Hey Mark, can I ask for clarification on Storm Brand? I wanted to use it as my starter but some people are telling me that Storm Brand will not keep the (bonus) Added Damage granted by spending a high mana cost for its full duration.
* This build is NOT using Indigon
Lv.20 Storm Brand Lv.20 Arcane Surge Lv.20 Concentrated Effect Lv.20 Elemental Focus Lv.20 Added Lightning Lv.20 Archmage Unreserved Max Mana = 2021 Mana Cost Multiplier = x 3.07 Increased Mana Cost = 10% Incr = x 1.1 Base Mana Cost 0.06*(2021)=121.26 Adjusted Mana Cost ((121.26*3.07)*1.1 = 409.49502 = 410 Bonus Lightning Damage = 127% Adj Mana Cost ((121.26*3.07)*1.1)*1.27 = 520.0586754 = 520 Adds 7 to 134 Lightning Damage (From Gem) Adds 520 to 520 Lightning Damage (From Bonus)
- In this example I have 1040/2021 mana
- I pay 410 mana to cast Storm Brand number 1
- Because I have at least 520 current mana I get 520 Added Lightning Damage. (127% of Mana Cost)
- After paying the cost of 410 my mana becomes 630 / 2021
- Whenever my Storm Brand activates, as long as my current mana is 520 or more, it will hit with (bonus) 520 Added Lightning Damage because I am still meeting the Archmage mana requirement
- I pay 410 mana to cast Storm Brand number 2 when I have 630 / 2021 Mana.
- After paying the cost of 410 my mana becomes 220 / 2021
- I'm now less than 520 mana and no longer meet the 127% Mana Cost requirement. I lose the (bonus) 520 Added Lightning Damage
If the example above is correct, when was I supposed to pay the cost for my second Brand?
Some players are claiming that Storm Brand won't keep the (bonus) Added Lightning Damage for its full duration.
Please let me know if I'm understanding it correctly, and any steps I'll need to take to properly make a (non Indigon) Storm Brand build dedicated to this support gem.
Thanks a bunch! :D
Current mana never matters for archmage. You can have zero current mana and still get the damage.
You only lose the damage if the skill's mana cost is higher than your unreserved max mana - the max amount you could ever theoretically pay for a cost (while maintaining current reserves).