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15
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prove Menelaus's theorem by using Ceva's theorem

Published on
#euclidean-geometry #triangles #projective-geometry
160
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What other theorems about the duality of projective geometry?

Published on
#projective-geometry #duality-theorems
181
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Map from a curve to the projective plane

Published on
#algebraic-geometry #projective-geometry #projective-varieties
60
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Complex line in $\mathbb{P}^2$ is isomorphic to $\mathbb{P}^1$

Published on
#algebraic-geometry #projective-geometry #riemann-surfaces
624
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Algebraic, Projective, and Riemannian Geometry: How do they interact?

Published on
#differential-geometry #algebraic-geometry #projective-geometry #geodesic #projective-varieties
72
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Elliptic fibration: height of a generator of the Mordell-Weil group

Published on
#algebraic-geometry #surfaces #projective-geometry
68
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Is $f(z)=z$ a meromorphic function?

Published on
#projective-geometry #meromorphic-functions
330
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What are the duals of the following statements?

Published on
#projective-geometry #duality-theorems
71
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In projective geometry, how does the choice of a hyperplane at infinity affect the structure of the affine space it defines?

Published on
#projective-geometry #projective-space #affine-geometry
276
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Intersecting three quadrics in $3D$

Published on
#projective-geometry #intersection-theory #quadrics
69
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How to think about the two quasi-coherent algebras $\bigoplus\limits_{n}\mathscr{E}^{\otimes n}, \,\, \bigoplus\limits_{n}\mathscr{E}(n)$?

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#algebraic-geometry #schemes #projective-geometry #quasicoherent-sheaves #line-bundles
96
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What is the dimension of the projection of a set of points onto a plane $Ax+By+Cz+D=0$?

Published on
#geometry #3d #coordinate-systems #projective-geometry #plane-geometry
396
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What is view confusion in perspective projection?

Published on
#geometry #euclidean-geometry #3d #projective-geometry #affine-geometry
207
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Do the invariants & covariants completely characterize a projective variety up to projective equivalence?

Published on
#algebraic-geometry #commutative-algebra #projective-geometry #invariant-theory #computational-algebra
100
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Is there a nice closed form for inversion on the boundary of an orthogonal circle?

Published on
#geometry #projective-geometry #hyperbolic-geometry

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