Weak determinism and the computational consequences of interaction
Bibliographic Data
| ID | 11292140 |
|---|---|
| Authors | Eric Meinhardt (0000-0002-9904-8519, University of California San Diego), Anna Mai (0000-0002-8343-9216, Max Planck Institute for Psycholinguistics), Eric Baković (0000-0002-2048-5135, University of California San Diego, corresponding author), Adam Mccollum (0000-0002-6650-0433, Rutgers, the State University of New Jersey) |
| Year | 2024 |
| Volume | 42 |
| Issue | 3 |
| Pages | 1191-1232 |
| Publication date | 2024-08-01 |
| Peer Reviewed | Yes |
| Open Access | Yes |
| Type | ARTICLE |
| Venue | Natural Language and Linguistic Theory (JOURNAL) |
| Journal identifiers | ISSN: 0167-806X • E-ISSN: 1573-0859 |
| Publisher | Springer Science and Business Media LLC (PUBLISHER) |
| DOI | 10.1007/s11049-023-09578-1 |
| OpenAlex | W4390546277 |
| Language | EN |
| References cited | 46 |
Recent work has claimed that (non-tonal) phonological patterns are subregular (Heinz 2011a,b, 2018; Heinz and Idsardi 2013), occupying a delimited proper subregion of the regular functions—the weakly deterministic (WD) functions (Heinz and Lai 2013; Jardine 2016). Whether or not it is correct (McCollum et al. 2020a), this claim can only be properly assessed given a complete and accurate definition of WD functions. We propose such a definition in this article, patching unintended holes in Heinz and Lai’s (2013) original definition that we argue have led to the incorrect classification of some phonological patterns as WD. We start from the observation that WD patterns share a property that we call unbounded semiambience , modeled after the analogous observation by Jardine (2016) about non-deterministic (ND) patterns and their unbounded circumambience . Both ND and WD functions can be broken down into compositions of deterministic (subsequential) functions (Elgot and Mezei 1965; Heinz and Lai 2013) that read an input string from opposite directions; we show that WD functions are those for which these deterministic composands do not interact in a way that is familiar from the theoretical phonology literature. To underscore how this concept of interaction neatly separates the WD class of functions from the strictly more expressive ND class, we provide analyses of the vowel harmony patterns of two Eastern Nilotic languages, Maasai and Turkana, using bimachines, an automaton type that represents unbounded bidirectional dependencies explicitly. These analyses make clear that there is interaction between deterministic composands when (and only when) the output of a given input element of a string is simultaneously dependent on information from both the left and the right: ND functions are those that involve interaction, while WD functions are those that do not
Epistemology · Linguistics · Metaphysics · Philosophy of language · Phonology · Pure mathematics · Vowel harmony · Computer Science · Mathematics · Natural Language Processing Techniques · Philosophy · Phonetics and Phonology Research · Speech Recognition and Synthesis · Artificial Intelligence
The Oxford Handbook of Vowel Harmony
Optimality Theory
Notational equivalence in tonal geometry
The typological effects of ABC constraint definitions
Unbounded circumambient patterns in segmental phonology
A revised typology of opaque generalisations
Computational Complexity and Sour-Grapes-Like Patterns
The computational nature of stress assignment
Use It or Lose It Harmony in Komo
Vowel Harmony and Cyclicity in Eastern Nilotic
Computationally, tone is different
[ATR] Harmony In Turkana
A Maasai Grammar with Vocabulary
Current Approaches to African Linguistics, 3
ATR harmony in Turkana
The Duke of York gambit
Harmony is Myopic
On the Lack of Evidence for Nonmyopic Harmony
Strict Locality and Phonological Maps
Phonetic correlates of tongue root vowel contrasts in Maa
Computational Phonology - Part I
Computational Phonology - Part II
An Introduction to Harmonic Serialism
A Formal Investigation of Q-Theory in Comparison to Autosegmental Representations
Nonmyopic Harmony and the Nature of Derivations
| Citation velocity | historical |
|---|---|
| Highly cited | No |