Loading AI tools
American experimental psychologist (1900–1977) From Wikipedia, the free encyclopedia
Norman Raymond Frederick Maier (1900–1977) was an American experimental psychologist who worked primarily at the University of Michigan. He invented the two-cords problem and co-authored Principles of Animal Psychology.
This article relies largely or entirely on a single source. (March 2012) |
Norman R. F. Maier | |
---|---|
Born | Norman Raymond Frederick Maier 1900 |
Died | 1977 |
Nationality | American |
Occupation | Experimental psychologist |
Although rarely discussed today, Maier's research received extensive publicity in its day.
In 1931, he invented the two-cords problem.[1]
Together with his student Theodore C. Schneirla, Maier authored the classic textbook, Principles of Animal Psychology (1935). His research on rats during the 1930s and 1940s challenged the reigning behaviorist paradigm, by postulating cognitive processes akin to what was then being described by psychoanalysis.
In the 1950s, Maier changed his area of research to industrial psychology, he claimed in response to prejudicial treatment of him in the profession led by Clifford Morgan.[2]
Maier graduated with a BA from the University of Michigan in 1923. After a year of graduate work, he studied at the University of Berlin during 1925 and 1926, and completed his PhD at Michigan in 1928. Maier was a National Research Council Fellow with Karl Lashley at the University of Chicago in 1929-1931, and joined the faculty at Michigan in 1931.
The formative influences on Maier included John F. Shepard at Michigan; Wolfgang Köhler, Max Wertheimer, and Kurt Lewin in Berlin; Karl Lashley and Heinrich Kluver at Chicago.
On animal psychology:
On I/O psychology
Seamless Wikipedia browsing. On steroids.
Every time you click a link to Wikipedia, Wiktionary or Wikiquote in your browser's search results, it will show the modern Wikiwand interface.
Wikiwand extension is a five stars, simple, with minimum permission required to keep your browsing private, safe and transparent.