You can inspect the list of players ranked by rating:

- National
- Australian Capital Territory
- New South Wales
- Queensland
- South Australia
- Tasmania
- Victoria
- Western Australia

RATING.DAT and ratings software for tournament organisers here

CASPA has the right to veto the rating of any tournament, either before or after the event, which fails to meet the criteria. Internet and handicapped tournaments will not be rated by the national system.

**STANDARD TOURNAMENT**

A standard tournament is defined by the following

RULES. ASPA Rules of Tournament Play (with State variations) and the “basic” rules are to apply unless specified in advertising.NUMBER OF GAMESA tournament will have a minimum of 4 games.NUMBER OF PLAYERS PER GAMEAll games are to be played with two competitors.TOTAL NUMBER OF PLAYERS. A tournament will have a minimum of six players. If the number of players falls below six, subsequent games are not rateable.TIMEEach game is to allow a minimum of 18 minutes playing time per player. The maximum time allowed is 25 minutes per player per game.ELIGIBILITYA tournament will be open to all players. Minimum or maximum ratings may be required.FORMAT OF DRAWPlayer pairings will be by objective and systematic means. (eg round robin, king of the hill, AuPair etc)ADVERTISING

- Tournament advertising must take place at least two weeks prior to the event at both national and state levels, and must include date, venue and contact information.
- National advertising must include listing on the national website tournament calendar.The following advertising mechanisms are available: Across The Board (National), Scrabble Australia website, Scrabble Australia email list, notices sent to clubs or members in the State, Announcements and notices at prior tournaments, State Website
- State advertising should include details of the number and length of games, and tournament format.

A tournament is non-standard if it varies in any aspect from the criteria listed above under “Standard Tournament”.

A non-standard tournament will only be rated if it receives approval by CASPA. Approved variations to a standard tournament will be specified in all advertising.

After a player has competed in their first official tournament, they will be assigned a player rating. This rating will be adjusted after each tournament that the player takes part in from then on. Ratings are used to divide players into tournament Sections. They are also used to set minimum ability levels at major tournaments and for selection of representative teams. Players like to track their rating to monitor progress or set goals.

In Australia, our National Ratings System includes players from all States. Dormant players, overseas players and players not belonging to one of the State Associations may be removed without notice.

The National Ratings System updates a National Ratings file, a text file called RATING.DAT with rating information for each player. A typical line in RATING.DAT looks like this

WSHA NSW William Shakespeare 2337 1396 20171104

`WSHA`

is an abbreviation, `NSW`

is the player's state,
`2337`

is the number of rated games,`20171104`

is 2017 Nov 4, which is the date the
player last played in a rated tournament.
The rating system is essentially the Elo rating system. At the heart is a rule which models the probability that
a
higher rated player will beat a lower rated player. The curve is a
function of the difference in ratings. Prior to Dec 1, 2006, Australia
used a logistic curve with a slope parameter of 172. The formula
(expressed in spreadsheet language) is ```
1/(1 +
EXP(-x/172))
```

. However checking the actual win rates using
many games shows that the curve is wrong.

For instance when the ratings difference is 300, the logistic formula
gives the higher rated player an 85% chance of winning, but the data
show that they win only 74% of such games.

In 2010 we introduced a straight line rule which better accords with the
prior data. Your percent chance of winning is **fifty plus one
twelfth of the rating difference** (but capped at 95%).

The practical consequences are that the higher rated players in a section will find it fairer in maintaining their rating, or being able to progress to the next higher sectionif they can prove their worth.

It was expected that atings would slowly change as the result of the change, and it is possible that we may again get a mismatch between the observed win proportions and the modelled probability. Monitoring has occured from time to time, but no changes have been recommended

Here is an example of how you can calculate your rating change.

Example:You are rated 1453. You win 5 out of 7 games against opponents whose average rating is 1393.

- You are 14553- 1393 = 60 points higher on average.
- Your calculated probability of winning a game is on average = 50 + 1/12 of 60 = 55%.
- You would be expected to win 55% of the 7 games, ie 3.85 games.
- You actually won 5 games, which is +1.15 games better than expected.
- A multiplier of 20 usually applies
^{1}. Your rating gain is 1.15 x 20 = 23 points

Revised 26 Apr 2023 to use classless stylesheet.