Accurate-Bugle-Strike skill
Oct 11, 2015 17:23:49 GMT
saltin, Napoleon Bonaparte, and 1 more like this
Post by kanue on Oct 11, 2015 17:23:49 GMT
Here is the detail of my little test.
- Kate and Sakurako are on heavy artillery.
- Sakurako has Accurate skill while Kate does not.
- Both have 2 stars in artillery.
- Both of them have are at full health.
- Both artillery units are at max rank.
- Both of them are at normal morale.
- Both of them shoot at the same target which is either in max level city (-18% dmg from artillery) or bunker (-30% dmg from artillery)
- The total number observations is 60.
I assume that "deprive enemy's evasion to artillery" mean bypassing the damage reduction from terrain so I would expect Sakurako to deal greater damage than Kate on target in city or bunker.
This is the result, using a statistical software called Gretl,
Null hypothesis: Difference of means = 0
Sample 1: (Kate)
n = 60, mean = 31.5, s.d. = 8.68371
standard error of mean = 1.12106
95% confidence interval for mean: 29.2568 to 33.7432
Sample 2: (Sakurako)
n = 60, mean = 43.4167, s.d. = 9.26684
standard error of mean = 1.19634
95% confidence interval for mean: 41.0228 to 45.8105
Test statistic: t(117) = (31.5 - 43.4167)/1.63952 = -7.2684
Two-tailed p-value = 4.424e-011
(one-tailed = 2.212e-011)
If you are not familiar with statistic or don't care to interpret, the result says that Sakurako does 43.4 damage on average while Kate does 31.5. The difference does not occur by chance due to the random number as indicated by the Two-tailed p-value. So a general with Accurate skill does greater damage, than whose without, to enemies that have damage reduction from terrain. I believe Bugle and Strike also work the same way as Accurate.
Here's data in case anyone wants to do something with it.
Kate/Sakurako/%reduction
38/60/18
38/52/18
38/42/18
41/47/18
49/61/18
42/44/18
38/42/18
43/49/18
38/61/18
35/54/18
35/45/18
46/57/18
36/42/18
29/33/18
22/51/18
37/38/18
37/46/18
32/41/18
38/53/18
35/42/18
32/60/18
35/37/18
30/52/18
43/38/18
28/51/18
29/47/18
27/40/18
26/52/18
27/44/18
46/29/18
35/41/18
38/32/18
41/51/18
36/47/18
32/46/18
35/31/18
37/53/18
29/39/18
39/47/18
30/55/18
22/29/30
19/41/30
19/27/30
30/25/30
26/45/30
24/44/30
24/34/30
22/46/30
17/31/30
17/42/30
19/35/30
24/29/30
14/32/30
26/36/30
21/45/30
43/57/30
42/51/30
16/35/30
24/38/30
19/31/30
- Kate and Sakurako are on heavy artillery.
- Sakurako has Accurate skill while Kate does not.
- Both have 2 stars in artillery.
- Both of them have are at full health.
- Both artillery units are at max rank.
- Both of them are at normal morale.
- Both of them shoot at the same target which is either in max level city (-18% dmg from artillery) or bunker (-30% dmg from artillery)
- The total number observations is 60.
I assume that "deprive enemy's evasion to artillery" mean bypassing the damage reduction from terrain so I would expect Sakurako to deal greater damage than Kate on target in city or bunker.
This is the result, using a statistical software called Gretl,
Null hypothesis: Difference of means = 0
Sample 1: (Kate)
n = 60, mean = 31.5, s.d. = 8.68371
standard error of mean = 1.12106
95% confidence interval for mean: 29.2568 to 33.7432
Sample 2: (Sakurako)
n = 60, mean = 43.4167, s.d. = 9.26684
standard error of mean = 1.19634
95% confidence interval for mean: 41.0228 to 45.8105
Test statistic: t(117) = (31.5 - 43.4167)/1.63952 = -7.2684
Two-tailed p-value = 4.424e-011
(one-tailed = 2.212e-011)
If you are not familiar with statistic or don't care to interpret, the result says that Sakurako does 43.4 damage on average while Kate does 31.5. The difference does not occur by chance due to the random number as indicated by the Two-tailed p-value. So a general with Accurate skill does greater damage, than whose without, to enemies that have damage reduction from terrain. I believe Bugle and Strike also work the same way as Accurate.
Here's data in case anyone wants to do something with it.
Kate/Sakurako/%reduction
38/60/18
38/52/18
38/42/18
41/47/18
49/61/18
42/44/18
38/42/18
43/49/18
38/61/18
35/54/18
35/45/18
46/57/18
36/42/18
29/33/18
22/51/18
37/38/18
37/46/18
32/41/18
38/53/18
35/42/18
32/60/18
35/37/18
30/52/18
43/38/18
28/51/18
29/47/18
27/40/18
26/52/18
27/44/18
46/29/18
35/41/18
38/32/18
41/51/18
36/47/18
32/46/18
35/31/18
37/53/18
29/39/18
39/47/18
30/55/18
22/29/30
19/41/30
19/27/30
30/25/30
26/45/30
24/44/30
24/34/30
22/46/30
17/31/30
17/42/30
19/35/30
24/29/30
14/32/30
26/36/30
21/45/30
43/57/30
42/51/30
16/35/30
24/38/30
19/31/30