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Statements

Subject Item
dbr:Polar_curve
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Polar curve
rdfs:comment
In algebraic geometry, the first polar, or simply polar of an algebraic plane curve C of degree n with respect to a point Q is an algebraic curve of degree n−1 which contains every point of C whose tangent line passes through Q. It is used to investigate the relationship between the curve and its dual, for example in the derivation of the Plücker formulas.
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dbc:Algebraic_curves
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dbp:first
A.B.
dbp:id
P/p073400 H/h047150
dbp:last
Ivanov
dbp:title
Hessian Polar
dbo:abstract
In algebraic geometry, the first polar, or simply polar of an algebraic plane curve C of degree n with respect to a point Q is an algebraic curve of degree n−1 which contains every point of C whose tangent line passes through Q. It is used to investigate the relationship between the curve and its dual, for example in the derivation of the Plücker formulas.
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