The history of computability theory and and the history of analysis are
surprisingly intertwined since the beginning of the twentieth century. For one,
\'Emil Borel discussed his ideas on computable real number functions in his
introduction to measure theory. On the other hand, Alan Turing had computable
real numbers in mind when he introduced his now famous machine model. Here we
want to focus on a particular aspect of computability and analysis, namely on
computability properties of theorems from analysis. This is a topic that
emerged already in early work of Turing, Specker and other pioneers of
computable analysis and eventually leads us to the very recent project of
classifying the computational content of theorems in the Weihrauch lattice.Comment: 12 page