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1. Misspoken words affect the perception and retrieval of intended words

   https://doi.org/10.1080/23273798.2020.1802052  

   Karimi, Hossein; Diaz, Michele; Ferreira, Fernanda (February 2021, Language, Cognition and Neuroscience)

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2. Acoustic phonetic properties of p-words and g-words in Sora.

   Luke, Horo; Anderson, Gregory D.; Singha, Aman; Sonowal, Ria Borah; Gomango, Opino (May 2023, Proceedings of formal approaches to South Asian languages)

   A study of the acoustic properties of Sora encompassing simple and grammatically complex words. 

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3. Acoustic phonetic properties of p-words and g-words in Sora

   Horo, Luke; Anderson, Gregory_D_S; Singha, Aman_Kumar; Sonowal, Ria_Borah; Gomango, Opino (May 2023, University of Konstanz (F)ASAL)

   Details of a study mapping prosodic features onto grammatical words in Sora. 

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4. Acoustic phonetic properties of p-words and g-words in Sora

   Horo, Luje; Anderson, Gregory_D_S; Singha, Aman; Sonowal, Ria_Borah; Gomango, Opino (April 2023, University of Konstanz (F)ASAL)

   Prosodic properties of phonological and grammatical words in Soea 

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5. Promotion of Kreweras words

   https://doi.org/10.1007/s00029-021-00714-6  

   Hopkins, Sam; Rubey, Martin (February 2022, Selecta Mathematica)

   Abstract Kreweras words are words consisting of n $$\mathrm {A}$$ A ’s, n $$\mathrm {B}$$ B ’s, and n $$\mathrm {C}$$ C ’s in which every prefix has at least as many $$\mathrm {A}$$ A ’s as $$\mathrm {B}$$ B ’s and at least as many $$\mathrm {A}$$ A ’s as  $$\mathrm {C}$$ C ’s. Equivalently, a Kreweras word is a linear extension of the poset $$\mathsf{V}\times [n]$$ V × [ n ] . Kreweras words were introduced in 1965 by Kreweras, who gave a remarkable product formula for their enumeration. Subsequently they became a fundamental example in the theory of lattice walks in the quarter plane. We study Schützenberger’s promotion operator on the set of Kreweras words. In particular, we show that 3 n applications of promotion on a Kreweras word merely swaps the $$\mathrm {B}$$ B ’s and $$\mathrm {C}$$ C ’s. Doing so, we provide the first answer to a question of Stanley from 2009, asking for posets with ‘good’ behavior under promotion, other than the four families of shapes classified by Haiman in 1992. We also uncover a strikingly simple description of Kreweras words in terms of Kuperberg’s $$\mathfrak {sl}_3$$ sl 3 -webs, and Postnikov’s trip permutation associated with any plabic graph. In this description, Schützenberger’s promotion corresponds to rotation of the web. 

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