#ignore + - \ / ^ &
#axiom
M(0)
#rules
M(a) : a<8 -> M(a+1)
M(a) : a>=8 -> #stochastic
p=25 M(0)\(137.5)C(0,3)[+++D(2,2)][---D(2,2)]
p=2 L(1)M(a)
p=1 M(0)\(137.5)M(0)
#stochastic end
C(a,b) : b<10 -> C(a,b+1)
C(a,b) : b>=10 -> #stochastic
p=2 C(1,0)
p=1 C(2,0)
p=0.5 C(3,0)
#stochastic end
D(a,b) : b<7 -> D(a,b+1)
D(a,b) < C(x,y) : b>=7 -> D(1,1)\(137.5)-D(0,1)
D(a,b) : b>=7 -> #stochastic
p=3 L(4,1)[-D(0,1)]\(137.5)D(1,1)
p=2 L(4,1)[+D(0,1)]\(137.5)-D(1,1)
p=2 L(4,1)D(0,1)
p=2 D(1,1)[-O(1,1)[+B]B]
p=1 \(137.5)+D(1,1)[-D(1,1)]
p=1 -B
p=1 +B
p=1 D(1,1)[+O(1,1)[B]W]
#stochastic end
W -> #stochastic
p=10 W
p=1 B
p=1 D(0,0)
#stochastic end