20,062 research outputs found

    Opioids, Addiction Treatment, and the Long Tail of Eugenics

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    Deviancy, Dependency, and Disability: The Forgotten History of Eugenics and Mass Incarceration

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    Three widely discussed explanations of the punitive carceral state are racism, harsh drug laws, and prosecutorial overreach. These three narratives, however, only partially explain how our correctional system expanded to its current overcrowded state. Neglected in our discussion of mass incarceration is our largely forgotten history of the long-term, wholesale institutionalization of the disabled. This form of mass detention, motivated by a continuing application of eugenics and persistent class-based discrimination, is an important part of our history of imprisonment, one that has shaped key contours of our current supersized correctional system. Only by fully exploring this forgotten narrative of long-term detention and isolation will policy makers be able to understand, diagnose, and solve the crisis of mass incarceration

    Retelling Orpheus: Orpheus in the Renaissance

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    This paper examines the importance of the Orpheus myth during the English Renaissance. The Orpheus myth was one of the most common mythic intertexts of the period due to the fact that we could see the very story of Orpheus as being imbedded within the idea of the Renaissance itself. The main ambition of the Renaissance humanist was to bring the literature of the ancients back to life via the means of education. In other words, they attempted to bring the dead back to life and Orpheus serves as an embodiment of this ambition due to his ability to bring inanimate objects to life and in his journey to the underworld to rescue Eurydice. We find many different aspects of the Orpheus myth dealt with in Renaissance writing, for example Orpheus as poet, Orpheus as lover and the death of Orpheus being some of the key focal points. This paper, however, will focus specifically on the role of Orpheus as Poet as, due to the Renaissance love for art, rhetoric and eloquence, this seems to be the most popular dimension of the Orpheus myth at that time. We will see how Renaissance writers reinterpret the story of Orpheus, as originally told by Ovid and Virgil, in the Metamorphoses and the Georgics respectively, to show Orpheus as not only as being an archetypal poet but in fact the very first poet whose art is not only responsible for the civilisation of man, but also for the creation of a “Golden Age” in Renaissance England

    Failure in welfare partnerships – a gender hypothesis: reflections on a serendipity pattern in Local Safeguarding Children Boards

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    This article examines the roles that occupational segregation and gender bias in the welfare professions play in persistent failures in inter-agency and inter-professional collaborations. Drawing on case study evidence from a Local Safeguarding Children Board in England, a ‘serendipity pattern’ of gender dominance is identified within professions affecting inter-professional collaborations such as those prevalent in Local Safeguarding Children Boards. As we assign this pattern ‘strategic interpretation’, we suggest that policy measures taken to augment the effectiveness of welfare partnerships have, so far, paid insufficient attention to the critical variable of gender, due to over-emphasis on the organisations, rather than the professions, involved. The article’s contribution to practice is unravelling the potential of this oversight to contribute to failure to establish a collaborative mind-set. Our contribution to theory is highlighting specific cultural barriers to inter-professional collaborations, unravelling the power differentials rooted in gender inequity in public sector workforces and challenging professional and organizational traditionalism. In doing so, we offer empirical evidence of the ‘gender hypothesis’ in welfare partnerships and indicate how future investigations might be pursued in this area

    Non-equilibrium physics of Rydberg lattices in the presence of noise and dissipative processes

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    We study the non-equilibrium dynamics of driven spin lattices in the presence of decoherence caused by either laser phase noise or strong decay. In the first case, we discriminate between correlated and uncorrelated noise and explore their effect on the mean density of Rydberg states and the full counting statistics (FCS). We find that while the mean density is almost identical in both cases, the FCS differ considerably. The main method employed is the Langevin equation (LE) but for the sake of efficiency in certain regimes, we use a Markovian master equation and Monte Carlo rate equations, respectively. In the second case, we consider dissipative systems with more general power-law interactions. We determine the phase diagram in the steady state and analyse its generation dynamics using Monte Carlo rate equations. In contrast to nearest-neighbour models, there is no transition to long-range-ordered phases for realistic interactions and resonant driving. Yet, for finite laser detunings, we show that Rydberg lattices can undergo a dissipative phase transition to a long-range-ordered antiferromagnetic (AF) phase. We identify the advantages of Monte Carlo rate equations over mean field (MF) predictions

    Environmental Policy and Capital Movements: The Role of Government Commitment

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    This paper explores the relationship between environmental protection and international capital movements, when tax policy is endogenous (through voting). A two-period general equilibrium model of a small open economy is specified to compare the effects of two different constitutions (commitment or no commitment in tax policy), as well as income inequality. Under the commitment regime, the equilibrium is characterised by a lower labour tax, higher environmental tax and less capital moving abroad than in the no-commitment equilibrium. Furthermore, given the degree of commitment, more equal societies are characterised by tougher environmental policy and less capital moving abroad.Environmental policy, international capital movements, time consistency, inequality, political economy, human capital

    Impact of global structure on diffusive exploration of organelle networks

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    We investigate diffusive search on planar networks, motivated by tubular organelle networks in cell biology that contain molecules searching for reaction partners and binding sites. Exact calculation of the diffusive mean first-passage time on a spatial network is used to characterize the typical search time as a function of network connectivity. We find that global structural properties --- the total edge length and number of loops --- are sufficient to largely determine network exploration times for a variety of both synthetic planar networks and organelle morphologies extracted from living cells. For synthetic networks on a lattice, we predict the search time dependence on these global structural parameters by connecting with percolation theory, providing a bridge from irregular real-world networks to a simpler physical model. The dependence of search time on global network structural properties suggests that network architecture can be designed for efficient search without controlling the precise arrangement of connections. Specifically, increasing the number of loops substantially decreases search times, pointing to a potential physical mechanism for regulating reaction rates within organelle network structures.Comment: 13 pages, 4 figures. Accepted for publication in Scientific Report

    Viscous Withdrawal of Miscible Liquid Layers

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    In viscous withdrawal, a converging flow imposed in an upper layer of viscous liquid entrains liquid from a lower, stably stratified layer. Using the idea that a thin tendril is entrained by a local straining flow, we propose a scaling law for the volume flux of liquid entrained from miscible liquid layers. A long-wavelength model including only local information about the withdrawal flow is degenerate, with multiple tendril solutions for one withdrawal condition. Including information about the global geometry of the withdrawal flow removes the degeneracy while introducing only a logarithmic dependence on the global flow parameters into the scaling law.Comment: 4 pages, 4 figure
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