Recursion and Human Language 2010
DOI: 10.1515/9783110219258.147
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8. Recursion, infinity, and modeling

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Cited by 10 publications
(5 citation statements)
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“…A structure is hierarchical if it satisfies the definition of an undirected acyclic graph with a distinct root, also known as a rooted tree . Grammars that generate hierarchical structure may or may not include recursion (Fitch 2010, Per-fors et al 2010, Tiede & Stout 2010, Fitch & Friederici 2012, Martins 2012. For example, a hierarchical structure may have limited depth, as is the case in our initial observation 1b.…”
mentioning
confidence: 92%
“…A structure is hierarchical if it satisfies the definition of an undirected acyclic graph with a distinct root, also known as a rooted tree . Grammars that generate hierarchical structure may or may not include recursion (Fitch 2010, Per-fors et al 2010, Tiede & Stout 2010, Fitch & Friederici 2012, Martins 2012. For example, a hierarchical structure may have limited depth, as is the case in our initial observation 1b.…”
mentioning
confidence: 92%
“…For the first forty or fifty years since Chomsky wrote his famous work Syntactic Structures (1957), many linguists and behavioural scientists have, following Chomsky's lead, attempted to argue that language is indeed innate in its base (i.e., the Language Acquisition Device), and that it is a uniquely human ability (e.g., Chomsky, 1966Chomsky, , 1975Chomsky, , 2002Chomsky, , 2010Gallistel, 2007;Hocket, 1966;Pinker, 1994) partly thanks to new discoveries about humans' ability of recursion and discrete infinity (cf. Tiede & Stout, 2010). In recent years in particular, though, researchers have begun to question the language-innateness hypothesis (e.g., Evans, 2014;Croft & Cruse, 2004;Goldberg, 2006;Tomasello, 2003Tomasello, , 2005, presenting increasingly more evidence in favour of the claim that the language learning capability is not some separate function of the human brain and that the once clear-cut distinction between animal communication systems and human language abilities is arguably not so clear-cut after all.…”
Section: Grammar Teaching Provides More Insight Into the Workings Of The Human Mindmentioning
confidence: 99%
“…Meanings are not mathematical objects or functions in reality. Tiede and Stout (2010) go further in claiming that we are not committed to natural languages being discretely infinite just because recursion is a feature of our generative grammars (this is true for technical reasons as well, as recursion does not guarantee discrete/denumerable infinity). Discrete or denumerable infinity is assumed or a "modelling choice" on their view (and mine).…”
Section: Idealisation: Against C2mentioning
confidence: 99%