Revised Clan System: Ladder System
This a a draft Ladder Equation that could possibly replace the current point system, especially if Z8 decides to go through with Bruce's suggestions and possibly my Team suggestions.
The Equation uses a "Security Point" system to determind how much the Placement Point count changes due to a win or loss.
Format
Team1Name(OldPlacementPoints)(OldSecurityPoints) [Team1Score - Team2Score] Team2Name(OldPlacementPoints)(OldSecurityPoints) ~ Team1Name(UpdatedPlacementPoints)(UpdatedSecurityPoints) // Team2Name(UpdatedPlacementPoints)(UpdatedSecurityPoints)
Examples
B(1000)(0%) beats A(1000)(0%) 10 - 0. B(1100)(100%) // A(900)(100%)
C(1000)(0%) ties A(900)(100%) 5 - 5. A(900)(100%) // C(900)(100%)
B(1100)(100%) beats D(1100)(100%) 5 - 5. B(1100)(100%) // D(1100)(100%)
D(1100)(100%) beats E(1000)(0%) 6 - 4. D(1100)(100%) // E(1040)(100%)
D(1100)(100%) beats C(950)(100%) 8 - 2. D(1070)(80%) // C(980)(80%)
C(950)(0%) [5 - 5] D(1100)(100) = C(1100)(100) // D(1100)(100)
~
C(950)(0%) [4 - 6] D(1100)(100) = C(1140)(100) // D(1100)(100)
~
C(900)(50) [5 - 5] D(1100)(100) = C(1050)(75) // D(1050)(75)
~
Equation and example
Limes(900)(50) [5 - 5] Lemons(1100)(100) ~ Limes(1050)(75) // Lemons(1050)(75)
Team1 = Who you are finding the points for.
Team2 = The opposing team.
a = Team1's Old Placement Points
b = Team1's Security Points
c = Team1's Round Count
d = Team1's Updated Placement Points
e = Team2's Old Placement Points
f = Team2's Security Points
g = Team2's Round Count
h = Team2's Updated Placement Points
The orange is the thing that changes.
Team1's Placement Point Equation.
Team1 = Lemons
If a > e then
d = 1100 + [(900 - 1100) / 2) + ((5 - 5) * 10) + (100 - 50)]
Does anyone actually get this?
The Equation uses a "Security Point" system to determind how much the Placement Point count changes due to a win or loss.
Format
Team1Name(OldPlacementPoints)(OldSecurityPoints) [Team1Score - Team2Score] Team2Name(OldPlacementPoints)(OldSecurityPoints) ~ Team1Name(UpdatedPlacementPoints)(UpdatedSecurityPoints) // Team2Name(UpdatedPlacementPoints)(UpdatedSecurityPoints)
Examples
B(1000)(0%) beats A(1000)(0%) 10 - 0. B(1100)(100%) // A(900)(100%)
C(1000)(0%) ties A(900)(100%) 5 - 5. A(900)(100%) // C(900)(100%)
B(1100)(100%) beats D(1100)(100%) 5 - 5. B(1100)(100%) // D(1100)(100%)
D(1100)(100%) beats E(1000)(0%) 6 - 4. D(1100)(100%) // E(1040)(100%)
D(1100)(100%) beats C(950)(100%) 8 - 2. D(1070)(80%) // C(980)(80%)
C(950)(0%) [5 - 5] D(1100)(100) = C(1100)(100) // D(1100)(100)
~
C(950)(0%) [4 - 6] D(1100)(100) = C(1140)(100) // D(1100)(100)
~
C(900)(50) [5 - 5] D(1100)(100) = C(1050)(75) // D(1050)(75)
~
Equation and example
Limes(900)(50) [5 - 5] Lemons(1100)(100) ~ Limes(1050)(75) // Lemons(1050)(75)
Team1 = Who you are finding the points for.
Team2 = The opposing team.
a = Team1's Old Placement Points
b = Team1's Security Points
c = Team1's Round Count
d = Team1's Updated Placement Points
e = Team2's Old Placement Points
f = Team2's Security Points
g = Team2's Round Count
h = Team2's Updated Placement Points
The orange is the thing that changes.
Team1's Placement Point Equation.
Team1 = Lemons
If a > e then
d = e + [(a - e) / 2) + ((c - g) * 10) + (f - a)]
If a < e then
d = e + [(a - e) / 2) + ((c - g) * 10) - (f - a)]
Therefore the right equation for team Lemons' points is:d = 1100 + [(900 - 1100) / 2) + ((5 - 5) * 10) + (100 - 50)]
Does anyone actually get this?
Comments
-
About_Blank wrote: »d = e + [(a - e) / 2) + ((c - g) * 10) + (f - a)]
So if team d wins they would play the winner of a or e subtract a's points to e's divide it by 2 + it by C's points - G times 10 + F's points - A
If im right?
No.
I should have made it clear to only try to understand this if you actually know what a "Ladder" is.
And only try to understand it if you actually read what each letter stands for. -
Did you tried to write a program just there?.. I got the general sense of it, but you need a system with more prescision.This a a draft Ladder Equation that could possibly replace the current point system, especially if Z8 decides to go through with Bruce's suggestions and possibly my Team suggestions.
The Equation uses a "Security Point" system to determind how much the Placement Point count changes due to a win or loss.
Format
Team1Name(OldPlacementPoints)(OldSecurityPoints) [Team1Score - Team2Score] Team2Name(OldPlacementPoints)(OldSecurityPoints) ~ Team1Name(UpdatedPlacementPoints)(UpdatedSecurityPoints) // Team2Name(UpdatedPlacementPoints)(UpdatedSecurityPoints)
Examples
B(1000)(0%) beats A(1000)(0%) 10 - 0. B(1100)(100%) // A(900)(100%)
C(1000)(0%) ties A(900)(100%) 5 - 5. A(900)(100%) // C(900)(100%)
B(1100)(100%) beats D(1100)(100%) 5 - 5. B(1100)(100%) // D(1100)(100%)
D(1100)(100%) beats E(1000)(0%) 6 - 4. D(1100)(100%) // E(1040)(100%)
D(1100)(100%) beats C(950)(100%) 8 - 2. D(1070)(80%) // C(980)(80%)
C(950)(0%) [5 - 5] D(1100)(100) = C(1100)(100) // D(1100)(100)
~
C(950)(0%) [4 - 6] D(1100)(100) = C(1140)(100) // D(1100)(100)
~
C(900)(50) [5 - 5] D(1100)(100) = C(1050)(75) // D(1050)(75)
~
Equation and example
Limes(900)(50) [5 - 5] Lemons(1100)(100) ~ Limes(1050)(75) // Lemons(1050)(75)
Team1 = Who you are finding the points for.
Team2 = The opposing team.
a = Team1's Old Placement Points
b = Team1's Security Points
c = Team1's Round Count
d = Team1's Updated Placement Points
e = Team2's Old Placement Points
f = Team2's Security Points
g = Team2's Round Count
h = Team2's Updated Placement Points
The orange is the thing that changes.
Team1's Placement Point Equation.
Team1 = Lemons
If a > e then
d = e + [(a - e) / 2) + ((c - g) * 10) + (f - a)]If a < e thend = e + [(a - e) / 2) + ((c - g) * 10) - (f - a)]Therefore the right equation for team Lemons' points is:
d = 1100 + [(900 - 1100) / 2) + ((5 - 5) * 10) + (100 - 50)]
Does anyone actually get this? -
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