Contents 
In this talk we generalise results on the structure of realvalued cocycles of distal minimal compact metric flows for cocycles of a class of pointdistal minimal flows (i.e. minimal flows with at least one point distal to any distinct point, which is sufficient for a residual set of points with this property).
Since the general case of a pointdistal minimal flow according to the Veech structure theorem seems illusive, we will consider minimal compact metric flows without strong LiYorke pairs (i.e. proximal pairs recurrent in the product space) which are almost 11 extensions of a distal flow with connected fibres.
For this class of flows, which includes the pointdistal flows on the torus constructed by Mary Rees, we can understand the structure of realvalued cocycles under a condition on recurrent points in the skew product of the cocycle.
This condition requires that every nondistal point in the pointdistal minimal compact flow is proximal to a point which lifts to recurrent points in the skew product. 
