Abstract
This paper presents a theory of the structure and information of sentenes, which consists of three fundamental relations: the ordered entry of words into the making of a sentence; inequalities of likelihood of occurrence of a particular nth entering word in a sentence in respect to the choices of words entering immediately before the nth; and the reduction in shape of certain words which have, upon their entry into a particular sentence, exceptionally high likelihood of occurrence, i.e. low amount of information. The first two relations determine the structure of a base subset of sentences which have a transparent grammatical structure, and contain little or no grammatical restrictions, and carry all the substantive information carried in any sentence of the language. The last relation is in general optional, and does not materially change the information in a sentence. It introduces a secondary grammatical complexity into sentences, and introduces restrictions, subsets, and grammatical rules into the language. From the base sentences all the remaining sentences of the language can be obtained by a direct application of the stated set of reductions, in a manner suitable to the constructing and, with certain short-cuts, to analyzing of sentences.1
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References
See Kazimierz Ajdukiewicz, ‘Die syntaktische Konnexität’, Studia Philosophica 1, 1–27 (Syntactic Connexion, pp. 207–231, in Storrs McCall (ed.), Polish logic 1920–1939, Oxford 1967); Joachim Lambek, ‘The mathematics of Sentence Structure’, American Mathematical Monthly 65 (1958), 154–170; Henry Hiż, ‘Grammar Logicism’, The Monist 51 (1967), 110–127; ‘Computable and Uncomputable Elements of Syntax’, Logic, Methodology and Philosophy of Science 111, ed. by B. van Rootselaar and J. F. Staal (Amsterdam 1968), pp. 239–254.
See Kazimierz Ajdukiewicz, ‘Die syntaktische Konnexität’, Studia Philosophica 1, 1–27 (Syntactic Connexion, pp. 207–231, in Storrs McCall (ed.), Polish logic 1920–1939, Oxford 1967); Joachim Lambek, ‘The mathematics of Sentence Structure’, American Mathematical Monthly 65 (1958), 154–170; Henry Hiż, ‘Grammar Logicism’, The Monist 51 (1967), 110–127; ‘Computable and Uncomputable Elements of Syntax’, Logic, Methodology and Philosophy of Science 111, ed. by B. van Rootselaar and J. F. Staal (Amsterdam 1968), pp. 239–254.
See Kazimierz Ajdukiewicz, ‘Die syntaktische Konnexität’, Studia Philosophica 1, 1–27 (Syntactic Connexion, pp. 207–231, in Storrs McCall (ed.), Polish logic 1920–1939, Oxford 1967); Joachim Lambek, ‘The mathematics of Sentence Structure’, American Mathematical Monthly 65 (1958), 154–170; Henry Hiż, ‘Grammar Logicism’, The Monist 51 (1967), 110–127; ‘Computable and Uncomputable Elements of Syntax’, Logic, Methodology and Philosophy of Science 111, ed. by B. van Rootselaar and J. F. Staal (Amsterdam 1968), pp. 239–254.
See Kazimierz Ajdukiewicz, ‘Die syntaktische Konnexität’, Studia Philosophica 1, 1–27 (Syntactic Connexion, pp. 207–231, in Storrs McCall (ed.), Polish logic 1920–1939, Oxford 1967); Joachim Lambek, ‘The mathematics of Sentence Structure’, American Mathematical Monthly 65 (1958), 154–170; Henry Hiż, ‘Grammar Logicism’, The Monist 51 (1967), 110–127; ‘Computable and Uncomputable Elements of Syntax’, Logic, Methodology and Philosophy of Science 111, ed. by B. van Rootselaar and J. F. Staal (Amsterdam 1968), pp. 239–254.
Zellig Harris, Notes du cours de sytaxe, ed. By Maurice Gross (Paris 1976); and Grammar of English on Mathematical Principles, Wiley, New York, 1981. These volumes contain data needed to support the present theory as a grammatical analysis.
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© 1981 D. Reidel Publishing Company, Dordrecht, Holland
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Harris, Z.S. (1981). A Theory of Language Structure. In: Hiż, H. (eds) Papers on Syntax. Synthese Language Library, vol 14. Springer, Dordrecht. https://doi.org/10.1007/978-94-009-8467-7_13
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DOI: https://doi.org/10.1007/978-94-009-8467-7_13
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