Difference between revisions of "CoopetitionRatio"
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Imagine two Companies: | Imagine two Companies: | ||
+ | * '''A:''' 5,500,000 Train Income, 45 trains with positive income, 5 trains with negative income. | ||
+ | * '''B:''' 4,000,000 Train Income, 35 trains with positive income, 5 trains with negative income. | ||
− | + | The ratio is calculated as: | |
− | + | ([Train Income] - [# trains with pos. income]*20,000 - [#trains with neg. income]*40,000) / ( ( [income comp. A] + [income comp. B] ) / 2 ) | |
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− | The ratio is | + | |
− | ([Train Income] - [# trains with pos.income]*20 | + | |
For our example: | For our example: | ||
+ | * Company A would have a ratio of 92.63% | ||
+ | * Company B would have a ratio of 65.26% | ||
− | + | Notes: | |
+ | * It is encouraged to build long routes. Short goods-stealing-routes are not encouraged since you need to earn at least 20,000 with each train, otherwise a train doesn't pay. | ||
+ | * Each team has to watch its trains - a train with no income is awful for the ratio. | ||
+ | * The global income (of both companies) is the norming factor. | ||
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− | + | [[Category:Coopetition]] | |
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Latest revision as of 20:07, 7 July 2007
First Sketch by Mucht
Imagine two Companies:
- A: 5,500,000 Train Income, 45 trains with positive income, 5 trains with negative income.
- B: 4,000,000 Train Income, 35 trains with positive income, 5 trains with negative income.
The ratio is calculated as:
([Train Income] - [# trains with pos. income]*20,000 - [#trains with neg. income]*40,000) / ( ( [income comp. A] + [income comp. B] ) / 2 )
For our example:
- Company A would have a ratio of 92.63%
- Company B would have a ratio of 65.26%
Notes:
- It is encouraged to build long routes. Short goods-stealing-routes are not encouraged since you need to earn at least 20,000 with each train, otherwise a train doesn't pay.
- Each team has to watch its trains - a train with no income is awful for the ratio.
- The global income (of both companies) is the norming factor.