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In mathematics, '''Dixon's identity''' (or '''Dixon's theorem''' or '''Dixon's formula''') is any of several different but closely related identities proved by [[Alfred Dixon|A. C. Dixon]], some involving finite sums of products of three [[binomial coefficient]]s, and some evaluating a [[hypergeometric sum]]. These identities famously follow from the [[MacMahon Master theorem]], and can now be routinely proved by computer algorithms {{harv|Ekhad|1990}}.


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==Statements==
The original identity, from {{harv|Dixon|1891}}, is
 
:<math>\sum_{k=-a}^{a}(-1)^{k}{2a\choose k+a}^3 =\frac{(3a)!}{(a!)^3}.</math>
 
A generalization, also sometimes called Dixon's identity, is
 
:<math>\sum_{k=-a}^a(-1)^k{a+b\choose a+k} {b+c\choose b+k}{c+a\choose c+k}  = \frac{(a+b+c)!}{a!b!c!}</math>
 
where ''a'', ''b'', and ''c'' are non-negative integers {{harv|Wilf|1994|p=156}}.  
The sum on the left can be written as the terminating well-poised hypergeometric series
:<math>{b+c\choose b-a}{c+a\choose c-a}{}_3F_2(-2a,-a-b,-a-c;1+b-a,1+c-a;1)</math>
and the identity follows as a limiting case (as ''a'' tends to an integer) of  
Dixon's theorem evaluating  a well-poised <sub>3</sub>''F''<sub>2</sub> [[generalized hypergeometric series]] at 1, from {{harv|Dixon|1902}}:
 
:<math>\;_3F_2 (a,b,c;1+a-b,1+a-c;1)=
\frac{\Gamma(1+a/2)\Gamma(1+a/2-b-c)\Gamma(1+a-b)\Gamma(1+a-c)}
{\Gamma(1+a)\Gamma(1+a-b-c)\Gamma(1+a/2-b)\Gamma(1+a/2-c)}.</math>
This holds for Re(1 + {{frac|1|2}}''a'' &minus; ''b'' &minus; ''c'') &gt; 0. As ''c'' tends to &minus;∞ it reduces to [[Kummer's formula]] for the hypergeometric function <sub>2</sub>F<sub>1</sub> at &minus;1. Dixon's theorem can be deduced from the evaluation of the [[Selberg integral]].
 
==q-analogues==
A ''q''-analogue of Dixon's formula for the [[basic hypergeometric series]] in terms of the [[q-Pochhammer symbol]] is given by
:<math>\;_{4}\phi_3 \left[\begin{matrix}
a & -qa^{1/2} & b & c \\
&-a^{1/2} & aq/b & aq/c \end{matrix}
; q,qa^{1/2}/bc \right] =
\frac{(aq,aq/bc,qa^{1/2}/b,qa^{1/2}/c;q)_\infty}{(aq/b,aq/c,qa^{1/2},qa^{1/2}/bc;q)_\infty}
</math>
where |''qa''<sup>1/2</sup>/''bc''| &lt; 1.
 
==References==
{{reflist}}
*{{citation |first=A.C. |last=Dixon | authorlink=Alfred Cardew Dixon | title= On the sum of the cubes of the coefficients in a certain expansion by the binomial theorem |journal= [[Messenger of Mathematics]] |volume=20 | pages= 79–80 |year=1891 | jfm=22.0258.01  }}
*{{citation |first=A.C. |last=Dixon | authorlink=Alfred Cardew Dixon |title= Summation of a certain series |journal= Proc. London Math. Soc. |volume=35 |issue=1 |pages= 284–291 |year=1902 | doi=10.1112/plms/s1-35.1.284 | jfm=34.0490.02  }}
*{{Citation | last1=Ekhad | first1=Shalosh B. | authorlink=Shalosh Ekhad | title=A very short proof of Dixon's theorem | doi=10.1016/0097-3165(90)90014-N | mr=1051787 | zbl=0707.05007 | year=1990 | journal=Journal of Combinatorial Theory. Series A | issn=1096-0899 | volume=54 | issue=1 | pages=141–142}}
*{{Citation | last1=Gessel | first1=Ira | last2=Stanton | first2=Dennis | title=Short proofs of Saalschütz's and Dixon's theorems | doi=10.1016/0097-3165(85)90026-3 | mr=773560 | zbl=0559.05008  | year=1985 | journal=Journal of Combinatorial Theory. Series A | issn=1096-0899 | volume=38 | issue=1 | pages=87–90}}
*{{Citation | last1=Ward | first1=James | title=100 years of Dixon's identity | mr=1185413 | zbl=0795.01009 | year=1991 | journal=Irish Mathematical Society Bulletin | issn=0791-5578 | issue=27 | pages=46–54}}
* {{citation | last=Wilf | first=Herbert S. | authorlink=Herbert Wilf | title=Generatingfunctionology | edition=2nd | location=Boston, MA | publisher=Academic Press | year=1994 | isbn=0-12-751956-4 | zbl=0831.05001 }}
 
[[Category:Enumerative combinatorics]]
[[Category:Factorial and binomial topics]]
[[Category:Hypergeometric functions]]
[[Category:Mathematical identities]]

Revision as of 21:14, 18 December 2013

In mathematics, Dixon's identity (or Dixon's theorem or Dixon's formula) is any of several different but closely related identities proved by A. C. Dixon, some involving finite sums of products of three binomial coefficients, and some evaluating a hypergeometric sum. These identities famously follow from the MacMahon Master theorem, and can now be routinely proved by computer algorithms Template:Harv.

Statements

The original identity, from Template:Harv, is

A generalization, also sometimes called Dixon's identity, is

where a, b, and c are non-negative integers Template:Harv. The sum on the left can be written as the terminating well-poised hypergeometric series

and the identity follows as a limiting case (as a tends to an integer) of Dixon's theorem evaluating a well-poised 3F2 generalized hypergeometric series at 1, from Template:Harv:

This holds for Re(1 + Template:Fracabc) > 0. As c tends to −∞ it reduces to Kummer's formula for the hypergeometric function 2F1 at −1. Dixon's theorem can be deduced from the evaluation of the Selberg integral.

q-analogues

A q-analogue of Dixon's formula for the basic hypergeometric series in terms of the q-Pochhammer symbol is given by

where |qa1/2/bc| < 1.

References

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  • Many property agents need to declare for the PIC grant in Singapore. However, not all of them know find out how to do the correct process for getting this PIC scheme from the IRAS. There are a number of steps that you need to do before your software can be approved.

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