Harley (2014): On the identity of roots #
This file formalizes [harley-2014]'s argument that a root of List 1 is individuated neither by
its form nor by its meaning but by an index, on which the Vocabulary Items of List 2 and the
interpretations of List 3 are both keyed. Hiaki root suppletion (√322, vuite ~ tenne 'run')
shows that roots must already be distinct when their items compete, since an item conditioned
by number would otherwise block every less specified root, and that phonologically individuated
roots would turn suppletion into rewriting; the caboodle item cahoot shows an interpretation
bound to one frame with no Elsewhere, so a root is not a concept either. spellout realizes a
root at its insertion site, the index with the number of the internal argument below, by the
Subset Principle over the Hiaki vocabulary; run_isProperlySuppletive and cahoot_interp_gap
are the two flanks. suppletion_not_agreement is §3.3's argument that conditioning by the
internal argument, an ergative–absolutive pattern in a nominative–accusative language, is
Vocabulary-Item competition rather than agreement, and unergative_elsewhere its prediction
that the suppletive intransitives are unaccusative.
Implementation notes #
Footnote 16 settles the Elsewhere direction: the impersonal passive, whose argument is
syntactically absent, surfaces as tenne, so tenne is the Elsewhere form and vuite is
conditioned by a singular internal argument, as in the paper's (14); its (7) is a first pass with
the roles reversed. The paper indexes only √322 and √548, the other indices here are arbitrary
distinct ones, and the caboodle frame of (16) is recorded by its categorizing head. Example
numbers follow the revised manuscript (LingBuzz 001527); the paper's Hiaki examples are the rows
of Data/Examples/Harley2014.json.
References #
- [harley-2014]
- [bobaljik-2008]
List 1: roots as indices #
√322, realized vuite~tenne 'run' ((3a), (14)).
Equations
- Harley2014.run = { index := 322 }
Instances For
The root realized weye~kaate 'walk' ((3f), (26)).
Equations
- Harley2014.walk = { index := 401 }
Instances For
The root realized mea~sua 'kill' ((3g), (27)).
Equations
- Harley2014.kill = { index := 402 }
Instances For
A non-suppletive intransitive root, bwiika 'sing', at whose index the suppletive items must not compete (§2.1).
Equations
- Harley2014.sing = { index := 500 }
Instances For
The insertion site #
What a root's Vocabulary Items may mention: its index, and the number of the internal argument on the terminal below.
- root (r : DistributedMorphology.Root) : SiteFeature
- internal (n : Number) : SiteFeature
Instances For
Equations
- Harley2014.instDecidableEqSiteFeature.decEq (Harley2014.SiteFeature.root a) (Harley2014.SiteFeature.root b) = if h : a = b then h ▸ isTrue ⋯ else isFalse ⋯
- Harley2014.instDecidableEqSiteFeature.decEq (Harley2014.SiteFeature.root r) (Harley2014.SiteFeature.internal n) = isFalse ⋯
- Harley2014.instDecidableEqSiteFeature.decEq (Harley2014.SiteFeature.internal n) (Harley2014.SiteFeature.root r) = isFalse ⋯
- Harley2014.instDecidableEqSiteFeature.decEq (Harley2014.SiteFeature.internal a) (Harley2014.SiteFeature.internal b) = if h : a = b then h ▸ isTrue ⋯ else isFalse ⋯
Instances For
Equations
- Harley2014.instReprSiteFeature = { reprPrec := Harley2014.instReprSiteFeature.repr }
Equations
- One or more equations did not get rendered due to their size.
Instances For
The neighborhood of root r in a clause bearing the numbers c: the
internal argument is the terminal below; the external argument is not in the
local environment (§3.3).
Equations
- One or more equations did not get rendered due to their size.
Instances For
List 2: the suppletive Vocabulary Items #
A suppletive root's two items ((14), fn. 16): the form conditioned by a singular internal argument below, and the Elsewhere form.
Equations
- One or more equations did not get rendered due to their size.
Instances For
The Hiaki suppletive vocabulary of (3a), (3f), (3g).
Equations
- Harley2014.vocabulary = Harley2014.suppletive Harley2014.run "vuite" "tenne" ++ Harley2014.suppletive Harley2014.walk "weye" "kaate" ++ Harley2014.suppletive Harley2014.kill "mea" "sua"
Instances For
Spell out root r in clause c by the Subset Principle over
vocabulary.
Equations
Instances For
Singular subject → vuite ((6a)).
Plural subject → tenne ((6b)).
No number-bearing argument (the impersonal passive) → tenne, the Elsewhere form (fn. 16).
weye/kaate with a singular/plural subject ((26)).
mea/sua with a singular/plural object, whatever the subject ((27)).
§2.1–2.2 Individuation is not phonological #
One index, two phonologically unrelated forms: a root identified by its form would split √322 in two (§2.2).
The suppletive items compete only at their own index: a non-suppletive
intransitive root receives no exponent from vocabulary — why List-1 roots
must be distinct before spell-out (§2.1).
§3.3 Conditioning by the internal argument #
The external argument's number never conditions the form.
Only an internal argument conditions the form: an intransitive whose sole argument is external gets the Elsewhere form whatever its number, so the suppletive intransitives must be unaccusative — the paper's prediction from locality.
Which arguments condition Hiaki suppletion, read off spellout: the sole
argument of an intransitive and the object of a transitive, not the
transitive subject.
Equations
- One or more equations did not get rendered due to their size.
Instances For
Suppletion follows an ergative–absolutive distribution.
Suppletion is not agreement: Hiaki case is nominative–accusative
((29)), and no agreement threshold over nominative–accusative case yields
an ergative–absolutive pattern (Minimalist.nomAcc_no_ergAbs_agreement,
[bobaljik-2008]'s generalization) — so the pattern is local Vocabulary-Item
competition, conditioned by the internal argument.
§2.3 Individuation is not semantic: the caboodle item #
The List-3 entry of √548: "a conspiracy" in the frame of (16), recorded by its categorizing head, and no Elsewhere.
Equations
- One or more equations did not get rendered due to their size.
Instances For
Outside its frame the caboodle item has no interpretation. The paper adds that no List-3 entry could be a true Elsewhere, since an interpretation must compose with its sister's type; caboodle items make the absence visible.
Both flanks on the Realization carrier #
Form varies across contexts (IsProperlySuppletive), meaning does not vary
but gaps (an empty interp fiber outside the frame, via
Allosemy.toInterpreted): vocabulary is the List-2 map, cahootLF the
List-3 map.
List 2 as a Realization: a root's Elsewhere-selected exponent as a
singleton fiber, ∅ at an index with no item.
Equations
- Harley2014.realization = { realize := fun (r : DistributedMorphology.Root) (c : Clause.Arguments Number) => (Harley2014.spellout c r).elim ∅ fun (x : String) => {x} }
Instances For
√322 realizes two nonempty, distinct fibers across two licensed clauses — the go/went case the predicate names (§2.2).
Under the identity core-extraction, vuite/tenne alternate at the core
itself — Morphology.Root.HasSuppletiveCore, suppletion proper rather than
affixal inflection.
√548 as a List-3 Realization.Interpreted view.
Instances For
The caboodle item is interpreted inside its frame and has an empty
interp fiber elsewhere — a gap, the meaning-side analogue of an empty
realization fiber, so a licensing failure rather than allosemy (§2.3).