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Survey 1979: Equational Logic - Department of Mathematics ...

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300. --, Para primal varieties: a study <strong>of</strong> finite axiomatizability and definable principal<br />

congruences in locally finite varieties, Algebra Universalis 8(1978),336-348 .{ 9.13,14.2,15 }<br />

301. McKenzie, R., and S. Shelah, The cardinals <strong>of</strong> simple models for universal theories, 53-74 in:<br />

Proc. Tarski Symposium (1971)-Vol. 25 <strong>of</strong> Symposia in Pure Math., Amer. Math. Soc.,<br />

Providence, 1974. {14.8}<br />

302. McKenzie, R., and R. J. Thompson, An elementary construction <strong>of</strong>unsolvable word problems<br />

in group theory, 457-478 in [62]. {12}<br />

303. McKinsey, J. C. C., The decision problem for some classes <strong>of</strong> sentences without quantifiers, J.<br />

Symbolic <strong>Logic</strong>, 8(1943), 61-76. {3}<br />

304. McKinsey, J. C. C., and A. Tarski, On closed elements in closure algebras, Ann. Math.,<br />

47(1946), 122-162. {8.3}<br />

305. McNulty, G., The decision problem for equational bases <strong>of</strong> algebras, Annals Math. <strong>Logic</strong>,<br />

10(1976), 193-259. {5,11,12}<br />

306.* , Undecidable properties <strong>of</strong> finite sets <strong>of</strong> equations, J. Symbolic <strong>Logic</strong>, 41(1976),<br />

9-15. {5, 12, 12.5, 12.9, 12.10, 12.11, 12.12}<br />

307.* , Fragments <strong>of</strong> first order logic I: universal Horn logic, J. Symbolic <strong>Logic</strong>, 42(1977),<br />

221-237. {3,5}<br />

308. __, Structural diversity in the lattice <strong>of</strong> equational classes, Ms. (see Notices Amer. Math.<br />

Soc., 23(1976), A-401.)<br />

309.*McNulty, G., and W. Taylor, Combinatory interpolation theorems, Discrete Math., 12(1975),<br />

193-200. {11 }<br />

310. Mendelsohn, N. S., Abstract 76T-A252, Notices Amer. Math. Soc., 23(1976), A-640. {14.1}<br />

311. Meskin, S., On some Schreier varieties <strong>of</strong> universal algebras, J. Austral. Math. Soc., 10(1969),<br />

442-444. {14.12}<br />

312. Monk, J. D., On representable relation algebras, Michigan Math. J., 11(1964), 207-210. {9.23}<br />

313.* , Model-theoretic methods and results in the theory <strong>of</strong> cylindric algebras, 238-250 in:<br />

Addison, Henkin, Tarski (eds.), The theory <strong>of</strong> models, North-Holland, Amsterdam, 1965.<br />

314. , Nonfinitizability <strong>of</strong> classes <strong>of</strong> representable cylindric algebras, J. Symbolic <strong>Logic</strong>,<br />

34(1969), 331-343. {9.23}<br />

315. , On equational classes <strong>of</strong> algebraic versions <strong>of</strong> logic I, Math. Scand. 27(1970),<br />

53-71. {13.7 }<br />

316. Murskii v, V. L., Nondiscernible properties <strong>of</strong> finite systems <strong>of</strong> identity relations, (in Russian)<br />

Doklady Akad. Nauk SSSR, 196(1971), 520-522. Translation: Soviet Math. Dokl., 12(1971),<br />

183-186. {12.9}<br />

317. --, Examples <strong>of</strong> varieties <strong>of</strong> semieroups, Mat. Zametki, 3(1968), 663-670. Translation:<br />

423-427. {12}<br />

318. , The existence in three-valued logic <strong>of</strong> a closed class with a finite basis having no<br />

finite complete system <strong>of</strong> identities, (in Russian), Dokl. Akad. Nauk SSSR, 163(1965),<br />

815-818. {9.16}<br />

319. , The existence <strong>of</strong> a finite basis, and some other properties, for "almost all"finite<br />

algebras, (Russian), Prob. Kib., 50(1975), 43-56.{ 9.11,9.15}<br />

320. Mutylin, A. F., Doklady Akad. Nauk SSSR, 168(1966), 1005-1008; translation: Soviet Math.<br />

Doklady, 7(1966), 772-5. {16}<br />

321 .*Mycielski, J., Some compactifications <strong>of</strong> general algebras, Colloq. Math., 13(1964), 1-9. {14.8}<br />

322. Nation, J. B., Varieties whose congruence satisfy certain lattice identities, Algebra Universalis,<br />

4(1974), 78-88. {15}<br />

323. Nelson, E., Finiteness <strong>of</strong> semigroups <strong>of</strong> operators in universal algebra, Canad. J. Math.,<br />

19(1967), 764-768. {4}

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