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Equational compactness of sheaves of algebras on a Noetherian locale

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References

  1. B.Banaschewski,Equational Compactness in Universal Algebra, McMaster University (1973).

  2. B. Banaschewski andE. Nelson,Equational Compactness in Equational Classes of Algebras, Alg. Univ. Vol. 2 (1972), 152–165.

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  3. M.Mehdi Ebrahimi,Algebras in a Grothendieck Topos: Injectivity in Quasi-Equational Classes, Preprint (1980).

  4. C. R. Howlett,Doctoral Dissertation, McMaster University, Hamilton, Ontario, Canada (1973).

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  5. P. T. Johnstons Topos Theory, Academic Press London (1977).

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  6. W. Taylor,Residually Small varities, Alg. Univ. Vol. 2 (1972), 33–53.

    Google Scholar 

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Authors and Affiliations

  1. McMaster University, Hamilton, Ontario, Canada

    M. Mehdi Ebrahimi

  2. The National University of Iran, Eveen-Tehran, Iran

    M. Mehdi Ebrahimi

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  1. M. Mehdi Ebrahimi
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This is a part of my Doctoral Dissertation, McMaster University (1980). My supervisor Professor B. Banaschewski deserves credit and many thanks for assisting and encouraging me in every possible way. Financial support from McMaster University, The Free University of Iran and Alavi Foundation are gratefully acknowledged.

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Mehdi Ebrahimi, M. Equational compactness of sheaves of algebras on a Noetherian locale. Algebra Universalis 16, 318–330 (1983). https://doi.org/10.1007/BF01191786

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  • DOI: https://doi.org/10.1007/BF01191786

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