Titlebook: Network Society and Future Scenarios for a Collaborative Economy; Vasilis Kostakis,Michel Bauwens Book 2014 Palgrave Macmillan, a division

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燈泡

Beyond the End of History: Three Competing Value Modelsdifferent value models competing for dominance, which influence the way that the institutional recompositions will take place. One form is still dominant, but rapidly declining in importance; a second form is reaching dominance; and a third is emerging. This chapter discusses the decline of the firs

Indent

The P2P Infrastructures: Two Axes and Four Quadrantsssion-less interlinking of human cooperators and their technological aids. It has been assumed that such infrastructures are becoming the general conditions of work, life and society. In this context, this chapter introduces a four-scenario approach which attempts to simplify possible outcomes by us

胰臟

狂亂

Distributed Capitalism For Kostakis and Bauwens, ‘distributed capitalism’ matches distributed control over the infrastructure with a focus on capital accumulation. Under this technological regime, P2P infrastructures are designed in such a way as to allow the autonomy and participation of many players. Any Commons is a b

使迷惑

The Social Dynamics of the Mixed Model of Neo-feudal Cognitive Capitalismservation and documentation of the potentialities of such projects can arguably offer valuable lessons and chances for utilization. This chapter claims that Commons-based communities can benefit from capitalist platforms while struggling for their own rights as the real value creators and could pote

laparoscopy

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課程

Transition Proposals toward a Commons-Oriented Economy and Societyform people’s expectations, the economy, the infrastructures and the institutions in the vein of a Commons-oriented political economy. According to Kostakis and Bauwens, the latter is not a utopia or just a project for the future. Rather it is rooted in an already existing social and economic practi

LAVE

Vasilis Kostakis,Michel Bauwensn a bounded domain with a small hole that shrinks to an interior point. In this chapter we are going to see that the same method also works with other boundary value problems with linear boundary conditions, provided that we introduce a suitable integral representations of the solution. Instead, non