How to prove that ideal generated by $yw-x^2$ and $z^2w-2xyz+y^3$ is not radical?
This is one interpretation of the twisted cubic curve which is said to be not a radical ideal.
How to prove that ideal generated by $yw-x^2$ and $z^2w-2xyz+y^3$ is not radical?
This is one interpretation of the twisted cubic curve which is said to be not a radical ideal.
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