How Does Huygens' Wave Theory Explain Blurriness in Pinhole Images?

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Huygens' wave theory explains that light behaves as a circular wave with wavelets at each point, allowing light to take multiple paths from one point to another. When a pinhole is too small, diffraction occurs, leading to interference patterns that create a blurry image instead of a simple reduction in brightness. The resulting diffraction pattern consists of a bright central peak surrounded by smaller peaks, which contributes to the overall blurriness. As the pinhole size decreases, the intensity of these peaks increases, further complicating the image clarity. Therefore, the blurriness in pinhole images is a result of the diffraction effects rather than just a decrease in brightness.
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i just learned this in physics, and i don't quite understand something:

according to Huygens, (i think) light is a ciruclar wave, and at everypoint on the wave there are wavelets. because there are so many ways for the wavelets to form, light takes every possible path from point a to point b. that parts sort of makes sense. then, all the really weird paths get cancelled, out and you are left with essentially a cone of light.

the above (if i got it right) sort of makes sense. but what doesn't is that this is supposed to explain why when you make a pinhole that's too small you get blurryness. shouldn't you just get the image to be not as bright? i don't quite see where the blurry part comes in.
 
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If you have a small pinhole, you can get a diffraction from opposite edges.
So, if you ahe a single source, you will get a bright central (main) peak and a lot of small peaks resulting from the diffraction. http://upload.wikimedia.org/wikipedia/en/e/e1/Diffraction1.png

The smaller the hole the stronger will be peaks. For a circular hole , I guess, you have additional rings. So your total image, produced by multiple sources will be blurred.
 
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