Searching for Molecular Solutions - Empirical Discovery and Its Future
A comprehensive look at empirical approaches to molecular discovery, their relationships with rational design, and the future of both Empirical methods of discovery, along with serendipitous and rational design approaches, have played an important role in human history. Searching for Molecular Solutions compares empirical discovery strategies for biologically useful molecules with serendipitous discovery and rational design, while also considering the strengths and limitations of empirical pathways to molecular discovery.
How do you distinguish between strong desires and life purpose? These are important questions. What is a life without true purpose? How can we find satisfaction if we lack the strength and knowledge to bring that purpose to fruition? These meditations travel deep into the chakras, the psychic centres of your being. They inspire you to journey far beyond the rational desires of the mind. Travel into your inner being so that you recognize and feel your true needs, and discover how they are connected to your life purpose.
Added by: Choboboy | Karma: 134.12 | Black Hole | 21 November 2010
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Change and Motion: Calculus Made Clear (Video)
Why Understand Calculus? One of the greatest achievements of the human mind is calculus. It justly deserves a place in the pantheon of our accomplishments with Shakespeare's plays, Beethoven's symphonies, and Einstein's theory of relativity. In fact, most of the differences in the way we experience life now and the way we experienced it at the beginning of the 17th century emerged because of technical advances that rely on calculus. Calculus is a beautiful idea exposing the rational workings of the world; it is part of our intellectual heritage. The True Genius of Calculus Is Simple
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This book presents to an audience of graduate students and researchers a modern account of the subject and its applications. The algebraic approach allows the theory to be developed in a general form of wide applicability.
This book provides an introduction to the relatively new discipline of arithmetic dynamics. Whereas classical discrete dynamics is the study of iteration of self-maps of the complex plane or real line, arithmetic dynamics is the study of the number-theoretic properties of rational and algebraic points under repeated application of a polynomial or rational function. A principal theme of arithmetic dynamics is that many of the fundamental problems in the theory of Diophantine equations have dynamical analogs.
