About: Chasles' theorem (geometry)

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In algebraic geometry, Chasles' theorem says that if two pencils of curves have no curves in common, then the intersections of those curves form another pencil of curves the degree of which can be calculated from the degrees of the initial two pencils. The result is attributed to Michel Chasles (1793–1880).

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  • In algebraic geometry, Chasles' theorem says that if two pencils of curves have no curves in common, then the intersections of those curves form another pencil of curves the degree of which can be calculated from the degrees of the initial two pencils. The result is attributed to Michel Chasles (1793–1880). (en)
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  • In algebraic geometry, Chasles' theorem says that if two pencils of curves have no curves in common, then the intersections of those curves form another pencil of curves the degree of which can be calculated from the degrees of the initial two pencils. The result is attributed to Michel Chasles (1793–1880). (en)
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  • Chasles' theorem (geometry) (en)
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