Open main menu
Home
Random
Recent changes
Special pages
Community portal
Preferences
About Wikipedia
Disclaimers
Incubator escapee wiki
Search
User menu
Talk
Dark mode
Contributions
Create account
Log in
Editing
Jacob Wolfowitz
(section)
Warning:
You are not logged in. Your IP address will be publicly visible if you make any edits. If you
log in
or
create an account
, your edits will be attributed to your username, along with other benefits.
Anti-spam check. Do
not
fill this in!
==Career== In the mid-1930s, Wolfowitz began his career as a high school mathematics teacher and continued teaching until 1942 when he received his Ph.D. degree in [[mathematics]] from [[New York University]]. While a part-time graduate student, Wolfowitz met [[Abraham Wald]], with whom he collaborated in numerous joint papers in the field of [[mathematical statistics]]. This collaboration continued until Wald's death in an airplane crash in 1950. In 1951, Wolfowitz became a [[professor]] of mathematics at [[Cornell University]], where he stayed until 1970. From 1970 to 1978 he was at the [[University of Illinois Urbana-Champaign]]. He died of a [[myocardial infarction|heart attack]] in [[Tampa]], Florida, where he had become a professor at the [[University of South Florida]] after retiring from Illinois. Wolfowitz's main contributions were in the fields of [[decision theory|statistical decision theory]], [[non-parametric statistics]], [[sequential analysis]], and [[information theory]]. One of his results is the strong converse to [[Claude Shannon]]'s [[Shannon's source coding theorem|coding theorem]]. While Shannon could prove only that the [[block error]] probability can not become arbitrarily small if the transmission rate is above the channel capacity, Wolfowitz proved that the block error rate actually converges to one. As a consequence, Shannon's original result is today termed "the weak theorem" (sometimes also Shannon's "conjecture" by some authors).
Edit summary
(Briefly describe your changes)
By publishing changes, you agree to the
Terms of Use
, and you irrevocably agree to release your contribution under the
CC BY-SA 4.0 License
and the
GFDL
. You agree that a hyperlink or URL is sufficient attribution under the Creative Commons license.
Cancel
Editing help
(opens in new window)