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The Reed–Kellogg system was developed by Alonzo Reed and Brainerd Kellogg for teaching grammar to students through visualization. [1] It lost some support in the 1970s in the US, but has spread to Europe. [2] It is considered "traditional" in comparison to the parse trees of academic linguists. [3]
American. Brainerd Kellogg (August 15, 1834 – January 9, 1920) was born in Champlain, New York. He was a Tutor (1860–1861) and Professor of Rhetoric and English Literature (1861–1868) at Middlebury College in Vermont, United States. From 1868 to 1907 he was professor at the Brooklyn Polytechnic Institute. He published a number of ...
The first element of a CIRC decoder is a relatively weak inner (32,28) Reed–Solomon code, shortened from a (255,251) code with 8-bit symbols. This code can correct up to 2 byte errors per 32-byte block. More importantly, it flags as erasures any uncorrectable blocks, i.e., blocks with more than 2 byte errors.
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Outside the US, Reed-Kellogg is hardly known at all, but many other systems are used: Karl Ferdinand Becker (German), Willem Gerard Brill (Dutch) etc. --Babelfisch 12:29, 28 September 2016 (UTC) It's discouraged in the US. I've removed the tag, however, because the Reed-Kellogg system is only one section of the article (maybe 40%?).
In order to still use the Box–Jenkins approach, one could difference the series and then estimate models such as ARIMA, given that many commonly used time series (e.g. in economics) appear to be stationary in first differences. Forecasts from such a model will still reflect cycles and seasonality that are present in the data.
Traditional Reed–Muller codes are binary codes, which means that messages and codewords are binary strings. When r and m are integers with 0 ≤ r ≤ m, the Reed–Muller code with parameters r and m is denoted as RM ( r , m ). When asked to encode a message consisting of k bits, where holds, the RM ( r , m) code produces a codeword ...