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Login: | Explaining level changesPremier A: University of Bath 1 v Westbury David Lloyd A (Wed 27 Mar 2019)Match played between Aidan O'Brien (home) and Max Millar (away).Match won by Aidan O'Brien. Result: 11-2,11-7,11-9. Starting level for Aidan O'Brien: 6,141, level confidence: 65%. Starting level for Max Millar: 7,220, level confidence: 69%. Max Millar to win as he is currently playing 18% better than Aidan O'Brien. Aidan O'Brien won all of the games and 65% of the points. This games result would be expected if he was better by around 55% or more. This points result would be expected if he was better by around 83% (PAR scoring). These are weighted and combined to calculate that Aidan O'Brien played 83% better than Max Millar in this match. Assuming that any level changes are shared between both players, for this result it looks like Aidan O'Brien actually played at a level of 9,016 and Max Millar at a level of 4,918. Without any damping, both players would need to be adjusted by 47% to match this result. Factoring in the relative levels of confidence which allows players with low confidence in their levels to change more quickly, the adjustment for Aidan O'Brien changes to +42% and Max Millar changes to -38%. After applying standard match damping, the adjustment for Aidan O'Brien becomes +11.3% and for Max Millar becomes -10%. Given Aidan O'Brien's level and the type of match played, an additional damping of 4.7% has been applied to his level change. Given Max Millar's level and the type of match played, an additional damping of 8.6% has been applied to his level change. Looks like he wasn't taking the match too seriously... Apply match/event weighting of 75% for 'Mixed Spring 2018/2019' so the adjustment for Aidan O'Brien is +8.1% and for Max Millar is -6.7%. Apply limits to the amount of change for a single match which are based on player level, level confidence and time since last match so that Max Millar is limited to -5% level change. In general a player's level won't go up by more than 10% or drop more than 5% if they've played in the last 7 days but those limits are relaxed if their previous match was further back. Increase level confidence due to one more match played. Aidan O'Brien: 80%, Max Millar: 83%. Reduce level confidence based on how unexpected the result is. Aidan O'Brien: 55%, Max Millar: 57%. A final adjustment of +4.1% has been made to both players as part of the automatic calibration that is performed after each match. All players in this pool will have been adjusted equally in order to remain equivalent to other player pools. Final level for Aidan O'Brien: 6,785, level confidence: 55%. Final level for Max Millar: 7,296, level confidence: 57%. Notes
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