a nested radical for the odd alpha q=(q^alpha+k[1]*q^(p[1])-k[1]*(q^(alpha*p[1])+k[2]*q^(p[2])-k[2]*(q^(alpha*p[2])+k[3]*q^(p[3])-k[3]*(q^(alpha*p[3])+k[4]*q^(p[4])-k[4]*(q^(alpha*p[4])+k[5]*q^(p[5])-k[5]*(q^(alpha*p[5])+k[6]*q^(p[6])-k[6]*(1)^(1/alpha))^(1/alpha))^(1/alpha))^(1/alpha))^(1/alpha))^(1/alpha))^(1/alpha); q, p[i] and q[i] the real numbers for alpha = -1, we have a continuous fraction