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Norm Rejection theorem (Pandey-2023) is Tautological (Pandey-2023) (view source)
Revision as of 21:22, 3 January 2024
, 3 JanuaryCreated page with "{{Theory |Topic=Tautological Status of Norm Rejection theorem (Pandey-2023) |Theory Type=Descriptive |Subject=Norm Rejection theorem (Pandey-2023) |Predicate=is tautological |..."
{{Theory
|Topic=Tautological Status of Norm Rejection theorem (Pandey-2023)
|Theory Type=Descriptive
|Subject=Norm Rejection theorem (Pandey-2023)
|Predicate=is tautological
|Title=
|Alternate Titles=
|Title Formula=Norm Rejection theorem (Pandey-2023) is <Object>
|Text Formula=The norm rejection theorem suggested by Pandey in 2023 is <object>.
|Object=Tautological
|Authors List=Aayu Pandey
|Formulated Year=2023
|Formulation File=
|Description=Pandey makes a case that the first law and all of its corollaries are tautological.[[CiteRef::Pandey (2023)]]
|Resource=Pandey (2023)
|Prehistory=
|History=
|Page Status=Stub
|Editor Notes=
}}
|Topic=Tautological Status of Norm Rejection theorem (Pandey-2023)
|Theory Type=Descriptive
|Subject=Norm Rejection theorem (Pandey-2023)
|Predicate=is tautological
|Title=
|Alternate Titles=
|Title Formula=Norm Rejection theorem (Pandey-2023) is <Object>
|Text Formula=The norm rejection theorem suggested by Pandey in 2023 is <object>.
|Object=Tautological
|Authors List=Aayu Pandey
|Formulated Year=2023
|Formulation File=
|Description=Pandey makes a case that the first law and all of its corollaries are tautological.[[CiteRef::Pandey (2023)]]
|Resource=Pandey (2023)
|Prehistory=
|History=
|Page Status=Stub
|Editor Notes=
}}