Reclaiming public and digital spaces

Author(s):  
Sehrish Mushtaq ◽  
Fawad Baig
Keyword(s):  
2016 ◽  
Vol 47 (2) ◽  
pp. 157-177 ◽  
Author(s):  
Jessica McLean ◽  
Sophia Maalsen ◽  
Alana Grech

2018 ◽  
Vol 62 (4) ◽  
pp. 493-511 ◽  
Author(s):  
Eric Ping Hung Li ◽  
Ajnesh Prasad

Writing as an ideological act of resistance and recognition among members of the socially disenfranchised has been engaged with in myriad contested political and cultural terrains. Historically, for Palestinian refugees living under conditions of Israeli occupation, expressions of resistance and recognition were visually and textually inscribed through provocative displays of graffiti on the very separatist wall erected by their occupiers. More recently, however, these acts have been (re)articulated through various forms of social media. We capture this phenomenon as being one dimension of transmedia storytelling, and specifically as a consolidation of, what we are calling here, Wall 1.0 and Wall 2.0. We argue that this consolidation has engendered significant implications for how ideological acts of resistance and recognition among disempowered subjects ought to be conceptualized. Indeed, this consolidation marks a necessary move in the contest over place from geographically constrained physical spaces to spreadable and editable digital spaces. In terms of theoretical contribution, it has illuminated how discursive political claims are transitioning from a state of temporality and attributed ownership to a state of permanence and coproduction.


2018 ◽  
Vol 2018 (158) ◽  
pp. 99-110 ◽  
Author(s):  
Kathy L. Guthrie ◽  
Jason L. Meriwether

Filomat ◽  
2020 ◽  
Vol 34 (12) ◽  
pp. 4005-4014
Author(s):  
Ali Pakdaman ◽  
Mehdi Zakki

It is known that every digital covering map p:(E,k) ? (B,?) has the unique path lifting property. In this paper, we show that its inverse is true when the continuous surjective map p has no conciliator point. Also, we prove that a digital (k,?)-continuous surjection p:(E,k)? (B,?) is a digital covering map if and only if it is a local isomorphism, when all digital spaces are connected. Moreover, we find out a loop criterion for a digital covering map to be a radius n covering map.


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