From Certainty to Fallibility
Identifieur interne : 000189 ( Main/Exploration ); précédent : 000188; suivant : 000190From Certainty to Fallibility
Auteurs : Philip J. Davis [États-Unis] ; Reuben Hersh [États-Unis] ; Elena Anne Marchisotto [États-Unis]Source :
- Modern Birkhäuser Classics ; 2012.
Abstract
Abstract: IF YOU DO mathematics every day, it seems the most natural thing in the world. if you stop to think about what you are doing and what you means, it seems one of the most mysterious. How are we able to tell about things no one has ever seen, and understand them better than the solid objects of daily life? Why is Euclidean geometry still correct, while Aristotelian physics is dead long since? What do we know in mathematics, and how do we know it?
Url:
DOI: 10.1007/978-0-8176-8295-8_7
Affiliations:
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<front><div type="abstract" xml:lang="en">Abstract: IF YOU DO mathematics every day, it seems the most natural thing in the world. if you stop to think about what you are doing and what you means, it seems one of the most mysterious. How are we able to tell about things no one has ever seen, and understand them better than the solid objects of daily life? Why is Euclidean geometry still correct, while Aristotelian physics is dead long since? What do we know in mathematics, and how do we know it?</div>
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