[Diffraction] Can a glass slide magnify an object on it?

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The discussion centers on the optical setup used to record a diffraction pattern from a sample on a microscope glass slide, with a focus on the discrepancy between the physical distance to the image detector and the required numerical back-propagation distance. The user questions whether the glass slide could be magnifying the diffraction pattern, leading to this difference. It is noted that without phase information, reconstructing the original object is not possible. The term "back-propagate" refers to the numerical method used to reverse the diffraction process to reconstruct the sample image. Understanding these factors is crucial for accurate imaging in optical setups.
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I have the following optical setup, in which the goal is to record the diffraction pattern of a sample on an image detector some distance away. In this particular case, the sample is sitting on a standard microscope glass slide.

Mf3tW2o.jpg

Now, after recording the diffraction pattern, I numerically back-propagate it (using the angular spectrum method) to the sample plane. The distance between the image detector and sample is ~10 mm. However, in order to reproduce the original image of the sample, I need to numerically back-propagate 40 mm.

I'm not sure why this might be happening, so I was wondering: Could it be possible that the glass slide is effectively magnifying the diffraction pattern of the sample? If not, why would there be such a large discrepancy between the actual physical distance, and the numerically propagated distance?
 
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What do you record with your image detector?
Do you have any phase information. If not, then you cannot reconstruct the original object.
What do you mean by "back-propagate"?
 

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