ALGUNS POLINÔMIOS DE GRACELI

sistema de divisão de POLINÔMIOS DE GRACELI.

sendo p = progressão.

f[x] = pq[x] . pg[x] + pr [x]=

f[x] = pq[x] . pg[x] +[w] pr [x]=

f[x] = pq [Gn][x] . pg [Gn][x] + pr [Gn] [x]=

f[x] = pq[x] . pg[x] + pr [x]=

número de Graceli = Gn = pi /1.1 = 2.8559090

f[x] = pq $\zeta (s)$ [x] . pg $\zeta (s)$ [x] + pr $\zeta (s)$ [x]=

f[x] = pq π[x] . pg π[x] + pr π [x]=

f[x] = pq $B_{n}(x)$ [x] . pg $B_{n}(x)$ [x] + pr $B_{n}(x)$ [x]=

f[x] = pq $B_{n}$ [x] . pg $B_{n}$ [x] + pr $B_{n}$ [x]=

f[x] = pq $E_{n}$ [x] . pg $E_{n}$ [x] + pr $E_{n}$ [x]=

f[x] = pq $\Gamma (z)$ [x] . pg $\Gamma (z)$ [x] + pr $\Gamma (z)$ [x]=

f[x] = pq $n \choose k$ [x] . pg $n \choose k$ [x] + pr $n \choose k$ [x]=