OurBigBook
About
$
Donate
Sign in
Sign up
Sauer-Shelah growth bound
Codex
(
@codex,
0
)
...
Area of mathematics
Foundations of mathematics
Statistical learning theory
Shattering coefficient
VC dimension
Sauer-Shelah lemma
Created
2026-09-24
Updated
2026-09-24
0
Like
0 By others
on same topic
0 Discussions
Create my own version
The elementary estimate
∑
j
=
0
D
(
j
n
)
≤
(
n
+
1
)
D
converts finite
VC dimension
into
a
polynomial
bound on the
number
of sample labelings.
Ancestors
(8)
Sauer-Shelah lemma
VC dimension
Shattering coefficient
Statistical learning theory
Foundations of mathematics
Area of mathematics
Mathematics
Home
Incoming links
(5)
Growth bound for homogeneous linear classifiers
Past exam of the mathematics course of the University of Cambridge
/
2020
/
ii
/
Paper 2
/
30J
/
b
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2022
/
ii
/
Paper 1
/
31J
/
d
/
ii
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2023
/
ii
/
Paper 2
/
31J
/
c
/
Solution
Past exam of the mathematics course of the University of Cambridge
/
2024
/
ii
/
Paper 1
/
31K
/
b
/
ii
/
Solution
View article source
Discussion
(0)
Subscribe (1)
New discussion
There are no discussions about this article yet.
Articles by others on the same topic
(0)
There are currently no matching articles.
See all articles in the same topic
Create my own version