[136332] in SIPB IPv6
Your ears, your peace of mind
daemon@ATHENA.MIT.EDU (Ear Wax Cleaner)
Thu Dec 26 04:09:44 2024
X-Original-To: sipbv6-mtg@pergamon.mit.edu
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Date: Thu, 26 Dec 2024 09:37:29 +0100
From: "Ear Wax Cleaner" <WaxCleaner@vertigodiss.za.com>
Reply-To: "Wax Cleaner" <Tvidler@vertigodiss.za.com>
To: <sipbv6-mtg@charon2.mit.edu>
Message-ID: <mppyg0nc7j4hc43f-4reo80okpn6c1y68-29be9-9d@vertigodiss.za.com>
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Your ears, your peace of mind
http://vertigodiss.za.com/tLafcXpmL9h9YbJfXpGo2jvXl8OBD8l6v4WACHjaZoobaaI
http://vertigodiss.za.com/TlkHqFnG0lCevI0QVonn8Cranzrl0un3HJyU3cIrr0lUyKA
ems receive distinct ordinal numbers, including items that compare equal. The assignment of distinct ordinal numbers to items that compare equal can be done at random, or arbitrarily, but it is generally preferable to use a system that is arbitrary but consistent, as this gives stable results if the ranking is done multiple times. An example of an arbitrary but consistent system would be to incorporate other attributes into the ranking order (such as alphabetical ordering of the competitor's name) to ensure that no two items exactly match.
With this strategy, if A ranks ahead of B and C (which compare equal) which are both ranked ahead of D, then A gets ranking number 1 ("first") and D gets ranking number 4 ("fourth"), and either B gets ranking number 2 ("second") and C gets ranking number 3 ("third") or C gets ranking number 2 ("second") and B gets ranking number 3 ("third").
In computer data processing, ordinal ranking is also referred to as "row numbering".
This method corresponds to the "first", "last", and "random" methods in the R programming language to handle ties.
Fractional ranking ("1 2.5 2.5 4" ranking)
Items that compare equal receive the same ranking number, which is the mean of what they would have under ordinal rankings; equivalently, the ranking number of 1 plus the number of items ranked above it plus half the number of items equal to it. This strategy has the property that the sum of the ranking numbers is the same as under ordinal ranking. For this reason, it is used in computing Borda counts and in statistical tests (see below).
Thus if A ranks ahead of B and C (which compare equal) which are both rank
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<div style="color:#FFFFFF;font-size:8px;">ems receive distinct ordinal numbers, including items that compare equal. The assignment of distinct ordinal numbers to items that compare equal can be done at random, or arbitrarily, but it is generally preferable to use a system that is arbitrary but consistent, as this gives stable results if the ranking is done multiple times. An example of an arbitrary but consistent system would be to incorporate other attributes into the ranking order (such as alphabetical ordering of the competitor's name) to ensure that no two items exactly match. With this strategy, if A ranks ahead of B and C (which compare equal) which are both ranked ahead of D, then A gets ranking number 1 ("first") and D gets ranking number 4 ("fourth"), and either B gets ranking number 2 ("second") and C gets ranking number 3 ("third") or C gets ranking number 2 ("second") and B gets ranking number 3 ("third"). In computer data processing, ordinal ranking is also referred to as "row numbering". This method corresponds to the "first", "last", and "random" methods in the R programming language to handle ties. Fractional ranking ("1 2.5 2.5 4" ranking) Items that compare equal receive the same ranking number, which is the mean of what they would have under ordinal rankings; equivalently, the ranking number of 1 plus the number of items ranked above it plus half the number of items equal to it. This strategy has the property that the sum of the ranking numbers is the same as under ordinal ranking. For this reason, it is used in computing Borda counts and in statistical tests (see below). Thus if A ranks ahead of B and C (which compare equal) which are both rank</div>
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