Looking for a value wide angle lens

Discussion in 'Canon EOS' started by bernardwest, Aug 4, 2013.

  1. Hi all. I'm looking to upgrade/change/renew/etc some of my equipment later in the year or early next year. I
    would like to get a wide angle prime for my 5D (or hopefully 6D at the end of the year), somewhere in the range
    14-17mm. I can't afford the Canon 14mm, so I'm wondering what other options I might have. It will be for
    landscapes, so manual focus is ok, but I would prefer it to be able to meter through the camera/lens. So
    essentially, it doesn't matter what brand or age it is, as long as it can fit the EOS digital (via adapter if
    necessary). I'm after the best quality I can afford (aren't we all? ;) ), so I'd like something that is sharp
    across the frame either wide open or, more likely, within a stop or 2 of wide.

    Any good lenses you can recommend?
     
  2. Tokina offers great alternatives - Cheaper but not necessarly "worst quality"
     
  3. What I'm hoping to get is high quality, but cheaper because it is an old lens that will require manual operation. I'm willing to sacrifice newness and lightness and ease of operation etc for a cheaper alternative for a high IQ lens.
     
  4. Have you checked KEH camera for a used lens to fit the bill? I would imagine that if you don't mind doing without AF and image stabilization that you could find something with excellent IQ at a reasonable price.
    Also saying Tokina's wide angle lenses are, "not necessarily 'worst quality'" doesn't do them justice. By every account I've come across, my own experience included, they are offer great image quality.
     
  5. Hi Siegfried... Do you know some examples of good older primes I could use? I've got no idea what was and wasn't good IQ. I'm assuming that a canon FD wide might be ok?
     
  6. Most lenses that are sharp across the frame wide open are expensive especially wide angels
    my canon 17-35 F2.8 L needs to be stopped down at 17-19mm this doesn't bother me as most wide angel zooms are not as fast as this one so when i stop down to their max F stop my IQ has come up to at least theirs
    most lenses are at their sharpest closed down 2 stops
    I tend to look for second hand L glass rather than new 3ed party lenses but 3ed parties often do excellent lenses, like my Tokina ATX 28-70 F2.6-2.8 pro11 is optically better than the canon 24 - 70 F2.8L but a lot of googling is needed as tokina made at least anther 4 very simula lenses but nowhere near as good
    When i as doing my research for a wide angel zoom, one affordable but excellent lens that sticks in my mind was the tokina 19-35 f3.5-4.5 its a bit plasticy unlike the tokina 20-35 but optically better i think only available second hand now
     
  7. I want a prime. And it has to be in the 14-17mm range. I already have a 17-35mm Tamron SP, which is ok, but too much distortion at 17mm. I just had a look around at KEH, B&H, and ebay (in Australia), and none have any Canon 14mmL FD's. But ebay has a fairly cheap Canon 17mm f4 FD. Does anyone know what its edge to edge quality was like?
     
  8. The FD lens won't fit the 5D without an expensive adapter. Even then, it probably won't work that well, because the adapter has an optical element that may not match with the ultrawide's optical design.
    Have you looked at the Samyang 14mm? I've had one of these for a couple of years and it works rather nicely on my 5D.
    00bsxI-541742184.JPG
     
  9. No, I can't say I'm familiar with Canon's lenses or even their lens/body compatibility. I shoot Sony, so I'm lucky to have a lot of old Minolta glass out there that fits my camera.
     
  10. it

    it

    I've been looking as well. The Samyang is one of the only options.
    I don't like my 17-40....
     
  11. There are some really lovely prime, wide-angle, lenses out there. In Nikon mount, for example.
    However, it is particularly with wide-angle lenses that the problem of the rear of the lens interfering with the mirror arises on the "full-frame" cameras. Before you invest in something sight unseen, check the relatively up-to-date list at http://www.panoramaplanet.de/comp/ of lenses that do or don't work with the 5D family. Although the list title still refers to "M42-mount" lenses, the list in its present form covers the whole range of known issues for many mounts.
     
  12. Zeiss ZE 18mm Distagon (good to excellent). 20mm Voigtlander f3.5 (not great wide open but good stopped down + very small). 14mm Samyang (good resolution, great value, poor/uncontrolled distortion). Have you considered full frame fisheyes? Sigma and Canon 15mm are both excellent. Nikon 14-24mm zoom is great (huge and expensive) you could fit that on a Canon with an adapter.
     
  13. Have you considered full frame fisheyes? Sigma and Canon 15mm are both excellent.​
    And there is always the Canon 8-15mm/4 L, which I would save up for if I was shooting a 5D and in need of anything wider than a 17-40mm/4 L.
    In the manual focus days 24mm was considered ultra wide; 20mm tended to be expensive specialty lenses; and 17mm was pushing the boundaries of the known universe - unless you were willing to go fish-eye. If there is a rectilinear manual focus lens wider than 17mm, it will be rare and certainly not cheap. I also doubt that it would be "sharp across the frame" even within a stop or two of wide.
     
  14. The Canon 17-40 f4 L is hard to beat, it is sharp across the entire zoom range and it is one of Canon's least expensive L series lenses.

    I very happy with mine, it is my go to wide angle.


    Ed
     
  15. 14mm Samyang (good resolution, great value, poor/uncontrolled distortion)​
    I've yet to notice any distortion in my sample, Robin. Could you post an image from yours that illustrates the distortion you've found?
    00bt14-541749484.JPG
     
  16. The Samyang 14/2.8 apparently exhibits so-called mustache distortion, which may make the lens less than ideal for architecture but has no demonstrable effect on landscape or nature photography. It is one helluva lens, though, with resolution figures that exceed those of the EF 14/2.8 L, which costs almost five times as much. Check out this review.
    By the way, those are fine examples, H.P.
     
  17. It has pretty severe distortion in the middle of the field and it is rather difficult to correct I would suggest - basically check any review you can find and you will see it. This does not mean the lens is bad. In fact resolution is superb. It all depends whether you find the distortion worrying. For landscapes no problem really, just watch out for anything with straight lines in it. I decided not to buy it after trying it out- but it might well be for the OP. Personally, I also think 14mm is a specialized focal length anyway suitable for c. 0.5% of shots a year. The sort of place where it could be really useful such as interiors is precisely where it performs poorly. It all depends how wide you see, but 14 mm is too wide for most people most of the time.
     
  18. Save up for a Canon 17/4 L tilt-shift
     
  19. It would be helpful if you could post an image showing the distortion, Robin. I can't detect it on my shots, so I'd very much like to see what it is you've found on your sample of this lens.
    00bt3B-541751884.JPG
     
  20. The Sigma 15mm f/2.8 EX DG diagonal fisheye is an exceptional wide-angle prime at a very reasonable price. Here's a shot of a very large space, with lots of straight lines. I "de-fished" it with DxO Optics Pro:
    [​IMG]
     
  21. So if I went with a fisheye, how easy is it to "un-fisheye" it? Can I do that in lightroom? And does it retain high IQ and resolution after being un-fisheyed?

    Thanks for the tip on the Samyang. I'll check it out. It's mainly going to be for landscape, but if possible I'd like to use it for interiors too.
     
  22. I use the Samyang 14mm for landscapes quite a bit and have found it to be quite good.
    [​IMG]
     
  23. Bernie West, Aug 06, 2013; 01:58 a.m. said:
    So if I went with a fisheye, how easy is it to "un-fisheye" it? Can I do that in lightroom? And does it retain high IQ and resolution after being un-fisheyed?​
    I use DxO Optics Pro to de-fish my Sigma. It is totally automatic if you use a body/lens combination that they support (see their site). Another thing that I like about DxO is that they have a slider to determine what percentage correction is applie, from 0 to 100%.
    Here's a landscape from last night, with the 15mm Sigma and my full-frame Canon 5D MkIII:
    [​IMG]
     
  24. I also own the Samyang, and while the sharpness is very good, I don't love the color rendition. When I really need an excellent wide angle prime, I rent the Canon 17 TS.
     
  25. Hi Bernie,
    Wanted a very wide angle lens that was not a fisheye.
    But also wanted to buy a cheap one so if I did not like having such a wide lens it would not harm my budget.
    So I a also bought the Samyang 14mm f1,4 a few months ago during my vacation in Washington DC.
    Did not mind it was manual focus.
    But I was also aware that focusing with it will be a learning curve.
    A good tip I found on a forum was to use live view and zoom in 10x, it really helps a lot.
    For the picture quality I am very pleased so far and can live with the manual focus.
    It has distortion but all lenses in that range do.
    Am adding a couple of pictures that where treates with a lens profile for this lens (via lightroom).
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  26. Old post office
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  27. If you can, pick a lens that your software will correct. It is no longer true that "all lenses in that range" have distortion.
     
  28. +1 for the Samyang / Rokinon 14mm f2.8. I think it's color rendition is great and it is very sharp across the frame but expect to stop down to f4 and preferrably f5.6 (at least on my copy) to get that stellar corner to corner sharpness and eliminate vignette. There are programs to address the "moustache" distortion. This distortion will be much more noticeable on a full frame. Just take a picture of anything with horizontal lines (building, power lines, etc).
    FWIW, I have the Canon 17-40mm. I think it's a great lens. But I never use it for wide angle any more - unless I know i'll need to zoom a bit. One advange to the 17-40mm is that it takes standard front filters (77mm). But you'll need to get ultra thin filters or find something that steps out even wider as it will vignette heavily from ~17...19mm with a standard thicker ringed filter (and even worse with stacked filters). However, the Canon 17-40mm does have a rear filter holder if you want to try that route for a single gel.
    Now, if you need ND or GND filters on the Samyang you are going to have to go with something a lot bigger and find a way to mount it because the lens itself has no filter rings.
    BTW - The Samyang also deals with flare quite well.
    Why not order the Samyang / Rokinon, try it for a few days and just return it if you don't like it? Set it to f8, fix focus via view to about 5ft and then just shoot with it all day in Av mode and you will be quite pleased with how sharp and wide it is.
     

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