Auto-translated
I tried to calculate the general rating across all parts. I only considered tournaments with more than five participants, namely: the first Heroes 5 tournament, the first Heroes 1 tournament, the second Heroes 2 tournament, the New Year's Heroes 2 tournament, the Heroes 3 BB tournament, all three stages of VK, and the skeleton collection tournament.
I used the following formulas for the calculation:
1 - R1(n)=S(1)/S(n)*100, where R1(n) is the player's non-linear rating, S(1) is the leader's result, and S(n) is the player's result.
2 - R2(n)=100-100/(N-1)*(n-1), where R2(n) is the player's linear rating, N is the number of placed positions, n is the position of the player being considered, and the minimum result = 5 points.
3 - Oscillator R(n)=(R1(n)+R2(n))/2
4 - Bonus = ((R(i) - M(i))/N)*square root of K, N is the number of participants, R(i) is the player's position in the rating of that tournament considering everyone's ratings, M(i) is the player's place in the tournament, and K is the tournament coefficient, equal to the average rating of that tournament for all players.
I suggest everyone review the results.
I used the following formulas for the calculation:
1 - R1(n)=S(1)/S(n)*100, where R1(n) is the player's non-linear rating, S(1) is the leader's result, and S(n) is the player's result.
2 - R2(n)=100-100/(N-1)*(n-1), where R2(n) is the player's linear rating, N is the number of placed positions, n is the position of the player being considered, and the minimum result = 5 points.
3 - Oscillator R(n)=(R1(n)+R2(n))/2
4 - Bonus = ((R(i) - M(i))/N)*square root of K, N is the number of participants, R(i) is the player's position in the rating of that tournament considering everyone's ratings, M(i) is the player's place in the tournament, and K is the tournament coefficient, equal to the average rating of that tournament for all players.
I suggest everyone review the results.
