Cramer's paradox
Sign in to savethe statement that the number of points of intersection of two planar higher-order curves can be greater than the number of arbitrary points usually needed to define one such curve
In the Vinony graph
Vinony's link graph records 84 inbound references to Cramer's paradox, and connects out to algebraic curve, Riemann surface and mathematics.
Vinony files it under Algebraic curves, Algebraic geometry and Mathematical paradoxes.
Vinony links it to 7 Wikipedia language editions.
Wikidata facts
- Named after
- Gabriel Cramer
- Image
- Two cubic curves.png
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- maintained by WikiProject
- WikiProject Mathematics
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via Wikidata · CC0
Connections
algebraic curve
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Riemann surface
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mathematics
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Leonhard Euler
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International Standard Book Number
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line
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digital object identifier
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plane
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conic section
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determinant
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JSTOR
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Colin MacLaurin
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Julius Plücker
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elliptic curve
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Gabriel Cramer
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Semantic Scholar
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Riemann sphere
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elliptic integral
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James Stirling
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elliptic function
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