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Michael Albert [6]Michael H. Albert [3]
  1. Michael H. Albert & Ross Willard (1987). Injectives in Finitely Generated Universal Horn Classes. Journal of Symbolic Logic 52 (3):786-792.
    Let K be a finite set of finite structures. We give a syntactic characterization of the property: every element of K is injective in ISP(K). We use this result to establish that A is injective in ISP(A) for every two-element algebra A.
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  2.  11
    Michael Albert, Robin Hahnel, David M. Kotz & John O'Neill (2002). In Defense of Participatory Economics. Science and Society 66 (1):7 - 28.
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  3.  9
    David M. Kotz, Allin Cottrell, Paul Cockshott, Robin Hahnel & Michael Albert (2002). Socialism and Innovation. Science and Society 66 (1):94 - 115.
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  4.  8
    Michael H. Albert (1987). A Preservation Theorem for EC-Structures with Applications. Journal of Symbolic Logic 52 (3):779-785.
    We characterize the model companions of universal Horn classes generated by a two-element algebra (or ordered two-element algebra). We begin by proving that given two mutually model consistent classes M and N of L (respectively L') structures, with $\mathscr{L} \subseteq \mathscr{L}'$ , M ec = N ec ∣ L , provided that an L-definability condition for the function and relation symbols of L' holds. We use this, together with Post's characterization of ISP(A), where A is a two-element algebra, to show (...)
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  5.  8
    Noam Chomsky & Michael Albert, What Was U.S. Policy Toward Indonesia.
    In the aftermath of World War II, U.S. policy toward the Asian colonies of the European powers followed a simple rule: where the nationalists in a territory were leftist (as in Vietnam), Washington would support the reimposition of European colonial rule, while in those places where the nationalist movement was safely nonleftist (India, for example), Washington would support their independence as a way to remove them from the exclusive jurisdiction of a rival power. At first, Indonesian nationalists were not deemed (...)
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  6.  6
    Michael H. Albert & Rami P. Grossberg (1990). Rich Models. Journal of Symbolic Logic 55 (3):1292-1298.
    We define a rich model to be one which contains a proper elementary substructure isomorphic to itself. Existence, nonstructure, and categoricity theorems for rich models are proved. A theory T which has fewer than $\min(2^\lambda,\beth_2)$ rich models of cardinality $\lambda(\lambda > |T|)$ is totally transcendental. We show that a countable theory with a unique rich model in some uncountable cardinal is categorical in ℵ 1 and also has a unique countable rich model. We also consider a stronger notion of richness, (...)
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