I’m in agreement with post #7.
In the Wikipedia article,
History of photographic lens design, you’ll see the discussion of the Continental (German) sequence of: 1.1, 1.6, 2.2, 3.2, 4.5, 6.3, 9, 12.5, 18, 25, 36, 50, 71, 100 ratios under the heading
Aperture Stops.
This sequence can be generated by starting on any value and successively multiplying or dividing by the square root of 2. To get smaller numbers, divide. To get larger numbers, multiply. For example, if you start with the “seed” 100 and successively divide by the square root of 2, you’ll generate a sequence, that when rounded (or truncated in some cases), will give you the given sequence.
The differences in the following pairs from the sequence: (1.1, 2.2), (1.6, 3.2), (4.5, 9), (9, 18), (12.5, 25), (18, 36), (25, 50), (50, 100) are 2 stops apart.
The adjacent numbers in the old German aperture sequence are all one-stop apart. The exact values can be calculated, but are truncated for simplicity per convention. The actual light values transmitted are one stop apart.
https://en.wikipedia.org/wiki/History_of_photographic_lens_design
For the aperture sequence given for the Plaubel camera in post #1, the numbers 2.8, 3.5, 6, 12 are “odd ducks” relative to the German system as stated in the article. I think these are simply truncated differently on the Plaubel camera, although 2.8 doesn’t seem to fit.
Note that the modern aperture sequence is generated by raising the square root of 2 to various positive integer powers.
For even powers, we get exact values: 1, 2, 4, 8, 16, 32, 64, 128, . . .
The odd powers are truncated per convention to: 1.4, 2.8, 5.6, 11, 22, 45, 90, . . . These are not exact
numerical values (but the amount light transmitted is correct).
Both systems give the aperture ratios defined as (focal length)/(aperture diameter).
If you use a conventional light meter with the Plaubel camera, you can interpret the numbers as requiring the following light meter readings for correct exposure at the given film speed and chosen shutter speed.
2.8
3.5 (f.2.8 + 0.6 stop)
4.5 (f/4 + 0.3 stop)
6 (f.5.6 + 0.3 stop)
9 (f/8 + 0.3 stop)
12 (f/11 + 0.3 stop)
18 (f/16 + 0.3 stop)
25 (f/22 + 0.3 stop)