[EM] Using weights to compensate multiple votes (It's mostlyaboutPR)
Gervase Lam
gervase.lam at group.force9.co.uk
Sat Aug 28 16:00:15 PDT 2004
> From: "Philippe Errembault"
> Subject: Re: [EM] Using weights to compensate multiple votes (It's
> mostlyaboutPR)
> Thanks for the hint... Do you know where/how I can access those archives
> ?
>
> Philippe
>
> ----- Original Message -----
> From: "Bart Ingles" <bartman at netgate.net>
> To: "EM List" <election-methods at electorama.com>
> Sent: Saturday, August 28, 2004 4:03 AM
> Subject: Re: [EM] Using weights to compensate multiple votes (It's
> mostlyaboutPR)
>
>
>
> If you search the archives for "Proportional Approval" or "PAV" you may
> find something along these lines. There have been several proposals
> with same name going back at least to 1998. Also search on "d'Hondt".
Considering that Election Methods on Yahoo Groups is not updated anymore,
the following is probably a good place to search the archives.
<http://news.gmane.org/gmane.politics.election-methods/>
Adam Tarr posted a Yahoo link for this, which explains PAV. Here is the
Election Methods site version:
<http://listserver.dreamhost.com/pipermail/election-methods-electorama.com/2001-January/004966.html>
Comparing STV with PAV:
<http://listserver.dreamhost.com/pipermail/election-methods-electorama.com/2001-January/005021.html>
Comparing List PR with PAV:
<http://listserver.dreamhost.com/pipermail/election-methods-electorama.com/2001-January/005037.html>
Description of Sequential PAV:
<http://listserver.dreamhost.com/pipermail/election-methods-electorama.com/2002-August/008539.html>
Variations of PAV:
<http://listserver.dreamhost.com/pipermail/election-methods-electorama.com/2002-February/007316.html>
The following includes a difference in the results between Non-Sequential
PAV and Sequential PAV plus explains why it is best to use d'Hondt for PAV:
<http://listserver.dreamhost.com/pipermail/election-methods-electorama.com/2002-February/007381.html>
There are other posts that have been made on this that includes d'Hondt
with Borda and a very brief mention at the end of another post of a
possibly useful computational short cut for PAV.
Thanks,
Gervase.
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