A result on Macaulay's curve
classification
🧮 math.AC
keywords
curvemacaulayableassumedcharacteristiccohomologycuttinghomogeneous
read the original abstract
We are able to improve what is known about two assumed homogeneous polynomials cutting out Macaulay's curve $C_4\subseteq P^3_k$ set-theoretically, in characteristic zero. We use local cohomology and an idea from Thoma.
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