Newbetuts

Algorithm to generate an uniform distribution of points in the volume of an hypersphere/on the surface of an hypersphere.

What does it mean to be $0.9-$Dimension?

Can a polygon be one dimensional?

Confusion related to curse of dimensionality in k nearest neighbor

Sets with Hausdorff-Measure 0

For an $n$-dimensional object, how many types of holes are possible?

Fractional versions of euclidean space?

Investigating a $1/2$-dimensional sphere

When is a function a dimension?

Is there a topos-theoretic notion of "dimension"?

Minimal structure imposed on sets to define "dimension"

Can you hear the pins fall from bowling game scores?

Looking for Cover's hubris-busting ${\mathbb R}^{N\gg3}$ counterexamples

Topological manifolds (dimension)

Vector spaces with fractional dimension

Can a 2D person walking on a Möbius strip prove that it's on a Möbius strip?

New posts in dimension-theory-analysis

Dimension of subspace is greater then dimension of space

Fractal dimensional analysis?

Do negative dimensions make sense? [duplicate]

Hausdorff measure for Lebesgue measurable sets?

Algorithm to generate an uniform distribution of points in the volume of an hypersphere/on the surface of an hypersphere.

What does it mean to be $0.9-$Dimension?

Can a polygon be one dimensional?

Confusion related to curse of dimensionality in k nearest neighbor

Sets with Hausdorff-Measure 0

For an $n$-dimensional object, how many types of holes are possible?

Fractional versions of euclidean space?

Investigating a $1/2$-dimensional sphere

When is a function a dimension?

Is there a topos-theoretic notion of "dimension"?

Minimal structure imposed on sets to define "dimension"

Can you hear the pins fall from bowling game scores?

Looking for Cover's hubris-busting ${\mathbb R}^{N\gg3}$ counterexamples

Topological manifolds (dimension)

Vector spaces with fractional dimension

Can a 2D person walking on a Möbius strip prove that it's on a Möbius strip?