WARNING: Lots of poorly organised maths thinking here 
I'm a couple of months away from hitting my savings target for my next lens for my 5D; this one being probably my last for a while - a portraiture lens. I'm deciding between a Sigma 85 f/1.4 and Canon 135 f/2L. I realise the Sigma will walk all over the Canon in low light.
Been using DOFmaster to work out a couple of DOF things:
The Sigma would give shallower DOF for like-for-like images (i.e. more or less same composition).
Sigma:
85mm
f/1.4
8.5 feet subject distance
Total DoF: 0.25 feet
Canon:
135mm
f/2.0
13.5 feet subject distance
Total DoF: 0.35 feet
Perspective aside, is the assumption that focal length A/focal length B = subject distance A/subject distance B correct?
Now I do like bokeh, but this lens will most likely be used more for planned shooting than spontaneous shooting so it would be possible to set stuff up specifically if I want effect; namely the Brenizer "bokeh panorama" method. I've been toying with these for a while, and I'm wondering if the following maths is also right (for working out what DoF would be in a 135mm-shot image, using the Brenizer method to bring it back to an 85mm perspective):
Sigma:
85mm
f/1.4
8.5 feet subject distance
Total DoF: 0.25 feet
Canon:
135mm
f/2.0
8.5 feet subject
Total DoF: 0.14 feet
This would give the 135mm's 85mm equivalent images the same look as an 85mm f/0.x lens (DoFMaster only goes down to f/1.0 which give 0.18ft DoF).
To me the maths makes sense, as focusing at the same distance means the same subject distance which should in theory mean the same equivalent focal length once the panorama is stitched together. BrettMaxwell's calculator says that using a 135 f/2.0 lens at an equivalent of 85mm, gives an equivalent aperture of f/1.2xx, but I /think/ that might be different in that it doesn't adjust subject distance for each focal length i.e. you'd have a normal 135 frame with extra around the outside, and not move closer to get the panorama.

I'm a couple of months away from hitting my savings target for my next lens for my 5D; this one being probably my last for a while - a portraiture lens. I'm deciding between a Sigma 85 f/1.4 and Canon 135 f/2L. I realise the Sigma will walk all over the Canon in low light.
Been using DOFmaster to work out a couple of DOF things:
The Sigma would give shallower DOF for like-for-like images (i.e. more or less same composition).
Sigma:
85mm
f/1.4
8.5 feet subject distance
Total DoF: 0.25 feet
Canon:
135mm
f/2.0
13.5 feet subject distance
Total DoF: 0.35 feet
Perspective aside, is the assumption that focal length A/focal length B = subject distance A/subject distance B correct?
Now I do like bokeh, but this lens will most likely be used more for planned shooting than spontaneous shooting so it would be possible to set stuff up specifically if I want effect; namely the Brenizer "bokeh panorama" method. I've been toying with these for a while, and I'm wondering if the following maths is also right (for working out what DoF would be in a 135mm-shot image, using the Brenizer method to bring it back to an 85mm perspective):
Sigma:
85mm
f/1.4
8.5 feet subject distance
Total DoF: 0.25 feet
Canon:
135mm
f/2.0
8.5 feet subject
Total DoF: 0.14 feet
This would give the 135mm's 85mm equivalent images the same look as an 85mm f/0.x lens (DoFMaster only goes down to f/1.0 which give 0.18ft DoF).
To me the maths makes sense, as focusing at the same distance means the same subject distance which should in theory mean the same equivalent focal length once the panorama is stitched together. BrettMaxwell's calculator says that using a 135 f/2.0 lens at an equivalent of 85mm, gives an equivalent aperture of f/1.2xx, but I /think/ that might be different in that it doesn't adjust subject distance for each focal length i.e. you'd have a normal 135 frame with extra around the outside, and not move closer to get the panorama.