The particularity of the universal: critical reflections on Bourdieu’s theory of symbolic power and the state

A critical review of Bourdieu’s theory of the state is developed here against the backdrop of both his wider theoretical project and empirical studies. Elaborating the concepts of symbolic capital, symbolic violence, and symbolic domination, the centrality that Bourdieu accords to symbolic forms is compared to benchmark Weberian accounts that start with the state monopoly of violence. Reviewing also some of the burgeoning secondary literature discussing his theory of the state, Bourdieu’s writings, which encompass various antinomies, are shown to vacillate between two distinct perspectives—a strong and a weak theory of the state. His rejection of the “physicalist” approaches of Marx, Elias, and Tilly is elaborated and subject to a counter-critique, particularly in relation to the notion of symbolic “violence.” Bourdieu’s account of the state is shown to be as much a political as theoretical intervention. His antagonism towards Marxist accounts in particular is shown to be rooted in a pragmatic interest in the role of the “left hand of the state” in progressive reform; and this perspective is traced back to the twin influences of Durkheim and Hegel, French republicanism, and in particular the potential of the state to express a universal interest. At the same time, compared with sophisticated Marxist and Weberian accounts and the work of Norbert Elias and Gramsci, Bourdieu’s theory is shown to be severely lacking in the way that he deals with violence and coercion. His “expanded materialism,” particularly with the “strong theory,” bends the stick too far and overplays the symbolic basis of consent. Nevertheless, Bourdieu’s insights with regard to the pervasive influences of state practices of classification, taxonomy, delegation, and naming are shown to have real utility with regard to focused empirical investigations of the state in modern societies.     

On some probability distributions associated with random walks

The probability distribution of the total number of games to ruin in a gambler's ruin random walk with initial position n, the probability distribution of the total size of an epidemic starting with n cases and the probability distribution of the number of customers served during a busy period M/M/1 when the service starts with n waiting customers are identical. All these can be easily obtained by using Lagrangian expansions instead of long combinatorial methods. The binomial, trinomial, quadrinomial and polynomial random walks of a particle have been considered with an absorbing barrier at 0 when the particle starts its walks from a point n, and the pgfs. and the probability distributions of the total number of jumps (trials) before absorption at 0 have been obtained. The values for the mean and variance of such walks have also been given.     

Facilitating the Transition from Student to Social Worker: Challenges of the Younger Student

Abstract

The transition from student to social worker is a process which social work educators cannot control but can facilitate. Through classroom and field instruction faculty assumer responsibility of preparing students' professional knowledge, skills, and values; however, our responsibilities should extend beyond curriculum delivery. Drawing on Schlossberg's (1984) model of transitions, this article discusses two primary factors which affect the younger student in transition—developmental needs and the external environment—and strategies for assisting in the transition through intervention in academic advising and teaching roles.     

The behavior of estimated measures of association in small and moderate sample sizes for 2×3 tables

We consider the distributions of Goodman and Kruskal's G, Kendall's tau-b, and correlation coefficients rho and rho-s for sample sizes 10‘10’40 from 2×3 tables. The results are compared with asymptotic theory. It is found that the convergence of G to its asymptotic normal distribution is much slower than the convergence of the other measures to theirs, and that G is more likely to be significantly biased. However, the variances and biases of all four measures come close to their asymptotic values for quite moderate sample sizes.     

The pitman nearness criterion and its determination

A general method for determining Pitman Nearness is given In the case of univariate estimators. This method is then applied to some estimation problems. The concept of Pitman Nearness is also generalized to the multivariate case. The James-Stein estimators are used to illustrate the multivariate comparison.     

Chain ratio type estimator for ratio of two population m3ans using auxiliary characters

In this paper we have proposed chain ratio type estimators for ratio of two population means using two auxiliary characters. The expressions for bias and mean square error of these estimators have been derived. A comparison of the proposed estimator with that of double sampling estimator has been made in terms of mean square error. An emperical study has also been made.     

On the total sojourn time of particles in semi-markov compartmental system with branching particles

We consider a semi-Markov compartroental system with branching particles, Me study the total sojourn time of all the particles and obtain the asymptotic behaviour of its mean. We also discuss some special systems.