| | A Kills | B Kills | C Kills | | Total Deaths |
A Deaths | | 5 | 5 | 5 | | 15 |
B Deaths | | 4 | 2 | 9 | | 15 |
C Deaths | | 1 | 1 | 13 | | 15 |
|
Total Kills | | 10 | 8 | 27 | | 45 |
If we us the Kills+Deaths method if we are examining Plane C for instance we would get the following:
15 Kills + 27 Deaths = 42
I'm just trying to follow this discussion. I understand what you are saying about the aggregate total, but on the other hand, the results are not raw totals but percentages.
On your grid. Via Lusche's method C=15+27=42 42/90=46.667% usage
HMM on the grid C is responisble for 33.3% of all deaths, and 60% of all kills. The average of those 2 percentages gives me Lusche's number.
C=33.3% of deaths and C=27/45=60% of kills. (.33+.6)/2=46.667% average
B=33.3% of deaths and 22.2% of kills (.333+.222)/2=27.778%
A=33.3% of deaths and 17.7% of kills (.333+.1778)/2=25.555%
100%=All kills and deaths. While we do not have true data points for all true usage, an average between the percentage of total kills and percentage of total deaths seems like a resonable metric.
Via what you've said
C=29 / Ajusted total=70 29/70=41.4%
B=21/70=33.3%
A=20/70=28.5%
I look at this and percentage wise I am a bit perplexed. 100%=deaths+kills minus same plane kills? C is still responisble for 33.3% of all deaths, and 60% of all kills. How do we get to 41.4% usage from those 2 numbers? Since we are looking at percentage results, what are we gaining by removing planeocide
events?