MATH
Login Or Sign up

List Question

15
2.7k
Views

Proof of the number of nodes in a finite projective plane

Published on
#combinatorics #graph-theory #projective-space #finite-geometry
485
Views

About Fano plane symmetries

Published on
#group-theory #finite-groups #finite-geometry #exceptional-isomorphisms
189
Views

Show that the harmonic conjugates are collinear - Menelaus and Ceva's Theorems with homogeneous coordinates

Published on
#projective-geometry #finite-geometry #cross-ratio
371
Views

Affine Plane of Order $5$ Picture?

Published on
#finite-geometry
106
Views

Sharply 2-transitive subgroups of the affine group $AGL_d(F)$

Published on
#group-theory #permutations #group-actions #affine-geometry #finite-geometry
154
Views

What is known about collineation groups in general?

Published on
#reference-request #projective-geometry #automorphism-group #finite-geometry
427
Views

groups of conics

Published on
#abstract-algebra #group-theory #conic-sections #finite-geometry
79
Views

line at infinity intersected with a line from points of the parabola

Published on
#conic-sections #projective-geometry #finite-geometry
37
Views

if $|\mathcal{H}_1 \cap \mathcal{H}_2|> n+1$ then $\mathcal{H}_1 =\mathcal{H}_2$ for hyperovals of an even order plane

Published on
#conic-sections #finite-geometry
34
Views

dual of an ovoid in $PG(3,q)$

Published on
#projective-geometry #duality-theorems #finite-geometry
72
Views

In a finite affine space $(\mathbb{Z}/p)^3$, has at most $p^2 +p +1$ lines passing through a point.

Published on
#combinatorics #finite-fields #finite-geometry
234
Views

Non singular degenerate conics in the projective plane

Published on
#algebraic-geometry #projective-geometry #projective-space #finite-geometry
196
Views

Checking if 8 points in the projective plane lie on a singular cubic.

Published on
#geometry #projective-geometry #cubics #singularity #finite-geometry
148
Views

State of Research on Projective Planes of Order 11

Published on
#combinatorics #projective-geometry #combinatorial-designs #finite-geometry
61
Views

Does this combinatorical condition characterize the (kernels of) non-degenerate quadratic forms $q:V\to \mathbb{F}_2$?

Published on
#linear-algebra #quadratic-forms #dual-spaces #additive-combinatorics #finite-geometry

Trending Questions

Popular # Hahtags

geometry circles algebraic-number-theory functions real-analysis elementary-set-theory proof-verification proof-writing number-theory elementary-number-theory puzzle game-theory calculus multivariable-calculus partial-derivative complex-analysis logic set-theory second-order-logic homotopy-theory winding-number ordinary-differential-equations numerical-methods derivatives integration definite-integrals probability limits sequences-and-series algebra-precalculus

Popular Questions

Copyright © 2021 JogjaFile Inc.