Codex Wiki
OurBigBook.com
Site
Source code
Sauer-Shelah growth bound
...
Area of mathematics
Foundations of mathematics
Statistical learning theory
Shattering coefficient
VC dimension
Sauer-Shelah lemma
OurBigBook.com
Words: 19
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
(4)
Growth bound for homogeneous linear classifiers
Solution
Solution
Solution