  We arrange classical small cancellation constructions to produce
left-orderable groups: we show that every finitely generated group is the
quotient of a left-ordered small cancellation group by a finitely generated
kernel (Rips construction). We give presentations of left-ordered hyperbolic
small cancellation groups that are not locally indicable, and observe that the
class of left-ordered small cancellation groups that are not locally indicable
is quasi-isometrically diverse. Altogether, this shows that left-orderable
small cancellation groups form a rich and diverse class.
