Douglas Ehring

This thesis addresses the problem of causal asymmetry. This problem may be characterized as follows: what is the relation R such that if an event c causes an event e c bears relation R to e but e does not bear relation R to e. The traditional Humean account of causal asymmetry is that "R" may be replaced by "temporally prior." Difficulties with this account based on consideration of cases of simultaneous causation and backward causation have given rise to non-Humean accounts of causal asymmetry. This dissertation analyzes some of these difficulties along with various non-Humean approaches. I offer a new theory of causal asymmetry which does not depend upon the temporal priority of causes to their effects and which differs from any of the other theories available. ;In chapter one the problem of causal asymmetry is clarified. This problem is distinguished from related issues. At the same time, I articulate the various philosophical considerations which bear on the scope and importance of this problem. I also state what I take to be the conditions an adequate account of causal asymmetry must satisfy. In the second chapter I discuss the classical Humean analysis of causal priority in terms of temporal priority. It is argued that arguments which have been put forward to show that backwards causation is logically impossible are unconvincing and that there are cases of simultaneous causation. In the third chapter the manipulability theory of causation is treated. Various formulations of this theory, from the most anthropomorphic to the least anthropomorphic are treated as they bear on the problem of causal asymmetry. Manipulability theory is found to be inadequate. ;In chapter four counterfactual theories of causation are considered. A number of counterexamples to these theories are presented and developed. In chapter five, two views which are grouped under "regularity theory" are analyzed and criticized: those of Bromberger and Berofsky. Mackie's earlier and later accounts of causal asymmetry along with Sanford's view are discussed in chapter six. In chapter seven, Erik Brown's recent view is considered alongside "transference theory." In the final chapter I develop a new theory of causal priority which utilizes the "circumstantial" character of the causal relation in accounting for causal asymmetry

Parfit has argued for the revolutionary thesis that personal identity does not matter in ordinary survival, only the R-relation does. “Reconciliationists,” such as Lewis, have tried to stop this revolution, arguing that both personal identity and the R-relation matter. The disagreement has been between those who hold that only the R-relation matters and those who hold that, in addition, personal identity matters. But there is a third option. I argue that Parfit is right that personal identity does not matter but he is wrong that the R-relation matters, and the reconciliationists are wrong to think both matter since neither does

Various philosophical accounts of function attributions have taken the following form:fis a function of a structureXin a systemSif and only ifXdoesfinSandfcausally contributes toG. While sharing this form, these accounts disagree over how “G” is to be specified. Specifications of “G” range from the fairly determinate to the less determinate. Although much of the debate over functions has been concerned with the proper characterization of “G”, it has become apparent that theories which fit this schema are subject to now-standard counterexamples in whichfdoes in fact causally contribute to the realization ofG, butffails to be a function ofXin thatf's contribution is accidental in nature. Consider, for example, goal-state theory according to whichfis a function ofXinSjust in casefcontributes to the realization of some goal ofS. Imagine that Jones has a silver dollar in his shirt pocket which deflects a bullet meant for his chest. Assuming that the coin is in Jones's pocket for reasons unrelated to his goal of continued existence, although the coin contributes to this goal, it does not have the function of “bullet deflector” since its contribution is merely accidental. We can easily generate similar counter-examples for other theories which fit this schema but differ in how “G” is specified. I will call this the problem of “accidentalG-generating effects”. Counterexamples of this type have put pressure on theorists to modify this schema or at least to add additional conditions in order to rule out “accidental functions”. In this paper I will first examine various modifications which have been suggested for avoiding this type of counterexample, and then develop a new approach to the question of “accidental functions”.