| | | | | | | | | | | | | | | | | | | | . | Attack | Base energy | Base CP | Crit% | Hit% | Glance % | Chance OOCd 1 [1] | Energy 1 | Chance OOCd 2 [2] | Chance OOCd mean [3] | Energy | CP | Crit modifier | Damage modifier | Base dmg | Crit dmg | Hit dmg | Glance dmg | Damage | . | Melee | 0 | 0 | 37.23% | 42.33% | 15% | | | | | 0 | 0.00 | 227% | 88% | 287.214285714286 | 572.728262857143 | 252.748571428571 | 214.836285714286 | 352.449244047236 | . | Mangle | 40 | 1 | 35.21% | 59.35% | 0% | 14.97% | 32.50 | 12.90% | 13.93% | 32.89 | 1.30 | 227% | 106% | 777.542857142857 | 1860.57919268571 | 821.085257142857 | 697.922468571429 | 1142.39523010748 | . | Shred | 42 | 1 | 35.21% | 59.35% | 0% | 15.51% | 33.90 | 13.29% | 14.40% | 34.35 | 1.30 | 227% | 117% | 1051.23214285714 | 2793.24112107857 | 1232.67481071429 | 1047.77358910714 | 1715.04945653729 | . | Rip | 30 | 0 | 0.00% | 94.56% | 0% | 12.20% | 25.17 | 10.83% | 11.51% | 25.36 | 0.00 | 0% | 155% | 2318.72 | 0 | 3604.0641272885 | 3063.45450819522 | 3408.003038764 |
[1] first order estimate, formula is recursive.
1 - (1-p(ooc))^(expected attacks)
1 - (1 - proc)^(1 + whit * energy/10)
[2] same as other but calculated using energy 1 as base
[3] Chance OOCd is an infinite sequence that converges on a steady state.
Solution is given by energy = base*(1-proc)^(1+yhit*energy/10) * (yhit + (1 - yhit)*(1 - returned))
If you can solve this let me know!
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