Dance and Culture:Funk Styles

This course introduces students to funk dance styles such as Locking, Popping, and Breaking. We will examine the evolution of African American music and its relationship to what's happening historically in the U.S. Students will learn the terminology and rhythmic patterns of each dance form and how to find their own relationship to the movement. This class will focus on becoming grounded in the basics through technique drills and combinations.

Where Are the Brain's Limits?

How does the brain enable otherwise ordinary people to display extraordinary abilities? This course will challenge our understanding of ourselves and each other by using a collection of stories, peer-reviewed research, and podcasts to compare popular media's portrayal of these individuals against science's current understanding of the brain.

Issues in Hist. and Perform.

This course investigates the development of dance as a performing art in the 20th/21st century. The course will examine major trends, multi-cultural aspects and significant global events affecting the development of dance. We will observe the work of principal artists and companies, and we will investigate aesthetic points of view, beliefs, and assumptions inherent in dance practices, dance criticism and writing of history. The course will investigate topical groupings of events and artists that, in historical perspective, share similar artistic issues and influences.

Drawing I: Form/Struct/Space

Drawing I is an introductory course designed for all students, regardless of their previous experience in art. The course emphasizes creative, expressive, and analytical approaches to translating visual experience. Students will work with a variety of traditional and experimental materials, and will hone their skills through guided in-class exercises, independent homework assignments, and regular feedback.

Queer Mapping

The ability for LGBTQ+ people to claim, develop, and sustain spaces has been a highly contentious process. Due to shifts in political ideologies, cultural mores, and communications, media, and technology, the ability to record the existence of LGBTQ+ places has grown-but only in certain locations for certain groups, especially in the US. Reading from queer, feminist, and trans geographic theory and methods, how can we make use of mapping techniques to render LGBTQ+ publics? What are the ethical concerns of LGBTQ+ mapping projects?

Topology

This course is an introduction to point-set topology, which is a fundamental language for much of modern mathematics. One of the goals of topology is to understand what it means for a function to be continuous, first in Euclidean space, and then to generalize the notion of continuity to other spaces. The core topics to be studied include: basic set theory, various interesting topologies, continuous functions, connectedness and compactness. Topics from algebraic topology will be covered if time permits.

Sem: Close Relationsh.&Health

Drawing on research in developmental, social, clinical, and health psychology, this speaking-intensive course investigates how close relationships "get under the skin" to affect our health and well-being. Topics include relational contexts of physical and mental health, sleep, stress, psychoimmunology, substance use, and behavior change. We will focus on attachment relationships, but other close relationships will be investigated as well. The course will emphasize presentations, debate, and student-led discussions, as well as writing assessments and reflection.

Design-Build Studio:Tea House

The traditional Japanese Tea House, renowned for its simplicity of program and space, has often been used by (Japanese) architects as a typology with which to test ideas and experiment with materials, technology and construction techniques. This studio will first introduce the basics of Japanese tea culture and the traditional tea house with a visit to Wa-shin-an and analysis of traditional and contemporary tea houses producing both analytical drawings and models.

Rigidity Theory

A framework constructed from fixed-length bars attached at flexible joints is either rigid or flexible. Such structures arise in many applications in architecture, engineering, robotics, and biology and provide a model for understanding related problems in areas including computer-aided design, sensor networks, and statistics. We will use linear algebra and graphs to develop the theory needed to analyze frameworks and make connections to applications.
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