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Assignment - Solving the five question in the very details, thanks a lot.
Question - Let a ∈ Pn be a point. Show that the one-point set {a} is a projective variety, and compute explicit generators for the ideal Ip({a}) K[x0, . . . , xn]
Book - Algebraic Geometry: Andreas Gathmann - Question 6.13. Page 50.
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The small question is based on Algebraic Geometry and we have computed the one-point set is a projective variety, and explicit generators for the ideal.
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Terminology alert: We write finite sets as lists of their members (also called elements). For example, {2,3,5,7} is an excellent set. So is {1,4}.
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