計算

x=x
x(1/x)=x(1/x)
x(1/x)=x(1/x)=1
x(1/x)=1
xΔx=1
x(1/x)=xΔx=1
xx*=1
x(1/x)=xΔx=xx*=1
f(x)=x
f(x)(1/x)=x(1/x)
f(x)(1/x)=x(1/x)=1
x(1/x)=xΔx=xx*=1
f(x)(1/x)=x(1/x)=xΔx=xx*=1
f(x)(1/x)=1
f(x)x(1/x)=x
f(x)=x
w=f(x)=x
w=f(x)=1x/1
w=f(x)=(1x+0)/(0+1)
w=f(x)=(1x+0)/(0x+1)
a=1
b=0
c=0
d=1
w=f(x)=(1x+0)/(0x+1)
w=f(x)=(ax+b)/(cx+d)
w=f(z)=(az+b)/(cz+d)

f(x)(1/x)=x(1/x)=xΔx=xx*=1
xΔx=1
x(1/x)Δx=1/x
Δx=1/x
xΔx=1
x(1/x)=1
x(1/x)x=x
x=x

x=x
Ax=Ax

x=x
(-x)=-x
1-x=1-x

Ax=Ax
1-x=1-x
Ax(1-x)=Ax(1-x)
f(x)=f(x)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)

x=x
x(1/x)=x(1/x)
x(1/x)=x(1/x)=1
x(1/x)=1
xΔx=1
x(1/x)=xΔx=1
xx*=1
x(1/x)=xΔx=xx*=1
f(x)=1/x
xf(x)=x(1/x)
xf(x)=x(1/x)=1
x(1/x)=xΔx=xx*=1
xf(x)=x(1/x)=xΔx=xx*=1
xf(x)=1
x(1/x)f(x)=1/x
f(x)=1/x
w=f(x)=1/x
w=f(x)=1/1x
w=f(x)=(0+1)/(1x+0)
w=f(x)=(0x+1)/(1x+0)
a=0
b=1
c=1
d=0
w=f(x)=(0x+1)/(1x+0)
w=f(x)=(ax+b)/(cx+d)
w=f(z)=(az+b)/(cz+d)

xf(x)=x(1/x)=xΔx=xx*=1
xΔx=1
x(1/x)Δx=1/x
Δx=1/x
xΔx=1
x(1/x)=1
x(1/x)x=x
x=x

x=x
Ax=Ax

x=x
(-x)=-x
1-x=1-x

Ax=Ax
1-x=1-x
Ax(1-x)=Ax(1-x)
f(x)=f(x)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

z=z
z(1/z)=z(1/z)
z(1/z)=z(1/z)=1
z(1/z)=1
zΔz=1
z(1/z)=zΔz=1
zz*=1
z(1/z)=zΔz=zz*=1
f(z)=z
f(z)(1/z)=z(1/z)
f(z)(1/z)=z(1/z)=1
f(z)(1/z)=z(1/z)=zΔz=zz*=1
f(z)(1/z)=1
f(z)z(1/z)=z
f(z)=z
w=f(z)=z
w=f(z)=1z/1
w=f(z)=(1z+0)/(0+1)
w=f(z)=(1z+0)/(0z+1)
a=1
b=0
c=0
d=1
w=f(z)=(1z+0)/(0z+1)
w=f(z)=(az+b)/(cz+d)

f(z)(1/z)=z(1/z)=zΔz=zz*=1
zΔz=1
z(1/z)Δz=1/z
Δz=1/z
zΔz=1
z(1/z)=1
z(1/z)z=z
z=z

z=z
Az=Az

z=z
(-z)=-z
1-z=1-z

Az=Az
1-z=1-z
Az(1-z)=Az(1-z)
f(z)=f(z)
f(z)=Az(1-z)
f(zn)=Azn(1-zn)
f(Zn)=AZn(1-Zn)
Zn+1=f(Zn)=AZn(1-Zn)
Zn+1=AZn(1-Zn)
Zn+1=aZn(1-Zn)
Z=v/c
a=m/M

f(z)=Az(1-z)
f(zn)=Azn(1-zn)
f(Zn)=AZn(1-Zn)
Zn+1=f(Zn)=AZn(1-Zn)
Zn+1=AZn(1-Zn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

f(z)=Az(1-z)
f(zn)=Azn(1-zn)
f(Zn)=AZn(1-Zn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

f(z)=Az(1-z)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

z=z
Az=Az
Ax=Ax

z=z
(-z)=-z
1-z=1-z
1-x=1-x

Ax=Ax
1-x=1-x
Ax(1-x)=Ax(1-x)
f(x)=f(x)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

z=z
x=x
Ax=Ax

z=z
x=x
(-x)=-x
1-x=1-x

Ax=Ax
1-x=1-x
Ax(1-x)=Ax(1-x)
f(x)=f(x)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

z=z
x=x
Ax=Ax

z=z
(-z)=-z
(-x)=-x
1-x=1-x

Ax=Ax
1-x=1-x
Ax(1-x)=Ax(1-x)
f(x)=f(x)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

z=z
z(1/z)=z(1/z)
z(1/z)=z(1/z)=1
z(1/z)=1
zΔz=1
z(1/z)=zΔz=1
zz*=1
z(1/z)=zΔz=zz*=1
f(z)=1/z
zf(z)=z(1/z)
zf(z)=z(1/z)=1
z(1/z)=zΔz=zz*=1
zf(z)=z(1/z)=zΔz=zz*=1
zf(z)=1
z(1/z)f(z)=1/z
f(z)=1/z
w=f(z)=1/z
w=f(z)=1/1z
w=f(z)=(0+1)/(1z+0)
w=f(z)=(0z+1)/(1z+0)
a=0
b=1
c=1
d=0
w=f(z)=(0z+1)/(1z+0)
w=f(z)=(az+b)/(cz+d)

zf(z)=z(1/z)=zΔz=zz*=1
zΔz=1
z(1/z)Δz=1/z
Δz=1/z
zΔz=1
z(1/z)=1
z(1/z)z=z
z=z

z=z
Az=Az

z=z
(-z)=-z
1-z=1-z

Az=Az
1-z=1-z
Az(1-z)=Az(1-z)
f(z)=f(z)
f(z)=Az(1-z)
f(zn)=Azn(1-zn)
f(Zn)=AZn(1-Zn)
Zn+1=f(Zn)=AZn(1-Zn)
Zn+1=AZn(1-Zn)
Zn+1=aZn(1-Zn)
Z=v/c
a=m/M

f(z)=Az(1-z)
f(zn)=Azn(1-zn)
f(Zn)=AZn(1-Zn)
Zn+1=f(Zn)=AZn(1-Zn)
Zn+1=AZn(1-Zn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

f(z)=Az(1-z)
f(zn)=Azn(1-zn)
f(Zn)=AZn(1-Zn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

f(z)=Az(1-z)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

z=z
Az=Az
Ax=Ax

z=z
(-z)=-z
1-z=1-z
1-x=1-x

Ax=Ax
1-x=1-x
Ax(1-x)=Ax(1-x)
f(x)=f(x)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

z=z
x=x
Ax=Ax

z=z
x=x
(-x)=-x
1-x=1-x

Ax=Ax
1-x=1-x
Ax(1-x)=Ax(1-x)
f(x)=f(x)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

z=z
x=x
Ax=Ax

z=z
(-z)=-z
(-x)=-x
1-x=1-x

Ax=Ax
1-x=1-x
Ax(1-x)=Ax(1-x)
f(x)=f(x)
f(x)=Ax(1-x)
f(xn)=Axn(1-xn)
f(Xn)=AXn(1-Xn)
Xn+1=f(Xn)=AXn(1-Xn)
Xn+1=AXn(1-Xn)
Xn+1=aXn(1-Xn)
X=v/c
a=m/M

w=f(z)=(az+b)/(cz+d)
w=f(x)=(ax+b)/(cx+d)
a=-1
b=0
c=0
d=1
w=f(x)=(ax+b)/(cx+d)
w=f(x)=(-1x+0)/(0x+1)
w=f(x)=(-1x+0)/(0+1)
w=f(x)=(-1x)/(1)
w=f(x)=-1x/1
w=f(x)=-x
wn+1=f(xn)=-xn
xn+1=wn+1=f(xn)=-xn

xn+1=wn+1=f(xn)=-xn
An+1=rAn
xn+1=rxn
xn+1=wn+1=f(xn)=-xn
xn+1=wn+1=f(xn)=-xn=rxn

w=f(z)=(az+b)/(cz+d)
w=f(x)=(ax+b)/(cx+d)
a=1
b=0
c=0
d=-1
w=f(x)=(ax+b)/(cx+d)
w=f(x)=(1x+0)/(0x-1)
w=f(x)=(1x+0)/(0-1)
w=f(x)=(1x)/(-1)
w=f(x)=1x/-1
w=f(x)=-x
wn+1=f(xn)=-xn
xn+1=wn+1=f(xn)=-xn

xn+1=wn+1=f(xn)=-xn
An+1=rAn
xn+1=rxn
xn+1=wn+1=f(xn)=-xn
xn+1=wn+1=f(xn)=-xn=rxn

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

zn+1=wn+1=f(zn)=-zn
An+1=rAn
zn+1=rzn
zn+1=wn+1=f(zn)=-zn
zn+1=wn+1=f(zn)=-zn=rzn

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

zn+1=wn+1=f(zn)=-zn
An+1=rAn
zn+1=rzn
zn+1=wn+1=f(zn)=-zn
zn+1=wn+1=f(zn)=-zn=rzn