  We discuss a simple variant of the one-way quantum computing model [R.
Raussendorf and H.-J. Briegel, PRL 86, 5188, 2001], called the Pauli
measurement model, where measurements are restricted to be along the eigenbases
of the Pauli X and Y operators, while auxiliary qubits can be prepared both in
the $\ket{+_{\pi\over 4}}:={1/\sqrt{2}}(\ket{0}+e^{i{\pi\over 4}}\ket{1})$
state, and the usual $\ket{+}:={1/ \sqrt{2}}(\ket{0}+\ket{1})$ state. We prove
the universality of this quantum computation model, and establish a
standardization procedure which permits all entanglement and state preparation
to be performed at the beginning of computation. This leads us to develop a
direct approach to fault-tolerance by simple transformations of the
entanglement graph and preparation operations, while error correction is
performed naturally via syndrome-extracting teleportations.
