PRISMΔDB

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

Active Features

1559

0.0
Details List
#1280 Feature 1280
3.1
#1105 Feature 1105
2.8
#1486 Feature 1486
2.6
#1938 Feature 1938
2.6
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2.5
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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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2.2
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2.1
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2.1
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2.1
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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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1.8
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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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1.8
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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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1.6
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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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1.4
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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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1.2
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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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1.2
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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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1.1
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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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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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0.8
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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

A partial-propensity formulation of the stochastic simulation algorithm for chemical reaction networks with delays.
Several real-world systems, such as gene expression networks in biological cells, contain coupled chemical reactions with a time delay between reaction initiation and completion. The non-Markovian kinetics of such reaction networks can be exactly simulated using the delay stochastic simulation algorithm (dSSA). The computational cost of dSSA scales with the total number of reactions in the network. We reduce this cost to scale at most with the smaller number of species by using the concept of partial reaction propensities. The resulting delay partial-propensity direct method (dPDM) is an exact dSSA formulation for well-stirred systems of coupled chemical reactions with delays. We detail dPDM and present a theoretical analysis of its computational cost. Furthermore, we demonstrate the implications of the theoretical cost analysis in two prototypical benchmark applications. The dPDM formulation is shown to be particularly efficient for strongly coupled reaction networks, where the number of reactions is much larger than the number of species.