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[7][T1] Lorenz attractors
Retired [L] Chaos Chosen

The Lorenz system is a system of ordinary differential equations (the Lorenz equations) first studied by Edward Lorenz. It is notable for having chaotic solutions for certain parameter values and initial conditions. In particular, the Lorenz attractor is a set of chaotic solutions of the Lorenz system which, when plotted, resemble a butterfly or figure eight.

In 1963, Edward Lorenz developed a simplified mathematical model for atmospheric convection. The model is a system of three ordinary differential equations now known as the Lorenz equations:



Here x, y, and z make up the system state, t is time, and sigma, rho, beta are the system parameters. The Lorenz equations also arise in simplified models for lasers, dynamos, thermosyphons, brushless DC motors, electric circuits, and chemical reactions.

From a technical standpoint, the Lorenz system is nonlinear, three-dimensional and deterministic. The Lorenz equations have been the subject of at least one book length study.
New Team Page Beta
Player Ma St Ag Av Skills Inj G Cp Td It Cs Mvp SPP Cost  
1
Andu
Minotaur
5 5 2 8
Frenzy, Horns, Loner, Mighty Blow, Thick Skull, Wild Animal
   2 0 0 0 1 0 2/ 150k
(150+0)k
  
2
Bath
Chosen Blocker
5 4 3 9   2 0 0 0 1 0 2/ 100k
(100+0)k
  
3
Canaungrorot
Chosen Blocker
5 4 3 9   2 0 0 0 0 0 0/ 100k
(100+0)k
  
4
Drgiaiav
Chosen Blocker
5 4 3 9
Block
   2 0 0 0 2 2 14/ 120k
(100+20)k
  
5
Droronatu
Chosen Blocker
5 4 3 9   2 0 0 0 0 0 0/ 100k
(100+0)k
  
6
Elkair
Beastman Runner
6 3 3 8
Horns
   2 0 1 0 0 0 3/ 60k
(60+0)k
  
7
Glkathi
Beastman Runner
6 3 3 8
Horns
   2 0 0 0 0 0 0/ 60k
(60+0)k
  
8
Gorgl
Beastman Runner
6 3 3 8
Horns
   2 0 0 0 0 0 0/ 60k
(60+0)k
  
9
Hmelugl
Beastman Runner
6 3 3 8
Horns
   2 0 1 0 0 0 3/ 60k
(60+0)k
  
10
Irori
Beastman Runner
6 3 3 8
Horns
   2 0 0 0 0 0 0/ 60k
(60+0)k
  
11
Kangori
Beastman Runner
6 3 3 8
Horns
   2 0 0 0 0 0 0/ 60k
(60+0)k
  
11 players  
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Last Opponent: [7][T1] The Magnificent Seven