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George Peacock

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English mathematician and Anglican cleric (1791–1858)

Person · Open Library

Born
1791
Died
1858
Works
12

Top works

  • Arithmetic
  • Report on the recent progress and present state of certain branches of analysis
  • Observations on the plans for Cathedral Reform
  • Life Of Thomas Young, M.D
  • Notes on the Isthmus of Panama and Darien

via Open Library + Wikidata

Music · MusicBrainz

Type
Person

via MusicBrainz · CC0

Listeners · Last.fm

Listeners
27,018
Total plays
158,089

Tags

jazzbassECMcontemporary jazzjazz bass

Gary Peacock (born 12 May 1935 in Burley, Idaho) was an American jazz double-bassist. After military service in Germany, in the early sixties he worked on the US west coast with Barney Kessell, Bud Shank, Paul Bley and Art Pepper, then moved to New York. He worked there with Bley, the Bill Evans trio (with Paul Motian), and Albert Ayler's trio with Sunny Murray. There were also some live dates with Miles Davis, as a temporary substitute for Ron Carter. <a href="https://www.last.fm/music/Gary+Pe

via Last.fm · Gary Peacock

Recent publications · Crossref

5 total works indexed

  1. A short history of<i>SHELX</i>

    · 2007 · cited 79,944x

  2. Bias in meta-analysis detected by a simple, graphical test

    · 1997 · cited 48,627x

  3. Crystal structure refinement with<i>SHELXL</i>

    · 2015 · cited 40,878x

  4. <i>SHELXT</i>– Integrated space-group and crystal-structure determination

    · 2015 · cited 27,634x

  5. A new and rapid colorimetric determination of acetylcholinesterase activity

    · 1961 · cited 23,200x

via Crossref · CC0

Quotes

  • This work... was designed in the first instance to be a second edition of a Treatise on Algebra, published in 1830, and which has been long out of print; but I have found it necessary, in carrying out the principles developed in that work, to present the subject in so novel a form, that I could not with propriety consider it in any other light than as an entirely new treatise.
  • This principle, which is thus made the foundation of the operations and results of Symbolical Algebra, has been called "The principle of the permanence of equivalent forms", and may be stated as follows:"Whatever algebraical forms are equivalent, when the symbols are general in form but specific in value, will be equivalent likewise when the symbols are general in value as well as in form."

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