Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Reduplication and Finite-State Machinery
Hossep Dolatian & Jeffrey Heinz
University of Delaware
May 26, 2017
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Reduplication and Finite-State Machinery Hossep Dolatian & - - PowerPoint PPT Presentation
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References Reduplication and Finite-State Machinery Hossep Dolatian & Jeffrey Heinz University of Delaware May
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Hossep Dolatian & Jeffrey Heinz
University of Delaware
May 26, 2017
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
in theoretical linguistics
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
in theoretical linguistics
▸ total reduplication ▸ initial/final CV, CVC, CVCV ▸ non-local reduplication (Riggle, 2004) ▸ TETU effects (McCarthy and Prince, 1995) ▸ opacity (underapplication/overapplication) (McCarthy and
Prince, 1995; Raimy, 2000)
▸ internal reduplication (Broselow and McCarthy, 1983) ▸ and more (Moravcsik, 1978; Rubino, 2005; Inkelas and Downing,
2015a,b; Samuels, 2010)
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mathematical linguistics
▸ state-of-the-art: reduplication is beyond finite-state machinery 4 / 97
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
mathematical linguistics
▸ state-of-the-art: reduplication is beyond finite-state machinery
▸ reduplication is not a regular transduction ▸ But a certain understudied and enriched class of finite-state
machinery (2FSTs) can model virtually all reduplication patterns
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
and descriptive tools
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
and descriptive tools
▸ Prose: consonants after nasals are voiced ▸ Infinite set of UR-SR pairs: {(anpa, anba), (anba, anba), ...} ▸ Rules: [+cons] → [+voice] / N _ ▸ Constraints: *NT » IDENT(VOICE) 6 / 97
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
▸ Prose: purely descriptive ▸ Infinite set of pairs: purely descriptive ▸ Rules: SPE, rule ordering, derivational/serial phonology ▸ Constraints: OT, Richness of the Base, optimization 7 / 97
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
devices in industry and mathematical modeling
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
devices in industry and mathematical modeling
▸ Finite-State Accepters and Transducers 8 / 97
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
devices in industry and mathematical modeling
▸ Finite-State Accepters and Transducers
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devices in industry and mathematical modeling
▸ Finite-State Accepters and Transducers
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q0 start q1 q2 q3
⋊:⋊ T:T, D:D, V:V N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: q0 start q1 q2 q3
⋊:⋊ T:T, D:D, V:V N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: q0 start q1 q2 q3
⋊:⋊ T:T, D:D, V:V N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: ⋊ q0 start q1 q2 q3
T:T, D:D, V:V N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉ ⋊:⋊
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: ⋊ b q0 start q1 q2 q3
⋊:⋊ N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉ T:T, D:D, V:V
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: ⋊ b a q0 start q1 q2 q3
⋊:⋊ N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉ T:T, D:D, V:V
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: ⋊ b a m q0 start q1 q2 q3
⋊:⋊ T:T, D:D, V:V V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉ N:N
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: ⋊ b a m b q0 start q1 q2 q3
⋊:⋊ T:T, D:D, V:V N:N N:N ⋉:⋉ ⋉:⋉ V:V, D:D, T:D
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: ⋊ b a m b i q0 start q1 q2 q3
⋊:⋊ N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉ T:T, D:D, V:V
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: ⋊ b a m b i ⋉ q0 start q1 q2 q3
⋊:⋊ T:T, D:D, V:V N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b a m p i ⋉ Output: ⋊ b a m b i ⋉ q0 start q1 q2 q3
⋊:⋊ T:T, D:D, V:V N:N V:V, D:D, T:D N:N ⋉:⋉ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
modeled with finite-state transducers (Chandlee, 2014; Kaplan and Kay, 1994)
▸ repairing marked substructures (phonotactics) ▸ vowel harmony ▸ stress ▸ affixation ▸ partial reduplication ▸ but... 20 / 97
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post-nasal voicing: can remember if a nasal was recently seen
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post-nasal voicing: can remember if a nasal was recently seen partial CV-reduplication: can remember the first 2 segments
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post-nasal voicing: can remember if a nasal was recently seen partial CV-reduplication: can remember the first 2 segments total reduplication: can’t remember all the segments in the word if the word has no maximum size
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
maximum size for the reduplicant (Chandlee and Heinz, 2012)
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maximum size for the reduplicant (Chandlee and Heinz, 2012)
q0 start q1 q2 q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ p a t ⋉ Output: q0 start q1 q2 q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ p a t ⋉ Output: q0 start q1 q2 q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉
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Input: ⋊ p a t ⋉ Output: ⋊ q0 start q1 q2 q3 q4 q5
t:t p:p a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉ ⋊:⋊
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ p a t ⋉ Output: ⋊ p q0 start q1 q2 q3 q4 q5
⋊:⋊ t:t a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉ p:p
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ p a t ⋉ Output: ⋊ p a∼pa q0 start q1 q2 q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta Σ ∶ Σ ⋉:⋉ a:a∼pa
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ p a t ⋉ Output: ⋊ p a∼pa t q0 start q1 q2 q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta a:a∼pa ⋉:⋉ Σ ∶ Σ
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ p a t ⋉ Output: ⋊ p a∼pa t ⋉ q0 start q1 q2 q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ p a t ⋉ Output: ⋊ p a∼pa t ⋉ q0 start q1 q2 q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
maximum size for the reduplicant
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
maximum size for the reduplicant
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
maximum size for the reduplicant
q0 start q1 q2 qk q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
maximum size for the reduplicant
q0 start q1 q2 qk q3 q4 q5
⋊:⋊ t:t p:p a:a∼ta a:a∼pa Σ ∶ Σ ⋉:⋉ k:k a:a∼ka
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explosion of states (Chandlee, 2014)
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explosion of states (Chandlee, 2014)
▸ They are thus "burdensome models" (Roark and Sproat, 2007, 54) 34 / 97
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
explosion of states (Chandlee, 2014)
▸ They are thus "burdensome models" (Roark and Sproat, 2007, 54)
the FSTs for it just remember all possible reduplicants
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explosion of states (Chandlee, 2014)
▸ They are thus "burdensome models" (Roark and Sproat, 2007, 54)
the FSTs for it just remember all possible reduplicants
▸ "The model is naive in that it simply remembers what was
inserted, and then imposes the requirement that the base match appropriately." (Roark and Sproat, 2007, 54)
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explosion of states (Chandlee, 2014)
▸ They are thus "burdensome models" (Roark and Sproat, 2007, 54)
the FSTs for it just remember all possible reduplicants
▸ "The model is naive in that it simply remembers what was
inserted, and then imposes the requirement that the base match appropriately." (Roark and Sproat, 2007, 54)
→ FSTs don’t capture partial reduplication in a concrete away
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
▸ Why?: If reduplicant is of unbounded size → no FST could do
the job because an infinite number of states would be needed
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
▸ Why?: If reduplicant is of unbounded size → no FST could do
the job because an infinite number of states would be needed
▸ So?: some finite-state approximations exist... (Hulden, 2009;
Beesley and Karttunen, 2003; Walther, 2000)
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▸ Why?: If reduplicant is of unbounded size → no FST could do
the job because an infinite number of states would be needed
▸ So?: some finite-state approximations exist... (Hulden, 2009;
Beesley and Karttunen, 2003; Walther, 2000)
▸ But: they impose un-linguistic restrictions (e.g. a finite bound on
word size,...) and don’t directly capture reduplication
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
▸ Why?: If reduplicant is of unbounded size → no FST could do
the job because an infinite number of states would be needed
▸ So?: some finite-state approximations exist... (Hulden, 2009;
Beesley and Karttunen, 2003; Walther, 2000)
▸ But: they impose un-linguistic restrictions (e.g. a finite bound on
word size,...) and don’t directly capture reduplication
→ total reduplication is outside the scope of FSTs, while partial reduplication can be modeled with FSTs but unelegantly
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they read the input once from left to right.
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they read the input once from left to right.
forth on the input (Engelfriet and Hoogeboom, 2001; Savitch, 1982).
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to right (1st copy), goes back, and reads the input again (2nd copy) q0 start q1 q2 q3 q4
⋊:⋊+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b y e ⋉ Output: q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b y e ⋉ Output: q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b y e ⋉ Output: ⋊ q0 start q1 q2 q3 q4
Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 ⋊:⋊:+1
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Input: ⋊ b y e ⋉ Output: ⋊ b q0 start q1 q2 q3 q4
⋊:⋊:+1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ b y e ⋉ Output: ⋊ b y q0 start q1 q2 q3 q4
⋊:⋊:+1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ b y e ⋉ Output: ⋊ b y e q0 start q1 q2 q3 q4
⋊:⋊:+1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 ⋉:∼∶ −1
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Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 Σ ∶ ǫ ∶ −1
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Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 Σ ∶ ǫ ∶ −1
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Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 Σ ∶ ǫ ∶ −1
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 ⋊:ǫ ∶ +1
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Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ b q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ b y q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ b y e q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ b y e ⋉ q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Input: ⋊ b y e ⋉ Output: ⋊ b y e ∼ b y e ⋉ q0 start q1 q2 q3 q4
⋊:⋊:+1 Σ ∶ Σ ∶ +1 ⋉:∼∶ −1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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input (1st copy), goes back, and reads the input again (2nd copy) q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:ǫ ∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Input: ⋊ c
i e s ⋉ Output: q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Input: ⋊ c
i e s ⋉ Output: q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Input: ⋊ c
i e s ⋉ Output: ⋊ q0 start q1 q2 q3 q4 q5 q6
C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 ⋊:⋊:+1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 C:C:+1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 V:V:+1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 C:C:-1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 Σ ∶ ǫ ∶ −1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 Σ ∶ ǫ ∶ −1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 ⋊:∼∶ +1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ c q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ c
start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ c
q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ c
i q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ c
i e q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ c
i e s q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ c
i e s ⋉ q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Input: ⋊ c
i e s ⋉ Output: ⋊ c
∼ c
i e s ⋉ q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:C:+1 V:V:+1 C:C:-1 Σ ∶ ǫ ∶ −1 ⋊:∼∶ +1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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processes.
Raimy, 2000):
▸ Prose: Dorsal segments palatalize before a non-low front vowel
/wi/ ‘nibble’ → [4i]
▸ Rule: [+cons, +dorsal] →[+cor] / _ [+syll, -low, +front] ▸ Constraint: PAL » IDENT-IO-(-cor) 73 / 97
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processes.
1995; Raimy, 2000):
▸ The V in the CV reduplicant is pre-specified as [I] ▸ /RED+saP/→[sI∼saP] ‘cure’ not *[sa∼saP] 74 / 97
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processes.
1995; Raimy, 2000):
▸ The V in the CV reduplicant is pre-specified as [I] ▸ /RED+saP/→[sI∼saP] ‘cure’ not *[sa∼saP] ▸ Palatalization underapplies in reduplicant ... ▸ /RED+kaP/→[kI∼kaP] not *[>
tcI∼kaP] or *[> tcI∼> tcaP] ‘bite’
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processes.
1995; Raimy, 2000):
▸ The V in the CV reduplicant is pre-specified as [I] ▸ /RED+saP/→[sI∼saP] ‘cure’ not *[sa∼saP] ▸ Palatalization underapplies in reduplicant ... ▸ /RED+kaP/→[kI∼kaP] not *[>
tcI∼kaP] or *[> tcI∼> tcaP] ‘bite’
▸ Unless BOTH of the initial C’s two copies precede non-low front
vowels: ID-BR, OCP » PAL » ID-IO
▸ /RED+kaP/→[kI∼kaP] ‘bite’ ▸ /RED+ge/→[>
dzI∼> dze] ‘receive’
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q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:ǫ ∶ +1 I:ǫ:-1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Input: ⋊ g e ⋉ Output: q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:ǫ ∶ +1 I:ǫ:-1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
Input: ⋊ g e ⋉ Output: q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:ǫ ∶ +1 I:ǫ:-1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Input: ⋊ g e ⋉ Output: ⋊ q0 start q1 q2 q3 q4 q5 q6
C:ǫ ∶ +1 I:ǫ:-1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 ⋊:⋊:+1
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Input: ⋊ g e ⋉ Output: ⋊ q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 I:ǫ:-1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 C:ǫ ∶ +1
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Input: ⋊ g e ⋉ Output: ⋊ q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:ǫ ∶ +1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 I:ǫ:-1
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Input: ⋊ g e ⋉ Output: ⋊ dzI∼dz q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:ǫ ∶ +1 I:ǫ:-1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1 C:PI∼P:+1
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Input: ⋊ g e ⋉ Output: ⋊ dzI∼dz e q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:ǫ ∶ +1 I:ǫ:-1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 ⋉:⋉:+1 Σ ∶ Σ ∶ +1
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Input: ⋊ g e ⋉ Output: ⋊ dzI∼dz e ⋉ q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:ǫ ∶ +1 I:ǫ:-1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Input: ⋊ g e ⋉ Output: ⋊ dzI∼dz e ⋉ q0 start q1 q2 q3 q4 q5 q6
⋊:⋊:+1 C:ǫ ∶ +1 I:ǫ:-1 C:PI∼P:+1 A:ǫ:-1 C:CI∼C:+1 Σ ∶ Σ ∶ +1 ⋉:⋉:+1
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
be modeled with 2FSTS
▸ initial/final CV, CVC, CVCV ▸ non-local reduplication (Riggle, 2004) ▸ TETU effects (McCarthy and Prince, 1995) ▸ opacity (underapplication/overapplication) (McCarthy and
Prince, 1995; Raimy, 2000)
▸ internal reduplication (Broselow and McCarthy, 1983) ▸ and almost everything in the typology (Moravcsik, 1978; Rubino,
2005; Inkelas and Downing, 2015a,b; Samuels, 2010)
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(Graz) but it’s currently offline because of technical difficulties
database of 2FSTs
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
(Graz) but it’s currently offline because of technical difficulties
database of 2FSTs
morphemes) in the surveys can be modeled with FSTs.
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modeled with 59+ distinct 2FSTs
reduplicant are crosslinguistically common
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modeled with 59+ distinct 2FSTs
reduplicant are crosslinguistically common
specify that the reduplicant:
88 / 97
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modeled with 59+ distinct 2FSTs
reduplicant are crosslinguistically common
specify that the reduplicant:
▸ must have a short V 88 / 97
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modeled with 59+ distinct 2FSTs
reduplicant are crosslinguistically common
specify that the reduplicant:
▸ must have a short V ▸ must have a long V 88 / 97
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modeled with 59+ distinct 2FSTs
reduplicant are crosslinguistically common
specify that the reduplicant:
▸ must have a short V ▸ must have a long V ▸ can’t be a diphthong 88 / 97
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modeled with 59+ distinct 2FSTs
reduplicant are crosslinguistically common
specify that the reduplicant:
▸ must have a short V ▸ must have a long V ▸ can’t be a diphthong ▸ copies from the root 88 / 97
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
modeled with 59+ distinct 2FSTs
reduplicant are crosslinguistically common
specify that the reduplicant:
▸ must have a short V ▸ must have a long V ▸ can’t be a diphthong ▸ copies from the root ▸ copies from the prosodic word 88 / 97
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
modeled with 59+ distinct 2FSTs
reduplicant are crosslinguistically common
specify that the reduplicant:
▸ must have a short V ▸ must have a long V ▸ can’t be a diphthong ▸ copies from the root ▸ copies from the prosodic word
be done with their own 2FSTs with minor differences.
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specified number of times and c) place it at any specified location.
▸ They are mathematical translations of RED, not theories, 89 / 97
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specified number of times and c) place it at any specified location.
▸ They are mathematical translations of RED, not theories,
language (but they still do):
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specified number of times and c) place it at any specified location.
▸ They are mathematical translations of RED, not theories,
language (but they still do):
▸ triplication 89 / 97
Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
specified number of times and c) place it at any specified location.
▸ They are mathematical translations of RED, not theories,
language (but they still do):
▸ triplication ▸ quadruplication, e.g. Twi: /fe/ ‘fine’ →[fe∼fe∼fe∼fe] ‘very nicely’
(Moravcsik, 1978)
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specified number of times and c) place it at any specified location.
▸ They are mathematical translations of RED, not theories,
language (but they still do):
▸ triplication ▸ quadruplication, e.g. Twi: /fe/ ‘fine’ →[fe∼fe∼fe∼fe] ‘very nicely’
(Moravcsik, 1978)
▸ truncating the base (Hamilton-Kager conundrum), e.g.
Rihanna+RED → Ri∼Ri (Inkelas 2014: 139)
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→ sensitive to morpho-lexical and phonetic/perceptual systems
capture effects such as the following:
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
→ sensitive to morpho-lexical and phonetic/perceptual systems
capture effects such as the following:
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→ sensitive to morpho-lexical and phonetic/perceptual systems
capture effects such as the following:
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→ sensitive to morpho-lexical and phonetic/perceptual systems
capture effects such as the following:
▸ In Sye, a stem may have multiple suppletive allomorphs used in
different contexts, e.g. amol & omol ‘fall’
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Introduction FSTs in Phonology FSTs & Reduplication 2-w ay FSTs & Reduplication Reduplication typology Conclusion References
→ sensitive to morpho-lexical and phonetic/perceptual systems
capture effects such as the following:
▸ In Sye, a stem may have multiple suppletive allomorphs used in
different contexts, e.g. amol & omol ‘fall’
▸ Total reduplication can return a different allomorph instead of a
phonological copy, e.g. /cw-RED+omol/→[cw-amol∼omol] *[cw-omol∼omol] ‘they will fall all over’
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→ sensitive to morpho-lexical and phonetic/perceptual systems
capture effects such as the following:
▸ In Kanuri, total reduplication is blocked if it creates sequence of
identical syllables/feet
▸ /kan@mbu-RED/→ [kan@mbu∼kan@mbu] "language of the
Kanembu tribe"
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→ sensitive to morpho-lexical and phonetic/perceptual systems
capture effects such as the following:
▸ In Kanuri, total reduplication is blocked if it creates sequence of
identical syllables/feet
▸ /kan@mbu-RED/→ [kan@mbu∼kan@mbu] "language of the
Kanembu tribe" /karekare-RED/→ *[karekare∼karekare]"language of the Karekare tribe"
92 / 97
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93 / 97
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94 / 97
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95 / 97
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theoretically-significant reduplication pattern (and hopefully make it public and online soon)
95 / 97
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theoretically-significant reduplication pattern (and hopefully make it public and online soon)
95 / 97
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theoretically-significant reduplication pattern (and hopefully make it public and online soon)
95 / 97
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theoretically-significant reduplication pattern (and hopefully make it public and online soon)
structures (First Order logical transductions) in order to better understand/model opacity effects
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Beesley, K. and L. Karttunen (2003). Finite-state morphology: Xerox tools and techniques. CSLI Publications. Broselow, E. and J. McCarthy (1983). A theory of internal
Chandlee, J. (2014). Strictly Local Phonological Processes. Ph. D. thesis, University of Delaware, Newark, DE. Chandlee, J. and J. Heinz (2012, June). Bounded copying is subsequential: Implications for metathesis and reduplication. In Proceedings of the 12th Meeting of the ACL Special Interest Group
’12, Montreal, Canada, pp. 42–51. Association for Computational Linguistics. Engelfriet, J. and H. J. Hoogeboom (2001, April). MSO definable string transductions and two-way finite-state transducers. ACM
Hulden, M. (2009). Finite-state machine construction methods and algorithms for phonology and morphology. Ph. D. thesis, The University of Arizona, Tucson, AZ.
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