How can I tell? A full frame fisheye lens has 180° diagonal field of view. Hence, the lens must match the sensor size exactly. If the lens was designed for APS-C, a larger format, then the corners would not correspond to 180° angle of view. A fisheye lens which does not project to 180° in the corners is pretty much useless. Then it is just a wide angle lens with a lot of geometric distortion.
Compared with the existing Lumix G 8mm f/3.5 fisheye lens, the Samyang lens is a much more traditional design, with a manual focus ring and aperture ring.
Samyang 7.5mm | Lumix G 8mm | Olympus 9-18mm @ 9mm |
And let's look at another example:
Samyang 7.5mm | Lumix G 8mm | Olympus 9-18mm @ 9mm |
(Click for larger images.)
Conclusion
So, what is the conclusion of all this? First of all, from the second example, we observe that both lenses have pretty much the same diagonal field of view. This experiment does not verify that the diagonal field of view is exactly 180°, as it should be, but at least both lenses have around the same maximum diagonal angle. To be more precise, the Samyang lens appears to render a slightly wider diagonal field of view. This might be due to the shorter focal length, 7.5mm versus 8mm.
Regarding the distortion, we can see that the Samyang lens renders objects which are inside the border of the image a little bit smaller. This means that it distorts the images somewhat less. So the rumor is true: The Samyang lens does give less "fisheye distortion".
But surely, the differences are pretty marginal. You're not likely to notice much difference, unless comparing head to head, as I do in this article. So if you're looking at the Samyang 7.5mm lens to avoid the fisheye distortion, you are going to be disappointed.
One thing to note is that if you plan to convert to rectilinear images in post processing, the Samyang lens has the potential for giving you the widest possible rectilinear images of the two fisheye lenses. This process is called defishing, and you can read about the topic here. It is probably not true that the Samyang lens features stereographic projection. It still has fisheye projection, but with slightly less distortion than the Lumix G 8mm f/3.5 fisheye lens.
Hello,
ReplyDeleteWhat would be the widest lens for m4/3 with the least distortions?
I don't care for auto focus.
I want something as wide as possible without the "Fisheye" distortion.
Thank You.
The very widest lens is certainly the Panasonic Lumix G 7-14mm f/4 wide angle zoom lens. It corresponds to 14mm wide angle on traditional film cameras. And it is rectilinear, no fish eye effects. The lens is a bit expensive, though.
ReplyDeleteThere are no wider manual focus lenses, except for the Samyang fisheye lens.
You could also see my "lens buyers guide" about M4/3.
Are there any 3rd party options?
DeleteI have the Samyang, I'm looking for something with the least distortion (No Fisheye for me...).
Thank You.
Not to my knowledge. Most third party lenses are (still) older designs for larger sensor cameras. Hence, they are not going to be wide angle lenses on the Four Thirds size sensor.
DeleteFor example, one of the third party wide lenses is the Voigtländer 15mm f/4.5, designed for Leica M cameras. It can be used on Micro Four Thirds cameras with an adapter. But it corresponds to 30mm in film camera equivalents, so it is not a wide angle lens at all on your camera.
That's how it goes for most third party lenses you can imagine to put on your camera, they are generally not super wide.
Very interesting comparison. The edge detection shots illustrate your point very well.
ReplyDeleteThere doesn't seem to be much difference between the lenses, to my eyes. It might be a different projection, but the photos look the same, and even the edge detection shots are very similar.
Thanks for the analysis! I have a Samyang and I was wondering what all this talk about projections amounted to
It's said that the Samyang 8mm is stereographic, but the 7.5mm is equisolid. The Lumix 8mm is said to be stereographic.
ReplyDeletehttp://michel.thoby.free.fr/Fisheye_history_short/Projections/Models_of_classical_projections.html