It has been posted before Neil but it doesn't hurt to revive it, in fact I think I'll put it in the article section.
Thanks for bringing it up again. I'll change the title and make it a sticky.
Thanks for the info. F.Y.I. this site can be accessed with a PDA/Smartphone (whatever you call these things). I use a Palm Treo 755p and the site works with no problem.
Does depth of field change depending on sensor size?
I have a problem with the Online Depth of Field Calculator web site. If you change between sensor sizes, it changes the depth of field figures.
Surely depth of field stays constant for a given lens at a given aperture and focal distance. After all, if you change sensor size you are only cropping (or uncropping the image).
Now I understand that if I want to shoot the same subject at the same size with a different sensor size, I will need to change my camera-subject distance (and thus focusing distance) or change my focal length and this will change my depth of field if using the same aperture. However this is not what the Online Depth of Field Calculator is claiming to do.
Any thoughts?
Have I missed some important point?
Do I not understand what the term "depth of field" means?
Done my reading now, even though I hate being told to do a Google search that does not improve the signal to noise ratio.
It would seem that the definition has been reworked.
Macquarie Dictionary: "depth of field, n. Optics. The range of distances along the axis of a camera or other optical instrument, in which an object will produce a reasonably clear image."
Depth of field - Wikipedia, the free encyclopedia "The DOF is determined by the subject distance (that is, the distance to the plane that is perfectly in focus), the lens focal length, and the lens f-number (relative aperture)."
In many places on the web this definition has been extended to include other practical factors as Falk has pointed out. I think that using a new term or appending a qualifier to the term would make things much clearer. The original definition still has merit on its own. After all, the lens is still projecting exactly the same image on exactly the same area of sensor no matter what it is mounted on. What you and the sensor do with the image, or extra image area afterwards is another matter.
Macquarie Dictionary: "depth of field, n. Optics. The range of distances along the axis of a camera or other optical instrument, in which an object will produce a reasonably clear image."
[...]
After all, the lens is still projecting exactly the same image on exactly the same area of sensor
With this bit of preparation, the core idea of the definition of DoF can easily be worked out (and I don't agree that the term's meaning has changed over the past 100 years -- it is carved in stone and teached in optics classes; the interweb sometimes has problems to keep simple things simple ).
1. Lens projecting exactly the same image: Yes, and out of context, DoF would always be zero. Optically, only one subject plane is in focus and all other parts of a subject are not sharp.
2. Therefore, reasonably sharp is the keyword here.
3. As this term needed a precise definition, an otherwise sharp point is allowed to smear out over a finite-sized area, the Circle of Confusion (CoC). And its size matches the human eye's capabilities. Typically, the Zeiss formula is used:
CoC = image diagonal / 1730
So, whenever the image diagonal changes (e.g., when cropping), so does DoF. Note that pixelpeeping is cropping because your monitor is limited in size.
If you go thru all the math, you'll see that independently from sensor size, focal length and everything else, DoF only depends on three factors:
- The distance to the subject [m]
- The physical diameter of the lens' aperture in millimeter [mm]
- The Field of View (FoV) of the image, in degrees [°]
Of course, the 2 parameters, FoV and lens' aperture in millimeter can be computed from 3 variables (sensor size, focal length and f-stop). However, this obscures things and sometimes leads to endless debates
Last edited by falconeye; 07-06-2009 at 04:31 AM..
1. Lens projecting exactly the same image: Yes, and out of context, DoF would always be zero. Optically, only one subject plane is in focus and all other parts of a subject are not sharp.
2. Therefore, reasonably sharp is the keyword here.
3. As this term needed a precise definition, an otherwise sharp point is allowed to smear out over a finite-sized area, the Circle of Confusion (CoC). And its size matches the human eye's capabilities. Typically, the Zeiss formula is used:
CoC = image diagonal / 1730
Based on the capabilities of a theoretical human eye, that is. The Zeiss formula is based on assumptions involving final magnification, visual acuity, and assumed viewing distance. This leads to the inescapable, counter-intuitive, and fractious reality that if you have better vision, you'll get less depth of field, and the converse. And such gems as: "If you don't have enough DOF, step back from the image."
So, whenever the image diagonal changes (e.g., when cropping), so does DoF. Note that pixelpeeping is cropping because your monitor is limited in size.
If you go thru all the math, you'll see that independently from sensor size, focal length and everything else, DoF only depends on three factors:
- The distance to the subject [m]
- The physical diameter of the lens' aperture in millimeter [mm]
- The Field of View (FoV) of the image, in degrees [°]
Of course, the 2 parameters, FoV and lens' aperture in millimeter can be computed from 3 variables (sensor size, focal length and f-stop). However, this obscures things and sometimes leads to endless debates
Hehe - you pointed out the pig-in-a-poke, above, then did some hand waving to turn the subjective ( "reasonably sharp" and "visual acuity" ) into precise-sounding math. The reason this subject generates so much debate is that the foundational assumptions are completely subjective. These debates raged back in the days of film. We can all see *something* is going on, but it's really tricky to actually quantify from an experiential standpoint. The math certainly means something, but it's at least one layer of abstraction away from what we're looking at, as, likely as not, you and I would see different DOF in a print at 8x10.
I'm not disagreeing with your post, I'm just pointing out that there are gotchas in there that make it impossible to remove the contentiousness from this topic.
One note: One place where "The lens projects the same image" is an accurate description of affairs is in Macro applications. 1:1 is 1:1, no matter who's leg you're pulling, and the DOF is constant across sensors, and dependent on the visual acuity of the viewer.
I'm not disagreeing with your post, I'm just pointing out that there are gotchas in there that make it impossible to remove the contentiousness from this topic.
This thread was opened by somebody who was completely misled as probably is the majority of people discussing the topic.
So, this thread was opened as "DoF for beginners". And I think we already made good progress here.
Your post clearly belongs into category "DoF, advanced topics".
I don't disagree with what you have written. I am just not sure that it helps to grasp the very idea what DoF actually means.
I just noticed the iphone screenshot. WTH? Focus point in the example is 5ft 26in? Isn't that the same as 7ft 2in? Or 86 inches? What kind of weird, illogical, un-intuitive interface is that?