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  1. Irving Stoy Reed (November 12, 1923 – September 11, 2012) was an American mathematician and engineer. He is best known for co-inventing a class of algebraic error-correcting and error-detecting codes known as Reed–Solomon codes in collaboration with Gustave Solomon .

  2. Reed was a listed inventor on a dozen US patents, author or coauthor of 12 books or book chapters, and author or coauthor of more than 200 papers in technical journals, spanning the 60- year period of 1944–2004. Irving Reed died on September 11, 2012, two months shy of his 89th birthday, in Santa Monica, where he had lived since 1960.

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  4. Feb 9, 2024 · Irving Stoy Reed received the IEEE Richard W. Hamming Medal in 1989 "For contributions to multiple error-correcting codes, digital computer design, and automatic detection and processing of signals in noise." Reed was born in Seattle, Washington on 12 November 1923.

  5. Sep 11, 2012 · On Sept. 11, 2012, Emeritus Professor Irving S. Reed of the USC Viterbi School of Engineering passed away at the age of 88. Reed was a professor in the Ming Hsieh Department of Electrical Engineering from 1963 until his retirement in 1993 as Powell Chair of Engineering Emeritus.

  6. Irving S. Reed is a member of the National Academy of Engineering and a winner of the Shannon Prize, the highest honor in signal processing. His memoir, Alaska to Algorithms: My Journey from the Alaskan Frontier through the Dawn of the Digital Age, describes his remarkable career beginning with his childhood in Fairbanks, Alaska.

  7. Irving Stoy Reed (November 12, 1923 – September 11, 2012) was an American mathematician and engineer. He is best known for co-inventing a class of algebraic error-correcting and error-detecting codes known as Reed–Solomon codes in collaboration with Gustave Solomon. He also co-invented the Reed–Muller code.

  8. Jul 15, 2015 · In 1960, Irving Reed and Gustave Solomon published a paper in the Journal of the Society for Industrial and Applied Mathematics, entitled, “Polynomial Codes Over Certain Finite Fields,” a ...

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