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

Esophagitis

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

Afflict

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

reaching

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

比喻好

徹底檢查

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

anniversary

Mettle

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.

transient-pain

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 “l(fā)inear” functional analysis.

光明正大

ELUDE

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