[Rd] An extreme quantile of the geometric distribution

2012-06-29 Thread michael.baudin

Hi,

With R version 2.10.0 (2009-10-26) on Windows, I computed the p=1.e-20 
quantile of the geometric distribution with parameter prob=0.1.



qgeom(1.e-20,0.1)

[1] -1

But this is not possible, since X=0,1,2,...

I guess that this might be a bug in the quantile function, which should 
use the log1p function, instead of the naive formula.


Am I correct ?

Best regards,

Michaël

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Re: [Rd] An extreme quantile of the geometric distribution

2012-06-30 Thread michael.baudin

Hi,

I'm sorry, I do not clearly understand.

I'm aware that the source is available at :

http://svn.r-project.org/R/trunk/src/nmath/qgeom.c

But a good source does not mean a correct result, because of 
compilation issues. Moreover, I do not fully understand why the 1e-7 
coefficient in the formula was put there. The comment "add a fuzz to 
ensure left continuity" is not obvious to me.


Best regards,

Michaël

On Fri, 29 Jun 2012 14:21:50 +0200, peter dalgaard  
wrote:

On Jun 28, 2012, at 22:49 , 
 wrote:


Hi,

With R version 2.10.0 (2009-10-26) on Windows, I computed the 
p=1.e-20 quantile of the geometric distribution with parameter 
prob=0.1.



qgeom(1.e-20,0.1)

[1] -1

But this is not possible, since X=0,1,2,...

I guess that this might be a bug in the quantile function, which 
should use the log1p function, instead of the naive formula.


Am I correct ?


Nope. (The source is availably, you know).

The problem is that a slight fuzz is subtracted inside ceil(),
but there's no check that the result is positive.

qnbinom(, size=1) is equivalent and does get right, by the way.

-pd



Best regards,

Michaël

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