F: Force
v: velocity
x: distance
t: time
m: mass
a: acceleration
c: celeritas
E: Energy
p: Momentum
P: Pressure
V: Volume
T: Temperature
A: Area
e: electric
g: magnetic charge
h: plank constant
ε0: electric permittivity of vacuum
μ0: magnetic permeability of vacuum
+: Positive
-: Negative

Fv=1
F=GMm/x^2
GMm=C=1
F=1/x^2
v=Δx/Δt
Fv=1
(1/x^2)*(Δx/Δt)=1
(1/x^2)*(Δx)=Δt
(Δx)*(1/x^2)=Δt
Σ(Δx)*(1/x^2)=ΣΔt
Σ(x^a)Δx={[(x^a+1)]/(a+1)}+C
a=0 C=0
ΣΔx=x
x=t
ΣΔt=t
Σ(Δx)*(1/x^2)=ΣΔt
ΣΔx=x
ΣΔt=t
x*(1/x^2)=t
1/x=t
1=xt
xt=1
t=1/x
x(1/x)=1
(x/1)(1/x)=1
xt=1
x=1/t
(1/t)t=1
(1/t)(t/1)=1
xt=1
t=1/x
t～0 t≒0 t≠0
x～∞ x≒∞ x≠∞
xt=1
x=1/t
x～0 x≒0 x≠0
t～∞ t≒∞ t≠∞

F1v1=-F2v2
F1=m1a1
F2=m2a2
m1a1v1=-m2a2v2
a1=a2
m1v1=-m2v2
v1=c
v2=-(c-v)=v-c
m1c=-m2(v-c)
m1c=m2(c-v)
m1=m2(1-v/c)

m1=m2(1-v/c)
m1>0
1-v/c>0
1>v/c
c>v
c-v>0
1-v/c>0
m1=m2(1-v/c)
m1>0
1-v/c>0
m2>0 (Positive Mass)

m1=m2(1-v/c)
m1>0
1-v/c=0
1=v/c
c=v
c-v=0
1-v/c=0
m1=m2(1-v/c)
1-v/c=0
m1=m2*0
m1=0
m1=m2(1-v/c)
m1=0
1-v/c=0
0=m2*0
m2=0 (Zero Mass)

m1=m2(1-v/c)
m1>0
1-v/c<0
1<v/c
c<v
c-v<0
1-v/c<0
m1=m2(1-v/c)
m1>0
(1-v/c)<0
m2<0 (Negative Mass)

ΔE2=F2Δx2
F2=m2a2
m2<0
a2>0
F2<0
ΔE2=F2Δx2
F2<0
Δx2>0
ΔE2<0 (Negative Energy)

Δp2=F2Δt2
F2=m2a2
m2<0
a2>0
F2<0
Δp2=F2Δt2
F2<0
Δx2>0
Δp2<0 (Negative Momentum)

ΔE=FΔx
ΔE/Δx=F
ΔE=FΔx
Fv=1
v=Δx/Δt
F(Δx/Δt)=1
F=Δt/Δx
ΔE=FΔx
F=Δt/Δx
ΔE=(Δt/Δx)Δx
ΔE=Δt

Δp=FΔt
Δp/Δt=F
ΔE/Δx=F
ΔE/Δx=Δp/Δt
ΔEΔt=ΔpΔx

ΔEΔt=ΔpΔx
ΔE=FΔx
ΔEΔt=FΔxΔt=ΔpΔx
Δp=FΔt
ΔEΔt=FΔxΔt=ΔpΔx=FΔtΔx
ΔEΔt=FΔxΔt
F=Δt/Δx
ΔEΔt=(Δt/Δx)ΔxΔt
ΔEΔt=ΔtΔt
ΔE=Δt

ΔEΔt=ΔpΔx
ΔEΔt=ΔtΔt
ΔEΔt=ΔpΔx=ΔtΔt

Δx=xn-xn-1
xΔx=x(xn-xn-1)
xΔx=(x1-x0)+(x2-x1)+(x3-x2)+...+(xn-xn-1)
xΔx=-x0+xn
x0=0
xΔx=xn
Δx=xn/x
xn=C=1
Δx=1/x
x=t
Δt=1/t

Δx=1/x
xt=1
t=1/x
Δx=1/x
Δx=t

Δt=1/t
xt=1
x=1/t
Δt=1/t
Δt=x

Δx=1/x
Δt=1/t
Δx=t
Δt=x

a=Δv/Δt
a=(Δ/Δt)*v
v=Δx/Δt
a=(Δ/Δt)*(Δx/Δt)
a=[ΔΔx/(Δt)^2]
F=ma
a=[ΔΔx/(Δt)^2]
F=m[ΔΔx/(Δt)^2]

F=m[ΔΔx/(Δt)^2]
Δt=1/t
F=m[ΔΔx/(1/t)^2]
F=m[(ΔΔx)(t^2)]
ΔΔx=Δ(Δx)
Δx=t
Δ(Δx)=Δt
Δt=1/t
ΔΔx=1/t
F=m[(ΔΔx)(t^2)]
ΔΔx=1/t
F=m[(1/t)(t^2)]
F=mt
F1=m1t1
F2=m2t2

F1v1=-F2v2
F1=m1t1
F2=m2t2
m1t1v1=-m2t2v2
m1=m2
t1v1=-t2v2
v1=c
v2=-(c-v)=v-c
t1c=-t2(v-c)
t1c=t2(c-v)
t1=t2(1-v/c)

t1=t2(1-v/c)
t1>0
1-v/c>0
1>v/c
c>v
c-v>0
1-v/c>0
t1=t2(1-v/c)
t1>0
1-v/c>0
t2>0 (Positive Time)

t1=t2(1-v/c)
t1>0
1-v/c=0
1=v/c
c=v
c-v=0
1-v/c=0
t1=t2(1-v/c)
1-v/c=0
t1=t2*0
t1=0
t1=t2(1-v/c)
t1=0
1-v/c=0
0=t2*0
t2=0 (Zero Time)

t1=t2(1-v/c)
t1>0
1-v/c<0
1<v/c
c<v
c-v<0
1-v/c<0
t1=t2(1-v/c)
t1>0
(1-v/c)<0
t2<0 (Negative Time)

F=m[ΔΔx/(Δt)^2]
Δt=1/t
F=m[ΔΔx/(1/t)^2]
F=m[(ΔΔx)(t^2)]

ΔΔx=Δ(1/x)
Δ(1/x)=1/(x+Δx)–(1/x)
Δx=1/x
1/(x+Δx)–(1/x)=1/(x+1/x)–(1/x)
1/(x+1/x)–(1/x)=x/(x^2+1)-1/x
x/(x^2+1)-1/x=(x^2-x^2-1)/x(x^2+1)
(x^2-x^2-1)/x(x^2+1)=–1/(x^3+x)
ΔΔx=–1/(x^3+x)

F=m[(ΔΔx)(t^2)]
ΔΔx=–1/(x^3+x)
F=m{[–1/(x^3+x)]*(t^2)}

ΔEΔt=ΔpΔx
FΔxΔt=mΔx/Δt*Δx
FΔt=mΔx/Δt
F/Δx=m/Δt^2
Fx=mt^2
F=ma
a=Δv/Δt
a=(Δ/Δt)*v
v=Δx/Δt
a=(Δ/Δt)*(Δx/Δt)
a=[ΔΔx/(Δt)^2]
Δt=x
a=[ΔΔx/(x)^2]
ΔΔx=Δ(Δx)
Δx=t
Δ(Δx)=Δt
Δt=x
ΔΔx=x
a=[ΔΔx/(x)^2]
ΔΔx=x
a=[x/(x)^2]
a=1/x
F=ma
F=m(1/x)
m=C=1
F=1/x
Fx=mt^2
(1/x)x=mt^2
1=mt^2
mt^2=1

F=m{[–1/(x^3+x)]*(t^2)}
F=mt^2[–1/(x^3+x)]
mt^2=1
F=–1/(x^3+x)
x～0 x≒0 x≠0
F=-1/x^3
F=–1/(x^3+x)
x^3～0 x^3≒0 x^3≠0
F=-1/x

F=-1/x^3
F1=-1/x1^3
F2=-1/x2^3

F1v1=-F2v2
F1=-1/x1^3
F2=-1/x2^3
(-1/x1^3)v1=-(-1/x2^3)v2
(1/x1^3)v1=-(1/x2^3)v2
v1=c
v2=-(c-v)=v-c
(1/x1^3)c=-(1/x2^3)(v-c)
x2^3c=-x1^3(v-c)
x2^3c=x1^3(c-v)
x2^3=x1^3(1-v/c)

x2^3=x1^3(1-v/c)
x2>0
1-v/c>0
1>v/c
c>v
c-v>0
1-v/c>0
x2^3=x1^3(1-v/c)
x2>0
1-v/c>0
x1>0 (Positive Distance)
x1^2>0 (Positive Area)
x1^3>0 (Positive Volume)

x2^3=x1^3(1-v/c)
x2>0
1-v/c=0
1=v/c
c=v
c-v=0
1-v/c=0
x2^3=x1^3(1-v/c)
1-v/c=0
x2^3=x1^3*0
x2^3=0
x2^3=x1^3(1-v/c)
x2^3=0
1-v/c=0
0=x1^3*0
x1=0 (Zero Distance)
x1^2=0 (Zero Area)
x1^3=0 (Zero Volume)

x2^3=x1^3(1-v/c)
x2>0
1-v/c<0
1<v/c
c<v
c-v<0
1-v/c<0
x2^3=x1^3(1-v/c)
x2>0
1-v/c<0
x1<0 (Negative Distance)
x1^3<0 (Negative Volume)

F=-1/x
F1=-1/x1
F2=-1/x2

F1v1=-F2v2
(-1/x1)v1=-(-1/x2)v2
(1/x1)v1=-(1/x2)v2
v1=c
v2=-(c-v)=v-c
(1/x1)c=-(1/x2)(v-c)
x2c=-x1(v-c)
x2c=x1(c-v)
x2=x1(1-v/c)

x2=x1(1-v/c)
x2>0
1-v/c>0
1>v/c
c>v
c-v>0
1-v/c>0
x2=x1(1-v/c)
x2>0
1-v/c>0
x1>0 (Positive Distance)
x1^2>0 (Positive Area)
x1^3>0 (Positive Volume)

x2=x1(1-v/c)
x2>0
1-v/c=0
1=v/c
c=v
c-v=0
1-v/c=0
x2=x1(1-v/c)
1-v/c=0
x2=x1*0
x2=0
x2=x1(1-v/c)
x2=0
1-v/c=0
0=x1*0
x1=0 (Zero Distance)
x1^2=0 (Zero Area)
x1^3=0 (Zero Volume)

x2=x1(1-v/c)
x2>0
1-v/c<0
1<v/c
c<v
c-v<0
1-v/c<0
x2=x1(1-v/c)
x2>0
1-v/c<0
x1<0 (Negative Distance)
x1^3<0 (Negative Volume)

(PV)(1/T)=1
PV=T
T=v2/v1
PV=v2/v1
V=Ax
V/x=A
A=V/x
PA=F
F=PA
A=V/x
F=P(V/x)
F=(PV)(1/x)
F1=(PV)(1/x)
PV=v2/v1
F1=(PV)(1/x)=(v2/v1)(1/x)
F1=(v2/v1)(1/x)
F1v1=(1/x)v2
F2=1/x
F1v1=F2v2
F2=1/x

Δt/Δx=-1/x
1/x=-Δt2/Δx2
F1v1=(-Δt2/Δx2)v2
ΔE2=Δt2
F1v1=(-ΔE2/Δx2)v2
ΔE=F2Δx2
F1v1=(-F2Δx2/Δx2)v2
F1v1=-F2v2

F=e^2/4πε0x^2
F=g^2/4πμ0x^2
F=mv^2/x
mv2πx=h
mv=h/2πx
eg=h
√ε0μ0=1/c
c*√ε0μ0=1
c=1/√ε0μ0
c^2=1/ε0μ0