Mathematician Claude Shannon is widely regarded as a foundational ﬁgure in information theory. His most important paper,
“A Mathematical Theory of Communication,” published in 1948 when he was employed at Bell Labs, utilized a concept called
a “binary digit” (shortened to “bit”) to measure the amount of information in any signal and determine the fastest rate at
which information could be transmitted while still being reliably decipherable. Robert Gallagher, one of Shannon’s colleagues,
said that the bit was “[Shannon’s] discovery, and from it the whole communications revolution has sprung.”
It presents a theoretical concept, illustrates how the name of the concept has changed, and shows how the name has
entered common usage.
It introduces a respected researcher, describes an aspect of his work, and suggests why the work is historically
signiﬁcant.
It names the company where an important mathematician worked, details the mathematician’s career at the company,
and provides an example of the recognition he received there.
It mentions a paper, offers a summary of the paper’s ﬁndings, and presents a researcher’s commentary on the paper.
Choice B is the best answer. The text starts with a general statement that introduces Shannon, then describes a speciﬁc
contribution from one of his papers, then provides a quote that illustrates just how important this contribution was.
Choice A is incorrect. This isn’t the overall structure. The text only mentions very brieﬂy, in parentheses, that “binary digit”
was shortened to “bit.” It doesn’t go into detail about this name change, and it doesn’t discuss any “common usage” of the
name at all. Choice C is incorrect. This isn’t the overall structure. Shannon’s employment at Bell Labs is only mentioned once,
very brieﬂy: the text never goes into detail about his career there, and it never mentions any recognition he received there.
Choice D is incorrect. This is too narrow. Overall, the text is about Shannon’s importance in his ﬁeld, not just this one paper of
his.