Morality, Mortality as a whole deals with certain aspects of ethical theory and with moral problems that arise primarily in contexts involving life‐and‐death decisions. The importance of the theoretical issues is not limited to their relevance to these decisions; however, they are, rather, issues at the heart of basic moral and political theory. This first volume comprises three parts. Part I, Death: From Bad to Worse, has with four chapters, and an appendix, discussing death and why it is bad for (...) the person who dies. Part II, Saving Lives: General Issues, has six chapters, and explores a cluster of moral problems that arise in saving lives. The general question raised is whether we should always, in aiding life, act so as to save the greater number of lives or to produce the greatest amount of good. Part III, Scarce Resources: Theoretical Issues, Specific Recommendations, and Organ Transplants, has five chapters, and deals with the problem of the acquisition and distribution of organs for transplantation. It allows us to apply the theoretical discussion of saving lives and relevant/irrelevant utilities presented in the previous parts. However, the discussion can be understood independently of the first two parts, and the conceptual issues and procedures on which it focuses are relevant to dealing with any scarce resource, including money and time, which are needed to use other plentiful resources. Although the book contains much theoretical and methodological argument, it is firmly grounded in practical ethical issues, and is illustrated throughout by examples. (shrink)

In his paper, “Should the Numbers Count?" John Taurek imagines that we are in a position such that we can either save a group of five people, or we can save one individual, David. We cannot save David and the five. This is because they each require a life-saving drug. However, David needs all of the drug if he is to survive, while the other five need only a fifth each.Typically, people have argued as if there was a choice to (...) be made: either numbers matter, in which case we should save the greater number, or numbers don't matter, but rather there is moral value in giving each person an equal chance of survival, and therefore we should toss a coin. My claim is that we do not have to make a choice in this way. Rather, numbers do matter, but it doesn't follow that we should always save the greater number. And likewise, there is moral value in giving each person an equal chance of survival, but it doesn't follow that we should always toss a coin. (shrink)

In the literature on the so-called numbers problem, some authors have recently argued that the individualist lottery (IL) avoids the flaws of the proportional lottery. This article first presents two recent defenses of the IL, and then argues that both are implausible if we focus, as we should, strictly on their non-consequentialist aspects. This conclusion holds even if we take account of the fact that the IL is arguably that solution to the numbers problem which best meets the marginal difference (...) criterion. The upshot is that non-consequentialists should toss a coin rather than spin a wheel in conflict cases (if and when they must do either). (shrink)

John Broome; V*—Fairness, Proceedings of the Aristotelian Society, Volume 91, Issue 1, 1 June 1991, Pages 87–102, https://doi.org/10.1093/aristotelian/91.1.87.

Faced with a choice between saving one stranger and saving a group of strangers, some people endorse weighted lotteries, which give a strictly greater chance of being saved to the group of strangers than the single stranger. In this paper I attempt to criticize this view. I first consider a particular version of the weighted lotteries, Frances Kamm's procedure of proportional chances, and point out two implausible implications of her proposal. Then, I consider weighted lotteries in general, and claim (1) (...) that the correct thing to distribute is not the chance of being saved but the good of being saved, (2) that assigning some chance to the single stranger is not the only way to give a positive (and equal) respect to the people concerned, and (3) that the weighted lottery appears to be deceptive since it would show the respect to the single stranger in a negligible way. (shrink)

John Broome; V*—Fairness, Proceedings of the Aristotelian Society, Volume 91, Issue 1, 1 June 1991, Pages 87–102, https://doi.org/10.1093/aristotelian/91.1.87.

In "What We Owe to Each Other", T. M. Scanlon argues that one should save the greater number when faced with the choice between saving one life and two or more different lives. It is, Scanlon claims, a virtue of this argument that it does not appeal to the claims of groups of individuals but only to the claims of individuals. I demonstrate that this argument for saving the greater number, indeed, depends, contrary to what Scanlon says, upon an appeal (...) to the claim of a group of individuals to be saved. (shrink)

In this article I explore a kind of tragic choice that has not received due attention, one in which you have to save only one of two persons but the probability of saving is not equal (and all other things are equal). Different proposals are assessed, taking as models proposals for a much more discussed tragic choice situation: saving different numbers of persons. I hold that cases in which (only) numbers are different are structurally similar to cases in which (only) (...) probabilities are different. After a brief defense of this claim, I conclude that some version of consequentialism seems more promising for offering a plausible solution to the probability case. (shrink)

The three most common responses to Taurek’s ‘numbers problem’ are saving the greater number, equal chance lotteries and weighted lotteries. Weighted lotteries have perhaps received the least support, having been criticized by Scanlon What We Owe to Each Other ( 1998 ) and Hirose ‘Fairness in Life and Death Cases’ ( 2007 ). This article considers these objections in turn, and argues that they do not succeed in refuting the fairness of a weighted lottery, which remains a potential solution to (...) cases of conflict. Moreover, it shows how these responses actually lead to a new argument for weighted lotteries, appealing to fairness and Pareto-optimality. (shrink)