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  1. Hourya Benis Sinaceur (2014). Facets and Levels of Mathematical Abstraction. Philosophia Scientiæ 18 (1):81-112.
    Mathematical abstraction is the process of considering and ma­nipulating operations, rules, methods and concepts divested from their refe­rence to real world phenomena and circumstances, and also deprived from the content connected to particular applications. There is no one single way of per­forming mathematical abstraction. The term “abstraction” does not name a unique procedure but a general process, which goes many ways that are mostly simultaneous and intertwined; in particular, the process does not amount only to logical subsumption. I will consider (...)
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  2. Paul Bernays & Hourya Benis Sinaceur (2004). Philosophie des mathématiques, coll. « Mathesis ». Revue Philosophique de la France Et de l'Etranger 194 (2):235-235.
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  3. Hourya Sinaceur (2002). Modernity in Mathematics: Some Epistemological Invariants. Revue d'Histoire des Sciences 55 (1):83-100.
     
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  4. Hourya Sinaceur (2002). Modernité mathématique : Quelques invariants épistémologiques / Modernity in mathematics : Some epistemological invariants. Revue d'Histoire des Sciences 55 (1):83-100.
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  5. Hourya Sinaceur (2001). Alfred Tarski: Semantic Shift, Heuristic Shift in Metamathematics. Synthese 126 (1-2):49 - 65.
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  6. Hourya Sinaceur (2000). Address at the Princeton University Bicentennial Conference on Problems of Mathematics (December 17–19, 1946), by Alfred Tarski. [REVIEW] Bulletin of Symbolic Logic 6 (1):1-44.
    This article presents Tarski's Address at the Princeton Bicentennial Conference on Problems of Mathematics, together with a separate summary. Two accounts of the discussion which followed are also included. The central topic of the Address and of the discussion is decision problems. The introductory note gives information about the Conference, about the background of the subjects discussed in the Address, and about subsequent developments to these subjects.
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  7. Hourya Sinaceur (2000). Y-a-T-Il Une Tolérance Dans la Science? Philosophica 66.
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  8. Alfred Tarski & Hourya Sinaceur (2000). Address at the Princeton University Bicentennial Conference on Problems of Mathematics (December 17-19, 1946). Bulletin of Symbolic Logic 6 (1):1-44.
    This article presents Tarski's Address at the Princeton Bicentennial Conference on Problems of Mathematics, together with a separate summary. Two accounts of the discussion which followed are also included. The central topic of the Address and of the discussion is decision problems. The introductory note gives information about the Conference, about the background of the subjects discussed in the Address, and about subsequent developments to these subjects.
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  9. Hourya Sinaceur (1999). Introduction /Introduction. Revue d'Histoire des Sciences 52 (3-4):339-341.
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  10. Hourya Sinaceur (1999). Réalisme mathématique, réalisme logique chez Bolzano. Revue d'Histoire des Sciences 52 (3-4):457-477.
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  11. Hourya Sinaceur (1999). Réalisme mathématique, réalisme logique chez Bolzano / Mathematical realism and logical realism in Bolzano's works. Revue d'Histoire des Sciences 52 (3-4):457-478.
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  12. Bas C. van Fraassen, Catherine Chevalley & Hourya Sinaceur (1996). Lois et symétrie: coll. « Mathésis ». Les Etudes Philosophiques 3:405-407.
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  13. Jean-Michel Salanskis & Hourya Sinaceur (1995). Le labyrinthe du continu. Revue Philosophique de la France Et de l'Etranger 185 (3):380-382.
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  14. Bernard Bolanzo, Hourya Sinaceur, Bernard Bolzano & Centre National des Lettres (1993). Les Paradoxes de L'Infini.
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  15. Hourya Sinaceur (1993). Du formalisme à la constructivité: le finitisme. Revue Internationale de Philosophie 47 (186):251-283.
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  16. J. Salanskis & Hourya Sinaceur (1992). Le Labyrinthe du Continu Colloque de Cerisy.
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  17. Hourya Sinaceur (1992). Cauchy, Sturm et les racines des équations. Revue d'Histoire des Sciences 45 (1):51-68.
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  18. Hourya Sinaceur (1991). Corps Et Modèles: Essai Sur L’Histoire de L’Algèbre Réelle. Vrin.
    Ce livre résulte de recherches sur les transformations récentes d’un concept aussi vieux que la mathématique elle-même, celui de nombre réel. De l’analyse classique à l’algèbre « moderne » et de celle-ci à la théorie des modèles, on trace ici le parcours singulier d’une alliance réussie des mathématiques et de la logique. La structure algébrique de corps réel clos et la théorie élémentaire de cette structure conduisent à déplacer la frontière du champ d’intervention des concepts analytiques dans de nombreux problèmes.S’il (...)
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  19. Hourya Sinaceur (1975). Bolzano Est-Il le Précurseur de Frege? Archiv für Geschichte der Philosophie 57 (3):286-303.
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  20. Hourya Sinaceur (1975). Book Review. [REVIEW] Revue d'Histoire des Sciences 28 (1):88-90.
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