Our discussion forums are a great resource for people looking to learn about photography, and it's therefore not surprising that certain topics are raised time after time. In many cases they are answered quickly and correctly, but certain topics are still subject to a great deal of confusion. One of these is the deceptively simple question of what the word 'standard' means in relation to lenses. It appears that there are certain misconceptions associated with this topic which reappear time after time, so in a bid to put the record straight, here's my attempt at an (almost) definitive answer.
At the simplest level, a standard lens is defined as one which produces images with a natural-looking perspective (the word 'normal' is often used synonymously in this context). This concept is perhaps best illustrated with regard to what it's not, that is to lenses which clearly don't meet this criterion. A telephoto lens, for example, renders distant objects larger in the frame, and has the effect of compressing the apparent spatial relationship between objects. A wideangle does precisely the opposite; in squeezing more content into the image, objects appear smaller and more distant. It's in the happy medium between these two extremes that the standard lens lies; the apparent sizes and spatial relationships between image elements appear natural, and much as they did in real life. So the question is, how de we define which lenses show these characteristics?
The answer lies in considering how we view images, and is perhaps easiest understood with respect to prints. Everything hinges on the fact that (with the exception of small prints) the most comfortable viewing distance is approximately equal to the print diagonal. For example, a 12" x 16" print has a diagonal of about 20", and it turns out that most viewers will choose to look at it from about 20". This allows them to take in the whole of the picture, while still being able to see fine detail.
So how does this relate to the focal length of a 'standard' lens? To understand this, let's conduct a thought experiment in which we take a picture, make a print on the spot, then see how it compares to the scene in front of us. Simple geometry (using the concept of similar triangles) states that a print viewed from a distance equal to it's diagonal will exactly match the subject in perspective when the focal length of the lens that was used to make the picture is equal to the diagonal of the sensor.
When we use this approach to calculate the focal lengths of 'theoretically correct' standard lenses for various sensor sizes, the results are slightly surprising. Full frame works out as 43mm, 1.5x APS-C as 29mm, and Four Thirds, 21mm. This flies in the face of received wisdom (and convention), which suggests 50mm, 35mm and 25mm respectively. How did that happen?
The answer goes all the way back to the earliest 35mm cameras, such as Oscar Barnack's Leica. For practical reasons of lens design as much as anything else, these were often fitted with 5cm lenses, and for various reasons this became a convention which firmly stuck. Oddly enough, the 35mm format counts as something of an outlier in this regard; the various 'medium' formats (such as 6 x 4.5cm) all stuck stubbornly to the 'frame diagonal' convention. Still even for 35mm there were honourable exceptions; many fixed-lens rangefinders (the progenitors of modern compacts) used lenses in the 40-45mm range, and Pentax famously launched its 'Limited' range of premium primes with a 43mm standard lens, which is still on sale today. And while it may sound like there's little difference between 43mm and 50mm, in reality it's the same as that between 28mm and 35mm, or 85mm and 100mm. There is, in fact, a fairly well-developed school of thought (which I must admit I personally subscribe to) that for a standard lens, that 40mm region is 'about right'.
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The Olympus 35RC ca. 1971, with its 42mm F2.8 standard lens |
Now that we've established what a standard lens really is, we can dispense with some of the misconceptions which continually reappear. A standard lens is not one which makes object appear the same size in the camera's viewfinder as they appear from the same position with the naked a eye; this is a function of both focal length and viewfinder magnification (indeed with a 50mm lens focused to infinity, it's used as the definition of viewfinder magnification). And a standard lens is not - quite - a lens with the same angle of view as the human eye; peripheral vision extends well beyond the angle of view occupied by the print at that 'comfortable' viewing distance.
So there we have it, the definition of a standard lens. Of course the punchline (and there always has to be one) follows on from my previous blog post, in which I decried the lack fast 'portrait' primes for APS-C, with the much-touted 50mm lens being a bit short for this role. Well to be honest, I wish manufacturers wouldn't build 50mm lenses for full frame either, but instead make their standard primes in that 43mm region instead (likewise rather than 35mm for Nikon's new DX prime, I'd have preferred 28mm). But at least for once I know this is an eccentricity, and I'm firmly in the minority in this regard.


