Last True Spartan

Now I like the sound of that. But I'm confused as to how you got those numbers. IH has a 90 second uptime each click, so 260 seconds shouldn't be possible. Nor 130 seconds. The recharge cap is 500% right?

IH has a 650 second recharge originally so at cap it's 130 seconds to recharge. Burnout has a 6 minute recharge at best. So if take hasten and ageless out of the equation and just assume somehow perma-max recharge we could do something like this:

Pop IH, pop burnout, IH last 90 seconds, pop IH, second IH lasts 90 seconds, wait 40, third IH lasts 90 seconds, wait 40 seconds, chain restarts, pop IH, wait 10 seconds, pop burnout again.

You'd lose an extra 10 seconds from burnout every cycle until you finally hit 130 seconds at which point IH would come back before burnout. Although I think the most efficient would to be to instead wait 50 seconds to pop the final IH so burnout is used for max value.

This method has an uptime of 3 pops, or 270 seconds, and a downtime of 90 seconds for a total time of 360 seconds. Making the ratio 270 up out of 360 I believe? which is a two to three ratio when you reduce. So you *could* have IH up 2/3rds of the time, using max recharge and burnout. In other words more realistically you're looking at something like IH beings up half the time and then you'd be better off using it reactively which would make the massive amount of recharge unnecessary.

Well that sucks. I hope my numbers are wrong. Or someone can thing of a better way to chain those.... Or both.

I prefer Calhou's numbers.