New posts in affine-geometry

Equation of a line in homogenous coordinates given 2 points in affine coordinates

Geometric interpretation of ranks of matrices gathering coefficients of 3 affine and associated vectorial planes

If $u_i$ are affinely independent, are they also linearly independent?

Does ONLY the ellipse have these properties?

Difference between Euclidean space and $\mathbb R^3$

prove that hyperbolic cone is affine set (check my solution)

Definition of Affine Independence in Brondsted's Convex Polytopes?

Given four points, determine a condition on a fifth point such that the conic containing all of them is an ellipse

What is view confusion in perspective projection?

Loomis and Sternberg Problem 1.15

Looking for elementary proof that irreducible/smooth curve in $\mathbb C^2$ is connected in Euclidean topology of $\mathbb C^2$

Product of two algebraic varieties is affine... are the two varieties affine?

All polynomial parametric curves in $k^2$ are contained in affine algebraic varieties

Prove that $v_0, v_1,...,v_k$ are affinely independent if and only if $v_1 - v_0,...,v_k - v_0$ are linearly independent

How to find the number of intersection points between affine curves with multiplicity 2?

"An affine space is nothing more than a vector space whose origin we try to forget about, by adding translations to the linear maps."

Since the Curvature tensor depends on a connection (not metric), is it the relevant quantity to characterize the curvature of Riemannian manifolds?

What does it mean to be "affinely independent", and why is it important to learn?

Reflect a point across a line using affine transform

Is every convex-linear map an affine map?