Rossh brought it up again a month ago, showing how VPM B+3 was very similar to GF 40/70 ...
Actually it wasn't close at all. Take another closer look at the graphs he posted.
While you can get similar looking ascent curves using GF-low of 30 or 40, VPM still calculated a deco time in the shallow zone (60ft and shallower) that was significantly faster than the Buhlmann algorithm in both of the examples he posted. On the longer of the two dives, the difference is very pronounced. The Buhlmann algorithm would have told you after that dive that you had skipped about 30 minutes of stops if you had followed the VPM schedule.
What Ross did there, perhaps unintentionally, was to present the two graphs at very different time scales. The time scale on the second graph is compressed by a little more than 15% as compared to the first graph. They LOOK similar as posted, even when you lay them one on top of the other, but if he had printed them on the same time scale (without the compression) you would have very clearly seen at first glance that the two profiles are nothing alike at all, especially in the shallows. They are not even in the same ball park.
.... And that is *exactly* what this thread and the previous thread are about. The bubble models simply do not calculate enough time shallow--as the NEDU study seems to suggest--due to incorrect assumptions about the effect of deep ascent curves on slow tissues.
If you really wanted to get something that looked like VPM using GF then you'd probably have to pick 30/90 or 40/110 or something like that. Don't just look at the ascent curve. Look at total time spent shallow. That's where the differences are.
R..