DirtyDozen12
·Do you happen to know the utility of the sub at 12, with what appears to be either a 48 second or 48 minute maximum?
if I’ve seen a 48-something counter before I’ve forgotten where
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Do you happen to know the utility of the sub at 12, with what appears to be either a 48 second or 48 minute maximum?
if I’ve seen a 48-something counter before I’ve forgotten where
A Smiths timer that you posted above mentions a 12 second rate. Maybe this has something to do with the presumably 48 second sub-dial?
Ever heard of a 'party line', it would be laughable today, but common back then.
(1) make no mention of timing telephone calls, but
-> There are many models displayed with the 3/6/9 emphasis, but none with full 3-min denominated totalizers. In fact, other than the calendar (or photo) watches without a minute totalizer, it appears every other watch in the catalogue contains the 3/6/9 emphasis marks.
-> The catalogue never once mentions nor explains the 3/6/9 marks, despite going through some great lengths to discuss any number of other functions of the watches.
Last bit translated using Google: "The AERO-COMPAX provides excellent services to all major travelers, airlines, international transport and travel companies and, last but not least, to all business people who are in constant telephone contact with other countries."
Neither does the catalogue explain why the main dial is divided into 12 + 60 markings, nor why there are two hands rotating at different speeds. Everyone buying a watch already knows all about that, right?
If anything, this framing of “the rule of three” in connection with (possibly) the slide rule adds a new flare to the 3/6/9 mystery, but meanwhile worth noting that this period, multi-lingual, brochure makes no apparent mention of telephone call timing (though a more legible copy would be welcome), but does in talking about chronograph’s helpful functions reference a “rule of three” which references a watch with the 3/6/9 emphasis but also the slide rule functionality.
of a proportion
,
, and
are known. In words, the solution is to "multiply the second and third numbers together, and divide product by the first" so that the term
in equation (1) above becomes
when
and
,
, and
are known. In words, one solves the problem by "multiplying the first and second terms together, and dividing the product by the third" so that
”found on most/all? chronomats
Not all.