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                <dc:title>واقع گرایی ریاضی توماس آکویناس [کتاب انگلیسی]</dc:title>
                
                        <dc:title>Thomas Aquinas’ Mathematical Realism</dc:title>
                    

                
                
                        <dc:subject>توماس آکوئیناس </dc:subject>
                
                    

                
                        <dc:language>English</dc:language>
                    

                <dc:publisher>Palgrave Macmillan‏‫‭</dc:publisher>
                <dc:date>2023</dc:date>
                <dc:description>  </dc:description>
                
                <dc:description>Table of contents :,Preface,Contents,Chapter 1: Introduction,Bibliography,Part I: Mathematical Realism in Plato and Aristotle,Chapter 2: Plato on Mathematics and the Mathematicals,Platonism as Mathematical Realism,The Justification for, and Place of, Plato’s Mathematicals,Why Is Platonism Attractive to Some Philosophies of Mathematics?,Bibliography,Chapter 3: Aristotle on the Objects of Mathematics,Where Do the Mathematicals Exist?,Idealizing the Mathematicals,How Do the Mathematicals Exist Materially?,Realist or Non-Realist?,Bibliography,Chapter 4: Aristotle on the Speculative and Middle Sciences,The Practical and Speculative Sciences,Necessary and Sufficient Conditions for Episteme,Pure Mathematics Is Episteme,The Middle Sciences,The Pure Sciences Are Prior to the Applied,Bibliography,Chapter 5: Aristotle on Abstraction and Intelligible Matter,Formal Abstraction: A Middle Way Between Platonism and Nominalism,Intelligible Matter,Intelligible Matter and the Reality of Mathematicals,Intelligible Matter and Access,Bibliography,Part II: Mathematical Realism in Aquinas,Chapter 6: Objects, Freedom, and Art,Mathematics and Existence,Mathematical Ideals,Mathematical Freedom,Mathematical Legitimacy,Mathematical Illegitimacy,The Art of the Fiction,Bibliography,Chapter 7: To Be Virtually,Virtual Reality,Intuitionism and the Excluded Middle,Remote and Proximate Objects,Bibliography,Chapter 8: Mathematics and the Liberal Arts,Episteme and Art,The Mathematical Arts,Bibliography,Chapter 9: The Place of the Imagination,Imagination: A Thomistic Development,What About Mathematics?,Aristotelian Hints,The Representative and Creative Imagination,Imagination and the Truth,Bibliography,Part III: Modern Philosophies of Mathematics,Chapter 10: Going Beyond,Numerical Extensions,Geometrical Extensions,Non-Euclidean Geometries,Bibliography,Chapter 11: Cantor, Finitism, and Twentieth-Century Controversies,Finitism and Infinitism,The Big Three,Bibliography,Chapter 12: Mathematical Realism and Anti-Realism,The Controversy,Anti-Realisms,Realisms,Bibliography,Chapter 13: Modern Aristotelian and Thomistic Accounts,The Aristotelians,The Thomists,Bibliography,Part IV: Conclusion,Chapter 14: Mathematics Is a Mixed Bag,Bibliography,Index</dc:description>
                
                <dc:type>text</dc:type>

                
                        <dc:creator>Rioux, Jean W</dc:creator>
                    
                        <dc:creator>آکویناس قدیس, توماس (Thomas Aquinas؛ فیلسوف ارسطویی و متکلم مسیحی ایتالیایی؛ معروف به حکیم آسمانی؛ تلفیق کننده فلسفه‌ی ارسطو با مسیحیت), 1225#1274م.</dc:creator>
                    

                
                        <dc:type>book</dc:type>
                   

                

                

                
                        <dc:identifier>9783031331275</dc:identifier>
                   

                

                

                 

                
                
                

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