I wonder if Nicholas could supply the
magnification in the above examples.
Make another test strip.
The negative carrier size is 9.2mm. The projection of the carrier outline was measured, this contributes somewhat to the error as the carrier is 3 dimensional and the lens was focused on the negative in the middle of the carrier.
Going from a negative size of 9.2mm to the following sizes, the exposure factor correction in stops is:
Size......Magnification...Metered...Formula...DA Ruler
11mm ...1.2
21mm ...2.3...............1.1..........1.1.........1.3
32mm ...3.4...............2.0..........2.0.........2.0
45mm ...4.9...............2.8..........2.9.........2.8
The ruler and the formula should provide identical results as the ruler is based on the same optical formula - I am not sure where the discrepancy arrises at the 21mm image size. Apart from that they all seem to agree within experimental and rounding error.
millimetre sizes and this seems really small
- takes yer choice.
OK, I realize that I am in the minority here, but I have made a choice and simply stated my opinion (just like everyone else) :rolleyes:
I own and have used:
The old Kodak "computer" in their B&W dataguide.
Mr. Linden's ruler
an Ilford EM10
the enlarging attachment for a Gossen Luna pro
the algebra formula being discussed.
All of these got me close. "Close!" I still had to fine tune, and - in my experience - a test strip and/or a "work print" or two ended up being made anyway. Starting with a test strip is, for me, the quickest, cheapest and most efficient method.
YMMV
The old Kodak "computer" in their B&W dataguide.
Recognize these numbers--4, 5, 8, 11, 16? Both the standard sizes (4x5, 5x7, 8x10, 11x14, 16x20) and approximately the f:stop series. One stop more exposure for every standard increase in size.
9.5 x 12 inches and A4 also to be included.:confused:That's really interesting and something I had never realised. However, trust us pesky Europeans to come along with our 12 x 16 paper and ruin the sequence!!
Comparison of methods for determining the exposure correction required for magnification changes using a 50mm lens, Beseler 45 enlarger and condenser lamphousing...
The equation I use is:
new_time = old_time x (new_M +1)^2 / (old_M+1)^2
where M = new magnification (print/neg) and m = old
magnification (print/neg)
The exposure time factor would be:
Factor = (M + 1)^2 / (m + 1)
I think Darkroom Automation's combination Enlarging Meter/Densitometer a good value. I'd have one except for it's appearance of being bulky
You're dealing with the Inverse Square Law. Moving a light source farther from the subject it diminishes proportionately to the distance.
I've worked out a simple Excel program that I simply plug in three variables and come up with New Elevated Exposure
New elevated exposure equals:
((New elevation / Old Elevation) ^2) X Original Exposure
Supposing your 8x10 elevation from lens to paper was 24 inches @ 16 seconds and your New elevation is 30
inches, then: ((24/30)^2) = 2.44
2.44 X Original Exposure (16 seconds) = 39.4 New Elevated Exposure.
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