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  1. Guillermo E. Rosado Haddock (2012). Husserl's Conception of Physical Theories and Physical Geometry in the Time of the Prolegomena: A Comparison with Duhem's and Poincaré's Views. Axiomathes 22 (1):171-193.
    This paper discusses Husserl’s views on physical theories in the first volume of his Logical Investigations, and compares them with those of his contemporaries Pierre Duhem and Henri Poincaré. Poincaré’s views serve as a bridge to a discussion of Husserl’s almost unknown views on physical geometry from about 1890 on, which in comparison even with Poincaré’s—not to say Frege’s—or almost any other philosopher of his time, represented a rupture with the philosophical tradition and were much more in tune with the (...)
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  2. Guillermo E. Rosado Haddock (2010). Introduction. Axiomathes 20 (2-3):147-151.
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  3. Guillermo E. Rosado Haddock (2010). Issues in the Philosophy of Logic: An Unorthodox Approach. Principia 11 (1):25-44.
    In this paper six of the most important issues in the philosophy of logic are examined from a standpoint that rejects the First Commandment of empiricist analytic philosophy, namely, Ockham’s razor. Such a standpoint opens the door to the clarification of such fundamental issues and to possible new solutions to each of them.
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  4. Guillermo E. Rosado Haddock (2010). La relevancia de Carnap: Estudio critico Del libro el programa de Carnap. Ramón Cirera, Andoni Ibarra Y Thomas Mormann, (eds.). C.e.L.c.: Barcelona, 1996, 324pp. [REVIEW] Principia 10 (2):209-235.
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  5. Guillermo E. Rosado Haddock (2010). Platonism, Phenomenology, and Interderivability. In Mirja Hartimo (ed.), Phenomenology and Mathematics. Springer. 23--46.
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  6. Guillermo E. Rosado Haddock (2010). Some Uses of Logic in Rigorous Philosophy. Axiomathes 20 (2-3):385-398.
    This paper is concerned with the use of logic to solve philosophical problems. Such use of logic goes counter to the prevailing empiricist tradition in analytic circles. Specifically, model-theoretic tools are applied to three fundamental issues in the philosophy of logic and mathematics, namely, to the issue of the existence of mathematical entities, to the dispute between first- and second-order logic and to the definition of analyticity.
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  7. Guillermo E. Rosado Haddock (2008). Elisabeth Schuhmann (Ed.), Review of Edmund Husserl, Alte Und Neue Logik: Vorlesungen 1908/09. [REVIEW] Husserl Studies 24 (2):141-148.
  8. Guillermo E. Rosado Haddock (2008). Husserl on Analyticity and Beyond. Husserl Studies 24 (2):131-140.
    Quine’s criticism of the notion of analyticity applies, at best, to Carnap’s notion, not to those of Frege or Husserl. The failure of logicism is also the failure of Frege’s definition of analyticity, but it does not even touch Husserl’s views, which are based on logical form. However, some relatively concrete number-theoretic statements do not admit such a formalization salva veritate. A new definition of analyticity based not on syntactical but on semantical logical form is proposed and argued for.
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  9. Guillermo E. Rosado Haddock (2006). Husserl's Philosophy of Mathematics: Its Origin and Relevance. [REVIEW] Husserl Studies 22 (3):193-222.
    This paper offers an exposition of Husserl's mature philosophy of mathematics, expounded for the first time in Logische Untersuchungen and maintained without any essential change throughout the rest of his life. It is shown that Husserl's views on mathematics were strongly influenced by Riemann, and had clear affinities with the much later Bourbaki school.
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  10. Guillermo E. Rosado Haddock (2004). Idealization in Mathematics: Husserl and Beyond. Poznan Studies in the Philosophy of the Sciences and the Humanities 82 (1):245-252.
    Husserl's contributions to the nature of mathematical knowledge are opposed to the naturalist, empiricist and pragmatist tendences that are nowadays dominant. It is claimed that mainstream tendences fail to distinguish the historical problem of the origin and evolution of mathematical knowledge from the epistemological problem of how is it that we have access to mathematical knowledge.
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  11. Guillermo E. Rosado Haddock (2001). Recent Truth Theories: A Case Study. [REVIEW] Axiomathes 12 (1-2):87-115.
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  12. Guillermo E. Rosado Haddock (1999). Review: Olav K. Wiegand, Interpretationen der Modallogik. Ein Beitrag zur phanomenologischen Wissenschaftstheorie. [REVIEW] Journal of Symbolic Logic 64 (4):1849-1853.
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  13. Guillermo E. Rosado Haddock (1998). The Other Philosophers of Mathematics: Review of J. Hintikka (Ed.), From Dedekind to Gödel. [REVIEW] Axiomathes 9 (3):361-381.
  14. Guillermo E. Rosado Haddock (1997). Husserl's Relevance for the Philosophy and Foundations of Mathematics. Axiomathes 8 (1-3):125-142.
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  15. Guillermo E. Rosado Haddock (1992). Interderivability of Seemingly Unrelated Mathematical Statements and the Philosophy of Mathematics. Dialogos 27 (59):121-134.
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  16. Guillermo E. Rosado Haddock (1991). Review: Richard L. Tieszen, Mathematical Intuition. Phenomenology and Mathematical Knowledge. [REVIEW] Journal of Symbolic Logic 56 (1):356-360.
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  17. Guillermo E. Rosado Haddock (1982). Remarks on Sense and Reference in Frege and Husserl. Kant-Studien 73 (1-4):425-439.
    Frege's semantics of sense and reference and two husserlian alternatives are discussed. it is shown that husserl neither took his semantics of sense and reference from frege nor abandoned psychologism under his influence. frege's arguments on behalf of his choice of truth values as the reference of statements and of concepts as the reference of conceptual words are submitted to criticism. some algebraic considerations are sketched in the last part of the article.
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