View Full Version : why dont the math seem right ?....
ATHTHEMANIAC
08.10.15, 11:21
tool tip says produces troops 20% faster...?..
so why when barracks is upgraded does 15min to produce 25 r's now say 12min30 ?...according to my maths they only 16% faster.....
Should be 3 mins :( well that sucks lol
topgearfan
08.10.15, 12:49
same thing with bookbinder
Close enough for VW statistics.
Bluesavanah
08.10.15, 14:00
it's based on level 1 value
The math is correct
1/15min +20% = 1/12,5min
It's the speed that's increased 20% and not the time reduced 20%.
Upgrade-combat-armory-and-production-time-of-weapons (http://forum.thesettlersonline.com/threads/31122-Upgrade-combat-armory-and-production-time-of-weapons)
lvl 1 5min -> speed 1 / 5min
lvl 2 +100% speed to baseline -> 2 / 5min -> 1 / 2,5min
lvl 3 +200% speed to baseline -> 3 / 5min -> 1 / 1min 40s
lvl 4 +300% speed to baseline -> 4 / 5min -> 1 / 1min 15s
lvl 5 +400% speed to baseline -> 5 / 5min -> 1 / 1min
The problem is not just that it's translated German, it's that it's translated corporate German. This has always lead to mathematical confusion, however if you apply the formula of
Level 1 time/building level you will see that the answer is 5/6 which for recruits is indeed 12 mins 30 seconds.
15 minutes -20% is 15/1.2 = 12.5 = 12 minutes 30 seconds
15 minutes -20% is 15/1.2 = 12.5 = 12 minutes 30 seconds
15 min -20%=12min
1,5 min is 10% 1,5+1,5 =3 min
http://i.imgur.com/dfg6CjZ.png
mean barracks will production 20% more in same time period
level 5 barrack product 100R in 1 hours, lvl 6 barrack product 120R in one hours
difference is 20%
i do math for R in 1 hours, you can choose any units in any time period and difference will be 20%
as durin_d said
The math is correct
It's the speed that's increased 20% and not the time reduced 20%.
This is two different thing
Percentages up and down are two different things.
So a level 6 barrack is 20% faster than a level 5.
But a level 5 barrack is only 16 2/3 % slower than a level 6 Barrack.
In the same way that 100 is 25% more than 80
but 80 is only 20% less than 100.
In your case it comes to (15m) 900 seconds - 16.66...% = 750 seconds (12m30s), but 750 seconds + 20% = 900 seconds.
So that's the answer to your question.
Your calculations are correct, your math however isn't, cos you did the calculations the wrong way.
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