Jump to content

Wide angle zoom not as wide as fixed focal


shiang_wang1

Recommended Posts

<p>I recently acquired a new Nikon 16-35mm F/4. I did a comparison on my other wide angle lenses, a 28mm AIS f/2 and a 20mm AFD, and found out the zoom is not as wide as these fixed focal lenses when I set it at respective focal length (just slightly). I wonder if anyone else has similar experience and is this considered normal for this lens?<br>

Thanks</p>

 

Link to comment
Share on other sites

<p>Hi there</p>

<p>Don't worry about it.<br>

Marked focal lengths on zooms are not precise technical specs, some lens reviews measure the precise focal length but it doesn't really matter as long as it is not a long way out.<br>

Fixed focal length lenses are usually very close to the focal length marked on them but again there is still a tolerance which would show if you happened to compare two lenses at opposite ends of the tolerance.</p>

Link to comment
Share on other sites

<blockquote>

<p>...except at the end points of the focal length range.</p>

</blockquote>

<p>Not even there, focal lengths are approximated, so I wouldn't be too surprised the 16-35 is actually something like 16,45mm - 33,7mm (just making up figures!). As Simon wrote, it's not precise technical specs, just a very close value.</p>

Link to comment
Share on other sites

<p>Below is an extract from a Nikon Patent application dated April 25th, 2000.<br /> As you can see from the design specification this "28mm - 200mm f/2.8" zoom was never intended to be exactly 28-200mm, nor the aperture a true f/2.8. This is pretty typical of zoom designs, and even primes are usually a bit longer or shorter than their nominal focal length. For example: The patent spec of Nikon's 13mm extreme wideangle states an actual design focal length of 13.2mm - not far off, but still not exactly 13mm. Add the effect of Infernal Focusing away from infinity, and the true focal length of a zoom lens is almost a complete lottery!</p>

<p><img src="data:image/png;base64,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" alt="" /></p>

Link to comment
Share on other sites

<blockquote>

<p>Not even there, focal lengths are approximated</p>

</blockquote>

<p>I agree, all I meant to say is that at the end of either end of the focal range you know where you are; there is no room for error with setting the lens(as opposed to setting the lens to the 28mm marking which isn't well defined) - didn't mean to imply that 16 or 35 at either end are indeed that.</p>

Link to comment
Share on other sites

Create an account or sign in to comment

You need to be a member in order to leave a comment

Create an account

Sign up for a new account in our community. It's easy!

Register a new account

Sign in

Already have an account? Sign in here.

Sign In Now
×
×
  • Create New...