
Feedback is our weekly column of bizarre stories, implausible advertising claims, confusing instructions and more
Plumbing to be proud of
FEEDBACKâS random-access piling system has thrown up Wayne Plummerâs intriguing photograph of a sign in a hotel in Saffron Walden, UK. âThis en-suite bathroom,â it declares, âis fitted with a Saniflow toilet which will not allow alien products to pass through its systemâŠâ
Has the European Space Agency been informed of this advanced detector of extraterrestrial matter?
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Max Lang was the first reader to forward a photo of a sign in a cycleway reading âCaution: signage in cycle wayâ. Yes. Tautologies are true. Why, though?
Papering over differences
RESPONSES to our sceptical inquiry into figures for annual consumption of toilet paper (3 May) continue to fill our virtual mailbag. Ian Buchanan follows up on an observation we quoted that âthe British Army stocked toilet paper on the assumption that the soldier would use three sheets per day; the American ration was twenty-two and a half sheetsâ (7 June). He recalls that the British paper was the hard stuff â âthin, smooth, air and water resistant, an excellent medium for letter-writing and also escape maps for downed airmen, I believeâ.
Alan Chattaway concurs: âItâs not hard to see how three sheets would do the job of 22.5 sheets of fluff pulp.â Robert Cailliau observes that US paper is still âterribly thinâ, whereas Swiss paper âis thick and soft, and thatâs where we buy ours, though we live in Franceâ. Then Brian Darvell chips in with the observation that in Hong Kong the paper is very absorbent: he has commonly found a roll on restaurant tables for general mopping-up use.
Perplexing pagination
FEEDBACK reader Bob Lang has another papyrological question: why has 51¶ŻÂț recently acquired odd single-leaf pages? Further: âSince the loose pages all appear on the left-hand side of the staples, I can only assume that this is reflecting some bias on the part of the printers.â
Our production editor explains that we have switched to a press that prints 64 pages âin one big hitâ. Printing a number not divisible exactly by 64 produces what are called, in the trade, âguardsâ.
This gives us a further example of topology affecting publication on paper. We earlier observed the pesky First Directive of publishing: âthe words must go all the way to the bottom right-hand corner and no furtherâ (11 February 2012). And are we now in some sense a tad closer to Feedbackâs lifelong ambition to edit a paper publication with an odd number of pages?
Paper nomenclature puzzle
MEANWHILE we must face questions about toilet paper nomenclature. Stefan Bojczuk is puzzled by the unit of rate of use in the New York Times we cited: ârolls per capita per yearâ(3 May). âSurely rolls per anus per annum?â he suggests.
Platonists deny patentability
SOMEHOW this discussion drew Feedback back to databases of patents. Specifically, to look up , filed by Roger Penrose on 25 June 1976, covering uses of non-periodical âtilingâ of surfaces.
The patentâs first unusual feature was that its validity depended on your position on the philosophy of mathematics. A strict Platonist, for example, would be someone who agrees with the Greek philosopher Plato that the pattern, like all other mathematics, already existed in the space of âideal formsâ. So it would be waiting to be discovered, and therefore not patentable.
The other point of interest is that Penrose is reported to have sued the Kleenex company for using a non-periodic pattern on toilet paper. we have so far found, however, seem to mix up patent and copyright law. The patent has expired.
Property of Her Majesty
THE legality of toilet paper leads us to Noel Cramerâs âamusement, visiting the Science Museum in London in the early 1960s, to see on each sheet of paper the printed words âGovernment Propertyâ â. That led him to âstealâ part of a roll â âwhich has unfortunately gone lost sinceâ. That reminds Feedback of acquiring some of the same stock while making an appearance at the Royal Courts of Justice in the 1970s. There is a statute of limitations, isnât there?
Paradoxical numbersâ plethora
FINALLY, and returning to matters mathematical, several readers were suitably puzzled by Todd Moodyâs definition of âineffable numbersâ as âthe real numbers that cannot be individually named by any finite string of symbols in any languageâ (14 June). Tony Kline âsat for far too long contemplating the sentence ânothing cannot be named in any languageâ until finally escaping from paradox by summoning the non-existent ghost of Bertrand Russell and quietly strangling it.â Todd refers, of course, to Russellâs paradox, concerning the barber who shaves all the villagers who do not shave themselves.
Jeremy Colman and Ken Zetie give essentially the same argument for the number of such numbers being zero. As Ken puts it: âSuppose there are two. Then you could name them âthe first ineffable numberâ and âthe second ineffable numberâ.â
Feedback thinks this may be an example of âsecond-order namingâ and cheating. But for discussion of this topic takes us no further than the of the late-Roman philosopher and theologian and a headache. Help?