Keith Briggs (mathematician)
Encyclopedia
Keith Briggs is a mathematician notable for several world-record achievements in the field of computational mathematics:
  • The most accurate calculation of the Feigenbaum constants
    Feigenbaum constants
    The Feigenbaum constants are two mathematical constants named after the mathematician Mitchell Feigenbaum. Both express ratios in a bifurcation diagram.The first Feigenbaum constant ,...

    , which was published in A precise calculation of the Feigenbaum constants, Mathematics of Computation 57, 435-439.
  • The worst known badly-approximable irrational pair (Some explicit badly approximable pairs, Journal of Number Theory, 103, 71).
  • The simplest known universal differential equation
    Universal differential equation
    A universal differential equation is a non-trivial differential algebraic equation with the property that its solutions can approximate any continuous function on any interval of the real line to any desired level of accuracy.- External links :*...

     (Another universal differential equation).
  • The largest number of contributions in the last 5 years to Sloane's On-Line Encyclopedia of Integer Sequences
    On-Line Encyclopedia of Integer Sequences
    The On-Line Encyclopedia of Integer Sequences , also cited simply as Sloane's, is an online database of integer sequences, created and maintained by N. J. A. Sloane, a researcher at AT&T Labs...

     (search for briggs in OEIS). Many of these have involved major computations, such as the number of unlabelled graphs on up to 140 nodes.
  • The computation of the longest sequences of colossally abundant and superabundant numbers, and their application to a test of the Riemann Hypothesis
    Riemann hypothesis
    In mathematics, the Riemann hypothesis, proposed by , is a conjecture about the location of the zeros of the Riemann zeta function which states that all non-trivial zeros have real part 1/2...

     (Experimental Mathematics 15, 251-6).


An article about him was in i-squared Magazine, Issue 6 (Winter 2008/9).

He also studies the etymology of place-names.
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