(Lectures)
Line 9: Line 9:
 
==Decision Trees==
 
==Decision Trees==
 
Reference DHS Chapter 8
 
Reference DHS Chapter 8
 +
Decision tree is one of the most powerful method for classification, because it simplifies the classification by dividing the problem into subproblems. A sample decision tree can be given as follows:
 +
 +
[[Image:decision_OldKiwi.jpg]]
  
 
Instead of asking a complicated question <math>g(x) >= 0 or <0</math>
 
Instead of asking a complicated question <math>g(x) >= 0 or <0</math>

Revision as of 23:01, 29 March 2008

Density Estimation using Series Expansion

Last "non-parametric" technique (although very parametric)

Write $ p(x) = sum(cj*fj(x)) $ where {$ fj's $} are pre-determined class of functions $ =sum(cj*fj(x)) $

Monomials. E.g. Taylor expansion about Xo in 1-D.

Decision Trees

Reference DHS Chapter 8 Decision tree is one of the most powerful method for classification, because it simplifies the classification by dividing the problem into subproblems. A sample decision tree can be given as follows:

Decision OldKiwi.jpg

Instead of asking a complicated question $ g(x) >= 0 or <0 $

The idea: Ask a series of simple questions following a tree structure (linear 1-D).

ECE662 lect20 tree1 OldKiwi.jpg ECE662 lect20 tree2 OldKiwi.jpg


Lectures

1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20

Alumni Liaison

Prof. Math. Ohio State and Associate Dean
Outstanding Alumnus Purdue Math 2008

Jeff McNeal