear in Revista de la Unión Matemática Argentina; Halpern, J.D., Levy, A., (1971), pp. 83-134. , The Boolean Prime Ideal Theorem does not imply the Axiom of Choice. AMS Proc. In Axiomatic Set Theory; Johnstone, P.T., (1982) Stone Spaces, , Cambridge University Press, Cambridge
• Klimovsky, G., El teorema de Zorn y la existencia de filtros e ideales maximales en los reticulados distributivos (1958) Revista de la Unión Matemática Argentina, 18, pp. 160-164
• Luxemburg, W.A.J., A remark on Sikorski's extension theorem for homomorphisms in the theory of Boolean algebras (1964) Fund. Math., 55, pp. 239-247
• Monteiro, A., (1960), Unpublished lectures given at the Universidad Nacional del Sur, Bahía Blanca, in; Monteiro, A., Sur les algèbres de Heyting symétriques (1980) Portugaliae Mathematica, 39, pp. 1-4. , fasc
• Rasiowa, H., Sikorski, R., (1963), The Mathematics of Metamathematics. Warsaw; Sikorski, R., A theorem on extension of homomorphisms (1948) Ann. Soc. Pol. Math., 21, pp. 332-335

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