  The new algorithm of the finite lattice method is applied to generate the
high-temperature expansion series of the simple cubic Ising model to
$\beta^{50}$ for the free energy, to $\beta^{32}$ for the magnetic
susceptibility and to $\beta^{29}$ for the second moment correlation length.
The series are analyzed to give the precise value of the critical point and the
critical exponents of the model.
