Titlebook: Handbook of the Historiography of Biology; Michael Dietrich,Mark Borrello,Oren Harman Living reference work 20200th edition historiograph

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Historiography and Immunology,Despite the science’s immense potential, there is a paucity of broad, synthetic historical scholarship, compared to writings about the philosophy and, indeed, historiography of immunology. Following a reprise of the origins of immunology as a field of investigation, we trace the pathways through whi

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The Historiography of the Sciences of the Brain and Nervous System,n as neuroscience. The unification of biological, computational, and medical sub-specialties that take as their subject matter the brain and nervous system of humans and other animals is very much a twentieth- century phenomenon (see, e.g., Smith (2000) and (Casper 2014a)). But like psychology, neur

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Historiography of Marine Biology,ology. The history of this interdisciplinary field is equally as inclusive, encompassing historians of environment, oceanographies, fisheries, and culture. This chapter examines three distinct areas of historiography: biological oceanography, marine research stations, and public interactions with th

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Janet Brownethis chapter, which presents the main result of the book, we’ll also be using the separation theorem from point-set topology that we proved in Chapter 11. However, we first need to introduce a hypothesis that permits us to apply the theory of compact linear operators in a more general, nonlinear, se

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Edna Suárez-Díazeneral. Then, in the next chapter, we will combine the Ascoli-Arzela theory with this material to draw conclusions about fixed points of maps, specifically on those .. spaces we discussed in Chapter 2.

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Kate MacCord,Jane Maienschein of the Brouwer degree; the previous chapter gave us a brief but bracing dip into the sea of point-set topology; and in this chapter we will discuss some topics in classical “linear” functional analysis.

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Paul Weindlinge a map .such that . = .(.) is admissible in ., that is, compact and disjoint from ∂., so the Brouwer degree .(.) is well-defined. The properties of the degree are given names for easy identification; the terminology I’m using for this purpose is pretty much standard. Some of the properties will car