I think you are Googling the wrong "reference." Note in ?acf the following:
References:
Venables, W. N. and Ripley, B. D. (2002) _Modern Applied
Statistics with S_. Fourth Edition. Springer-Verlag.
(This contains the exact definitions used.)
On Fri, Apr 30, 2010 at 10:42 AM, zhenjiang xu <zhenjiang...@gmail.com> wrote:
> Thanks, Duncan, but there are no reference in ?acf. The only probably
> related stuff is
>
> "Author(s):
>
> Original: Paul Gilbert, Martyn Plummer. Extensive modifications
> and univariate case of 'pacf' by B.D. Ripley."
>
> And I didn't find anything with google search of it.
>
>
> On Thu, Apr 29, 2010 at 7:08 PM, Duncan Murdoch
> <murdoch.dun...@gmail.com>wrote:
>
>> On 29/04/2010 6:22 PM, zhenjiang xu wrote:
>>
>>> Hi R users,
>>>
>>> where can I find the equations used by acf function to calculate
>>> autocorrelation?
>>>
>>
>> See the reference listed in ?acf.
>>
>> Duncan Murdoch
>>
>>
>> I think I misunderstand acf. Doesn't acf use following
>>> equation to calculate autocorrelation?
>>> [image: R(\tau) = \frac{\operatorname{E}[(X_t - \mu)(X_{t+\tau} -
>>> \mu)]}{\sigma^2}\, ,]
>>> If it does, then the autocorrelation of a sine function should give a
>>> cosine; however, the following code gives a cosine-shape function with its
>>> magnitude decreasing along the lag.
>>> x = c(1:500)
>>> x = x/10
>>> x = sin(x)
>>> acf(x, type='correlation', lag.max=length(x)-1)
>>>
>>>
>>>
>>
>>
>
>
> --
> Best,
> Zhenjiang
>
> [[alternative HTML version deleted]]
>
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>
--
John A. Ramey, M.S.
Ph.D. Candidate
Department of Statistics
Baylor University
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