The spaces of entire functions represented by Dirichlet series have been studied by Hussein and Kamthan and others. In the present paper we consider the space X of all entire functions defined by vector-valued Dirichlet series and study the properties of a sequence space which is defined using the type of an entire function represented by vectorvalued Dirichlet series. The main result concerns with obtaining the nature of the dual space of this sequence space and coefficient multipliers for some classes of vector-valued Dirichlet series.
The present paper is a reply to the article Perspektivy korpusové lingvistiky: deskripce, nebo explanace by František Štícha (2015) which is a critique of recent studies by Radek Čech (2014) and Jan Chromý (2014). It is shown that Štícha’s argumentation is based on an inaccurate reading of the two criticized studies. Also, Štícha’s conception of corpus linguistics as a discipline which aims to capture the morphological and syntactical norm of well-educated people is rather limited. This narrow-minded view seems to be another reason of Štícha’s misunderstanding of the criticized papers.
Práce shrnuje vybrané současné postoje ke studiu morálního usuzování. Studie uvádí určitá klíčová filosofická východiska morálního usuzování do souvislosti s některými psychologickými koncepcemi, a to tak, že kriticky polemizuje s filosofickými východisky (Kant, Mill, Bentham, Rawl, Arendtová aj.), která tyto psychologické studie výslovně tematicky či la- tentně předpokládají. Práce podporuje měření morálního usuzování a pokusy o vypracování metod, které se touto oblastí zabývají. Doporučuje domácí validizační studie současných často užívaných nástrojů na měření morálního usuzování, především Defining Issues Test a Moral Judgment Test., This paper summarizes selected current attitudes towards the study of moral reasoning. The study refers certain key philosophical bases of moral reasoning in connection/regard to psychological concepts. The authors critically challenge the philosophical background (Kant, Mill, Bentham, Rawls, Arendt, etc.) that is either specifically expressed or covertly assumed. The study argues for the measurement of moral reasoning and methodological approaches concerning this research area. The authors recommend conducting a validation study of frequently used methods for measuring moral reasoning, especially Defining Issues Test and the Moral Judgment Test., David Krámský, Marek Preiss., and Obsahuje bibliografii a bibliografické odkazy
The paper accounts for options of a useful application of modern logic to the discourse of normative disciplines. We map (selectively) a developement of interplay between logic on the one hand, and the normative discourse on the other hand in the 20th century. We find inspiration in theories explicating the notion of institutional (social) facts and appeal to a category of conative normative facts in order to successfully account for a structure of normative reasoning. It is suggested that an interiorization and acceptance of an imperative by its addressee creates a conative fact. Complex conative facts are construed as complex explicit attitudes. Logical relations among a variety of conative attitudes are taken as consequences of their different meaning. Moreover, we emphasize the importance of several praxeological principles for explaining reasoning based on norms and normative facts. and František Gahér
In this paper we give a short, elementary proof of a known result in tropical mathematics, by which the convexity of the column span of a zero-diagonal real matrix A is characterized by A being a Kleene star. We give applications to alcoved polytopes, using normal idempotent matrices (which form a subclass of Kleene stars). For a normal matrix we define a norm and show that this is the radius of a hyperplane section of its tropical span.
In this paper we consider the problem of finding upper bounds of certain matrix operators such as Hausdorff, Nörlund matrix, weighted mean and summability on sequence spaces $l_p(w)$ and Lorentz sequence spaces $d(w,p)$, which was recently considered in [9] and [10] and similarly to [14] by Josip Pecaric, Ivan Peric and Rajko Roki. Also, this study is an extension of some works by G. Bennett on $l_p$ spaces, see [1] and [2].