S-FemPerspectives/Indigeneity

How is settler colonialism - the process of (violently) displacing Native populations and claiming land by a colonizing population - related to gender and sexuality? And how does it connect to, and differ from, other forms of coloniality and postcolonialism? This course will examine recent writings in Native feminism and settler-colonial studies, in conjunction with social movements' engagement (or lack thereof) with indigenous and gender justice and decolonization.

ST-Topics/Costume Technology

This class is designed for students with some stitching experience who are interested in exploring the various skills that make up the world of costume technology for theater. Repeatable for credit, this is primarily a hands-on technical class, alternately focusing on construction methods, textile identification, fabric dyeing and painting techniques, pattern-making through draping on a dress form and flat-patterning, tailoring, fitting and pattern alteration, and other costuming craft work, such as millinery and mask-making.

ST-Topics/Costume Technology

This class is designed for students with some stitching experience who are interested in exploring the various skills that make up the world of costume technology for theater. Repeatable for credit, this is primarily a hands-on technical class, alternately focusing on construction methods, textile identification, fabric dyeing and painting techniques, pattern-making through draping on a dress form and flat-patterning, tailoring, fitting and pattern alteration, and other costuming craft work, such as millinery and mask-making.

Complex Algebraic Geometry

An introductory course in complex algebraic geometry. The basic techniques of Kahler geometry, Hodge theory, line and vector bundles which are needed for the study of the geometry and topology of complex projective algebraic varieties will be introduced and illustrated in basic examples.

Algebraic Topology

An introduction to the basic tools of algebraic topology, which studies topological spaces and continuous maps by producing associated algebraic structures (groups, vector spaces, rings, and homomorphism between them). Emphasis will be placed on being able to compute these invariants, not just on their definitions and associated theorems.
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