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Mathematics and the mindan introduct...
~
Avicenna, (980-1037.)
Mathematics and the mindan introduction into Ibn Sina's theory of knowledge /
紀錄類型:
書目-電子資源 : Monograph/item
正題名/作者:
Mathematics and the mindby Hassan Tahiri.
其他題名:
an introduction into Ibn Sina's theory of knowledge /
作者:
Tahiri, Hassan.
出版者:
Cham :Springer International Publishing :2016.
面頁冊數:
ix, 76 p. :ill., digital ;24 cm.
Contained By:
Springer eBooks
標題:
Knowledge, Theory of.
電子資源:
http://dx.doi.org/10.1007/978-3-319-25238-4
ISBN:
9783319252384$q(electronic bk.)
Mathematics and the mindan introduction into Ibn Sina's theory of knowledge /
Tahiri, Hassan.
Mathematics and the mind
an introduction into Ibn Sina's theory of knowledge /[electronic resource] :by Hassan Tahiri. - Cham :Springer International Publishing :2016. - ix, 76 p. :ill., digital ;24 cm. - SpringerBriefs in philosophy,2211-4548. - SpringerBriefs in philosophy..
Chapter 1 The Reinvention of Knowledge -- Chapter 2 Ibn Sina and the Reinvention of Epistemology -- Chapter 3 Refutation of the Greek Conception of Number -- Chapter 4 Ibn Sina's Basic Theory of Knowledge: Existence, Intentionality, Memory -- Chapter 5 The Logico-Epistemic Construction of Numbers -- Chapter 6 Concluding Remarks.
This book examines how epistemology was reinvented by Ibn Sina, an influential philosopher-scientist of the classical Islamic world who was known to the West by the Latinised name Avicenna. It explains his theory of knowledge in which intentionality acts as an interaction between the mind and the world. This, in turn, led Ibn Sina to distinguish an operation of intentionality specific to the generation of numbers. The author argues that Ibn Sina's transformation of philosophy is one of the major stages in the de-hellinisation movement of the Greek heritage that was set off by the advent of the Arabic-Islamic civilisation. Readers first learn about Ibn Sina's unprecedented investigation into the concept of the number and his criticism of such Greek thought as Plato's realism, Pythagoreans' empiricism, and Ari stotle's conception of existence. Next, coverage sets out the basics of Ibn Sina's theory of knowledge needed for the construction of numbers. It describes how intentionality turns out to be key in showing the ontological dependence of numbers as well as even more critical to their construction. In describing the various mental operations that make mathematical objects intentional entities, Ibn Sina developed powerful arguments and subtle analyses to show us the extent our mental life depends on intentionality. This monograph thoroughly explores the epistemic dimension of this concept, which, the author believes, can also explain the actual genesis and evolution of mathematics by the human mind.
ISBN: 9783319252384$q(electronic bk.)
Standard No.: 10.1007/978-3-319-25238-4doi
Publisher. No.: nam a2200325 a 4500Subjects--Personal Names:
579619
Avicenna,
980-1037.Subjects--Topical Terms:
178850
Knowledge, Theory of.
LC Class. No.: B751.Z7 / T345 2016
Dewey Class. No.: 181.5
Mathematics and the mindan introduction into Ibn Sina's theory of knowledge /
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This book examines how epistemology was reinvented by Ibn Sina, an influential philosopher-scientist of the classical Islamic world who was known to the West by the Latinised name Avicenna. It explains his theory of knowledge in which intentionality acts as an interaction between the mind and the world. This, in turn, led Ibn Sina to distinguish an operation of intentionality specific to the generation of numbers. The author argues that Ibn Sina's transformation of philosophy is one of the major stages in the de-hellinisation movement of the Greek heritage that was set off by the advent of the Arabic-Islamic civilisation. Readers first learn about Ibn Sina's unprecedented investigation into the concept of the number and his criticism of such Greek thought as Plato's realism, Pythagoreans' empiricism, and Ari stotle's conception of existence. Next, coverage sets out the basics of Ibn Sina's theory of knowledge needed for the construction of numbers. It describes how intentionality turns out to be key in showing the ontological dependence of numbers as well as even more critical to their construction. In describing the various mental operations that make mathematical objects intentional entities, Ibn Sina developed powerful arguments and subtle analyses to show us the extent our mental life depends on intentionality. This monograph thoroughly explores the epistemic dimension of this concept, which, the author believes, can also explain the actual genesis and evolution of mathematics by the human mind.
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