Re: [R] [OT] normal (as in Guassian)

2008-03-04 Thread Ingmar Visser
Wikipedia says:

Stigler attributes the discovery of Stigler's Law to Robert K. Merton  
(which makes the law self-referencing).

(Working as a historian of science he should have proceeded to name  
the law Merton's law only to find out
later that actually someone had discovered it even earlier.)

Ingmar

[edit]
On 3 Mar 2008, at 19:17, Douglas Bates wrote:

 On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch  
 [EMAIL PROTECTED] wrote:
 On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
 As someone of partly French heritage, I would also ask how this
 distribution came to be called Gaussian. It seems very unfair  
 to de
 Moivre, who discovered the distribution at least half a century  
 earlier.
 :-)

  Just an example of Stigler's Law.

 Taking this to a whole new level of off topic, I wonder if Stigler's
 Law is self-referential?  That is, should Stigler's Law more correctly
 be attributed to someone else?

 On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote:

 Hi Folks,
 Apologies to anyone who'd prefer not to see this query
 on this list; but I'm asking because it is probably the
 forum where I'm most likely to get a good answer!

 I'm interested in the provenance of the name normal
 distribution (for what I'd really prefer to call the
 Gaussian distribution).

 According to Wikipedia, The name normal distribution
 was coined independently by Charles S. Peirce, Francis
 Galton and Wilhelm Lexis around 1875.

 So be it, if that was the case -- but I would like to
 know why they chose the name normal: what did they
 intend to convey?

 As background: I'm reflecting a bit on the usage in
 statistics of everyday language as techincal terms,
 as in significantly different. This, for instance,
 is likely to be misunderstood by the general publidc
 when they encounter statements in the media.

 Likewise, normally distributed would probably be
 interpreted as distributed in the way one would
 normally expect or, perhaps, there was nothing
 unusual about the distribution.

 Comments welcome!
 With thanks,
 Ted.


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Ingmar Visser
Department of Psychology, University of Amsterdam
Roetersstraat 15
1018 WB Amsterdam
The Netherlands
t: +31-20-5256723



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Re: [R] [OT] normal (as in Guassian)

2008-03-04 Thread Robin Hankin

On 4 Mar 2008, at 08:20, Ingmar Visser wrote:

 Wikipedia says:

 Stigler attributes the discovery of Stigler's Law to Robert K. Merton
 (which makes the law self-referencing).



Stigler's law certainly applies in mathematics, where
standard procedure is to name a concept in honour of
the first person after Euler to have (re)discovered it.


rksh


 (Working as a historian of science he should have proceeded to name
 the law Merton's law only to find out
 later that actually someone had discovered it even earlier.)

 Ingmar

 [edit]
 On 3 Mar 2008, at 19:17, Douglas Bates wrote:




--
Robin Hankin
Uncertainty Analyst and Neutral Theorist,
National Oceanography Centre, Southampton
European Way, Southampton SO14 3ZH, UK
  tel  023-8059-7743

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Re: [R] [OT] normal (as in Guassian)

2008-03-04 Thread Jim Lemon
Douglas Bates wrote:
  ...
  Taking this to a whole new level of off topic, I wonder if Stigler's
  Law is self-referential?  That is, should Stigler's Law more correctly
  be attributed to someone else?

The complaint has been around for a long time. Zeno's paradox Achilles 
and the tortoise is said to have been first enunciated by Parmenides. 
Perhaps Stigler should have titled his paper Stigler's Law of Lathosonyms.

Jim

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Re: [R] [OT] normal (as in Guassian)

2008-03-04 Thread Michael Friendly


Douglas Bates wrote:
 On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch [EMAIL PROTECTED] wrote:
 On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
   As someone of partly French heritage, I would also ask how this
   distribution came to be called Gaussian. It seems very unfair to de
   Moivre, who discovered the distribution at least half a century earlier.
   :-)

  Just an example of Stigler's Law.
 
 Taking this to a whole new level of off topic, I wonder if Stigler's
 Law is self-referential?  That is, should Stigler's Law more correctly
 be attributed to someone else?
 

Yes, indeed.  Stigler himself attributes the idea to Robert Merton,
and cites his title, 'Stigler's Law of Eponomy' as a perfect example.

-- 
Michael Friendly Email: friendly AT yorku DOT ca
Professor, Psychology Dept.
York University  Voice: 416 736-5115 x66249 Fax: 416 736-5814
4700 Keele Streethttp://www.math.yorku.ca/SCS/friendly.html
Toronto, ONT  M3J 1P3 CANADA

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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread Rogers, James A [PGRD Groton]

As someone of partly French heritage, I would also ask how this
distribution came to be called Gaussian. It seems very unfair to de
Moivre, who discovered the distribution at least half a century earlier.
:-)


--Jim Rogers 


On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote: 

 Hi Folks, 
 Apologies to anyone who'd prefer not to see this query 
 on this list; but I'm asking because it is probably the 
 forum where I'm most likely to get a good answer! 
 
 I'm interested in the provenance of the name normal 
 distribution (for what I'd really prefer to call the 
 Gaussian distribution). 
 
 According to Wikipedia, The name normal distribution 
 was coined independently by Charles S. Peirce, Francis 
 Galton and Wilhelm Lexis around 1875. 
 
 So be it, if that was the case -- but I would like to 
 know why they chose the name normal: what did they 
 intend to convey? 
 
 As background: I'm reflecting a bit on the usage in 
 statistics of everyday language as techincal terms, 
 as in significantly different. This, for instance, 
 is likely to be misunderstood by the general publidc 
 when they encounter statements in the media. 
 
 Likewise, normally distributed would probably be 
 interpreted as distributed in the way one would 
 normally expect or, perhaps, there was nothing 
 unusual about the distribution. 
 
 Comments welcome! 
 With thanks, 
 Ted. 
 

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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread Duncan Murdoch
On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
 As someone of partly French heritage, I would also ask how this
 distribution came to be called Gaussian. It seems very unfair to de
 Moivre, who discovered the distribution at least half a century earlier.
 :-)

Just an example of Stigler's Law.

Duncan Murdoch

 
 
 --Jim Rogers 
 
 
 On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote: 
 
 Hi Folks, 
 Apologies to anyone who'd prefer not to see this query 
 on this list; but I'm asking because it is probably the 
 forum where I'm most likely to get a good answer! 
 
 I'm interested in the provenance of the name normal 
 distribution (for what I'd really prefer to call the 
 Gaussian distribution). 
 
 According to Wikipedia, The name normal distribution 
 was coined independently by Charles S. Peirce, Francis 
 Galton and Wilhelm Lexis around 1875. 
 
 So be it, if that was the case -- but I would like to 
 know why they chose the name normal: what did they 
 intend to convey? 
 
 As background: I'm reflecting a bit on the usage in 
 statistics of everyday language as techincal terms, 
 as in significantly different. This, for instance, 
 is likely to be misunderstood by the general publidc 
 when they encounter statements in the media. 
 
 Likewise, normally distributed would probably be 
 interpreted as distributed in the way one would 
 normally expect or, perhaps, there was nothing 
 unusual about the distribution. 
 
 Comments welcome! 
 With thanks, 
 Ted. 
 
 
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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread Douglas Bates
On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch [EMAIL PROTECTED] wrote:
 On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
   As someone of partly French heritage, I would also ask how this
   distribution came to be called Gaussian. It seems very unfair to de
   Moivre, who discovered the distribution at least half a century earlier.
   :-)

  Just an example of Stigler's Law.

Taking this to a whole new level of off topic, I wonder if Stigler's
Law is self-referential?  That is, should Stigler's Law more correctly
be attributed to someone else?

   On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote:
  
   Hi Folks,
   Apologies to anyone who'd prefer not to see this query
   on this list; but I'm asking because it is probably the
   forum where I'm most likely to get a good answer!
  
   I'm interested in the provenance of the name normal
   distribution (for what I'd really prefer to call the
   Gaussian distribution).
  
   According to Wikipedia, The name normal distribution
   was coined independently by Charles S. Peirce, Francis
   Galton and Wilhelm Lexis around 1875.
  
   So be it, if that was the case -- but I would like to
   know why they chose the name normal: what did they
   intend to convey?
  
   As background: I'm reflecting a bit on the usage in
   statistics of everyday language as techincal terms,
   as in significantly different. This, for instance,
   is likely to be misunderstood by the general publidc
   when they encounter statements in the media.
  
   Likewise, normally distributed would probably be
   interpreted as distributed in the way one would
   normally expect or, perhaps, there was nothing
   unusual about the distribution.
  
   Comments welcome!
   With thanks,
   Ted.
  
  
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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread roger koenker
Yes, the sociologist Robert Merton.

url:www.econ.uiuc.edu/~rogerRoger Koenker
email[EMAIL PROTECTED]Department of Economics
vox: 217-333-4558University of Illinois
fax:   217-244-6678Champaign, IL 61820


On Mar 3, 2008, at 12:17 PM, Douglas Bates wrote:

 On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch  
 [EMAIL PROTECTED] wrote:
 On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
 As someone of partly French heritage, I would also ask how this
 distribution came to be called Gaussian. It seems very unfair to  
 de
 Moivre, who discovered the distribution at least half a century  
 earlier.
 :-)

 Just an example of Stigler's Law.

 Taking this to a whole new level of off topic, I wonder if Stigler's
 Law is self-referential?  That is, should Stigler's Law more correctly
 be attributed to someone else?

 On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote:

 Hi Folks,
 Apologies to anyone who'd prefer not to see this query
 on this list; but I'm asking because it is probably the
 forum where I'm most likely to get a good answer!

 I'm interested in the provenance of the name normal
 distribution (for what I'd really prefer to call the
 Gaussian distribution).

 According to Wikipedia, The name normal distribution
 was coined independently by Charles S. Peirce, Francis
 Galton and Wilhelm Lexis around 1875.

 So be it, if that was the case -- but I would like to
 know why they chose the name normal: what did they
 intend to convey?

 As background: I'm reflecting a bit on the usage in
 statistics of everyday language as techincal terms,
 as in significantly different. This, for instance,
 is likely to be misunderstood by the general publidc
 when they encounter statements in the media.

 Likewise, normally distributed would probably be
 interpreted as distributed in the way one would
 normally expect or, perhaps, there was nothing
 unusual about the distribution.

 Comments welcome!
 With thanks,
 Ted.


 __
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 https://stat.ethz.ch/mailman/listinfo/r-help
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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread John Fox
Dear Doug,

As I recall, according to Stigler, yes -- he wasn't the first to
formulate Stigler's law of eponymy (but I don't recall to whom he
attributed it).

Regards,
 John 

On Mon, 3 Mar 2008 12:17:59 -0600
 Douglas Bates [EMAIL PROTECTED] wrote:
 On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch [EMAIL PROTECTED]
 wrote:
  On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
As someone of partly French heritage, I would also ask how this
distribution came to be called Gaussian. It seems very unfair
 to de
Moivre, who discovered the distribution at least half a century
 earlier.
:-)
 
   Just an example of Stigler's Law.
 
 Taking this to a whole new level of off topic, I wonder if
 Stigler's
 Law is self-referential?  That is, should Stigler's Law more
 correctly
 be attributed to someone else?
 
On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote:
   
Hi Folks,
Apologies to anyone who'd prefer not to see this query
on this list; but I'm asking because it is probably the
forum where I'm most likely to get a good answer!
   
I'm interested in the provenance of the name normal
distribution (for what I'd really prefer to call the
Gaussian distribution).
   
According to Wikipedia, The name normal distribution
was coined independently by Charles S. Peirce, Francis
Galton and Wilhelm Lexis around 1875.
   
So be it, if that was the case -- but I would like to
know why they chose the name normal: what did they
intend to convey?
   
As background: I'm reflecting a bit on the usage in
statistics of everyday language as techincal terms,
as in significantly different. This, for instance,
is likely to be misunderstood by the general publidc
when they encounter statements in the media.
   
Likewise, normally distributed would probably be
interpreted as distributed in the way one would
normally expect or, perhaps, there was nothing
unusual about the distribution.
   
Comments welcome!
With thanks,
Ted.
   
   
__
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 code.
 
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John Fox, Professor
Department of Sociology
McMaster University
Hamilton, Ontario, Canada
http://socserv.mcmaster.ca/jfox/

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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread John Kane

--- John Fox [EMAIL PROTECTED] wrote:

 Dear Doug,
 
 As I recall, according to Stigler, yes -- he wasn't
 the first to
 formulate Stigler's law of eponymy (but I don't
 recall to whom he
 attributed it).


Possibly a disgruntles M. de Moivre?


 
 Regards,
  John 
 
 On Mon, 3 Mar 2008 12:17:59 -0600
  Douglas Bates [EMAIL PROTECTED] wrote:
  On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch
 [EMAIL PROTECTED]
  wrote:
   On 3/3/2008 9:10 AM, Rogers, James A [PGRD
 Groton] wrote:
 As someone of partly French heritage, I would
 also ask how this
 distribution came to be called Gaussian. It
 seems very unfair
  to de
 Moivre, who discovered the distribution at
 least half a century
  earlier.
 :-)
  
Just an example of Stigler's Law.
  
  Taking this to a whole new level of off topic, I
 wonder if
  Stigler's
  Law is self-referential?  That is, should
 Stigler's Law more
  correctly
  be attributed to someone else?
  
 On Mar 2, 2008, at 7:33 AM, (Ted Harding)
 wrote:

 Hi Folks,
 Apologies to anyone who'd prefer not to see
 this query
 on this list; but I'm asking because it is
 probably the
 forum where I'm most likely to get a good
 answer!

 I'm interested in the provenance of the name
 normal
 distribution (for what I'd really prefer to
 call the
 Gaussian distribution).

 According to Wikipedia, The name normal
 distribution
 was coined independently by Charles S.
 Peirce, Francis
 Galton and Wilhelm Lexis around 1875.

 So be it, if that was the case -- but I
 would like to
 know why they chose the name normal: what
 did they
 intend to convey?

 As background: I'm reflecting a bit on the
 usage in
 statistics of everyday language as
 techincal terms,
 as in significantly different. This, for
 instance,
 is likely to be misunderstood by the general
 publidc
 when they encounter statements in the media.

 Likewise, normally distributed would
 probably be
 interpreted as distributed in the way one
 would
 normally expect or, perhaps, there was
 nothing
 unusual about the distribution.

 Comments welcome!
 With thanks,
 Ted.



 __
 R-help@r-project.org mailing list
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  PLEASE do read the posting guide
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 reproducible code.
 
 
 John Fox, Professor
 Department of Sociology
 McMaster University
 Hamilton, Ontario, Canada
 http://socserv.mcmaster.ca/jfox/
 
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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread Patrick Burns
Douglas Bates wrote:

On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch [EMAIL PROTECTED] wrote:
  

On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
  As someone of partly French heritage, I would also ask how this
  distribution came to be called Gaussian. It seems very unfair to de
  Moivre, who discovered the distribution at least half a century earlier.
  :-)

 Just an example of Stigler's Law.



Taking this to a whole new level of off topic, I wonder if Stigler's
Law is self-referential?  That is, should Stigler's Law more correctly
be attributed to someone else?
  


No.  If Stigler's Law were named after some prior person,
then it wouldn't be an example of itself.

Pat

  

  On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote:
 
  Hi Folks,
  Apologies to anyone who'd prefer not to see this query
  on this list; but I'm asking because it is probably the
  forum where I'm most likely to get a good answer!
 
  I'm interested in the provenance of the name normal
  distribution (for what I'd really prefer to call the
  Gaussian distribution).
 
  According to Wikipedia, The name normal distribution
  was coined independently by Charles S. Peirce, Francis
  Galton and Wilhelm Lexis around 1875.
 
  So be it, if that was the case -- but I would like to
  know why they chose the name normal: what did they
  intend to convey?
 
  As background: I'm reflecting a bit on the usage in
  statistics of everyday language as techincal terms,
  as in significantly different. This, for instance,
  is likely to be misunderstood by the general publidc
  when they encounter statements in the media.
 
  Likewise, normally distributed would probably be
  interpreted as distributed in the way one would
  normally expect or, perhaps, there was nothing
  unusual about the distribution.
 
  Comments welcome!
  With thanks,
  Ted.
 
 
  __
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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread Peter Dalgaard
Patrick Burns wrote:
 Douglas Bates wrote:

   
 On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch [EMAIL PROTECTED] wrote:
  

 
 On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
   
 As someone of partly French heritage, I would also ask how this
 distribution came to be called Gaussian. It seems very unfair to de
 Moivre, who discovered the distribution at least half a century earlier.
 :-)
 
 Just an example of Stigler's Law.


   
 Taking this to a whole new level of off topic, I wonder if Stigler's
 Law is self-referential?  That is, should Stigler's Law more correctly
 be attributed to someone else?
 

 No.  If Stigler's Law were named after some prior person,
 then it wouldn't be an example of itself.
   
Only if said person actually was first to discover it, surely.

-- 
   O__   Peter Dalgaard Øster Farimagsgade 5, Entr.B
  c/ /'_ --- Dept. of Biostatistics PO Box 2099, 1014 Cph. K
 (*) \(*) -- University of Copenhagen   Denmark  Ph:  (+45) 35327918
~~ - ([EMAIL PROTECTED])  FAX: (+45) 35327907

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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread Andrew Robinson
On Mon, Mar 03, 2008 at 10:22:41PM +0100, Peter Dalgaard wrote:
 Patrick Burns wrote:
  Douglas Bates wrote:
 

  On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch [EMAIL PROTECTED] wrote:
   
 
  
  On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:

  As someone of partly French heritage, I would also ask how this
  distribution came to be called Gaussian. It seems very unfair to de
  Moivre, who discovered the distribution at least half a century earlier.
  :-)
  
  Just an example of Stigler's Law.
 
 

  Taking this to a whole new level of off topic, I wonder if Stigler's
  Law is self-referential?  That is, should Stigler's Law more correctly
  be attributed to someone else?
  
 
  No.  If Stigler's Law were named after some prior person,
  then it wouldn't be an example of itself.

 Only if said person actually was first to discover it, surely.

I believe that Stigler believes that he was not the first to discover
Stigler's Law.


-- 
Andrew Robinson  
Department of Mathematics and StatisticsTel: +61-3-8344-6410
University of Melbourne, VIC 3010 Australia Fax: +61-3-8344-4599
http://www.ms.unimelb.edu.au/~andrewpr
http://blogs.mbs.edu/fishing-in-the-bay/

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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread Peter Dalgaard
Andrew Robinson wrote:
 On Mon, Mar 03, 2008 at 10:22:41PM +0100, Peter Dalgaard wrote:
   
 Patrick Burns wrote:
 
 Douglas Bates wrote:

   
   
 On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch [EMAIL PROTECTED] wrote:
  

 
 
 On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:
   
   
 As someone of partly French heritage, I would also ask how this
 distribution came to be called Gaussian. It seems very unfair to de
 Moivre, who discovered the distribution at least half a century earlier.
 :-)
 
 
 Just an example of Stigler's Law.


   
   
 Taking this to a whole new level of off topic, I wonder if Stigler's
 Law is self-referential?  That is, should Stigler's Law more correctly
 be attributed to someone else?
 
 
 No.  If Stigler's Law were named after some prior person,
 then it wouldn't be an example of itself.
   
   
 Only if said person actually was first to discover it, surely.
 

 I believe that Stigler believes that he was not the first to discover
 Stigler's Law
Which is why it is an example of itself...

-- 
   O__   Peter Dalgaard Øster Farimagsgade 5, Entr.B
  c/ /'_ --- Dept. of Biostatistics PO Box 2099, 1014 Cph. K
 (*) \(*) -- University of Copenhagen   Denmark  Ph:  (+45) 35327918
~~ - ([EMAIL PROTECTED])  FAX: (+45) 35327907

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Re: [R] [OT] normal (as in Guassian)

2008-03-03 Thread roger koenker

On Mar 3, 2008, at 4:59 PM, Peter Dalgaard wrote:

 Andrew Robinson wrote:
 On Mon, Mar 03, 2008 at 10:22:41PM +0100, Peter Dalgaard wrote:

 Patrick Burns wrote:

 Douglas Bates wrote:



 On Mon, Mar 3, 2008 at 8:25 AM, Duncan Murdoch [EMAIL PROTECTED] 
  wrote:




 On 3/3/2008 9:10 AM, Rogers, James A [PGRD Groton] wrote:


 As someone of partly French heritage, I would also ask how this
 distribution came to be called Gaussian. It seems very  
 unfair to de
 Moivre, who discovered the distribution at least half a  
 century earlier.
 :-)


 Just an example of Stigler's Law.




 Taking this to a whole new level of off topic, I wonder if  
 Stigler's
 Law is self-referential?  That is, should Stigler's Law more  
 correctly
 be attributed to someone else?


 No.  If Stigler's Law were named after some prior person,
 then it wouldn't be an example of itself.


 Only if said person actually was first to discover it, surely.


 I believe that Stigler believes that he was not the first to discover
 Stigler's Law
 Which is why it is an example of itself...

This is getting a bit silly, but I would add, unless the discoverer  
had the
same name, cf. http://en.wikipedia.org/wiki/Stigler%27s_conjecture
but  I reiterate that the original attribution (by Stigler) is to Robert
Merton.


 -- 
   O__   Peter Dalgaard Øster Farimagsgade 5, Entr.B
  c/ /'_ --- Dept. of Biostatistics PO Box 2099, 1014 Cph. K
 (*) \(*) -- University of Copenhagen   Denmark  Ph:  (+45)  
 35327918
 ~~ - ([EMAIL PROTECTED])  FAX: (+45)  
 35327907

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[R] [OT] normal (as in Guassian)

2008-03-02 Thread Ted Harding
Hi Folks,
Apologies to anyone who'd prefer not to see this query
on this list; but I'm asking because it is probably the
forum where I'm most likely to get a good answer!

I'm interested in the provenance of the name normal
distribution (for what I'd really prefer to call the
Gaussian distribution).

According to Wikipedia, The name normal distribution
was coined independently by Charles S. Peirce, Francis
Galton and Wilhelm Lexis around 1875.

So be it, if that was the case -- but I would like to
know why they chose the name normal: what did they
intend to convey?

As background: I'm reflecting a bit on the usage in
statistics of everyday language as techincal terms,
as in significantly different. This, for instance,
is likely to be misunderstood by the general publidc
when they encounter statements in the media.

Likewise, normally distributed would probably be
interpreted as distributed in the way one would
normally expect or, perhaps, there was nothing
unusual about the distribution.

Comments welcome!
With thanks,
Ted.


E-Mail: (Ted Harding) [EMAIL PROTECTED]
Fax-to-email: +44 (0)870 094 0861
Date: 02-Mar-08   Time: 13:04:17
-- XFMail --

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Re: [R] [OT] normal (as in Guassian)

2008-03-02 Thread Gabor Csardi
I'm not a statistician, but do i remember well that among all 
distributions with a given mean and variance, the normal distribution
has the highest entropy? This is good enough for me to call it 
normal

Gabor

On Sun, Mar 02, 2008 at 10:10:21AM -0600, roger koenker wrote:
 A nice survey of this territory is:
 
 http://books.google.com/books?id=TN3_d7ibo30Cpg=PA85lpg=PA85dq=stigler+normal+oxymoronsource=webots=OwGhmnDk3Osig=J7ou_L8-_Mu4L14c3KJAhefrD4Ihl=en
 
 I particularly like the phrase:  [normal] is in this respect
 a rare one-word oxymoron.
 
 url:www.econ.uiuc.edu/~rogerRoger Koenker
 email   [EMAIL PROTECTED]   Department of Economics
 vox:217-333-4558University of Illinois
 fax:217-244-6678Champaign, IL 61820
 
 
 On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote:
 
  Hi Folks,
  Apologies to anyone who'd prefer not to see this query
  on this list; but I'm asking because it is probably the
  forum where I'm most likely to get a good answer!
 
  I'm interested in the provenance of the name normal
  distribution (for what I'd really prefer to call the
  Gaussian distribution).
 
  According to Wikipedia, The name normal distribution
  was coined independently by Charles S. Peirce, Francis
  Galton and Wilhelm Lexis around 1875.
 
  So be it, if that was the case -- but I would like to
  know why they chose the name normal: what did they
  intend to convey?
 
  As background: I'm reflecting a bit on the usage in
  statistics of everyday language as techincal terms,
  as in significantly different. This, for instance,
  is likely to be misunderstood by the general publidc
  when they encounter statements in the media.
 
  Likewise, normally distributed would probably be
  interpreted as distributed in the way one would
  normally expect or, perhaps, there was nothing
  unusual about the distribution.
 
  Comments welcome!
  With thanks,
  Ted.
 
  
  E-Mail: (Ted Harding) [EMAIL PROTECTED]
  Fax-to-email: +44 (0)870 094 0861
  Date: 02-Mar-08   Time: 13:04:17
  -- XFMail --
 
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-- 
Csardi Gabor [EMAIL PROTECTED]UNIL DGM

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Re: [R] [OT] normal (as in Guassian)

2008-03-02 Thread roger koenker
A nice survey of this territory is:

http://books.google.com/books?id=TN3_d7ibo30Cpg=PA85lpg=PA85dq=stigler+normal+oxymoronsource=webots=OwGhmnDk3Osig=J7ou_L8-_Mu4L14c3KJAhefrD4Ihl=en

I particularly like the phrase:  [normal] is in this respect
a rare one-word oxymoron.

url:www.econ.uiuc.edu/~rogerRoger Koenker
email   [EMAIL PROTECTED]   Department of Economics
vox:217-333-4558University of Illinois
fax:217-244-6678Champaign, IL 61820


On Mar 2, 2008, at 7:33 AM, (Ted Harding) wrote:

 Hi Folks,
 Apologies to anyone who'd prefer not to see this query
 on this list; but I'm asking because it is probably the
 forum where I'm most likely to get a good answer!

 I'm interested in the provenance of the name normal
 distribution (for what I'd really prefer to call the
 Gaussian distribution).

 According to Wikipedia, The name normal distribution
 was coined independently by Charles S. Peirce, Francis
 Galton and Wilhelm Lexis around 1875.

 So be it, if that was the case -- but I would like to
 know why they chose the name normal: what did they
 intend to convey?

 As background: I'm reflecting a bit on the usage in
 statistics of everyday language as techincal terms,
 as in significantly different. This, for instance,
 is likely to be misunderstood by the general publidc
 when they encounter statements in the media.

 Likewise, normally distributed would probably be
 interpreted as distributed in the way one would
 normally expect or, perhaps, there was nothing
 unusual about the distribution.

 Comments welcome!
 With thanks,
 Ted.

 
 E-Mail: (Ted Harding) [EMAIL PROTECTED]
 Fax-to-email: +44 (0)870 094 0861
 Date: 02-Mar-08   Time: 13:04:17
 -- XFMail --

 __
 R-help@r-project.org mailing list
 https://stat.ethz.ch/mailman/listinfo/r-help
 PLEASE do read the posting guide http://www.R-project.org/posting-guide.html
 and provide commented, minimal, self-contained, reproducible code.

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Re: [R] [OT] normal (as in Guassian)

2008-03-02 Thread Johannes Hüsing
Am 02.03.2008 um 17:44 schrieb Gabor Csardi:

 I'm not a statistician, but do i remember well that among all
 distributions with a given mean and variance, the normal distribution
 has the highest entropy? This is good enough for me to call it
 normal

There's more. Among all rotation-symmetric distributions,
the standard bivariate normal is the only one where x and
y are independent.

Also, the formula for the standard normal distribution is
the only one that is its own Fourier transform. So, if we
assume the same distribution for a momentum and
a location of a physical object, according to Heisenberg's
Law it has to be the normal.

Whereas we ought to be wary about assumption of normality
for the distribution of phenomena in nature, the normal and
its henchmen play a defendable role when describing summaries
of phenomena, like arithmetic means. I'd even go as far as
buy into Youden's hype described in that Kruskal and Stigler
essay.

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Re: [R] [OT] normal (as in Guassian)

2008-03-02 Thread Ken Knoblauch
Johannes Hüsing johannes at huesing.name writes:

 
 Am 02.03.2008 um 17:44 schrieb Gabor Csardi:
 
  I'm not a statistician, but do i remember well that among all
  distributions with a given mean and variance, the normal distribution
  has the highest entropy? This is good enough for me to call it
  normal
 

 Also, the formula for the standard normal distribution is
 the only one that is its own Fourier transform. So, if we
 assume the same distribution for a momentum and
 a location of a physical object, according to Heisenberg's
 Law it has to be the normal.
 
It's not the only one.  There is also the comb function, an infinite train of
evenly spaced impulse functions that is its own transform, and then there is
abs(x)^-0.5 and sech(x), but I'm just reading out of the appendix of 
Bracewell, 1978, The Fourier Transformation and Its Applications, McGraw-Hill.

best,

Ken

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Re: [R] [OT] normal (as in Guassian)

2008-03-02 Thread Katharine Mullen
There is some information and references regarding the name 'normal' in
the internet article 'Earliest Known Uses of Some of the Words of
Mathematics (N)', http://members.aol.com/jeff570/n.html, by John Aldrich.

It contains the comment, Galton does not explain why he uses the term
normal but the sense of conforming to a norm ( = 'A standard, model,
pattern, type.' (OED)) seems implied.

On Sun, 2 Mar 2008 [EMAIL PROTECTED] wrote:

 Hi Folks,
 Apologies to anyone who'd prefer not to see this query
 on this list; but I'm asking because it is probably the
 forum where I'm most likely to get a good answer!

 I'm interested in the provenance of the name normal
 distribution (for what I'd really prefer to call the
 Gaussian distribution).

 According to Wikipedia, The name normal distribution
 was coined independently by Charles S. Peirce, Francis
 Galton and Wilhelm Lexis around 1875.

 So be it, if that was the case -- but I would like to
 know why they chose the name normal: what did they
 intend to convey?

 As background: I'm reflecting a bit on the usage in
 statistics of everyday language as techincal terms,
 as in significantly different. This, for instance,
 is likely to be misunderstood by the general publidc
 when they encounter statements in the media.

 Likewise, normally distributed would probably be
 interpreted as distributed in the way one would
 normally expect or, perhaps, there was nothing
 unusual about the distribution.

 Comments welcome!
 With thanks,
 Ted.

 
 E-Mail: (Ted Harding) [EMAIL PROTECTED]
 Fax-to-email: +44 (0)870 094 0861
 Date: 02-Mar-08   Time: 13:04:17
 -- XFMail --

 __
 R-help@r-project.org mailing list
 https://stat.ethz.ch/mailman/listinfo/r-help
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Re: [R] [OT] normal (as in Guassian)

2008-03-02 Thread Ted Harding
Thanks, Katherine! Now I wonder what, in particular, Peirce
might have had in mind (he was a particularly sharp
philosophical thinker, and might be expected to pay attention
to the semantic baggage of what he said).

I'm also enjoying the other delightful OT (= On Tangent)
responses that my query has prompted!

Best wishes to all,
Ted.

On 02-Mar-08 21:19:24, Katharine Mullen wrote:
 There is some information and references regarding the name 'normal' in
 the internet article 'Earliest Known Uses of Some of the Words of
 Mathematics (N)', http://members.aol.com/jeff570/n.html, by John
 Aldrich.
 
 It contains the comment, Galton does not explain why he uses the term
 normal but the sense of conforming to a norm ( = 'A standard, model,
 pattern, type.' (OED)) seems implied.
 
 On Sun, 2 Mar 2008 [EMAIL PROTECTED] wrote:
 
 Hi Folks,
 Apologies to anyone who'd prefer not to see this query
 on this list; but I'm asking because it is probably the
 forum where I'm most likely to get a good answer!

 I'm interested in the provenance of the name normal
 distribution (for what I'd really prefer to call the
 Gaussian distribution).

 According to Wikipedia, The name normal distribution
 was coined independently by Charles S. Peirce, Francis
 Galton and Wilhelm Lexis around 1875.

 So be it, if that was the case -- but I would like to
 know why they chose the name normal: what did they
 intend to convey?

 As background: I'm reflecting a bit on the usage in
 statistics of everyday language as techincal terms,
 as in significantly different. This, for instance,
 is likely to be misunderstood by the general publidc
 when they encounter statements in the media.

 Likewise, normally distributed would probably be
 interpreted as distributed in the way one would
 normally expect or, perhaps, there was nothing
 unusual about the distribution.

 Comments welcome!
 With thanks,
 Ted.

 
 E-Mail: (Ted Harding) [EMAIL PROTECTED]
 Fax-to-email: +44 (0)870 094 0861
 Date: 02-Mar-08   Time: 13:04:17
 -- XFMail --

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E-Mail: (Ted Harding) [EMAIL PROTECTED]
Fax-to-email: +44 (0)870 094 0861
Date: 02-Mar-08   Time: 21:52:20
-- XFMail --

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