Computational geometry epsilon

What is Epsilon net in computational geometry?
In computational geometry, an ε-net (pronounced epsilon-net) is the approximation of a general set by a collection of simpler subsets.
In probability theory it is the approximation of one probability distribution by another..
What is the Epsilon approximation theorem?
ϵ-Approximation: Given a finite set system (X, R), and a parameter 0 ≤ ϵ ≤ 1, a set A ⊆ X is called an ϵ-approximation if, for each R ∈ R, ∣ ∣ ∣ ∣ R X − R ∩ A A ∣ ∣ ∣ ∣ ≤ ϵ.
X + ϵ ) ..
What is the Epsilon net of metric spaces?
Let M=(A,d) be a metric space.
Let ϵu220.
1. R\x26gt;0 be a strictly positive real number.
2. A such that: A⊆⋃xu220
3. SBϵ(x)
Let M=(A,d) be a metric space.
Let ϵu220.
1. R\x26gt;0 be a strictly positive real number.
2. A such that: A⊆⋃xu220
3. SBϵ(x)

In computational geometry, an ε-net (pronounced epsilon-net) is the approximation of a general set by a collection of simpler subsets. In probability theory it is the approximation of one probability distribution by another.

In computational geometry, an ε-net (pronounced epsilon-net) is the approximation of a general set by a collection of simpler subsets. In probability theory

Categories

Computational geometry epsilon

What is Epsilon net in computational geometry?

What is the Epsilon approximation theorem?

What is the Epsilon net of metric spaces?