Here you can find the updates of the Fourier Optics Open Lab experiment.
Just read the manual and got acquainted with the idea of the experiment.
fourier transform of pin hole

fourier transform of double slit

reconstruction of double slit

fourier transform of mesh

reconstruction of mesh

mesh, but we only let the central vertical set of dots pass through

Wednesday: We did all the experiments we did yesterday in simulation (Python). Results were similar. We got acquainted with the diffractio library of python. The results are in the jupyter notebook.
.dxf files. The files are here: DXF for V, DXF for H. We then used the laser cutter to cut the shapes in a thick black chart paper. Although the cutting was exactly as large as we had designed on Onshape, it seemed smaller than our expectations, so we made 2 versions, one 2X larger than the original and one 3X larger than the original. We increased this size in the laser cutter software only, so we do not have specific .dxf files for them.We talked to Sudakshina maam and she suggested although we cannot see the diffraction pattern, we might try using some filters we had on that dot only and see the results. We had a filter where there are two wires come and make a plus (+) sign. We used a small horizontal part of it to filter out all the vertical lines in the image. The reconstruction came out to be like this:

Then we tried blocking the center of the fourier transform (by rotating the same + filter by $45\degree$, this won’t block the V cross because they are not at 45 degree, V ones are at a smaller angles) and the reconstruction came out to be like this:

We came up with a very good plan while playing with the instruments. We moved the last lens (which was helping in doing the inverse fourier transform and reconstruct the image) much farther. We came to know that the image will anyway be reconstructed without even a lens. So, now let us calculate. After the object we are having a convex lens. The fourier transform is made at it’s focus (asuming parallel beam from other side). Another f distance away we had the last lens which was helping us in reconstruction. But as mentioned, this lens is praactically useless, image comes almost as good (and much larger) without this. So, we can assume that at 2f distance from the first lens, there we will have the inverted image. Practically this image is actually bigger than the object… after this I forgot what complex thing I did that day… I will go to LAB on Tuesday and will update this… anyway the result was… we had a bigger fourier transform after a long distance (on the wall) which had all the predicted parts, and we were happy. Here have a look:

We have both the plus for the H and the cross for the V.
But with this modified experiment, we needed a much larger distance to filter and do the reconstruction. I asked for a mirror to increase the optical path, but that was not available, so we planned to move the whole setup back where the Desktop was kept, to have somewhat larger distance. Now let us see what we can do with this setup.
Note: In the images of Wednesday this week, a grid can be visible. It is not due to any optical phenomenon related to our experiment. The screen we used had a graph paper attached to it. The graph paper had green grids, which absorbed the red laser lights. Hence we can see a black grid in the images.