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Subject: Re: How many points difference between FIDE and USCF rating?

Author: Robert Hyatt

Date: 08:07:55 12/03/00

Go up one level in this thread


On December 02, 2000 at 23:01:21, Jeff Lischer wrote:

>On December 01, 2000 at 23:23:35, Robert Hyatt wrote:
>
>>On December 01, 2000 at 11:09:19, Jeroen van Dorp wrote:
>>
>>>On November 30, 2000 at 19:53:55, Terry Ripple wrote:
>>>
>>>>If a Player is rated 2500 FIDE, then what would be his aproximate USCF rating?
>>>>
>>>>Thanks in advance for your information!
>>>>
>>>>Regards,Terry
>>>
>>>
>>>USCF = (ELO * 0.895) + 367.
>>>ELO = (USCF -367)/0.895
>>>
>>>
>>>
>>>so 2500 FIDE = 2383
>>>
>>>
>>>Jeroen ;-}
>>
>>
>>That's way off.  Ken Sloan did a careful comparison a few years ago, and found
>>that at the 2500+ level, USCF was about 35 points higher IIRC.  Not over a
>>hundred as the above formula predicts.  IN fact, the conversion formula would
>>be a non-linear equation as the difference varies depending on the rating...
>>More at lower levels, less at the top.
>
>Section 28D1 in the 4th Edition of the USCF Official rules of chess gives the
>following conversions:
>
>(1) USCF = FIDE + 50
>(2) USCF = 0.895*FIDE + 367
>
>It goes on to say:
>
>"Formula (1) represents an average conversion. This means that 50% of the time
>the FIDE-rated player will be stronger than his or her converted USCF rating
>would indicate. By using formula (2), on the other hand, a tournament director
>ensures that the FIDE-rated player will be stronger than his or her converted
>USCF rating only 10% of the time, thus providing a greater degree of protection
>for the players with established USCF ratings."


I have no idea how recently that formula was crafted...  The point is that Ken
Sloan took the intersection of the set of FIDE-rated players and the set of
USCF-rated players, which gave a set of players rated in _both_.  He then did
analysis on these players, which produced _exact_ results for that particular
point in time.  In no case was a difference of > 100 found at over 2500 rating
levels.

The USCF formula admits it over-estimates a FIDE rating in deriving it from a
USCF rating.  Which fits with what Ken found.



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