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Faltings theorem and number of singularities
@aginensky: I think the OP was using the phrase "rational singularity" to mean "rational point which is a singular point" rather than the usual meaning from higher-dimensional geometry.
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Picture of 18 smooth reflexive polytopes of dimension 3
@aglearner: the quadric 3-fold is not toric.
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When did people start thinking of elliptic curves as groups?
@DavidRoberts: I agree with the second comment. The distinction made in your first comment seemed to be between "curve" and "Mordell--Weil group" or "group of rational points" (over some given field). That is what I was addressing.
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When did people start thinking of elliptic curves as groups?
@DavidRoberts: the distinction is important because a curve (over $\mathbf Q$ say) contains more information than just its group of rational points. For example, there are plenty of elliptic curves over $\mathbf Q$ whose group of rational points is trivial.
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Image of curve along a finite etale Galois map
@PiotrAchinger: ironically my anecdote had to be withdrawn, or at least substantially revised.
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