PRISMΔDB

Analyze how specific documents activate the features of the SAE. Select a dataset, a run and a document to begin.

Active Features

1503

0.0
Details List
#1872 Feature 1872
3.2
#2012 Feature 2012
3.2
#643 Feature 643
2.9
#1358 Feature 1358
2.7
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2.6
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2.6
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2.5
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2.4
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2.4
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2.3
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2.2
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2.2
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2.1
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2.0
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2.0
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2.0
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2.0
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1.9
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1.9
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1.9
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1.9
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1.9
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1.9
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1.8
#270 Feature 270
1.8
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1.8
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1.8
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1.8
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1.8
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1.7
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1.7
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1.7
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1.7
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1.7
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1.7
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1.6
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1.6
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1.6
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1.6
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1.6
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1.6
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1.6
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1.6
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1.6
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1.6
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1.6
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1.6
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1.6
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1.5
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1.5
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1.5
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1.5
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1.5
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1.5
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1.5
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1.5
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1.5
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1.5
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1.5
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1.5
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1.5
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.4
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.3
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.2
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.1
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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1.0
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.9
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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0.8
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Document Content

Stable solitons of quadratic ginzburg-landau equations
We present a physical model based on coupled Ginzburg-Landau equations that supports stable temporal solitary-wave pulses. The system consists of two parallel-coupled cores, one having a quadratic nonlinearity, the other one being effectively linear. The former core is active, with bandwidth-limited amplification built into it, while the latter core has only losses. Parameters of the model can be easily selected so that the zero background is stable. The model has nongeneric exact analytical solutions in the form of solitary pulses ("dissipative solitons"). Direct numerical simulations, using these exact solutions as initial configurations, show that they are unstable; however, the evolution initiated by the exact unstable solitons ends up with nontrivial stable localized pulses, which are very robust attractors. Direct simulations also demonstrate that the presence of group-velocity mismatch (walkoff) between the two harmonics in the active core makes the pulses move at a constant velocity, but does not destabilize them.