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Intuition and the Axiomatic Method

of intuition to be obsolete. But this only represents one side of the story concerning Kant, intuition and twentieth century science. Several prominent;

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Intuition in Science and Mathematics

of intuition. - To identify and organize the experimental findings related to intuition scattered in a wide variety of research contexts. - To reveal;

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Autonomy Platonism and the Indispensability Argument

includes appeals to a priori but fallible methods of belief acquisition, including mathematical intuition, and a natural adoption of ordinary;

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Topology

between intuition on the one hand and a pure mathematical formulation on the other. Thus, we develop the axioms for a topological space, formulate;

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The Foundations of Science

of Science (1905), and Science and Method (1908). Poincare asserts that much scientific work is a matter of convention, and that intuition and;

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Logic as Universal Science

Kant's transcendental idealism and his conception of mathematics as a synthetic a priori science grounded in pure intuition. Philosophically;

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Rational Intuition

, interest in intuition is now exploding in psychology and cognitive science. Moreover, intuition is also enjoying a renaissance in philosophy. Yet;

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Rational Intuition

, interest in intuition is now exploding in psychology and cognitive science. Moreover, intuition is also enjoying a renaissance in philosophy. Yet;

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Intuition: The Inside Story: Interdisciplinary Perspectives

Science could never have proceeded without the creativity of intuition--yet intuition is poorly understood and poorly studied. In Intuition;

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Solomon Maimon

concerning the connection between intuition and concept in mathematics. Maimonu2019s original approach avoids dispensing with intuition (as in some;

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Between Logic and Intuition

, foundations of set theory, mathematical intuition and many others. The volume includes Hilary Putnam's 1995 Alfred Tarski lectures.;

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Between Logic and Intuition

, foundations of set theory, mathematical intuition and many others. The volume includes Hilary Putnam's 1995 Alfred Tarski lectures.;

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Mathematics for Machine Learning

mathematics for the first time, the methods help build intuition and practical experience with applying mathematical concepts. Every chapter includes;

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Mathematics for Machine Learning

mathematics for the first time, the methods help build intuition and practical experience with applying mathematical concepts. Every chapter includes;

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Organic Creativity in the Classroom: Teaching to Intuition in Academics and the Arts

, among other domains, who incorporate creativity and intuition into their classrooms. In this readable and lively book, they share their personal;

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Vedic Mathematics

magnitudes equally applicable to all sciences and arts. The book brings to light how great and true knowledge is born of intuition.;

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Empowering Science and Mathematics for Global Competitiveness

This conference proceedings focuses on enabling science and mathematics practitioners and citizens to respond to the pressing challenges;

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Understanding Intuition

Understanding Intuition: A Journey In and Out of Science explores the biological and cognitive mechanisms that account for intuition, and;

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Intuition

can we actively develop our intuition and learn how to better utilise it? Author Dr Cate Howell believes we can, and shows us how;

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Mathematics of Finance

This textbook invites the reader to develop a holistic grounding in mathematical finance, where concepts and intuition play as important a;

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Intuition

tradition that traces back to Plato, we know about abstract reality-about mathematics, morality, and metaphysics-by having intuitions, which can be;

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Intuition

tradition that traces back to Plato, we know about abstract reality-about mathematics, morality, and metaphysics-by having intuitions, which can be;

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Paradoxes in Scientific Inference

elaborates on findings and reaches new and exciting conclusions. It challenges your knowledge, intuition, and conventional wisdom, compelling you to;

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A First Course in Fourier Analysis

tones, and wavelets. The purpose of the text is to motivate students, provide historical perspective, develop intuition, and build analytical;

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After Euclid

What does it mean to have visual intuition? Can we gain geometrical knowledge by using visual reasoning? And if we can, is it because we;

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Introduction to Financial Mathematics

that the material is inaccessible to many readers. To build reader intuition, understanding and confidence through three types of computer;

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Einde inhoud

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