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This foundational class covers modes of reasoning used in quantitative sciences and mathematics. While learning the art of mathematical modeling, i.e. translating the physical systems/real-life situations into mathematics, we will apply problem solving and practice effective communication of mathematics.
Differential equations are a powerful and pervasive mathematical tool in the sciences and are fundamental in pure mathematics as well. Almost every system whose components interact continuously over time can be modeled by a differential equation, and differential equation models and analyses of these systems are common in the literature in many fields including physics, ecology, biology, astronomy, and economics.
I would (and will) argue that Newton's Principia is the most important book yet written. It is certainly the most important book that a vanishingly small number of people have actually read.
Chemistry 3 focuses on the nature and pathways of organic reactions: what the steps are, how we experimentally determine them, and how we can use them to solve practical problems, such as the synthesis of a drug, or understanding the action of an enzyme. Emphasis will be using the general principles of nucleo- and and electrophilicity to provide a logical framework for understanding substitution, addition, elimination and reactions involving carbonyl groups. Chemical kinetics will also be a topic of study because of the insights it provides for reaction mechanisms.
This course is the first of a four-course chemistry sequence covering general, organic and biochemistry. Students do not need to take the entire sequence. We will focus on introductory chemical principles, including atomic theory, classical and quantum bonding concepts, molecular structure, organic functional groups, and the relationship between structure and properties. The class will have lecture/discussion meetings at which we will critically examine the major concepts of reading assignments, discuss articles, and review some of the current developments of the field.
In this class we will explore the art and practice of scientific communication. This course is inspired by the work of Edward Tufte as well as a lifetime of experience in scientific research and presentation. Our aim is to learn how to create elegant explanations of complex ideas using pictures, charts, numbers and words. We will analyze and produce displays for use in journalism, research publications and scientific presentations, as well as other art forms that inspire multifaceted understanding.
Dalcroze Eurhythmics is a music class where we practice sensing the body through musical movement. Can our bodies help us learn how to read and interpret sheet music too? Yes!
Modern Guitar is a one on one private lesson. Occasionally if two students are about the same level the class will accommodate two students at a time.
It is expected that a firm grasp of all the concepts taught in Beginning and Intermediate Guitar are fully understood.
If you haven鈥檛 taken these classes you would have to audition to receive the instructors permission to demonstrate skills.
Scanning electron microscopes are a fundamental tool in the physical and life sciences. When equipped with an X-Ray spectrometer, a SEM can provide rapid physical and chemical data of specimens on extremely small scales. This class with cover the theory and practical applications of SEM imaging and analysis for advanced science students who have their own research interests. Students will be expected to develop and conduct an independent research project through this class.
Together with calculus, linear algebra is one of the foundations of higher-level mathematics and its applications. This is NOT just the algebra you know from high school. There are several perspectives one can take on linear algebra: it is a method for handling large systems of linear equations, it is a theory of linear geometry (including in dimensions larger than three), it is matrix algebra, and it is a theoretical structure that appears throughout mathematics, physics, computer science, and statistics.
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.