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  1.  17
    Livros e Bienal.Pedro Paulo Pimenta, Eder Corbanezi, Alexandre Amaral Rodrigues & Rosa Gabriela de Castro Gonçalves - 2021 - Discurso 51 (2):193-205.
    Resenha dos livros Aisthesis. Cenas do regime estético da arte e Le temps du paysage. Aux origines de la révolution esthétique, de Jacques Rancière. De As três fontes das filosofias da história, de Bertrand Binoche, e de A filosofia da fisiocracia: Metafísica, política, economia, de Thiago Vargas. Conta ainda com uma resenha da 34ª Bienal de São Paulo.
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  2. Definability in infinitary languages and invariance by automorphims.Alexandre Rodrigues, Ricardo Filho & Edelcio de Souza - 2010 - Reports on Mathematical Logic:119-133.
     
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  3.  11
    Da natureza e das causas da opulência pública , de Adam Smith.Alexandre Amaral Rodrigues - 2014 - Discurso 44:277-284.
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  4. Invariance and Set-Theoretical Operations in First Order Structures.Alexandre Rodrigues, Ricardo Filho & Edelcio de Souza - 2006 - Reports on Mathematical Logic:207-213.
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  5.  21
    A Model Theoretical Generalization of Steinitz’s Theorem.Alexandre Martins Rodrigues & Edelcio De Souza - 2011 - Principia: An International Journal of Epistemology 15 (1):107-110.
    Infinitary languages are used to prove that any strong isomorphism of substructures of isomorphic structures can be extended to an isomorphism of the structures. If the structures are models of a theory that has quantifier elimination, any isomorphism of substructures is strong. This theorem is a partial generalization of Steinitz’s theorem for algebraically closed fields and has as special case the analogous theorem for differentially closed fields. In this note, we announce results which will be proved elsewhere. DOI: 10.5007/1808-1711.2011v15n1p107.
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    A Model Theoretical Generalization of Steinitz’s Theorem.Alexandre Martins Rodrigues & Edelcio de Souza - 2011 - Principia: An International Journal of Epistemology 15 (1):107-110.
    Infinitary languages are used to prove that any strong isomorphism of substructures of isomorphic structures can be extended to an isomorphism of the structures. If the structures are models of a theory that has quantifier elimination, any isomorphism of substructures is strong. This theorem is a partial generalization of Steinitz’s theorem for algebraically closed fields and has as special case the analogous theorem for differentially closed fields. In this note, we announce results which will be proved elsewhere.
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    Model Theoretical Generalization of Steinitz’s Theorem DOI: 10.5007/1808-1711.2011v15n1p107.Alexandre Martins Rodrigues & Edelcio De Souza - 2011 - Principia: An International Journal of Epistemology 15 (1).
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