Results 221 to 230 of about 8,895 (254)
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Arithmetic and Geometry Around Quantization
2010Mirror Duality via G2 and Spin(7) Manifolds by Selman Akbulut and Sema Salur.-2-Gerbes and 2-Tate Spaces by Sergey Arkhipov and Kobi Kremnizer.-Towards Quantum Cohomology of Real Varieties by Ozgur Ceyhan.-Weyl Modules and Opers without Monodromy by Edward Frenkel and Dennis Gaitsgory.-Differentiable Operad, Kuranishi Correspondence, and Foundation of ...
Ceyhan, Özgür +2 more
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2004
Arithmetic, geometry, and logic are the three great a priori sciences of Kant’s Critique of Pure Reason. According to Kant, the mind has certain cognitive structures which, when imposed on our “raw sensations”, produce our experiences. The first two, space and time, are dealt with in the Transcendental Aesthetic.
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Arithmetic, geometry, and logic are the three great a priori sciences of Kant’s Critique of Pure Reason. According to Kant, the mind has certain cognitive structures which, when imposed on our “raw sensations”, produce our experiences. The first two, space and time, are dealt with in the Transcendental Aesthetic.
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2011
The first two chapters of this book review the basic arithmetic, algebra and geometry of which a working knowledge is presumed in the rest of the text; many students will have at least some familiarity with much, if not all, of it. However, the considerable choice now available in what is to be studied for secondary-education examination purposes means
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The first two chapters of this book review the basic arithmetic, algebra and geometry of which a working knowledge is presumed in the rest of the text; many students will have at least some familiarity with much, if not all, of it. However, the considerable choice now available in what is to be studied for secondary-education examination purposes means
openaire +1 more source
Noncommutative geometry and arithmetics
Russian Journal of Mathematical Physics, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Geometry and Complex Arithmetic
1997Abstract This chapter discusses geometry and complex arithmetic. A complex number is a single, indivisible entity-a point in the plane. Only when one chooses to describe such a point with numerical coordinates does a complex number appear to be compound or “complex”.
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Adelic geometry on arithmetic surfaces II: Completed adeles and idelic Arakelov intersection theory
Journal of Number Theory, 2020Paolo Dolce
exaly
Static analysis yields efficient exact integer arithmetic for computational geometry
ACM Transactions on Graphics, 1996Andrew Glassner
exaly