Teorema:
Sea H_{kk}^{k} = k ==>
x_{k}(t) = (1/k)·ln(t)
Si d_{t}[x_{s}]^{2} = ( x_{s} )^{2} ==>
x_{s}(t) = e^{t}
R_{ijs}^{sss} = ij·t^{2}·e^{2t}
Teorema:
Sea H_{kk}^{k} = k ==>
x_{k}(t) = (1/k)·ln(t)
Si d_{t}[x_{s}] = x_{s} ==>
x_{s}(t) = e^{t}
R_{ssk}^{sss} = kt·e^{t}
Teorema:
Sea H_{kk}^{k} = kt ==>
x_{k}(t) = (2/k)·(-1)·(1/t)
Si d_{t}[x_{s}]^{2} = ( x_{s} )^{n} ==>
x_{s}(t) = ( (1+(-1)·(1/2)·n)·t )^{( 1/(1+(-1)·(1/2)·n) )}
R_{ijs}^{sss} = ij·(1/4)·t^{4}·( (1+(-1)·(1/2)·n)·t )^{( n/(1+(-1)·(1/2)·n) )}
Teorema:
Sea H_{kk}^{k} = kt ==>
x_{k}(t) = (2/k)·(-1)·(1/t)
Si d_{t}[x_{s}] = ( x_{s} )^{n} ==>
x_{s}(t) = ( (1+(-n))·t )^{( 1/(1+(-n)) )}
R_{ssk}^{sss} = k·(1/2)·t^{2}·( (1+(-n))·t )^{( n/(1+(-n)) )}
Arte:
[En][ sum[k = 1]-[n][ mcd{km,k} ] = n ]
Exposición:
n = 1
f(k) = 1
sum[k = 1]-[n][ mcd{km,k} ] = sum[k = 1]-[n][ mcd{f(k)·m,f(k)} ] = ...
... sum[k = 1]-[n][ mcd{m,1} ] = sum[k = 1]-[n][ 1 ] = n
Arte:
[En][ sum[k = 1]-[n][ mcm{km,k} ] = nm ]
Exposición:
n = 1
f(k) = 1
sum[k = 1]-[n][ mcm{km,k} ] = sum[k = 1]-[n][ mcm{f(k)·m,f(k)} ] = ...
... sum[k = 1]-[n][ mcm{m,1} ] = sum[k = 1]-[n][ m ] = nm
