***This paper is published along with Professor Amy Coplan's commentary, "Response to "Empathy, Timeliness, and Virtuous Hearing."" *** This paper aims to demonstrate how the notion of timeliness enriches our understanding of empathy and its associated virtuous hearing as discussed in liberatory virtue epistemology. I begin by showing how timeliness is relevant to empathy. Next, I apply this insight to the idea of virtuous hearing, in which empathy plays a significant role. I thus broaden the liberatory-epistemological conception of virtuous hearing (...) as a corrective to timing-related injustice. Finally, I connect virtuous hearing with the ancient Greek concept of kairos, clarifying the conditions under which virtuous hearers must be sensitive to another’s opportune timing to testify. (shrink)

In one sense of the term, empathy refers to the act of sharing in another person’s experience of and perspective on the world. According to simulation accounts of empathy, we achieve this by replicating the other’s mind in our imagination. We explore a form of empathy, empathic perspective-taking, that is not adequately captured by existing simulationist approaches. We begin by pointing out that we often achieve empathy (or share in another’s perspective) by listening to the other person. This form of (...) empathy, which we call “empathy through listening”, involves four distinctive features: (i) the actual sharing of a perspective; (ii) dynamical unfolding; (iii) collaboration; and (iv) mutual transformation. Next, we consider the individual basis of empathy through listening. We argue that it requires an attitude of “receptivity” and elaborate on this elusive concept in terms of “epistemic respect”. Finally, we consider whether this form of empathy can be adequately explained within the simulationist framework. We argue that simulationist approaches must be complemented by a receptivity-based conception of empathy—that is, a conception that envisions empathy not so much as an individual imaginative enterprise, but rather as a collaborative practice of engaging with the other while paying her due epistemic respect. (shrink)

There have recently been novel applications of medical systematic review guidelines to economic policy interventions which contain controversial methodological assumptions that require further scrutiny. A landmark 2017 Cochrane review of unconditional cash transfer (UCT) studies, based on the Grading of Recommendations Assessment, Development and Evaluation (GRADE), exemplifies both the possibilities and limitations of applying medical systematic review guidelines to UCT and universal basic income (UBI) studies. Recognizing the need to upgrade GRADE to incorporate the differences between medical and policy interventions, (...) the GRADE Public Health Project Group (PHPG) was convened to enumerate and address these methodological challenges. However, in light of our analysis of additional methodological challenges that arise for UCT and UBI studies, we argue that the adaptation of medical systematic review guidelines to economic methodology is far from straightforward and is in fact more challenging than claimed by the PHPG. (shrink)

In this paper, a number of traditional models related to the percolation theory has been considered by means of new computational methodology that does not use Cantor’s ideas and describes infinite and infinitesimal numbers in accordance with the principle ‘The part is less than the whole’. It gives a possibility to work with finite, infinite, and infinitesimal quantities numerically by using a new kind of a compute - the Infinity Computer – introduced recently in [18]. The new approach does not (...) contradict Cantor. In contrast, it can be viewed as an evolution of his deep ideas regarding the existence of different infinite numbers in a more applied way. Site percolation and gradient percolation have been studied by applying the new computational tools. It has been established that in an infinite system the phase transition point is not really a point as with respect of traditional approach. In light of new arithmetic it appears as a critical interval, rather than a critical point. Depending on “microscope” we use this interval could be regarded as finite, infinite and infinitesimal short interval. Using new approach we observed that in vicinity of percolation threshold we have many different infinite clusters instead of one infinite cluster that appears in traditional consideration. (shrink)