![]() Other terms have other conversion factors which is fine, but what I'm hung up on is whether Seidel coefficients are simply there for historical purpose or do they actually have any physical meaning. This can be done by just multiplying it by 8. Suppose we have just spherical aberration (non-zero coefficient for r^4) and we want to find its corresponding Seidel coefficient. Zemax 12 is the perfect tool to design, optimize, and tolerance optical systems. Zemax 12 Release 2 is the most capable optical and illumination design software ever published. OpticStudio is the pinnacle of optical and illumination design software, an evolution engineered by Zemax. Physically, these coefficients are optical path differences which is very useful information. Download Zemax OpticStudio 14.2 FULL - cracked edition. Just for the background sake when the wavefront polynomial is derived for a symmetrical optical system, the polynomial coefficients are called wavefront coefficients. Let me be clear here that I'm asking about Seidel coefficients and not Seidel aberrations in general. In fact, most responders thought I was asking about Seidel aberrations (AKA 3rd order aberrations). ![]() ![]() I asked this question on LinkedIn a while back but didn't get many relevant answers.
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