Difference between revisions of "User:Colette"

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[[Trattorian Characters#Admiral Fleur|Admiral Fleur]]
 
[[Trattorian Characters#Admiral Fleur|Admiral Fleur]]
 
|factions=[[Trattoria]]}}
 
|factions=[[Trattoria]]}}
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For a good time, see instead: [[User:Negacolette|Negacolette]]
  
 
Colette is the creator of the [[Trattorian Empire]], obnoxious [[nerd]] of all things [[science]] and [[math]], and resident sociopath of the BrikWars [[forums]]. Despite bragging about his rigorous <s>high-school AP</s> college schedule, he still finds the time to participate on the forums, host the occasional [[battle]], and play [[politics]]. His obsession with Model UN explains his advocacy of the [[Allied Nations]].  
 
Colette is the creator of the [[Trattorian Empire]], obnoxious [[nerd]] of all things [[science]] and [[math]], and resident sociopath of the BrikWars [[forums]]. Despite bragging about his rigorous <s>high-school AP</s> college schedule, he still finds the time to participate on the forums, host the occasional [[battle]], and play [[politics]]. His obsession with Model UN explains his advocacy of the [[Allied Nations]].  

Revision as of 20:15, 30 October 2018

Colette
PandoraNuker.jpg

Catastrophe Magnet

Forum Profile

Characters
Kaiserin Siri

Dr. Liang

Admiral Fleur

Factions
Trattoria

For a good time, see instead: Negacolette

Colette is the creator of the Trattorian Empire, obnoxious nerd of all things science and math, and resident sociopath of the BrikWars forums. Despite bragging about his rigorous high-school AP college schedule, he still finds the time to participate on the forums, host the occasional battle, and play politics. His obsession with Model UN explains his advocacy of the Allied Nations.

Colette is a male, but through a series of unfortunate events got stuck with his current username. He serves the BrikWars forums in the capacity of New People moderator.

In the meanwhile, have some math:

∇(fg) = f∇g + g∇f

∫c(f∇g)⋅dr = ∫c(∇(fg) - g∇f)⋅dr

∫c(f∇g)⋅dr=fg|∂c - ∫c(g∇f)⋅dr

---

curl(gF) = g∇×F + ∇g×F

g∇×F = curl(gF) - ∇g×F

∬s(g∇×F)⋅dS= ∬s(curl(gF))⋅dS - ∬s(∇g×F)⋅dS

∬s(g∇×F)⋅dS=∮(∂s)gF⋅dr - ∬s(∇g×F)⋅dS

---

div(gF) = g*div(F) + F⋅∇g

div(gF) = g(∇⋅F) + F⋅∇g

∭v(div(gF))dV = ∭v(g(∇⋅F) + F⋅∇g)dV

∯(∂v)gF⋅dS = ∭v(g(∇⋅F))dV + ∭v(F⋅∇g)dV

∭v(g(∇⋅F))dV=∯(∂v)gF⋅dS - ∭v(F⋅∇g)dV

---

div(F×G) = G⋅(∇×F) - F⋅(∇×G)

∭v(div(F×G))dV = ∭v(G⋅(∇×F) - F⋅(∇×G))dV

∯(∂v)(F×G)⋅dS = ∭v(G⋅(∇×F))dV - ∭v(F⋅(∇×G))dV

∭v(G⋅(∇×F))dV = ∯(∂v)(F×G)⋅dS + ∭v(F⋅(∇×G))dV