A Study on the Effects of Adolescent Social Relations on Multicultural Receptivity Using the Potential Growth Model : Based on Perspective of Multicultural Social Justice Counseling

2021 ◽  
Vol 10 (4) ◽  
pp. 81-105
Author(s):  
Jae Hoon Kim ◽  
◽  
Beomjin Seok
1986 ◽  
Vol 1 (2) ◽  
pp. 195-206 ◽  
Author(s):  
Hitoshi Kawamoto ◽  
Takashi Saito ◽  
Keizi Kiritani

2018 ◽  
Vol 25 (1) ◽  
pp. 186
Author(s):  
Myles Carroll

This article considers the role played by discourses of nature in structuring the cultural politics of anti-GMO activism. It argues that such discourses have been successful rhetorical tools for activists because they mobilize widely resonant nature-culture dualisms that separate the natural and human worlds. However, these discourses hold dubious political implications. In valorizing the natural as a source of essential truth, natural purity discourses fail to challenge how naturalizations have been used to legitimize sexist, racist and colonial systems of injustice and oppression. Rather, they revitalize the discursive purchase of appeals to nature as a justification for the status quo, indirectly reinforcing existing power relations. Moreover, these discourses fail to challenge the critical though contingent reality of GMOs' location within the wider framework of neoliberal social relations. Fortunately, appeals to natural purity have not been the only effective strategy for opposing GMOs. Activist campaigns that directly target the political economic implications of GMOs within the context of neoliberalism have also had successes without resorting to appeals to the purity of nature. The successes of these campaigns suggest that while nature-culture dualisms remain politically effective normative groundings, concerns over equity, farmers' rights, and democracy retain potential as ideological terrains in the struggle for social justice.


2010 ◽  
Vol 149 (2) ◽  
pp. 351-372
Author(s):  
WOUTER KAGER ◽  
LIONEL LEVINE

AbstractInternal diffusion-limited aggregation is a growth model based on random walk in ℤd. We study how the shape of the aggregate depends on the law of the underlying walk, focusing on a family of walks in ℤ2 for which the limiting shape is a diamond. Certain of these walks—those with a directional bias toward the origin—have at most logarithmic fluctuations around the limiting shape. This contrasts with the simple random walk, where the limiting shape is a disk and the best known bound on the fluctuations, due to Lawler, is a power law. Our walks enjoy a uniform layering property which simplifies many of the proofs.


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