新静的作用反作用

Fn=-Fn+1
(GMm/x^2)n=-(GMm/x^2)n+1
(mvv/x)n=-(mvv/x)n+1
(mω^2x)n=-(mω^2x)n+1
(kx)n=-(kx)n+1
Fn=-Fn+1

Fn=-Fn+1
[ΔF]n=-[ΔF]n+1
[ΣΔFΔx]n=-[ΣΔFΔx]n+1
[ΣΔΔFx]n=-[ΣΔΔFx]n+1
[ΔFx]n=-[ΔFx]n+1

[ΔFx]n=-[ΔFx]n+1
[ΔFx/Δt]n=-[ΔFx/Δt]n+1
[(ΔFx/Δt)]n=-[(ΔFx/Δt)]n+1
[(Fx)']n=-[(Fx)']n+1

[ΔFx]n=-[ΔFx]n+1
[ΔFx/Δt]n=-[ΔFx/Δt]n+1
[(ΔFx/Δt)]n=-[(ΔFx/Δt)]n+1
[(ΔF/Δt)x]n=-[(ΔF/Δt)x]n+1
[F'x]n=-[F'x]n+1

[(Fx)']n=-[(Fx)']n+1
[F'x]n=-[F'x]n+1
[(Fx)'-F'x]n=-[(Fx)'-F'x]n+1
(Fx)'=F'x+Fv
(Fx)'-F'x=Fv
Fv=(Fx)'-F'x
[(Fx)'-F'x]n=-[(Fx)'-F'x]n+1
[Fv]n=-[Fv]n+1

Fn=-Fn+1
[ΔF]n=-[ΔF]n+1
[ΣΔFΔt]n=-[ΣΔFΔt]n+1
[ΣΔmaΔt]n=-[ΣΔmaΔt]n+1
[ΣΔm(Δv/Δt)Δt]n=-[ΣΔm(Δv/Δt)Δt]n+1
[ΣΔmΔv]n=-[ΣΔmΔv]n+1
[ΣΔΔmv]n=-[ΣΔΔmv]n+1
[Δmv]n=-[Δmv]n+1
[Δmvv]n=-[Δmvv]n+1
[Δ(1/2)mvv]n=-[Δ(1/2)mvv]n+1

[ΔFx]n=-[ΔFx]n+1
[Δmvv]n=-[Δmvv]n+1
[Δ(1/2)mvv]n=-[Δ(1/2)mvv]n+1

[ΔFx]n=-[ΔFx]n+1
[Δmvv]n=-[Δmvv]n+1
[ΔFx/Δmvv]n=-[ΔFx/Δmvv]n+1
P=F/S
P=F/A
V=Sx
V=Ax
PV=(F/A)Ax
PV=Fx
T=mvv
[ΔFx/Δmvv]n=-[ΔFx/Δmvv]n+1
[ΔPV/ΔT]n=-[ΔPV/ΔT]n+1
[ΣΔPV/ΣΔT]n=-[ΣΔPV/ΣΔT]n+1
[PV/T]n=-[PV/T]n+1

[Δmvv]n=-[Δmvv]n+1
T=mvv
[ΔT]n=-[ΔT]n+1
[ΔlnT]n=-[ΔlnT]n+1
ΔS=ΔlnT
[ΔS]n=-[ΔS]n+1

[ΔlnT]n=-[ΔlnT]n+1
[ΔlnTa]n=-[ΔlnTa]n+1
[ΔlnTb]n=-[ΔlnTb]n+1
[ΔlnTa-ΔlnTb]n=-[ΔlnTa-ΔlnTb]n+1
Δ[lnTa-lnTb]n=-Δ[lnTa-lnTb]n+1

[ΔT]n=-[ΔT]n+1
[ΣΔT]n=-[ΣΔT]n+1
[T]n=-[T]n+1
[lnT]n=-[lnT]n+1
S=lnT
[S]n=-[S]n+1

[lnT]n=-[lnT]n+1
[lnTa]n=-[lnTa]n+1
[lnTb]n=-[lnTb]n+1
[lnTa-lnTb]n=-[lnTa-lnTb]n+1

[ΔR]n=-[ΔR]n+1
[ΔlnR]n=-[ΔlnR]n+1
[ΔklnR]n=-[ΔklnR]n+1
ΔE=ΔklnR
[ΔE]n=-[ΔE]n+1

[ΔFx]n=-[ΔFx]n+1
[Δmvv]n=-[Δmvv]n+1
[Δ(1/2)mvv]n=-[Δ(1/2)mvv]n+1

[ΔFx]n=-[ΔFx]n+1
[Δ(1/2)mvv]n=-[Δ(1/2)mvv]n+1
[ΔFx-Δ(1/2)mvv]n=-[ΔFx-Δ(1/2)mvv]n+1
Δ[Fx-(1/2)mvv]n=-Δ[Fx-(1/2)mvv]n+1

Δ[Fx-(1/2)mvv]n=-Δ[Fx-(1/2)mvv]n+1
L=U-K=Fx-(1/2)mvv=ΣF'xΔt
ΔLn=-ΔLn+1
Δ[ΣLΔt]n=-Δ[ΣLΔt]n+1
δ[ΣLΔt]n=-δ[ΣLΔt]n+1
[ΣLΔt]n=-[ΣLΔt]n+1
[ΣΣF'xΔtΔt]n=-[ΣΣF'xΔtΔt]n+1
[ΣΣ(ΔF/Δt)xΔtΔt]n=-[ΣΣ(ΔF/Δt)xΔtΔt]n+1
[ΣΣΣ(ΔF/Δt)ΔxΔtΔt]n=-[ΣΣΣ(ΔF/Δt)ΔxΔtΔt]n+1
[ΣΣΣΔF(1/Δt)ΔxΔtΔt]n=-[ΣΣΣΔF(1/Δt)ΔxΔtΔt]n+1
[ΣΣΣΔF(Δx/Δt)ΔtΔt]n=-[ΣΣΣΔF(Δx/Δt)ΔtΔt]n+1
[ΣΣΣΔFvΔtΔt]n=-[ΣΣΣΔFvΔtΔt]n+1
[ΣΣFvΔtΔt]n=-[ΣΣFvΔtΔt]n+1

[ΣLΔt]n=-[ΣLΔt]n+1
[Σ(L+2ΣFvΔt)Δt]n=-[Σ(-L+2ΣFvΔt)Δt]n+1
L=U-K=Fx-(1/2)mvv=ΣF'xΔt
[Σ(ΣF'xΔt+2ΣFvΔt)Δt]n=-[Σ(ΣF'xΔt+2ΣFvΔt)Δt]n+1
E=U+K=Fx+(1/2)mvv=ΣF'xΔt+2ΣFvΔt
[Σ(U+K)Δt]n=-[Σ(U+K)Δt]n+1
[ΣEΔt]n=-[ΣEΔt]n+1

[ΔFx]n=-[ΔFx]n+1
[Δ(1/2)mvv]n=-[Δ(1/2)mvv]n+1
[ΔFx+Δ(1/2)mvv]n=-[ΔFx+Δ(1/2)mvv]n+1
Δ[Fx+(1/2)mvv]n=-Δ[Fx+(1/2)mvv]n+1
[Fx+(1/2)mvv]n=-[Fx+(1/2)mvv]n+1
[U+K]n=-[U+K]n+1
En=-En+1

δ[ΣLΔt]n=-δ[ΣLΔt]n+1
δ[ΣLΔt]n+δ[ΣLΔt]n+1=0

S=ΣLΔt
δS=δΣLΔt
δSn=δ[ΣLΔt]n
δSn+1=δ[ΣLΔt]n+1
δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1
δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1
δS=0
δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0

δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δ[ΣLΔt]n=-δ[ΣLΔt]n+1
δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0

δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δSn=δ[ΣLΔt]n
δSn=δ[ΣLΔt]n≠0
δSn=δ[ΣLΔt]n>0
δSn=δ[ΣLΔt]n<0
δSn+1=δ[ΣLΔt]n+1
δSn+1=δ[ΣLΔt]n+1≠0
δSn+1=δ[ΣLΔt]n+1>0
δSn+1=δ[ΣLΔt]n+1<0

δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δS=δSn+δSn+1=0
δSn+δSn+1=0
δSn=-δSn+1
Sn=-Sn+1
S=-S
S+S=0
S=-S
Sn=-Sn+1

δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δS=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δ[ΣLΔt]n=-δ[ΣLΔt]n+1
[ΣLΔt]n=-[ΣLΔt]n+1
[ΣLΔt]=-[ΣLΔt]
[ΣLΔt]+[ΣLΔt]=0
[ΣLΔt]=-[ΣLΔt]
[ΣLΔt]n=-[ΣLΔt]n+1

[ΔFx]n=-[ΔFx]n+1
[Δ(1/2)mvv]n=-[Δ(1/2)mvv]n+1
[Δ(1/2)mvv-ΔFx]n=-[Δ(1/2)mvv-ΔFx]n+1
Δ[(1/2)mvv-Fx]n=-Δ[(1/2)mvv-Fx]n+1

Δ[(1/2)mvv-Fx]n=-Δ[(1/2)mvv-Fx]n+1
L=K-U=(1/2)mvv-Fx=-ΣF'xΔt
ΔLn=-ΔLn+1
Δ[ΣLΔt]n=-Δ[ΣLΔt]n+1
δ[ΣLΔt]n=-δ[ΣLΔt]n+1
[ΣLΔt]n=-[ΣLΔt]n+1
[Σ-ΣF'xΔtΔt]n=-[Σ-ΣF'xΔtΔt]n+1
[Σ-ΣF'xΔtΔt]n=[ΣΣF'xΔtΔt]n+1
[ΣΣF'xΔtΔt]n=-[ΣΣF'xΔtΔt]n+1
[ΣΣ(ΔF/Δt)xΔtΔt]n=-[ΣΣ(ΔF/Δt)xΔtΔt]n+1
[ΣΣΣ(ΔF/Δt)ΔxΔtΔt]n=-[ΣΣΣ(ΔF/Δt)ΔxΔtΔt]n+1
[ΣΣΣΔF(1/Δt)ΔxΔtΔt]n=-[ΣΣΣΔF(1/Δt)ΔxΔtΔt]n+1
[ΣΣΣΔF(Δx/Δt)ΔtΔt]n=-[ΣΣΣΔF(Δx/Δt)ΔtΔt]n+1
[ΣΣΣΔFvΔtΔt]n=-[ΣΣΣΔFvΔtΔt]n+1
[ΣΣFvΔtΔt]n=-[ΣΣFvΔtΔt]n+1

[ΣLΔt]n=-[ΣLΔt]n+1
[Σ(-L)Δt]n=-[Σ(-L)Δt]n+1
[Σ(-L+2ΣFvΔt)Δt]n=-[Σ(-L+2ΣFvΔt)Δt]n+1
L=K-U=(1/2)mvv-Fx=-ΣF'xΔt
[Σ(ΣF'xΔt+2ΣFvΔt)Δt]n=-[Σ(ΣF'xΔt+2ΣFvΔt)Δt]n+1
E=U+K=Fx+(1/2)mvv=ΣF'xΔt+2ΣFvΔt
[Σ(U+K)Δt]n=-[Σ(U+K)Δt]n+1
[ΣEΔt]n=-[ΣEΔt]n+1

[ΔFx]n=-[ΔFx]n+1
[Δ(1/2)mvv]n=-[Δ(1/2)mvv]n+1
[ΔFx+Δ(1/2)mvv]n=-[ΔFx+Δ(1/2)mvv]n+1
Δ[Fx+(1/2)mvv]n=-Δ[Fx+(1/2)mvv]n+1
[Fx+(1/2)mvv]n=-[Fx+(1/2)mvv]n+1
[U+K]n=-[U+K]n+1
En=-En+1

δ[ΣLΔt]n=-δ[ΣLΔt]n+1
δ[ΣLΔt]n+δ[ΣLΔt]n+1=0

S=ΣLΔt
δS=δΣLΔt
δSn=δ[ΣLΔt]n
δSn+1=δ[ΣLΔt]n+1
δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1
δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1
δS=0
δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0

δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δ[ΣLΔt]n=-δ[ΣLΔt]n+1
δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0

δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δSn=δ[ΣLΔt]n
δSn=δ[ΣLΔt]n≠0
δSn=δ[ΣLΔt]n>0
δSn=δ[ΣLΔt]n<0
δSn+1=δ[ΣLΔt]n+1
δSn+1=δ[ΣLΔt]n+1≠0
δSn+1=δ[ΣLΔt]n+1>0
δSn+1=δ[ΣLΔt]n+1<0

δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δS=δSn+δSn+1=0
δSn+δSn+1=0
δSn=-δSn+1
Sn=-Sn+1
S=-S
S+S=0
S=-S
Sn=-Sn+1

δS=δSn+δSn+1=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δS=δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δ[ΣLΔt]n+δ[ΣLΔt]n+1=0
δ[ΣLΔt]n=-δ[ΣLΔt]n+1
[ΣLΔt]n=-[ΣLΔt]n+1
[ΣLΔt]=-[ΣLΔt]
[ΣLΔt]+[ΣLΔt]=0
[ΣLΔt]=-[ΣLΔt]
[ΣLΔt]n=-[ΣLΔt]n+1