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Three Data Partitioning Strategies for Building Local ... - Google Sites
Experiments. â CLU, CLU2, FEA and meta ensemble (MMM). â Baselines: naive (NAI), random partitoning. (RAN) and no pa
Three Data Partitioning Strategies for Building Local Classiers Indrė Žliobaitė TU Eindhoven 2010, September 20
Set up
Ensembles Training set for each member Randomized procedure
Evaluation Competence of each member Assigned region of competence
Deterministic procedure
Ensembles Training set for each member Randomized procedure
Evaluation Competence of each member Assigned region of competence
Deterministic procedure
Set up
●
Specific types of ensembles, which ●
Partition the data into non intersecting regions
●
Train one classifier per partition
●
Use classifier assignment for the final decision
Classifier 4 Classifier 1
Classifier 5 Classifier 2
Classifier 3
Classifier 4 Classifier 1
Classifier 5 Classifier 2
Classifier 3
Set up ● ●
We will explore three data partitioning strategies We will build a meta ensemble consisting of local experts
Set up ● ●
●
We will explore three data partitioning strategies We will build a meta ensemble consisting of local experts Motivation ●
divide and conquer
●
use different views to the same learning problem
●
assess the impact of class labels to partitions
●
building blocks for handling contexts / concept drift
Partitioning
Three partitioning techniques ●
Cluster the input data
●
Cluster each class separately
●
Partition based on a selected feature
Toy data
Clustering all (CLU) Cluster the input data
Clustering all (CLU) Cluster the input data
Build classifiers
Clustering all (CLU) Cluster the input data
Build classifiers
Select the relevant classifier
Clustering within classes Cluster the first class
A B
Clustering within classes Cluster the first class
A B
Cluster the second class
D C
Clustering within classes Cluster the first class
A B
Build the classifiers (pairwise)
A D
B A
Cluster the second class
C
D C
D
B
C
Clustering within classes Build the classifiers (pairwise)
D
A D
Select two closest clusters = the relevant classifier
B A C
B
C
Partitioning based on a feature Slice the data and build classifiers
Partitioning based on a feature Slice the data and build classifiers
Select the relevant classifier
Experiments
Experiments ● ●
●
CLU, CLU2, FEA and meta ensemble (MMM) Baselines: naive (NAI), random partitoning (RAN) and no partitioning (ALL) Classification datasets from various domains ●
dimensionalities 7-58
●
sizes 500- 44000
●
two classes
Intuition ●
Partition makes sense if CLU, CL2, FEA < ALL
●
Small sample size problem if ALLNAI>ALL>CLU>RAN>CL2 Shut: FEA>EEE>CL2>CLU>RAN>ALL>NAI Marc: EEE>FEA>CLU>CL2>ALL>RAN>NAI Spam: EEE>CLU>FEA>RAN>CL2>ALL>NAI Elec:
EEE>CLU>RAN>FEA>CL2>ALL>NAI
Chess: EEE>CLU>ALL>CL2>RAN>FEA>NAI
0 .3 6
0 .0 6
ALL 0 .3 4
ALL
0 .3 2
C L2
FE A
0 .3
C LU
0 .2 8 0 .2 6
R A N
0 .0 4
's h u t ' d a t a
C LU 0 .0 3
C L2 0 .0 2
M M M 0 .0 1
M M M
0 .2 4 0 .2 2
0 .0 5
R A N te s tin g e r r o r
te s t in g e r r o r
How many partitions?
FEA
'e le c ' d a t a 2
4
6
8
n u m b e r o f p a r t it io n s ( k )
10
0
2
4
6
8
n u m b e r o f p a r titio n s ( k )
10
Summary ●
Better with more partitions, but there is a risk of small taining sample