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pinball1970 said:
Not something you see every day on Oxford Rd, Manchester.

View attachment 373291

View attachment 373292
The foreground reminds me of Granada's Sherlock show I have been rewatching recently (recommended).
 
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berkeman said:
Was it a funeral procession? What did the flags say?
It was a religious march, I had not heard of it before. I have a few flag ones but they are not as picturesque as the horses!
 
@berkeman Not as interesting.
Screenshot_2026-08-01-05-40-51-618~3.webp



This was a surprise. The film "Yanks," 1979, was filmed in parts of greater Manchester. Ashton commemorate the shoot every couple of years.

Screenshot_2026-07-31-18-51-41-144.webp
 
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Nice mural of Geoff Hurst here too.

Screenshot_2026-07-31-18-56-57-739~2.webp
 
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Here's a few pics from about a week and a half ago in downtown San Diego.

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Figure 1.

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Figure 2.

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Figure 3.

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Figure 4.

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Figure 5.

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Figure 6.

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Figure 7.

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Figure 8

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Figure 9.

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Figure 10.
 
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I got to spend a sunny afternoon practicing macro (55mm MicroNikkor) and tilt-shift photography (Vivitar 135/3.5), both are lenses I inherited, but this is the first time (for me) using a 135mm lens.

Some macro shots, all @ f/11, 1/1600s, auto ISO, images cropped as I see fit:

DSC_5123.webp


DSC_5220.webp


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Hairy eyeballs are nightmare fuel (for me)...

One image showed a weird artifact- I think the bee took to flight just as the shutter operated, and it looks like a stroboscopic effect on the wings:

DSC_5131.webp


Now for the 135mm. There's a lot I like about this lens- it's small, well-made, and has a slightly longer 'reach' compared to my 105mm lens. But it's also slow. In sunlight, that's not a problem- stop down to f/8 and:

DSC_5178.webp


DSC_5199.webp


But in shade, the slowness is a problem:

DSC_5190.webp


For tilt-shift, here's a useful equation: tan(θ)= M * tan(φ). θ is the tilt angle of the lens, M the magnification of the lens, and φ is the angle between the object plane and sensor plane. For 'normal' photography, M is very small. M is not angular magnification but linear magnification: image size divided by object size. I estimated M ranges from 0.005 (15mm focal length) to 0.04 (400mm focal length); obviously these numbers depend on the object distance, the main point is that unless I am doing macro photography (M = 1-ish), the required lens tilt is almost always less than a couple of degrees- even when φ is close to 90 degrees. So.... here's the starting image:

DSC_5211.webp


The near objects are close to near focus point (about 5 feet), φ is about 80 degrees, and this was shooting wide-open f/3.5. If I wanted all of the flowers in focus, I would have to stop the lens down to something like f/128, which is 1) not possible since the lens only stops down to f/22 and 2) diffraction from that aperture would dominate the image, meaning everything would be blurry. However, by tilting the lens (in this case, θ was about 8 degrees) and stopping down to f/5.6 gives this:

DSC_5214.webp


Not bad! Now, full disclosure- I'm still a n00b with this method, but that second image took almost 20 minutes to compose... a small crowd actually gathered to watch, probably wondering what I was so intently trying to photograph. Like I've said before, tilt-shift is about the opposite of point-n-shoot....

Post-script: when I got home I needed to clean the sensor from all the lens change-outs. I have realized another advantage of mirrorless cameras- cleaning the sensor is trivial because 1) the flange distance is basically zero, so I don't have to reach down into the camera body to access the sensor, and 2) there's no physical object covering the sensor, so I can clean the sensor when the camera is off and also not worry about wrecking the shutter leaves by accidentally contacting them.
 
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