Mobile health (mHealth) apps for self-monitoring increasingly gain relevance for public health. As a mobile technology, they promote individual participation in health monitoring with the aim of disease prevention and the mitigation of health risks. In this paper, I argue that users of mHealth apps must engage in value trade-offs concerning their fundamental dimensions of well-being when using mobile health apps for the self-monitoring of health parameters. I particularly focus on trade-offs regarding the user’s self-determination as well as their capacity (...) to form personal attachments. Depending on the user’s level of advantage or disadvantage, value trade-offs can pose a threat to the users’ sufficient fulfillment of the dimensions of well-being. As such, value trade-offs can entrench existing structural injustices and prevent disadvantaged users to benefit from this technology. I argue that value trade-offs are, to some, a type of injustice that can drive disadvantaged users away from a sufficiency threshold of well-being, risk users to fall below the threshold, or have an accumulative effect on different dimensions of the user’s well-being. (shrink)

Various explanations are offered to explain why employees increasingly work longer hours: the combined effects of technology and globalization; people are caught up in consumerism; and the "ideal worker norm," when professionals expect themselves and others to work longer hours. In this article, we propose that the processes of employer recruitment and selection, employee self-selection, cultural socialization, and reward systems help create extended work hours cultures (EWHC) that reinforce these trends. Moreover, we argue that EWHC organizations are becoming more prevalent (...) and that organizations in which long hours have become the norm may recruit for and reinforce workaholic tendencies. Next, we offer spiritual leadership as a paradigm for organizational transformation and recovery from the negative aspects of EWHC to enhance employee wellbeing and corporate social responsibility without sacrificing profitability, revenue growth, and other indicators of financial performance. Finally, we will offer suggestions for future theory, research, and practice. (shrink)

In three volumes, a distinguished group of scholars from a variety of disciplines in the natural and social sciences, the humanities and the arts contribute essays in honor of Robert S. Cohen, on the occasion of his 70th birthday. The range of the essays, as well as their originality, and their critical and historical depth, pay tribute to the extraordinary scope of Professor Cohen's intellectual interests, as a scientist-philosopher and a humanist, and also to his engagement in the (...) world of social and political practice. In Science, Politics and Social Practice, (Volume II of Essays in Honor of Robert S. Cohen), an international group of scholars -- philosophers, sociologists, historians, and political scientists -- discuss issues at the cutting edge of contemporary social and political thought, and its bearing on science. Several essays discuss the relations of Marxism to science, and specifically, to the philosophies of science of Carnap and Popper, as well as Soviet Marxism, and the effects of Stalinism on Soviet science. There are also essays on the philosophy and methodology of the social sciences, on questions of method and aim in historical narrative, on the issue of cultural relativism, and more. (shrink)

This volume takes the first step toward building the necessary local bridges.

Proceedings of the Boston Colloquium for the Philosophy of Science 1969/1972.

It is shown that quantum mechanics cannot be formulated as a stochastic theory involving a probability distribution function of position and momentum. This is done by showing that the most general distribution function which yields the proper quantum mechanical marginal distributions cannot consistently be used to predict the expectations of observables if phase space integration is used. Implications relating to the possibility of establishing a "hidden" variable theory of quantum mechanics are discussed.

The Wigner distribution has proven to be a useful tool in many quantum problems requiring a joint distribution of position and momentum. In the present paper we develop a joint distribution for spin components within the spirit of the Wigner distribution. This distribution provides an insight into the quantum theory of measurement. We also discuss how one may write joint distributions for two arbitrary noncommuting operators.

We show that the quantum mechanical rules for manipulating probabilities follow naturally from standard probability theory. We do this by generalizing a result of Khinchin regarding characteristic functions. From standard probability theory we obtain the methods usually associated with quantum theory; that is, the operator method, eigenvalues, the Born rule, and the fact that only the eigenvalues of the operator have nonzero probability. We discuss the general question as to why quantum mechanics seemingly necessitates different methods than standard probability theory (...) and argue that the quantum mechanical method is much richer in its ability to generate a wide variety of probability distributions which are inaccessibe by way of standard probability theory. (shrink)

The general question of defining the expectation value of an operator for a fixed value of another noncommuting observable is considered and explicit expressions are derived. Due to the noncommutivity of operators a unique definition is not possible, and we consider different possible expressions. Special cases which have previously been considered in the literature are shown to be derivable from the methods presented.

A criterion is given for characterizing quantum mechanical joint distributions that have the same covariance of position and momentum.

Some wave functions separate into two or more distinct regions in phase space. Each region is characterized by a trajectory and a spread about that trajectory. The trajectory is the quantum mechanical current. We show that these regions correspond to parts of the wave function and that these parts are generally nonorthogonal.