Archived posting to the Leica Users Group, 2000/03/01
[Author Prev] [Author Next] [Thread Prev] [Thread Next] [Author Index] [Topic Index] [Home] [Search]Mike wrote in part that there two definitions of "apochromatic" and cites Sidney Ray (Applied photographic Optics) as the source.There is a danger when citing from one source if one is not well acquainted in the relevant disciplines, that misunderstanding will be the result. The one person who has studied the apochromatic corrections fully is Ernst Abbe, and in his writings you find three different descriptions of the apochromatic correction: correction of the secondary spectrum, on axis convergence of three colors and higher order achromatism. The second description is the currently preferred one. So Mike's "looser definition" is in fact the correct one. There are not in fact a stricter and a looser definition. There is one and only one definition of apochromatic correction. The background is this: if a designer talks about an apochromatic correction, he automatically assumes a corresponding apochromatic error. You can only correct something if you have a baseline. As example if you talk about distortion as an optical error or aberration, you know that the correction of this distortion has to be done relative to a position of no-distortion. Abbe was able to calculate this apochromatic error exactly and used this knowledge to design microscope lenses that were fully aprochromatically corrected, that is the apochromatic error was extremely small. Now saying that an error is extremely small, automatically implies that there is some error left in the optical system. That is true and this leftover error is called "residual secondary spectrum". That leftover can also be reduced by aiming for a correction of four different wavelengths. (wavelength, spectral color and spectral line are three words for the same thing.) That is what Zeiss does with the Super-achromat for the Hasselblad system. So we can classify all optical systems according to the amount of the apochromatic error left in the system. This error is identical for enlarging lenses, microscope lenses, telescopes and photographc lenses. This error can be numerically calculated and so we can grade all optical systems as achromats, semi-apochromats, apochromats and super-achromats. The distinction between a socalled loose and strict definition of "apochromatic" then is not supported by theory and not by fact. Any lens (photographic and enlarging and what you have) can be corrected apochromatically to a certain level. The problem now is that this classification is just this: a classification and anyone is free to use it or not. The designation of "APO" has attained a mythical status (as so often in photography without any serious understanding of what is the case). The definition tells us that a lens is apochromatically corrected if three wavelengths are brought to the same focus. But in optical design we discuss errors in fractions of microns. Now if three colors have a focal difference of one tenth of a micron, do we then accept this as being "the same focus". The level and rigor of apochromatic correction then is a gradual transition from achromat to super-achromat and any manufacturer may denote any lens that is located somewhere along this line as "APO". As soon as a glasstype with anomalous dispersion is used in a lens,the apochromatic error is potentially corrected a bit. And one may claim that the lens is of APO-type. If we assume extremely small residuals of the secondary spectrum, then only reprolenses, microscopes and some telescopes are corrected aprochromatically. So "Nikon Special Optics" is right in asserting " no current consumer enlarging lenses are true apochromats". If they interpret "true" in the sense as discussed above their statement is correct but also a half truth! They should have added; " and so are most if not all of the consumer photographic lenses". But then Nikon has photographic lenses with the designation 'APO" and no enlarging lenses with that sticker? Erwin