Still muddling over this question from a few weeks back. The question of what a folding prop does to increase STW; by what amount? I refer again to the PHRF time-on-distance handicapping as a starting place. A yacht with a folding prop takes a 3 sec-per-mile penalty to its time-on-distance handicap over one with a two-blade fixed prop. Say I’m at PHRF 105 base rating with the fixed prop. I install a folding prop and take the penalty to PHRF 102 base rating.
From that I’ll refer to the “ideal” race where absolutely everything else is the same between two yachts, including crew, which make no mistakes sailing in perfect trim and steering the shortest course. On a one nautical mile course, the yacht with the folding prop, which functions perfectly as it should, arrives 3 sec ahead of the yacht with the fixed prop. This is a constant (linear) multiplier. So, if the course were 10 n.mi., the folder would arrive 30 sec ahead of the fixed. However, corrected time would be equal. The correction is independent of STW, apparently.
However, 1 knot STW on the short course would be one knot, 1 n.mi./hr= 1 n.mi./3600 sec. But the folder is traveling faster as it arrives 3 sec earlier. If the fixed is at one knot, the folder would be 1 n.mi./3597 sec. Thus, 3600/3597= 1.0008 kt improvement. On a 10 n.mi. course traveling at 1 kt, we have (3600/3570) = 1.008 improvement for the folder. Notice the one decimal place improvement in the correction multiplier. If a100 n.mi. course @ 1 kt we have 3600/3300 = 1.09 kt improvement. I reckon from this that if the fixed-prop yacht is averaging 7 kt, the folder must be averaging 7(1.09)= 7.63 kt for the boats to correct out to equal time-on-distance over a 100 n.mi. course. So I can see where the notion of a half-knot improvement for a folder might come from, especially in our annual N2E setting. But we have only 7(1.008)= 7.05 kt on the 10 n.mi course. Something peculiar here. The whole thing blows up with the next order of magnitude of distance.
From that I’ll refer to the “ideal” race where absolutely everything else is the same between two yachts, including crew, which make no mistakes sailing in perfect trim and steering the shortest course. On a one nautical mile course, the yacht with the folding prop, which functions perfectly as it should, arrives 3 sec ahead of the yacht with the fixed prop. This is a constant (linear) multiplier. So, if the course were 10 n.mi., the folder would arrive 30 sec ahead of the fixed. However, corrected time would be equal. The correction is independent of STW, apparently.
However, 1 knot STW on the short course would be one knot, 1 n.mi./hr= 1 n.mi./3600 sec. But the folder is traveling faster as it arrives 3 sec earlier. If the fixed is at one knot, the folder would be 1 n.mi./3597 sec. Thus, 3600/3597= 1.0008 kt improvement. On a 10 n.mi. course traveling at 1 kt, we have (3600/3570) = 1.008 improvement for the folder. Notice the one decimal place improvement in the correction multiplier. If a100 n.mi. course @ 1 kt we have 3600/3300 = 1.09 kt improvement. I reckon from this that if the fixed-prop yacht is averaging 7 kt, the folder must be averaging 7(1.09)= 7.63 kt for the boats to correct out to equal time-on-distance over a 100 n.mi. course. So I can see where the notion of a half-knot improvement for a folder might come from, especially in our annual N2E setting. But we have only 7(1.008)= 7.05 kt on the 10 n.mi course. Something peculiar here. The whole thing blows up with the next order of magnitude of distance.
Last edited: