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Created page with "{{Modification |Community=Community:Scientonomy |Acronym=Sciento |Summary=Accept the reformulation of the second law which explicitly links theory assessment outcomes with the..."
{{Modification
|Community=Community:Scientonomy
|Acronym=Sciento
|Summary=Accept the reformulation of the second law which explicitly links theory assessment outcomes with theory acceptance/unacceptance. To that end, accept three new definitions for theory assessment outcomes (satisfied, not satisfied, and inconclusive) as well as the new ontology of theory assessment outcomes, and accept the new definition of employed method.
|Date Suggested Year=2017
|Date Suggested Month=February
|Date Suggested Day=5
|Date Suggested Approximate=No
|Authors List=Paul Patton, Nicholas Overgaard, Hakob Barseghyan,
|Resource=Patton, Overgaard, and Barseghyan (2017)
|Preamble=[[The Second Law (Barseghyan-2015)|The current formulation of the second law]] is flawed since it does not specify the causal relations between the outcomes of theory assessment and the actual acceptance/unacceptance of a theory; it merely tells us that a theory was assessed by the method employed at the time. This is problematic as it doesn't say what happens to a theory when a certain assessment outcome obtains. Moreover, the deductions of several theorems assume a more specific formulation of the law, in which causal connections between assessment outcomes and theory acceptance/unacceptance are clearly stated.[[CiteRef::Patton, Overgaard, Barseghyan (2017)|pp. 30-32]] In particular, the deductions of the necessary and possible mosaic split theorems assume that the second law provides a clear account of the conditions under which theories become accepted or remain unaccepted.[[CiteRef::Barseghyan (2015)|pp. 202-208]]. Thus, a new formulation of the second law is needed that says how specific outcomes of theory assessment determine theory acceptance or unacceptance.
|To Accept=The Second Law (Patton-Overgaard-Barseghyan-2017),
|Verdict=Open
|Date Assessed Approximate=No
}}

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