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Difference between revisions of "Talk:An iksar betrayer"

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Not level 56 on P99.  My wizard is level 55 now and I now I saw him even con some time back, probably when lvl 53 or 54.
 
Not level 56 on P99.  My wizard is level 55 now and I now I saw him even con some time back, probably when lvl 53 or 54.
  
 
Anyone know the best place to get him to spawn?
 
Anyone know the best place to get him to spawn?
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== Notes on Spawn Probabilities ==
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I borrowed this from my work on the raster spawn probabilities, details for Raster below. I simply changed the number of PH's per day (3 PH locs times 4.5 spawns per day per PH loc)
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[i]
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Probability that Raster spawns in 10 hour window is 1 minus the probability that Raster spawns exactly 0 times over 10 hours.
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10 hours RL camp recommended by author. 10*60 = 600 minute recommended camp.
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Assume 72 RL minute per EQ day.
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600/72 = 8.3 EQ days over 10 RL hours
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Assume 3 spawn opportunities per EQ day.
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8.3*3 = 25 spawns in 10 RL hours.
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Using binomial distribution to find probability Raster spawns ZERO times:
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(n choose k)*p^(k)*q^(n-k) = (25 choose 0)*0.05^0*0.95*(25) = 0.28
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1.0-0.28 = 72% chance for Raster to spawn at least one time.[/i]
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[[User:Mrquincy|Mrquincy]] ([[User talk:Mrquincy|talk]]) 17:44, 13 February 2017 (UTC)

Latest revision as of 20:40, 13 February 2017

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Not level 56 on P99. My wizard is level 55 now and I now I saw him even con some time back, probably when lvl 53 or 54.

Anyone know the best place to get him to spawn?

Notes on Spawn Probabilities

I borrowed this from my work on the raster spawn probabilities, details for Raster below. I simply changed the number of PH's per day (3 PH locs times 4.5 spawns per day per PH loc) [i] Probability that Raster spawns in 10 hour window is 1 minus the probability that Raster spawns exactly 0 times over 10 hours.

10 hours RL camp recommended by author. 10*60 = 600 minute recommended camp.

Assume 72 RL minute per EQ day.

600/72 = 8.3 EQ days over 10 RL hours

Assume 3 spawn opportunities per EQ day.

8.3*3 = 25 spawns in 10 RL hours.

Using binomial distribution to find probability Raster spawns ZERO times:

(n choose k)*p^(k)*q^(n-k) = (25 choose 0)*0.05^0*0.95*(25) = 0.28

1.0-0.28 = 72% chance for Raster to spawn at least one time.[/i]

Mrquincy (talk) 17:44, 13 February 2017 (UTC)