chefung

引用:

原帖由 futfuk 於 2009-3-10 04:47 AM 發表


chef believes the expected retention rate is an imaginary number (-i) distributed normally with 95% confidence interval given by a function of unknown various factors.

Complex statistics analysis?

futfuk

引用:

原帖由 chefung 於 2009-3-10 04:34 AM 發表


it's a two-sided blade

there's only one way to find out :smile_40:

futfuk

引用:

原帖由 chefung 於 2009-3-10 04:51 AM 發表


Complex statistics analysis?

u tell me........ :smile_45:

chefung

引用:

原帖由 futfuk 於 2009-3-10 04:53 AM 發表


u tell me........ :smile_45:

I search in google and something called Complex Statistics Analysis
I barely understand them though

futfuk

引用:

原帖由 macy18 於 2009-3-10 04:00 AM 發表


put it the other way
i m not the one who keep ladies here - so if No.1 is our strategy you guys should do something, no?

we need to merge and create synergy

chefung

引用:

原帖由 futfuk 於 2009-3-10 04:51 AM 發表


there's only one way to find out :smile_40:

LOL
Macy does look okay.
She looks more mature than one expects though.

futfuk

引用:

原帖由 chefung 於 2009-3-10 04:55 AM 發表

I search in google and something called Complex Statistics Analysis
I barely understand them though

there's actually such a thing????????? :smile_19:

futfuk

引用:

原帖由 chefung 於 2009-3-10 04:56 AM 發表


LOL
Macy does look okay.
She looks more mature than one expects though.

:smile_40:
:smile_44::smile_44::smile_44:

macy18

引用:

原帖由 chefung 於 2009-3-10 04:34 AM 發表


it's a two-sided blade

what is two sided blade
cutting others and cutting at the same time?
hahaha

macy18

引用:

原帖由 futfuk 於 2009-3-10 04:47 AM 發表


chef believes the expected retention rate is an imaginary number (-i) distributed normally with 95% confidence interval given by a function of unknown various factors.

don't throw school bag la
i hate statistics most....

and i would love to know how to calculate probability of an imaginary number.... is it your Nobel prize theory

[ 本帖最後由 macy18 於 2009-3-10 09:14 AM 編輯 ]