Xilk wrote:
melee 158/248
crit 264/356
Byrthnoth wrote:
If Hobs has a base damage of 104, then 4.0 pDIF is 416 damage.
Xilk wrote:
Yes, I know I didn't get up to 4.0. However I got above 2.0 for non crit hits. I got up to 2.38. Also even though there was some level correction, when I was working the bluffalo up to level 99, I got up to 432 damage on crit hits. This also indicates that I was very close to capping it for the slightly lower level bluffalo. I'm not sure what he min level is for them, I would guess level 90. but I'm confident that its not enough for level correction to give them a full 2.0 pdif.
I'm not seeing it. Your damage range for non-crits was 158 to 248, which is a pDif range of 1.519 to 2.385. 1.519 implies a cRatio of 1.96 (max); 2.385 implies a cRatio of 1.90 (min).
264 to 356 range for crits is 2.356 to 3.173 (after removing CAB), which is a 2.73 to 2.80 crit ratio.. a bit less than 1.0 more than the non-crit cRatio.
Xilk wrote:
107: 4
108: 4
109: 3
110: 6
111: 15
112: 18
+ 113: 25
^ 114: 12
115: 21
116: 3
117: 6
118: 2
This is part of a sample.
There is an obvious frequency spike. However, where would you say it starts? 111? or 110?
The reason I woudl doubt 111 is because it is not quite 1.05 range. that woudl include 116 which it appears this sample does not.
The spike looks clearly 111 to me.
Average non-spike frequency is 4. Therefore subtract 4 from all the spike candidates.
110: 2
111: 11
112: 14
113: 21
114: 8
115: 17
116: 0
A 5% spread starting at 110.0 would go to 115.5.
A 5% spread starting at 111.0 would go to 116.55.
You'd expect approximately 18% of the values to fall within each whole number increment, and 9% to fall in the last ~0.5 increment. For this sample set, that would be about 13 per whole number increment, and 6 on the final 0.5.
If base was 110, then we end up with an excess of values on 115: 17, where we expect 6.
If base was 111, then we end up with a deficit of values on 116: 0, where we expect 6.
The difference from expectation is closer for the 111 base, being off by 6 rather than 11. Combined with the severe lack of values on the 110 whole number increment (2, where we expect 13), and 111 becomes a near certain candidate.
That still leaves a bit of uncertainty about the deficiency of the last increment, however I've seen similar deficiencies in a number of other samples where we knew exactly what the base damage was, so the anomaly is not entirely inconsistant with what we know (though still strange in its own way).