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It is trite but true: kids grow up so fast. In this course we will discuss the incredible growth of infants, toddlers, and children in multiple domains (physical, cognitive, emotional/social). We will discover how growth in each domain affects the others. We will explore enduring topics of discourse in child development, such as nature and nurture, individual differences, and the nature of change.

How do cognitive neuroscientists examine words and word meanings?  What are the different ways we can remember words, such as definitions (“pollo”, “ji”, “chicken”) and lyrics, and how do words work in our brains?   Why do we sometimes struggle to remember a word that comes to mind easily later on?  Are words and images stored together or separately in our brains?  These questions and more will be addressed in this course, after an overview of the central nervous system.

How have psychologists defined feelings over the years, and how is the field continuing to change?  We will begin with the 19th Century, when scientists like Wundt and Charcot brought human perception and mental health symptoms out of the realm of metaphysics.  After briefly considering Darwin’s view of emotion and new perspectives on artwork from early asylums, we will evaluate emotion as featured in two central debates from the 20th Century: (1) the psychodynamic approach of Freud, one of Charcot’s students, versus humanism and (2) the behaviorists’ broad rejection of feelings a

This class examines a variety of answers to the ancient question: How do I live a good life? We’ll engage with thinkers from diverse traditions across time and space as we clarify our own understanding of what makes life worth living and as we articulate a more developed conception of the good life.

The tragic protagonist is a person pushed to the breaking point- dealing with disaster, fate, suffering, unspeakable loss, and often the consequences of their own bad decisions. Greek tragedy shows human beings struggling in a world that often seems brutal, senseless, and beyond their control, where contingency is a hard fact of life. As such, tragedy raises significant philosophical questions: Does human life have purpose? How should we respond to trauma and suffering? How does one live an ethical life in a deeply flawed world?

Immanuel Kant (1724-1804) describes his own work in metaphysics by analogy with Copernicus’s revolution in astronomy. He constructs a system of thought that attempts to move beyond the empiricism of Hume and the rationalism of Leibniz and Wolff. His method – critique – and his theory – transcendental idealism – have profoundly influenced all subsequent philosophy.

It is 416 BCE. A group of Athenian men are gathered together for a party, a celebration, a symposium. Among the company are the tragic playwright Agathon, Agathon’s lover Pausanias, the beautiful but doomed Phaedrus, the comic playwright Aristophanes, the doctor Eryximachus, and the (also perhaps doomed) philosopher Socrates. Diotima, a priestess from Mantinea, puts in a surprise appearance. Alcibiades, the glamor boy of Athens, makes a late, splashy, gate-crashy arrival. There are the usual snacks and drinks.

How does one’s social positionality affect one’s status as a knower? Who is heard? Who is believed? This seven-week course is focused on questions of justice and power in relation to knowledge. We will engage with recent work in social epistemology—philosophical theories of belief and knowledge—with an emphasis on feminist epistemologies, anti-racist epistemologies, and epistemologies of resistance. These approaches stress that knowers are embodied, situated, embedded in communities, and have multiple, intersecting social identities.

In the eighteenth and nineteenth centuries, mathematics underwent a vast expansion, into new, exciting, and increasingly counter-intuitive realms. The subject risked mystification and mutual incomprehensibility between experts in different sub-fields. In the first part of the twentieth century, a group of French mathematicians, under the pseudonym Bourbaki, undertook an ultimately successful program to use the foundation of set theory to put all of mathematics onto a common conceptual and logical foundation.

“I, at least, am not a Marxist”&�Բ�����;Karl Marx