| This article ''John Venn'' was adapted from an original article by I. Grattan-Guinness, which a
'''John VENN'''
6 KB (913 words) - 18:45, 4 March 2024
| This article ''John Arbuthnot'' was adapted from an original article by David Richard Bellhouse
'''John ARBUTHNOT '''
10 KB (1,512 words) - 07:24, 25 March 2023
| This article ''John Graunt'' was adapted from an original article by C.C. Heyde, which appeared
'''John GRAUNT'''
7 KB (1,078 words) - 09:01, 18 March 2023
| This article ''John Maynard Keynes'' was adapted from an original article by Rod O'Donnell, whi
'''John Maynard KEYNES'''
17 KB (2,523 words) - 19:38, 21 March 2023
| This article ''William John Youden'' was adapted from an original article by Harry H. Ku and Joan R. Ro
'''William John YOUDEN'''
15 KB (2,197 words) - 14:46, 18 March 2023
...\{i\in P\colon g^i(x^*)=0\right\}$, [[#References|[a10]]]. The basic Fritz John condition is as follows. Consider the problem \eqref{eq:1} where all functi
...r the Dubovitskii–Milyutin theorem (e.g., [[#References|[a7]]]), the Fritz John condition is equivalent to the inconsistency of the system
16 KB (2,514 words) - 17:28, 23 October 2017
...Y$ is an unbounded martingale in $\mathcal{BMO}$. Two main versions of the John–Nirenberg inequalities are as follows.
===Analytic version of the John–Nirenberg inequality.===
18 KB (2,656 words) - 05:17, 15 February 2024
[3] John E. Hopcroft and Jeffrey D. Ullman, ''Introduction to Automata Theory, Langu
[8] John Martin: ''Introduction to Languages and the Theory of Computation'' (2010):
2 KB (266 words) - 07:58, 18 November 2023
|valign="top"|{{Ref|Ch}}||valign="top"| Chung, Kai Lai and Walsh, John B. (2005). ''Markov processes, Brownian motion, and time symmetry''. 2nd ed
...'. Wiley Series in Probability and Mathematical Statistics. New York etc.: John Wiley & Sons, Inc.
20 KB (3,391 words) - 12:09, 28 October 2023
|valign="top"|{{Ref|CS}}|| valign="top"| John H. Conway; Derek A. Smith, "On Quaternions and Octonions" (A.K. Peters, 200
1 KB (138 words) - 08:50, 12 November 2023
...ience (1964)</TD></TR><TR><TD valign="top">[3]</TD> <TD valign="top"> F. John, "Plane waves and spherical means: applied to partial differential equati
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* Riordan, John "Introduction to Combinatorial Analysis", Wiley [1958] Dover (2002) {{ISBN|
1 KB (143 words) - 14:20, 12 November 2023
<TR><TD valign="top">[2]</TD> <TD valign="top"> John L. Kelley, ''General Topology'', Graduate Texts in Mathematics '''27''', Sp
1 KB (244 words) - 16:55, 25 November 2023
In 1961, F. John and L. Nirenberg [[#References|[a4]]] introduced the space of functions of
...pp. 219–224</td></tr><tr><td valign="top">[a4]</td> <td valign="top"> F. John, L. Nirenberg, "On functions of bounded mean oscillation" ''Commun. Pu
5 KB (707 words) - 19:01, 22 January 2024
<table><TR><TD valign="top">[a1]</TD> <TD valign="top"> F. John, "Plane waves and spherical means applied to partial differential equatio
1 KB (210 words) - 08:28, 6 June 2020
<TR><TD valign="top">[b1]</TD> <TD valign="top"> John Stillwell. ''Mathematics and Its History'', 3rd revised and updated ed. Sp
2 KB (351 words) - 20:40, 16 November 2023
...</TD></TR><TR><TD valign="top">[a3]</TD> <TD valign="top"> L. Bers, F. John, M. Schechter, "Partial differential equations" , Interscience (1966)
<TR><TD valign="top">[a4]</TD> <TD valign="top"> F. John, "Partial differential equations" , Springer (1978) {{MR|0514404}} {{MR
4 KB (558 words) - 07:57, 16 April 2023
| This article ''John Arbuthnot'' was adapted from an original article by David Richard Bellhouse
'''John ARBUTHNOT '''
10 KB (1,512 words) - 07:24, 25 March 2023
* Cox, David A. ''Primes of the form $x^2+n y^2$''. John Wiley & Sons (1989) {{ISBN|0-471-50654-0}} {{ZBL|0701.11001}}
1 KB (215 words) - 20:43, 5 December 2023
....B. (2002) ''Statistical Analysis with Missing Data'' (2nd ed.). New York: John Wiley & Sons. {{ZBL|1011.62004}}
...and Kenward, M.G. (2007) ''Missing Data in Clinical Studies.'' Chichester: John Wiley & Sons.
4 KB (584 words) - 11:06, 17 March 2023
F. John, “Partial differential equations”, Springer (1968).</TD></TR>
2 KB (280 words) - 11:23, 22 March 2023
* John R. Isbell, "Median algebra", ''Trans. Amer. Math. Soc.'' '''260''' (1980) p
2 KB (261 words) - 18:11, 14 October 2023
...\{i\in P\colon g^i(x^*)=0\right\}$, [[#References|[a10]]]. The basic Fritz John condition is as follows. Consider the problem \eqref{eq:1} where all functi
...r the Dubovitskii–Milyutin theorem (e.g., [[#References|[a7]]]), the Fritz John condition is equivalent to the inconsistency of the system
16 KB (2,514 words) - 17:28, 23 October 2017
<TR><TD valign="top">[a1]</TD> <TD valign="top"> F. John, "Partial differential equations" , Springer (1978)</TD></TR>
2 KB (242 words) - 05:53, 30 May 2023
| This article ''John Graunt'' was adapted from an original article by C.C. Heyde, which appeared
'''John GRAUNT'''
7 KB (1,078 words) - 09:01, 18 March 2023
An example found by John Leech is defined recursively over the alphabet $\{a,b,c\}$. Let <math>w_1<
* Leech, John; ''A problem on strings of beads'', Math. Gazette '''41''' (1957) pp.277–
4 KB (579 words) - 20:19, 7 November 2023
| This article ''John Venn'' was adapted from an original article by I. Grattan-Guinness, which a
'''John VENN'''
6 KB (913 words) - 18:45, 4 March 2024