Belief Embedding -> Projective Content Taxonomy #
@cite{schlenker-2009} @cite{tonhauser-beaver-roberts-simons-2013}
Connects the Schlenker local context machinery for belief embedding to the @cite{tonhauser-beaver-roberts-simons-2013} projective content taxonomy.
Proves that OLE (Obligatory Local Effect) status matches shift behavior under belief predicates, and verifies trigger-specific predictions.
Determines whether a projective trigger's content shifts to the attitude holder's perspective under belief embedding.
OLE = yes: Content shifts to attitude holder (computed from their beliefs) OLE = no: Content remains attributed to speaker (no perspective shift)
Equations
- Phenomena.Presupposition.Studies.Schlenker2009.shiftsUnderBelief Phenomena.Presupposition.ProjectiveContent.ProjectiveClass.classA = true
- Phenomena.Presupposition.Studies.Schlenker2009.shiftsUnderBelief Phenomena.Presupposition.ProjectiveContent.ProjectiveClass.classB = false
- Phenomena.Presupposition.Studies.Schlenker2009.shiftsUnderBelief Phenomena.Presupposition.ProjectiveContent.ProjectiveClass.classC = true
- Phenomena.Presupposition.Studies.Schlenker2009.shiftsUnderBelief Phenomena.Presupposition.ProjectiveContent.ProjectiveClass.classD = false
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OLE status matches shift behavior.
The Schlenker local context machinery derives the OLE predictions from @cite{tonhauser-beaver-roberts-simons-2013}.
For any trigger:
- If OLE=yes (Class A, C): Local context under belief = attitude holder's beliefs
- If OLE=no (Class B, D): Local context under belief = global context (speaker)
This explains why "stop" presuppositions shift to attitude holders but "damn" expressives don't.
Connects Schlenker's local context theory to the full empirical taxonomy of @cite{tonhauser-beaver-roberts-simons-2013}. The four-class taxonomy is derived from the SCF x OLE feature space.
A projective trigger's behavior characterized by SCF and OLE values.
- content : BProp W
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SCF-OLE correspondence with Tonhauser classes.
Classes partition the space.
Schlenker's local context theory derives Tonhauser's taxonomy.