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f(z)=(az+b)/(cz+d)
a=-1
b=0
c=0
d=1
f(z)=(-1z+0)/(0z+1)
f(z)=(-1z+0)/(0+1)
f(z)=(-1z)/(1)
f(z)=-1z/1
f(z)=-z

f(z)=(az+b)/(cz+d)
a=1
b=0 
c=0 
d=-1 
f(z)=(1z+0)/(0z-1) 
f(z)=(1z+0)/(0-1)
f(z)=(1z)/(-1) 
f(z)=1z/-1
f(z)=-z

f(z)=-z
f(zn)=-zn+1
zn=-zn+1






ΔE=Δt
ΔE=FΔx
FΔx=Δt
FΔx/Δt=1
v=Δx/Δt
Fv=1

zn=-zn+1
z=Fv=1
(Fv)n=-(Fv)n+1
(Fnvn)=-(Fn+1vn+1)
Fnvn=-Fn+1vn+1

zn=-zn+1
(tx)n=-(tx)n+1
(tnxn)=-(tn+1xn+1)
tnxn=-tn+1xn+1




zn=-zn+1
z=(fg)'=f'g+fg'
(fg)'n=-(fg)'n+1
(f'g+fg')n=-(f'g+fg')n+1

zn=-zn+1
z=(Δfg/Δt)=f'g+fg'
(Δfg/Δt)n=-(Δfg/Δt)n+1
(f'g+fg')n=-(f'g+fg')n+1

zn=-zn+1
z=(Δfg)=f'gΔt+fg'Δt
(Δfg)n=-(Δfg)n+1
(f'gΔt+fg'Δt)n=-(f'gΔt+fg'Δt)n+1

zn=-zn+1
z=(fg)=Σf'gΔt+Σfg'Δt
(fg)n=-(fg)n+1
(Σf'gΔt+Σfg'Δt)n=-(Σf'gΔt+Σfg'Δt)n+1




zn=-zn+1
z=f'g
(f'g)n=-(f'g)n+1

zn=-zn+1
z=f'gΔt
(f'gΔt)n=-(f'gΔt)n+1

zn=-zn+1
z=Σf'gΔt
(Σf'gΔt)n=-(Σf'gΔt)n+1




zn=-zn+1
z=fg'
(fg')n=-(fg')n+1

zn=-zn+1
z=fg'Δt
(fg'Δt)n=-(fg'Δt)n+1

zn=-zn+1
z=Σfg'Δt
(Σfg'Δt)n=-(Σfg'Δt)n+1





zn=-zn+1
z=(Fx)'=F'x+Fx'
(Fx)'n=-(Fx)'n+1
(F'x+Fx')n=-(F'x+Fx')n+1

zn=-zn+1
z=(ΔFx/Δt)=F'x+Fx'
(ΔFx/Δt)n=-(ΔFx/Δt)n+1
(F'x+Fx')n=-(F'x+Fx')n+1

zn=-zn+1
z=(ΔFx)=F'xΔt+Fx'Δt
(ΔFx)n=-(ΔFx)n+1
(F'xΔt+Fx'Δt)n=-(F'xΔt+Fx'Δt)n+1

zn=-zn+1
z=(Fx)=ΣF'xΔt+ΣFx'Δt
(Fx)n=-(Fx)n+1
(ΣF'xΔt+ΣFx'Δt)n=-(ΣF'xΔt+ΣFx'Δt)n+1




zn=-zn+1
z=F'x
(F'x)n=-(F'x)n+1

zn=-zn+1
z=F'xΔt
(F'xΔt)n=-(F'xΔt)n+1

zn=-zn+1
z=ΣF'xΔt
(ΣF'xΔt)n=-(ΣF'xΔt)n+1



zn=-zn+1
z=Fx'
(Fx')n=-(Fx')n+1

zn=-zn+1
z=Fx'Δt
(Fx'Δt)n=-(Fx'Δt)n+1

zn=-zn+1
z=ΣFx'Δt
(ΣFx'Δt)n=-(ΣFx'Δt)n+1








zn=-zn+1
z=(mvv)'=mv'v+mvv'
(mvv)'n=-(mvv)'n+1
(mv'v+mvv')n=-(mv'v+mvv')n+1


zn=-zn+1
z=(Δmvv/Δt)=mv'v+mvv'
(Δmvv/Δt)n=-(Δmvv/Δt)n+1
(mv'v+mvv')n=-(mv'v+mvv')n+1

zn=-zn+1
z=(Δmvv)=mv'vΔt+mvv'Δt
(Δmvv)n=-(Δmvv)n+1
(mv'vΔt+mvv'Δt)n=-(mv'vΔt+mvv'Δt)n+1

zn=-zn+1
z=(mvv)=Σmv'vΔt+Σmvv'Δt
(mvv)n=-(mvv)n+1
(Σmv'vΔt+Σmvv'Δt)n=-(Σmv'vΔt+Σmvv'Δt)n+1






zn=-zn+1
z=mv'v
(mv'v)n=-(mv'v)n+1

zn=-zn+1
z=mv'vΔt
(mv'vΔt)n=-(mv'vΔt)n+1

zn=-zn+1
z=Σmv'vΔt
(Σmv'vΔt)n=-(Σmv'vΔt)n+1





zn=-zn+1
z=mvv'
(mvv')n=-(mvv')n+1

zn=-zn+1
z=mvv'Δt
(mvv'Δt)n=-(mvv'Δt)n+1

zn=-zn+1
z=Σmvv'Δt
(Σmvv'Δt)n=-(Σmvv'Δt)n+1





zn=-zn+1
z=pr
(pr)n=-(pr)n+1

zn=-zn+1
z=rv
(rv)n=-(rv)n+1

zn=-zn+1
z=pv
(pv)n=-(pv)n+1




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