let c be a field of subsets of a set i. also, let     1 i i be a non-decreasing positivesequence of real numbers such that 1, 1 0 1   i  and    11 i i . in this paper we prove thatbv of all the games of -bounded variation on c is a non-separable and norm dual banach space of thespace of simple games on c . we use this fact to establish the existence of a linear mapping t from...

Botswana’s new national climate-adaptation plan framework acknowledges the fundamental challenges climate change is posing to household resilience. While aims be gender-responsive, there limited empirical data on current gender dynamics around household-level climate-adaptive priorities and practices. This study understand gendered variations of how people resilience in both rural a periurban a...

In this paper we examine the role of code (software) in the spatial formation of collective life. Taking the view that human life and coded technology are folded into one another, we theorise space as ontogenesis. Space, we posit, is constantly being bought into being through a process of transduction – the constant making anew of a domain in reiterative and transformative practices as an incom...

introduction: satisfaction of the students as educational institutions’ customers plays a major role in the performance and activities of the university. the aim of this study was to evaluate the degree of satisfaction of pharmacy students and their educational status in kermanshah university of medical sciences in the year 2014. methods: 48 pharmacy students at 9th to 11th semesters participat...

BACKGROUND Field of study may influence the timing of transitions to the labor market, marriage, and parenthood among college graduates. Research to date has yet to study how field of study is associated with the interweaving of these transitions in the USA. OBJECTIVE The current study examines gendered influences of college field of study on transitions to a series of adult roles, including ...

In this paper, we have generalized the definition of vector space by considering the group as a canonical $m$-ary hypergroup, the field as a krasner $(m,n)$-hyperfield and considering the multiplication structure of a vector by a scalar as hyperstructure. Also we will be consider a normed $m$-ary hypervector space and introduce the concept of convergence of sequence on $m$-ary hypernormed space...