Evidentials #
This file defines the evidential as a lexical object: a form, its realization, and the
information sources it covers. Following Aikhenvald, information source is carved into six
recurrent semantic parameters — visual, non-visual sensory, inference, assumption, hearsay and
quotative — and an evidential covers a set of them: a firsthand term covers visual and sensory
evidence together, a non-firsthand term covers inference, assumption and hearsay, a visual
term covers visual evidence alone. A language's inventory is a List Evidential declared in
its Fragment; it is well formed when no parameter is covered twice, so that the terms
partition the parameters the language expresses (Semantics/Evidential/Basic.lean).
Main definitions #
Evidential.Parameter— the six semantic parameters of information source.Evidential.Exponent— how an evidential is realized.Evidential— the lexical entry;Evidential.coversits information sources.Evidential.IsDirect,IsInferential,IsReportative,IsNonfirsthand— the coarse kinds of term, as properties of coverage.Evidential.WellFormed,Evidential.expressed— a paradigm's disjointness and its span.
References #
- [Aik04], §2.5
- [willett-1988]
The six recurrent semantic parameters of information source.
- visual : Parameter
Information acquired through seeing.
- sensory : Parameter
Information acquired through hearing, extended to smell, taste and touch.
- inference : Parameter
Inference from visible or tangible evidence or result.
- assumption : Parameter
Assumption from reasoning or general knowledge.
- hearsay : Parameter
Reported information with no reference to its source.
- quotative : Parameter
Reported information with overt reference to the quoted source.
Instances For
Equations
- Evidential.instDecidableEqParameter x✝ y✝ = if h : x✝.ctorIdx = y✝.ctorIdx then isTrue ⋯ else isFalse ⋯
Equations
- One or more equations did not get rendered due to their size.
Instances For
Equations
- Evidential.instReprParameter = { reprPrec := Evidential.instReprParameter.repr }
Equations
- Evidential.instFintypeParameter = { elems := { val := ↑Evidential.Parameter.enumList, nodup := Evidential.Parameter.enumList_nodup }, complete := Evidential.instFintypeParameter._proof_1 }
How an evidential is morphosyntactically realized.
- verbalAffix : Exponent
A verbal affix or bound suffix (Kashaya -yá, Turkish -mIş).
- tamFusion : Exponent
Fused into the TAM paradigm (the Bulgarian l-form).
- clitic2P : Exponent
A second-position clitic (Cuzco Quechua -si, -chá).
- clauseParticle : Exponent
A clausal particle, typically clause-final (Cheyenne =sėstse).
- parenthetical : Exponent
A parenthetical or matrix-frame construction (English I hear).
- lexicalFrame : Exponent
A grammaticalized lexical frame (Korean -tay).
- toneAblaut : Exponent
Tonal or ablaut realization.
Instances For
Equations
- Evidential.instDecidableEqExponent x✝ y✝ = if h : x✝.ctorIdx = y✝.ctorIdx then isTrue ⋯ else isFalse ⋯
Equations
- Evidential.instReprExponent = { reprPrec := Evidential.instReprExponent.repr }
Equations
- One or more equations did not get rendered due to their size.
Instances For
Equations
- One or more equations did not get rendered due to their size.
Instances For
A direct evidential covers firsthand evidence only.
Equations
- e.IsDirect = (e.covers.Nonempty ∧ e.covers ⊆ {Evidential.Parameter.visual, Evidential.Parameter.sensory})
Instances For
An inferential evidential covers inference or assumption only.
Equations
- e.IsInferential = (e.covers.Nonempty ∧ e.covers ⊆ {Evidential.Parameter.inference, Evidential.Parameter.assumption})
Instances For
A reportative evidential covers hearsay or quotation only.
Equations
- e.IsReportative = (e.covers.Nonempty ∧ e.covers ⊆ {Evidential.Parameter.hearsay, Evidential.Parameter.quotative})
Instances For
A non-firsthand evidential covers inference and hearsay together but not visual evidence: the marked term of a two-choice system.
Equations
Instances For
Equations
The parameters an inventory expresses.
Equations
- Evidential.expressed es = (List.map Evidential.covers es).toFinset.sup id
Instances For
An inventory is well formed when distinct terms cover disjoint parameters.
Equations
- Evidential.WellFormed es = ∀ a ∈ es, ∀ b ∈ es, a ≠ b → Disjoint a.covers b.covers