One of the most common and frustrating experiences for philosophy instructors is teaching students who have not read the assigned text prior to coming to class. This chapter proposes three specific strategies, supported by the literature on student learning, that encourages and enables students to read and understand assigned texts. Each strategy activates students’ prior knowledge, sets a purpose to read and uses novelty to engage students’ attention. Evidence from experience with these strategies is provided to further support their effectiveness. The chapter concludes with examples of how strategies can be presented to students and templates that instructors can use to create their own strategies for use in any class or assigned text.

Although philosophy courses are not known for hands-on learning activities in which students use, manipulate, or touch objects with their hands, there are simple hands-on activities that teachers can use to liven up their classrooms and foster active learning. In this paper I describe four activities I developed to attempt to improve student learning: GoldiLocke and the Three Buckets, The Argument From Disagreement Box, The Trolley Problem Reenactment, and The Lego Man of Theseus. I argue that such activities are effective for two main reasons: (1) they are fun; and (2) they involve embodied learning. Finally, I offer some advice for developing hands-on learning activities for philosophy courses and share some of the ideas generated by session participants when I presented this material at the American Association of Philosophy Teachers (AAPT) Twentieth Biennial Workshop/Conference.

What might be called the “common approach” to teaching incorporates traditional retrieval exercises, such as tests and quizzes, as tools for evaluating retention. Given our course goals, many educators would recognize that the emphasis on retention is problematic. In addition to understanding information in the short-term, long-term understanding is also desirable. In this paper, I advocate for a new use of quizzes in philosophy courses that is intentionally designed to enhance long-term understanding of course material as well as to develop skills that are applicable outside academic settings. These skills include learning to confront problems that do not have obvious solutions and revise beliefs in light of new information. I will specifically consider three iterations involved in developing this method.

For the last several years I have made the daily newspaper the pedagogical center piece of my philosophy seminar. This essay begins by describing the variations, themes, and logistics of this approach. The essay then offers several arguments in support of the value of this approach. The first argument references measurable indicators of success. A second argument contends that by “going live” with philosophical concepts, the newspaper-centered approach is uniquely well-positioned to motivate and excite the philosophy student. A third argument claims that the newspaper-centered approach is well-positioned to construct an individualized bridge between the student and the world of philosophy.

PARC is an "appended numeral" system of natural deduction that I learned as an undergraduate and have taught for many years. Despite its considerable pedagogical strengths, PARC appears to have never been published. The system features explicit "tracking" of premises and assumptions throughout a derivation, the collapsing of indirect proofs into conditional proofs, and a very simple set of quantificational rules without the long list of exceptions that bedevil students learning existential instantiation and universal generalization. The system can be used with any Copi-style set of inference rules, so it is quite adaptable to many mainstream symbolic logic textbooks. Consequently, PARC may be especially attractive to logic teachers who find Jaskowski/Gentzen-style introduction/elimination rules to be far less "natural" than Copi-style rules. The PARC system is also keyboard-friendly in comparison to the widely adopted Jaskowski-style graphical subproof system of natural deduction, viz., Fitch diagrams and Copi "bent arrow" diagrams.

In this article, I will show that a general and inclusive model for participation is one that includes: (1) explaining to students what participation is; (2) explaining why it is important to participate; (3) providing a list of modes of participation; and (4) methods for encouraging students to identify and pursue the modes that suit their individual needs and circumstances. The article concludes by outlining a self-assessment assignment for evaluating course participation that satisfies this model.