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> (1+M)^2 / (1+m)^2) = exposure factor.
>
[quoted text clipped - 6 lines]
> from 4x5 by 1.6. This equals somewhere between 1/2
> and 3/4 stop increase.
1. Make a good 8x10
2. Pull the negative carrier, null the meter, using the dial, using the
"raw light" at the center of easel.
3. Insert carrier, elevate head, compose and focus 11x14
4. Pull the carrier and, null the meter, using the aperture ring on the
enlarging lens, using the "raw light" at the center of easel.
5. Make a perfect first print.
Note that neither my method or Tom's will account for different paper
emulsion batches, speed shifts from age in different packages of paper or
fog levels (yes, you could get more--or less--fog when changing
magnification).
Note 2: Magnification factors can be more accurately determined by
measuring the projected IMAGE at the easel and then a second computation
for actual magnification is required.
But my method doesn't require ANY math!! And rather than approximate it is
rather exact.

Signature
darkroommike
Tom Phillips - 10 Nov 2004 05:31 GMT
> ----------
> >
[quoted text clipped - 21 lines]
> fog levels (yes, you could get more--or less--fog when changing
> magnification).
Should also note these methods calculate only the base
exposure change. Fine tuning is usually necessary but
you don't have to waste paper starting all over.
Enlarging also reduces overall contrast, so higher
contrast filter/paper may be desirable or greater
buringing/dodging.
> Note 2: Magnification factors can be more accurately determined by
> measuring the projected IMAGE at the easel and then a second computation
> for actual magnification is required.
yes always measure the projected image to projected image size.
The magnification ratio, to be clear, is the linear enlargement
from the original negative to m or M. A 4x5 negative to 8x10
print is 2x because 10 / 5 = 2x (5 inch negative x 2 = a 10 inch
print size.) 4x5 to 11x14 is 2.8x (14 / 5 - 2.8)
> But my method doesn't require ANY math!! And rather than approximate it is
> rather exact.
True but the math doesn't require any $$$. Which is easier
likely depends on the mindset :-)
Dan Quinn - 15 Nov 2004 00:46 GMT
> But my method doesn't require ANY math!! And rather than
> approximate it is rather exact.
I'd say EXACT. That is because the level of light is adjusted
at the aperture to the exact same level. Exposure time remains
the same which is my problem with the EM-10.
Any calculation done for exact same exposure must include the
change in lens speed. The ratio of areas method will make for
a ballpark exposure but not be exact. Dan