Mahesh_J on Xanga

Hello, My Friend...	10 Ringgit Per Visit

Mahesh_J
read my profile sign my guestbook Name: Mahesh Birthday: 10/5/1976 Gender: Male Interests: Making money...just kidding, my friend Expertise: Cooking, Dancing, Singing, Binomial Distribution Industry: Calcutta Int of Statistics Message: message me Member Since: 10/4/2006

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Thursday, January 04, 2007

	We look over to Pakastain border We see into Pakastain with our bare eyes we did And we singing "We love Inida, Why won't you go home, you Pakastain?" Find me in picture Mahesh give you 2 ringgit Entry fees : 10 ringgit
	8:42 PM - 18 views - 2 eprops - 1 comment - email it

Monday, October 23, 2006

	This is my daily transport to work, I lined up for hours and on...
	8:43 PM - 9 views - add eprops - add comments - email it

Sunday, October 15, 2006

I always want to get myself a mobile phone. Check this phone out...wow....

I wouldn't mind to sell my cow just to get this phone...

8:20 PM - 6 views - add eprops - add comments - email it

Thursday, October 12, 2006

http://flash.sogua.com/flash.aspx?Id=17230

My friends Wu Yi Zhu from Ningjing University send me to this video today.
He said I can learn how to communicate with people in Chinese after watching this video.
I watched it 17 times already, it is really difficult for me...plus I don't know what is going on in the video, is it a story about a man?

But I really want to come study statistics in Hong Kong or China, so I learn Chinese from video. I like communicate with the friends in Hong Kong using the language in this video
I have 3 friends in Hong Kong. It is my wish to come visit them this year.N ext summer, when the weather is warm. Also when I keep my friends in India, plus my brother Goban from stealing money and cows from my home.

12:16 PM - 5 views - add eprops - add comments - email it

Wednesday, October 11, 2006

Parameters	$\lambda \in (0,\infty)$
Support	$k \in \{0,1,2,\ldots\}$
Probability mass function (pmf)	$\frac{e^{-\lambda} \lambda^k}{k!}\!$
Cumulative distribution function (cdf)	$\frac{\Gamma(k+1, \lambda)}{k!}\!$
Mean	$\lambda\,$
Median	N/A
Mode	$\lfloor\lambda\rfloor$
Variance	$\lambda\,$
Skewness	$\lambda^{-1/2}\,$
Kurtosis	$\lambda^{-1}\,$
Entropy	$\lambda[1\!-\!\ln(\lambda)]\!+\!e^{-\lambda}\sum_{k=0}^\infty \frac{\lambda^k\ln(k!)}{k!}$
mgf	$\exp(\lambda (e^t-1))\,$
Char. func.	$\exp(\lambda (e^{it}-1))\,$

Poisson distribution

10:21 PM - 1 view - 2 eprops - add comments - email it

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