Gebruiker:Pjetter/klad

<Londenp> Hi. Question for someone who knows the Parser functions: Is there a way how I can find out with parser language if a certain article is in a category. 
Something like if AAA is in CAT:BBB then display a certain image?
<Splarka> probably need DPL for that (depending on what you wanna do exactly)
<Londenp> In fact it is for Wikibooks
<Londenp> We have categorized the books in fases 0 to 4
<Splarka> or in JS or CSS
<Londenp> I would like to show on the front page a bookname together with a symbol for the development states
<Londenp> I couldn't find a solution with magic words and a parser
<Splarka> Londenp: well, what categorizes it? a template? or the [[category]] added directly?
<Londenp> with a template
<Splarka> so, like {{devstate|3}} ?
<Splarka> you can use the template to categorize, and generate the image
<Splarka> say you had {{devstate|3}} for example
<Splarka> [[Category:Development state {{{1|0}}}]]
<Splarka> {{#switch:{{{1|none}}}
<Londenp> OK
<Duesentrieb> Splarka: but he wants the image not on the page that is categorized, but on a pages that links to the page that is categorized
<Splarka> |0=[[Image:Devstate_0.png|40px]]
<Splarka> |1=[[Image:Devstate_1.png|40px]]
<Splarka> etc
<Splarka> really? hmmmm'
<Londenp> Duesentrieb exactly
<Splarka> DPL or javascript
<Duesentrieb> don't know if something like that exists.in any case, it would be tricky with parser cache
<Splarka> javascript could do it in a quick query to the API
<Londenp> We have Dynamicpagelist installed
<Duesentrieb> disabling it is the obvious solution, that would suck for the front page though
<Splarka> (but on the front page that would be messy)
<Splarka> DPL should be able to do it then
<Londenp> not DPL alas
<Splarka> which wikibooks?
<Londenp> nl
<Londenp> Rereading the remark from Duesentrieb it is still a little different
<Splarka> useful how it doesn't say what version of dpl it has
* Splarka grumbles
<Londenp> it is the old old one
<Londenp> http://www.mediawiki.org/wiki/Extension:DynamicPageList/old This one
<Splarka> drat, don't think you can do what you want with it then
<Londenp> That is what I thought
<Londenp> It is very useful though, but the most modern version of DPL is much better
<Londenp> but I was not allowed to let that be installed on nl.wikibooks.org
<Londenp> might try again thoug on bugzilla
<Londenp> So my idea is this {{template|bookname}} for each book
<Londenp> this will show a link to the book and display a image for the status of development of this book
<Londenp> this will automatically be updated if the status is changed
<Splarka> only way I can think of is the API, but on the mainpage that would be a lot of queries to it (and it isn't cached)
<Splarka> or a custom extension
<Londenp> The information for the status of the book is with a DPL-thing in a hidden category and the template would look in which 
hidden category for the status it is and then display the according image
<Londenp> OK too bad then
<Splarka> OR.. you could create subpages for each book, that indicate the status
<Splarka> such as {{Somebook/status 1}}
<Splarka> and use #ifexist
<Splarka> but that'd be... messy
<Londenp> That is a good idea
<Londenp> Sparkla Thanks I will try that then
<Splarka> uhoh
<Splarka> don't you hate it when someone is threatening to jump off a bridge, and you say "go for it" sarcastically.. and then they do...
<Splarka> Londenp: you could also create one subpage, like [[Bookname/status]]
<Londenp> You might give me another choice :-=)
<Splarka> and have that /status contain the image that you want to transclude
<Splarka> and then always transclude [[{{{1}}}/status]] if it exists
<Splarka> that way you don't have to create and delete pages continually
<Londenp> yep
<Splarka> {{#ifexist:{{{1}}}/status|{{{{{1}}}/status}}|[[Image:Nostatus.gif]]}}
<Londenp> In fact we have something like an Infobox with the book that contains all information already
* Splarka nods
<Londenp> I just don't know how to substract that
<Splarka> heh
<Splarka> well, then...
<Splarka> what if /status only contained the number
<Splarka> 0 to 4
<Splarka> and on the infobox:
<Splarka> [[Category:Development status {{{{{FULLPAGENAME}}/status}}]]
<Splarka> and on the main page:
<Splarka> {{#ifexist:{{{1}}}/status|[[Image:Status_{{{{{1}}}/status}}.gif]]|[[Image:Nostatus.gif]]}}
<Splarka> then you just update that /status page, and both the main page and the infobox are changed
<Londenp> OK, looks good
<Londenp> but I need a little time to understand this (not being educated)
* Splarka nods
<Londenp> Sparkla thanks, I am going to study your proposals and work it out. When I have some more questions I will return.
<Splarka> thanks for the warning ^_^


test 1234567890 1234567890 1234567890 1234567890 1234567890 1234567890 1234567890 1234567890 1234567890


Citaten Papier

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  • The paper burns, but the words fly away - Ben Joseph Akiba
  • What the world really needs is more love and less paper work - Pearl Bailey
  • Anything on paper is obsolete - Craig Bruce
  • This paper will no doubt be found interesting by those who take an interest in it - John Dalton
  • When the weight of the paper equals the weight of the airplane, only then you can go flying - Donald Douglas
  • When you sell a man a book you don't sell him just 12 ounces of paper and ink and glue-you sell him a whole new life - Christopher Morley
  • A specification that will not fit on one page of 8.5x11 inch paper cannot be understood - Mark Ardis
  • A child's life is like a piece of paper on which every person leaves a mark - Chinese Proverb


Version Release Date Comments
1.7 13/03/2007 Ignore non-list lines when generating blacklist
1.6 15/01/2007 Support multiple-language translations
1.5 16/12/2006 Don't block all usernames when the blacklist contains blank lines
Use Unicode-friendly regular expressions
Don't show errors when the blacklist contains only comments
(above fixes from Brion Vibber)
1.4 19/06/2006 Fix fatal error
1.3 06/07/2006 Cache blacklist in memcached or similar, if available
1.2 25/04/2006 Performance rewrite
Allow users with the uboverride permission to pass the blacklist
1.1 08/03/2006 Make compatible with MediaWiki 1.5.8
Allow commenting out lines with #
1.0 09/01/2006 Initial version


Boekenplank en boekenkast

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Links:


[[{{{Vorighoofdstuk}}}|Vorig hoofdstuk]]  
[[{{{Vorigepagina}}}|Vorige pagina]]  
[[{{{Volgendepagina}}}|Volgende pagina]]  
[[{{{Volgend hoofdstuk}}}|Volgend hoofdstuk]]  
[[{{{Inhoudsopgave}}}|Inhoudsopgave]]  
[[{{{boek}}}|Papier]]  

Sjabloon:Crystalclearnavigatie


visible text godsdienstige beweging in de 16e eeuw onder leiding van Maarten Luther en Johannes Calvijn


 

Normal multiplication turns this into:

 

The expectation of theta is exactly theta, so you can write it like that:

 

Add two parameters: one with a negative sign and the other with a positive sign (the sum of both is 0, but you can use that in additional calculations)

 

Now the second part is the usual (a-b)^2, which can be written as a^2 - 2ab + b^2. You just work the other way around.

 

And the first part is the variance of theta-hat and the second part is the bias. This can be written as:

 

Now when theta-hat is unbiassed this means that the expectation of theta-hat is equal to theta and therefore the bias is zero.
And that means that the MSE of theta-hat is exactly the variance of theta-hat.

If we take for theta the mu and for theta-hat the X-bar, you will use the normal variance for a n-sample from a population (X) with mean μ and variance σ2 you will get:

 

Another calculation will be as follows: We start again with:

 

Now we replace theta-hat with X-bar and theta with mu and you get:

 

We will replace X-bar in this equation with the following:

 

So you get:

 

This you can write differently according to:

 

and

 

which will lead to:

 

We take the n in the denominator out and this becomes squarred:

 

which turns into:

 

Now the expectation is redistributed in the equation:

 

We know that the definition for sigma is

 

so you get:

 

This is the variance of the unbiassed sample distribution of the mean

regression

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The sum of squares to be minimized is

 

so

 

So we do some derivation and you get for minimization the derivative is set to 0:

 

Divide both sides by -2 and redistribute the summation any will get:

 

Take beta out and divide by Sum xi2:

 

And therefore the least squares estimator for β, is given by

 
 

Biasedness

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So check if

 

Let us use this on the estimator in a):

 

Now let us fill in the proposed population model into this equation:

 

and you will get:

 

Which is:

 

And this can be written as:

 
 

According to biasedness equation above we can take the expectation from both sides according to:

 

and as

 

you get:

 

Therefore unbiasedness applies.

First we start with the equation:

 

rearrange:

 
 


 
 
 


 
 
 
 
 


Take the variance of beta-hat:

 

Fill in the estimator of a):

 

Now use the equation for Yi:

 

and fill that in the previous equation and you get:

 

Two typical properties of variance when X and Y are independent are the following:

 

and

 

this will be used:

 
 
 
 
 

Using the definition given for Variance of epsilon:

 
 







Sjabloon

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Afbeelding:Crystal Clear action player play.png

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