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. , Grosse-Erdmann , K.-G. , Nestoridis , V. , Papadimitropoulos , C. 2008 Abstract theory of universal series and applications Proc. Lond. Math. Soc. 96 417 – 463 10.1112/plms/pdm043 . [4

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. Universals of lexical simplification. Language Learning Vol. 28. 399–416. Levenston E.A. Universals of lexical simplification Language Learning

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–15. Menendez-Benito , Paula. 2005 . The grammar of choice. Doctoral dissertation . University of Massachusetts, Amherst. Nakanishi , Kimiko. 2017 . Free choice wh-demo in Japanese: Universality, vagueness, and iterativity . Workshop on Distributivity

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57 547 579 Brown, D. E. (1991): Human Universals . Philadelphia: Temple University Press. Human

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. 2014 a. From A-quantification to D-quantification: Universal quantifiers in the sentence and in the noun phrase . In É. Kiss (2014a, 83 – 121 ). Bende-Farkas , Ágnes

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) (hereafter referred to as RFC) found a universal distribution for one such relative measure of the number of citations each paper received. The universality found by RFC was demonstrated across a wide range of scientific disciplines using the commercial

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geometry , 2000 . http://geocalc.clas.asu.edu/html/UAFCG.html [3] Juhász , M. , Juhász , L. , A universal linear algebraic model for

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89 149 209 Andréka, H., Gregely, T. and Németi, I. , On universal algebraic constructions of logics, Studia Logica , 36 (1977), no

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The Roots of Universal Design for Learning (UDL) In architecture, universal design (UD) is “ the design of products, environments, and communication to be usable by all people, to the greatest extent possible, without

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Abstract  

A new methodology leading to the construction of a universal connection for Frchet principal bundles is proposed in this paper. The classical theory, applied successfully so far for finite dimensional and Banach modelled bundles, collapses within the framework of Frchet manifolds. However, based on the replacement of the space of continuous linear mappings by an appropriate topological vector space, we endow the bundle J 1 P of 1-jets of the sections of a Frchet principal bundle P with a connection form by means of which we may “reproduce” every connection of P.

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