Negotiating faith on the Coventry Road: British-Muslim youth identities in the ‘third space’

This article, which arises from three years of ethnographic fieldwork, explores the negotiation of faith, place and social identity amongst British-Muslim youth in one inner-city community in Birmingham, UK. Narratives drawn from fieldwork are brought into a critical dialogue with theoretical discourse about the nature of culture, the built urban environment, youth identities and contextualised religious discourse within the British-Muslim community. The article suggests that a dynamic definition of culture as an open and ongoing process of meaning-making and the utilisation of ‘third space’ thinking are needed to adequately explore the multifaceted contextual religious discourse of British-Muslim youth. The article seeks to answer a key question: how do urban British-Muslim youth negotiate faith and meaning in a society that increasingly questions their presence and what might their experience have to teach wider society about the impact that contemporary urbanism has on the articulation of personal, political and religious identity?     

Orienting numbers in mental space: Horizontal organization trumps vertical

While research on the spatial representation of number has provided substantial evidence for a horizontally oriented mental number line, recent studies suggest vertical organization as well. Directly comparing the relative strength of horizontal and vertical organization, however, we found no evidence of spontaneous vertical orientation (upward or downward), and horizontal trumped vertical when pitted against each other (Experiment 1). Only when numbers were conceptualized as magnitudes (as opposed to nonmagnitude ordinal sequences) did reliable vertical organization emerge, with upward orientation preferred (Experiment 2). Altogether, these findings suggest that horizontal representations predominate, and that vertical representations, when elicited, may be relatively inflexible. Implications for spatial organization beyond number, and its ontogenetic basis, are discussed.     

On Dynamic Topological and Metric Logics

We investigate computational properties of propositional logics for dynamical systems. First, we consider logics for dynamic topological systems (W.f), fi, where W is a topological space and f a homeomorphism on W. The logics come with ‘modal’ operators interpreted by the topological closure and interior, and temporal operators interpreted along the orbits {w, f(w), f² (w), ˙˙˙} of points w ε W. We show that for various classes of topological spaces the resulting logics are not recursively enumerable (and so not recursively axiomatisable). This gives a ‘negative’ solution to a conjecture of Kremer and Mints. Second, we consider logics for dynamical systems (W, f), where W is a metric space and f and isometric function. The operators for topological interior/closure are replaced by distance operators of the form ‘everywhere/somewhere in the ball of radius a, ‘for a ε Q ⁺. In contrast to the topological case, the resulting logic turns out to be decidable, but not in time bounded by any elementary function.