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Miranda Sensorex II - 1972


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<p><strong>Miranda Sensorex II - TTL metering at full aperture</strong><br />1972<br /><br />Kadlubek Nr. MIR03090<br /><br />Miranda bayonet (plus an M44 screw mount for older Miranda pre-set lenses).<br /><br />Auto Miranda 50mm f/1.8 with external aperture connector (see below)<br />Kadlubek Objektiv-Katalog Nr. MRD0270<br /><br />Auto Miranda 105mm f/2.8 <br />Kadlubek Objektiv-Katalog Nr. MRD0620<br /><br /><strong>Preface</strong><br /><br />A friend of mine is setting me an example by cleaning up his house. In the process, he uncovered some interesting photographic gear, and he offered me a couple of Mirandas and a very nice Polaroid SX-70, which I accepted, of course. This is the first time I have ever had a Miranda camera--or, so far as I can remember, ever used one. The equipment lockers where I worked had things like old Leicas, Minoltas, and so on, but no Mirandas.<br /><br />The two Mirandas were a Miranda Sensomat with a 50mm f/1.8 lens and a 105mm f/2.8 lens, but a broken film advance, and a newer Miranda Sensorex II with its special linked aperture 50mm f/1.8. After cleaning it up, removing a somewhat deteriorated mercury battery, I got it working again. What follows is my report on this camera. <br /><br /><br /> Here is the broken Sensormat, just to get on for those who never get enough camera p o r n.<br /> <img 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" alt="" /></p>

<p> </p>

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<p><strong>The Sensorex II</strong><br /><br />This camera has a relatively full line of professional accessories, including various viewfinders, which should remind us that the Miranda was one of the first eye-level Japanese SLRs. <br /><br />The Miranda line goes back into the post-WWII era, with their first production model around 1954-5 (Miranda T with 44mm screwmount). There was a 1953 prototype called the "Phoenix". Most models had removable pentaprisms, although the release mechanism was not always obvious. <br /><br />Ivor Matanle in his <em>Collecting and Using Classic SLRs</em> (1996), suggests Miranda, this specific model, as a cost-effective alternative to the Nikon F (p. 23). <br /><br />A more complete run-down of the various Sensorex models is found at http://camerapedia.wikia.com/wiki/Miranda_Sensorex . Somewhere along this line from the Sensorex to the Sensorex EE to the Sensorex II is to be found the development of one of the first TTL metering systems with metering possible with the lens wide open - apparently the first was the EE with special lenses . It's definitely there on the II model, anyhow. <br /><br />Others were impressed at the time - here is a Miranda ad for the Sensorex II from <em>Popular Photography</em> of May, 1972 highlighting a 'leading consumer testing organization' recommendation of the earlier, "unimproved" Sensorex. Rick Drawbridge has shown some Sensorex EE proper gear at http://www.photo.net/classic-cameras-forum/00aPtr <br /><br /></p><div>00bWYZ-530119684.jpg.73cb89b7413892735a7e9b7c25d3476b.jpg</div>
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<p><strong>My Example</strong><br /><br />After cleaning up the camera and lenses, I found that a 675 zinc-air hearing aid battery seemed to work and the readings agreed with my Gossen hand-held meter (and Sunny-16 for that matter). I'm not quite sure what went wrong here (especially considering the Sunny-16 agreement), but when the film (Fuji 200 C/N - f/11 to 16 at 1/250, right?) was developed, it was underexposed. That's corrected here, but will account for some of the graininess of the shots. <br /><br />Since the 105mm lens lacked the full-aperture TTL link, I had to do a kind of match-needle like process for setting the lens. The shots were exposed, or, rather, underexposed to the same degree as with the coupled lens.</p><div>00bWYb-530119784.jpg.6a7c71f43507b6badc2f4e3d23eeaf7b.jpg</div>
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<p>For the open aperture to work, you also had to set the maximum aperture of the lens on a ring beneath the rewind knob.<br>

Maybe no more complex than setting a Nikkor lens to f/5.6 to mount and then doing the Nikon "twist/shuffle" to set maximum aperture?</p>

<p>I have a suspicion that something here may have affected the exposure problem I had.</p><div>00bWYj-530121584.jpg.bd168fe4860fcbf635dc2902c7e30b90.jpg</div>

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<p>This image shows the mount on the camera body, with the exterior bayonet, the inner 44mm screw mount, and the TTL metering pattern on the mirror. And, yes, my Maksutov 500mm mounts on the inner ring with that mysterious adapter (below).</p><div>00bWYm-530121884.jpg.2a1aa069521dd7a6d7b3bd822888e843.jpg</div>
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<p>Unlike Canon, who never encouraged people to mount non-Canon lenses on their cameras with adapters, Miranda brags about their ability to accommodate other formats.<br /><br />Here, also from the Sensorex II manual, is the page of adapters available. At the bottom is the (originally mystery) adapter from my Soviet MTO 500mm mirror lens, which turns out to be the Sensorex "LF Adapter" (here M39>M44) in person.<br /><br /></p><div>00bWYq-530123684.jpg.ba81516d49c87a611d6ce794d45b84ab.jpg</div>
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<p>Here are some pictures taken on a relatively nice day -- we're easily a month behind our usual schedule for trees leafing and flowers flowering. All are with the Auto Miranda 50mm f/1.8 unless otherwise noted. (on underexposed Fuji 200).<br /><br /></p><div>00bWYr-530125584.jpg.4e86b93f1021b2f8594d6ec377994d9a.jpg</div>
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<p>This was the first film I had developed at our changed-management local camera store.</p>

<p>Lots of dirt and scratches, I'm afraid (Is this perhaps another possible source of the problems with exposure?). Anyhow, not much green out there yet. (Also 105mm)</p><div>00bWYu-530125784.jpg.a53a6d6954e8db8a7a6914ec707c2689.jpg</div>

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<p>Great acquisition,<strong> JDM,</strong> and a good article. The Mirandas, in my opinion, are as under-rated as <strong>Ken Jeanette</strong> has suggested, and I have a few on my shelves. Our resident Miranda guru <strong>Pete Naylor</strong> is a great source of help and information. I really like the little quirky design touches and the overall feeling of solid quality and nice finish.</p>

<p>There's a little Miranda background and some information on the later EE model in a post I did a while ago: <a href="/classic-cameras-forum/00aRiN?start=0">http://www.photo.net/classic-cameras-forum/00aRiN?start=0</a></p>

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<p>Lovely idea, interesting and surprisingly extensive system, questionable execution.</p>

<p>One of my friends, influenced by a very glowing report on the camera in Consumers Reports, brought two Sensorexes home from Viet Nam with him. He swore by them, told me I was an idiot for having a mere Nikkormat FTn. Of course I'm an idiot, but I don't think my camera was the reason why.</p>

<p>And then his beloved Mirandas started refusing to function properly. He had them repaired, they crapped out not long after they came back from the shop. One in use, one in shop was how he had to work. </p>

<p>I taught him the technique of shooting fish in aquaria, he bought a Miranda Macron -- very good macro lens that, if I remember correctly, went to 1:1 on its own mount -- and teased me about my humble MicroNikkor that needed an extension tube to reach 1:1. And he produced some very fine fish portraits.</p>

<p>Time passed, he spent a lot of money having his Mirandas repaired, and my Nikon kit was stolen. I replaced the Nik'mat with the FM2-n I still have. Friend and I took an excursion to Canada, where he was to give a talk, stopped en route to shoot some fish in the Niagara Falls Aquarium. Both of his Sensorexes died there. Starting with two cameras he got one shot off before he had no working cameras at all.</p>

<p>And that was the end of his Mirandas. In the trash, and he got one of the Nikons he always professed to despise.</p>

<p>I've known a few Miranda users, starting with a fellow in my dorm at Chicago who had, IIRC, a G (is there such a thing?). None of them got good service for long from their cameras.</p>

<p>On another topic, without checking hard I'm pretty sure that all f/2 and faster normalish lenses for 35 mm SLRs of the late '50s-on were double Gauss types. All OPIC derivatives.</p>

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<blockquote>

<p>On another topic, without checking hard I'm pretty sure that all f/2 and faster normalish lenses for 35 mm SLRs of the late '50s-on were double Gauss types.</p>

</blockquote>

<p>My point exactly. And has been for a long time.<br /> If not quite "all", certainly close.</p>

<p>Obviously, you must not have lived through the "double-Gauss wars." :)</p>

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<blockquote>

<p>Obviously, you must not have lived through the "double-Gauss wars." :)</p>

</blockquote>

<p>I missed them. Do tell us more about them.</p>

<p>The one thing I do remember and am reminded of when someone talks about one of the old crocks, is that 6/4 double Gauss lenses are slightly telephoto, i.e., back focus is shorter than usual given focal length. That's why some makers' early fast normal lenses, especially f/1.4 ones, for their late 50s-mid 60s 35 mm SLRs, had 58 mm focal lengths. Until the design problem was solved, shorter ones wouldn't clear the SLRs' mirrors.</p>

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<blockquote>

<p>Do tell us more about them.</p>

</blockquote>

<p><strong>The Double-Gauss Wars</strong><br /> In a galaxy far, far away ..<br /> ....a few of us (the usual suspects, in fact), got into an extended <em>discussion</em> on the relative priority of various versions of Biotars, Planars, the Cold War, and the problem of clearing mirrors on SLRs (specifically the role played by the Exakta, and in the post-War II era, the Contax S).<br /> <br />At least some of the issues were addressed in <a href="/classic-cameras-forum/00bTyK">Episode IV</a>, "A New Beginning", where the sides got a little muddled. I thought I saw you there?</p>

<p> </p>

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<p>I have heard that some say Miranda s are FRAGILE.<br>

But a tech at Spiratone told me he felt the bodies were robust..<br>

I have two each no shoe cold shoe and hot shoe.<br>

but all have a dial on the front not a ring., This puzzled me until I saw the photo.<br>

A advantage and annoyance is that original Sensorex lenses have NO click stops.<br>

not needed. But other Miranda lenses and third party lenses do.<br>

Adaptatall T4 and ys lenses will adapt.<br>

Early on some lenses for the Model D and some early sensomat lenses got oily stick diaphragms.<br>

The 1.8 and 1.9 can be easily cleaned/ DO NOT use the descrption on KYphoto.<br>

. simply unscrew the front and rear groups . You may need a sheet of rubber,<br>

NO tiny screws NO focusing helix.<br>

My Sensorex lenses do not need this yet.<br>

One strange ? feature is an lens you can glue screw or tape on the body can be used at full aperture metering.<br>

the dial or ring and the arm must be at the same setting.<br>

The accessory finders are waist level and the 5/15x critical peer down from the top<br>

finders/. but the deck on the Sensorex is higher than the letter series and the sensomat.<br>

I had one model D repaired many years ago ( before 1972)<br>

but the rest are fine ( so far) I like the way it works with my old eyes and I can wear gloves<br>

and operate the camera. Any camera could stick when it is really cold.<br>

thank you jdm for a good and accurate reporter.<br>

The Older Automex was essentially the same camera but no TTL metering.<br>

There were a few rare lenses like the 85mm that were never made or unheard of during the manufacture of the sensorex. the company and importer were managed poorly. and the last gast had a bad flecible printed circiout<br>

but was really a different camera. Thus it became like Rodney Dangerfield.<br>

the name was not the best choice as everyone thought of Carmen Miranda.<br>

I took a LOT of photos and things worked out well.</p>

<p>it is interesting coming from perhaps the LAST new user.</p>

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<p>While Consumers Reports may have raved about the Miranda's initially, several years later they were rated sub par largely because of the poor frequency of repair records( sort of like the recommended rating they gave to my 1973 Fiat 128 sedan and one year later they, with some chagrin, gave it a "Do not Buy" recommendation due its dismal repair record.) <br>

I guess I should never compare any camera no matter what its faults to that awful little car.</p>

Dan Deary
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<p>Nice lens, and very sharp. I love the looks of the camera. I've never seen one in the wild. The ad drives me a little coo coo, and I wonder who dreamed it up? All I could look at was the pencils and hands, and I forgot about the camera itself. But the ad isn't important (not now anyway, obviously), the camera is the thing. Nice work.</p>
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