Bill,
I walked your course while Adam Messix played (I have a bad shoulder) and there was very much to like about the course. It is a really good golf course that will improve greatly with far fewer trees. My recollections are based on one visit so I think my perspective is limited. However, I remember nice topography, some excellent bunkering (a couple of oddly unique ones like the ones behind 2 (sand at the top of small mounds)), a nice variety and flow of holes and interesting green complexes. However, many of the holes are straight with little to no offset of the greens. There was little use of offset fairways and greens that made for strategic placement. Granted some of the slopes in the fairways accomplished this without having offsets.
Wider fairways restored to former widths would, as it would anywhere, offer more angles on all shots. Yet with the slopes on those greens at today's greenspeeds, it is over the top. Those greens were designed and built for former greenspeeds and protects par today in ways the original design would not. If day to day players don't try to hit the green for fear of being above the hole and would rather chip from the rough, something is out of balance.
I don't consider the decision making due to excessive slope with today's greenspeeds an indication of designed-in strategy but rather an artifact of a process that has changed the way the golf course plays. In other words, it is a result not of architecture but rather agronomics. The interplay of the two makes a golf course what it is in terms of playability. The greenspeeds at the time of design were significantly less and we must guard against looking back with today's perspective.
These increased greenspeeds put more of a premium on where to place the tee shot or where to come in for the approaches so it appears strategic design but is it strategy based upon the intended architecture or today's unintended (from Ross) agronomic conditions? T-F is a quality golf course, but the most strategic Ross in the district? I'm not certain that Mike can prove that statement.