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December 24th, 2010, 02:22 AM  #1 
Newbie Joined: Dec 2010 Posts: 11 Thanks: 0  problems in Gama function;i am very shy!!!!! [color=#FF0040]I am very happy that I found the answer to my first question, so I am more happy that Mr ZardoZ began with me. I do not forget the beginning!!!! My problem is: prove that using please if you solve it soon it is very good. I try to solve it but i cannot.[/color] [color=#8000FF]Note: the bracket [/mathop?] you can neglet[/color] 
December 24th, 2010, 02:17 PM  #2 
Global Moderator Joined: May 2007 Posts: 6,256 Thanks: 507  Re: problems in Gama function
The question is confusing. You seem to be asking to prove something (first equation) by assuming something (second equation), but the equations look identical.

December 24th, 2010, 06:56 PM  #3 
Math Team Joined: Nov 2010 From: Greece, Thessaloniki Posts: 1,989 Thanks: 132 Math Focus: pre pre pre pre pre pre pre pre pre pre pre pre calculus  Re: problems in Gama function [color=#000000]Also I think that what you are asking is wrong. This equation holds for ?(1/2m).[/color] 
December 24th, 2010, 08:08 PM  #4 
Senior Member Joined: Nov 2010 Posts: 502 Thanks: 0  Re: problems in Gama function
Are you misspelling things on purpose? I feel like I'm being trolled or something. Further, unless mathop means something different for each equation, you have the same thing written twice. 
December 25th, 2010, 02:42 AM  #5 
Newbie Joined: Dec 2010 Posts: 11 Thanks: 0  Re: problems in Gama function;i have corrected the question Hello Mr [color=#FF0040]mathman[/color] ,Mr [color=#FF00FF]ZardoZ[/color] and Mr[color=#FF8000] DLowry [/color]. [color=#4000FF]Thank you for helping please accept my apology the mistake {is} out of my control.Now i have corrected the question [/color] [color=#4000FF]you can see again the question. again I am very sorry[/color] 
December 25th, 2010, 02:31 PM  #6 
Global Moderator Joined: May 2007 Posts: 6,256 Thanks: 507  Re: problems in Gama function;i correct the question
You need a starting point. ?(1/2)=??. The rest follows from the recursion formula.

December 26th, 2010, 02:58 AM  #7  
Newbie Joined: Dec 2010 Posts: 11 Thanks: 0  Re: problems in Gama function Quote:
 
December 26th, 2010, 03:17 AM  #8 
Newbie Joined: Dec 2010 Posts: 11 Thanks: 0  Re: problems in Gama function;i am very shy!!!!! [color=#FF0000] I am very shy that i have mistake agian but it is the last mistake i am sure :i have found this equestion in many books but unfortunatly it is not proving[/color] 

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