Mathematics - Biology's New Microscope

Paul Andersen discusses the role of mathematics in biology, inspired by Joel Cohen's article. He explains how mathematical modeling helps understand biological processes, using E. coli as an example. The video compares mathematics to microscopes, highlighting its potential to reveal new insights in biology. Historical examples, like the Hardy-Weinberg equation, illustrate the integration of math in biology. The Radon transform's application in CT scans is explained, showcasing math's practical uses. The emergence of mathematical biology is driven by data, faster computers, and in silico experiments. The importance of limits in calculus is discussed, with examples like Markov chains. Andersen concludes by emphasizing the need for students to understand both biology and mathematics.

What is the connection between natural selection and genetics as presented in the video?

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Describe the implications of mathematical biology as mentioned in the video.

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What challenges do mathematicians face when dealing with constantly changing systems?

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How does the concept of limits help in predicting long-term outcomes in biological studies?

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