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#1
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An archived example, not mine. Not sure on ranger buffs but Texas is one so assumed so. No avatar.
3/06/2020 /GU Derakor the Vindicator in 137s, 122k @883 | Swindles 13916 | Bista 11440 | Capricious 11367 | Zalir 9945 | Shaydir 9758 | Duckwalk 9194 | Zigzagdreams 8822 | Enessae 8744 | Apnea 6539 | Apathe 6188 | Arvan 5900| Texas 3942 | Jener 3862 | Suboptimized 3707 Duckwalk tstaff 255 str, 41% haste Did the pull, zoned and started 15 seconds late. 9194/ 122 seconds (roughly) = 75.36 dps (doesn’t include proc damage) (If parsed over 137 seconds = 67dps) Patch notes: 9/8/2019 melee table change, monks can triple attack https://www.project1999.com/forums/s...amage+bonus%94 Patch Notes: 8/13/2011 Damage bonus based on delay https://www.project1999.com/forums/s...3Two-handed%94 | ||
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Last edited by Snaggles; 11-24-2024 at 03:45 PM..
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#2
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https://www.project1999.com/forums/s...d.php?t=367831
This post provided better info and more efficient heckling in only two pages. Hopefully you hit 60 and get to take some swings at ol’Derakor. | ||
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#3
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Really interesting code there. Thanks for posting it. What is the source? If I understand correctly it creates a loaded d20 dice where the weighting of the faces is derived from a complex comparison of offense and mitigation.
It seems mitigation gets scaled to the attacker's offense by subtracting the average between the attacker's offence and the defender's mitigation from the mob's mitigation, producing the adjusted scaled mitigation. I supose this is to make it so that while it is possible to squelch a weaker' mob's mitigation to some degree, they always have at least some chance to mitigate? The code then does some comparisons of the adjusted mitigation value to offence to create a multiplier based on offense. The next bit I'm not sure of, but the presence of a mean and standard deviation along with other values suggests a normal distribution is created, the mean for which is set based on the offence mitigation comparisons. This explains why we have spikes counts of the lower and highest hit values. As a normal distribution has been generated, theoretically there are no limits to the highest and lowest values of d generated, so the values which are out of bounds are getting lumped into the dice as rolls of 1 or 20 (i.e. min or max damage). Can stats/code fans verify I'm understanding this snippet of code correctly? Are there any details where you can provide deeper understanding either? My interpretation seems to match my previously reported understanding, but I admit my interpretation was likely coloured by my existing beliefs. Edit: Here is the code DSM kindly shared, which I interpret as creating a loaded d20 damage roll with the faces weighted by a complex comparison of offence and mitigation transformed into a normal distribution. | ||
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Last edited by Jimjam; 11-24-2024 at 04:51 PM..
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#4
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Quote:
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Last edited by DeathsSilkyMist; 11-24-2024 at 05:23 PM..
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#5
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That's bold statement!
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#6
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None of my level 60s that I play regularly on raids are in primary dps roles.
There's some nuance that I do not understand but I do know that for the following classes the best dps possible is found with the BiS (or same/close tier) 2handers: Monk Ranger War Sk Pal .... so yeah pretty much every melee dps class but rog.
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#7
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Reposting as I added a lot of text.
Quote:
In my defence I’ve not fully delved all the threads yet, some are pretty intense! Ah, well that is disappointing the link expired. To recreate it the advanced search term was just ‘mitigation’ with author of ‘Torven’. | |||
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#8
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A normal distribution looks the standard bell curve: values near the mean are more common than values near the tails. But there's other curves. For example, a flat line straight across the chart means every value is equally likely. This would correspond to rolling a single d10, for example: all integers from 1 to 10 are equally likely. The standard deviation (or variance) is a number that describes how "compressed" the curve looks. It's a measure of how close to the mean you can expect a random value to be. A rule of thumb is that about two thirds of the time, you should get a value that's within one standard deviation of the mean. So if you have a mean of 50 and a standard deviation of 5, you should get a value between 45 and 55 two thirds of the time. But a mean of 50 and a standard deviation of 20 would mean you'd get a value between 30 and 70 two thirds of the time - you'd see a lot more variation. [You must be logged in to view images. Log in or Register.] Here's a chart that shows means and variance for a bunch of common distributions. We've already discussed normal and uniform distributions. The distribution for flipping a single coin is a Bernoulli. Flipping n coins all together is a Binomial. Nuclear radiation is described by a Poisson; note that it's characterized by lambda, the "half life". If you had a kilogram of Plutonium-238, after 87.7 you'd have only 500 grams, with the rest having undergone radioactive decay into something else. What's special about normal distributions is the central limit theorem. What it says is that if you draw a large number of samples from any distribution, the distribution that describes the average of all your samples will be normally distributed. That's a really hard thing to understand and explain - I don't feel like I fully understand it. The simplest way to put it is that although normal distributions describe lots and lots of things, there's other distributions as well, and a mean and standard deviation isn't just about normal distributions. However, your intuition that "the values which are out of bounds are getting lumped into the dice as rolls of 1 or 20 (i.e. min or max damage)" as an explanation for why we see spikes at the min or max values seems reasonable. That's what I've been assuming, too. It doesn't explain the spike in frequency at the ~average, though. | |||
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#9
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you and your damned math textbooks ...
I'm fairly smart but that shit gives me a headache [You must be logged in to view images. Log in or Register.]
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#10
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