# Mathematician:Mathematicians/Minor Mathematicians/F

## Minor Mathematicians

This page collects mentions of minor (mainly contemporary) mathematicians whose biographical details are unavailable.

For more comprehensive information on the lives and works of mathematicians through the ages, see the MacTutor History of Mathematics archive, created by John J. O'Connor and Edmund F. Robertson.

*The army of those who have made at least one definite contribution to mathematics as we know it soon becomes a mob as we look back over history; 6,000 or 8,000 names press forward for some word from us to preserve them from oblivion, and once the bolder leaders have been recognised it becomes largely a matter of arbitrary, illogical legislation to judge who of the clamouring multitude shall be permitted to survive and who be condemned to be forgotten.*- -- Eric Temple Bell:
*Men of Mathematics*, 1937, Victor Gollancz, London

- -- Eric Temple Bell:

### F

##### R. Fagen

Author of:

- 1957:
*The distribution of the number of locally maximal elements in a random sample*(*Ann. Math. Stat.***Vol. 28**: pp. 786 – 790) (with T. Austin, T. Lehrer and W. Penney) - 1958:
*Random walks with restraining barrier as applied to the biased binary counter*(*Journal of the SIAM***Vol. 6**: pp. 1 – 14) (with T. Lehrer)

##### Alberto Fanelli

Author of:

- 2015:
*The Riemann Hypothesis about the Non-Trivial Zeroes of the Zeta Function*(*Journal of Algebra, Number Theory: Advances and Applications***Vol. 14**: pp. 47 – 56) (with Michele Fanelli)

##### Michele Fanelli

Italian mathematician who pointed out that $\sqrt [9] {10 e^8} = 3 \cdotp 14159 \, 828 \ldots$

Author of:

- 2015:
*The Riemann Hypothesis about the Non-Trivial Zeroes of the Zeta Function*(*Journal of Algebra, Number Theory: Advances and Applications***Vol. 14**: pp. 47 – 56) (with Alberto Fanelli)

##### T.R. Faulkner

Author of:

- 1977:
*Engineering Mathematics, Volume I*(with others)

##### E. Fauquembergue

Proved (simultaneously with R.E. Powers) that $2^{107} - 1$ is prime.

As some of Fauquembergue's claims of the primality of other Mersenne numbers proved to be incorrect, this result is usually attributed to Powers rather than to Fauquembergue.
**show full page**

##### D.F. Ferguson

Calculated approximations to the value of $\pi$ (pi), using a mechanical desk calculator, to:

- $620$ digits in $1945$ (or $1946$; sources are inconsistent), finding an error in the work of William Shanks in the $528$th digit
- $710$ digits in January $1947$
- $808$ digits in September $1947$
- $1120$ digits in September $1949$, with John Wrench, using an electro-mechanical calculator.

##### John Albert Feroe

One of the members of the team behind Hjalmar Ekdal, who between them constructed the work *Counterexamples in Topology*, published in $1970$ as by Lynn Arthur Steen and J. Arthur Seebach, Jr..

Author of:

- 1991:
*Single-Variable Calculus with Discrete Mathematics*

##### Karl Fink

Author of:

##### Andrew O. Finley

Author of:

- 2008:
*Gaussian predictive process models for large spatial data sets*(*J. R. Stat. Soc.***Ser. B****Vol. 70**,*no. 4*: pp. 825 – 848) (with Alan E. Gelfand, Sudipto Banerjee and Huiyan Sang) www.jstor.org/stable/20203857

##### Charles R. Fleenor

Author of:

- 1996-7:
*Heronian Triangles with Consecutive Integer Sides*(*J. Recr. Math.***Vol. 28**,*no. 2*: pp. 113 – 115)

##### K.A. Fowler

Author of:

- 1955:
*On groups of even order*(*Ann. Math.***Ser. 2****Vol. 62**: pp. 565 – 583) (with Richard Brauer) (in which Brauer-Fowler Theorem is presented) www.jstor.org/stable/1970080

##### Javier Fresán

Author of:

- 2017:
*The Dream of Reason* - 2017:
*Until Algebra do us Part*

##### James W. Friedman

Author of:

- 1971:
*A Non-Cooperative Equilibrium for Supergames*(*Rev. Econ. Stud.***Vol. 38**: pp. 1 – 12) www.jstor.org/stable/2296617 - 1985:
*Cooperative Equilibria in Finite Horizon Non-Cooperative Supergames*(*J. Econ. Theory***Vol. 35**: pp. 390 – 398) - 1990:
*Game Theory with Applications to Economics*

##### Lawrence Friedman

Author of:

- 1959:
*Operations Research: Methods and Problems*(with Maurice Sasieni and Arthur Yaspan)

##### Mitchell J. Friedman

Author of an article in Volume 8 of *Scripta Mathematica* on the subject of making One Half as Pandigital Fraction, as reported by David Wells in his $1986$ work *Curious and Interesting Numbers*.
**show full page**

##### Roger E. Frye

Author of:

- 1988:
*Finding $95800^4 + 217519^4 + 414560^4 = 422481^4$ on the Connection Machine*