Well, the emoji post is from a blog of a math grad student trying to make
sense of her existence as a math grad student and trying to explain
concepts simply.  I recommend noodling around her "other" posts...Baez
recommended her blog.

On Wed, Jan 30, 2019, 17:57 Nick Thompson <nickthomp...@earthlink.net wrote:

> Well, Ok.  I can see that it's sort of like Carl Tollander's
>
> "Let there be a spherical cow," which always makes me smile.
>
> Or
>
> Even the micro economists',
>
> "Let there be a fully informed consumer."
>
> But how do we tell the jokes from the foundational insights:
>
> Like: "Let there be a number which when multiplied by itself equals -1.
>
> Or that howler of mathematical howlers: "Think of a number greater than any
> number you can think of."
>
> Or Knewton's  Knee-slapper: "Calculate the acceleration at an instant."
>
> Bridges built and airplanes flown on gales of laughter.
>
>
> Nick
>
> Nicholas S. Thompson
> Emeritus Professor of Psychology and Biology
> Clark University
> http://home.earthlink.net/~nickthompson/naturaldesigns/
>
> -----Original Message-----
> From: Friam [mailto:friam-boun...@redfish.com] On Behalf Of
> lrudo...@meganet.net
> Sent: Wednesday, January 30, 2019 3:10 PM
> To: The Friday Morning Applied Complexity Coffee Group <friam@redfish.com>
> Subject: Re: [FRIAM] FW: Math emojis
>
> The joke (such as it is) is a discourse joke, playing upon the fact
> (incontestable to all fluent writers/speakers of MathEng, i.e.,
> mathematicians' English) that the fragment of MathEng "For every \epsilon <
> 0"  is perfectly well formed both syntactically and semantically, but
> violates the established pragmatics of MathEng. (Excuse the TeX, but when I
> try to paste the Greek letter epsilon into this window, hijinx ensue;
> imagine it's there, instead of \epsilon.) [Added before mailing: it occurs
> to me that you, as an expert on "pragmatism", may not be familiar with the
> linguists' term-of-art "pragmatics", which I learned long ago from my
> daughter Susanna, whom you met in Santa Fe.  The first definition Google
> gives is what I mean: "the branch of linguistics dealing with language in
> use and the contexts in which it is used, including such matters as deixis,
> the taking of turns in conversation, text organization, presupposition, and
> implicature." In particular, the "joke" in question depends on
> presuppositions and implicatures.]
>
> Even as a hopeless non-fluent occasional witness of MathEng, Nick, you can
> easily acquire evidence in favor of my claim about syntax by browsing
> mathematical papers for fragments of the form "For every [glyph] < [glyph]"
> until you are convinced of the proposition that the MathEng discourse
> community accepts such a fragment as well-formed.
>
> With perhaps more work than you can be expected to do, you might also
> acquire evidence in favor of my claim about semantics by browsing for
> contexts that convince you of several propositions about MathEng: (1) very
> generally, the glyph (here expanded as) \epsilon is used in MathEng to
> denote a "real number"; (2) the glyph 0, in both MathEng and colloquial
> English, is used to denote the (real) number zero; (3) the glyph < is used
> in MathEng to denote a relationship that two real numbers may or may not
> bear to each other, namely, the string of glyphs p < q is used to denote
> that p is less than (and not equal to) q; (4) there *are* real numbers less
> than 0; ... and perhaps more; whence "For every \epsilon < 0" is a
> meaningful fragment of MathEng.
>
> *However*, without sufficient exposure to MathEng discourses (and certainly
> exposure more than you have had, or would tolerate having in the present or
> future) it would be unlikely that you could figure out on your own that IN
> PRESENT PRACTICE within the MathEng discourse community all the following
> propositions are true.  (A) The glyph \epsilon is nearly always used to
> denote a "small" real number (or an "arbitrary" real number that "becomes"
> small), where in the context of "the real number system"
> (among others) "small" means "close to 0".  (B) More specifically, in many
> (but not all) such contexts, "small" means "close to 0 BUT LARGER THAN 0".
>  (C) The most common context of type (B)--at least for mathematics students
> and most, but probably not all, more fully-fledged Working
> Mathematicians)--are the MathEng discourse fragments "For every \epsilon >
> 0", "For every sufficiently small \epsilon > 0", and their variants with
> "every" replaced by "all". [This is an empirical claim.  I have not done
> anything to test it (although if you have read those Book Fragments I sent
> you, you will see there several examples where I *have* accumulated strong
> empirical evidence, from exhaustive queries of extensive corpora of
> MathEng,
> for other claims about MathEng: which should convince you, I hope, that my
> MathEng intuitions are not invariably pulled out of my ass).
>  I will bet you a shiny new dime that it's true.] THEREFORE, in the
> actually
> existing community of contemporary fluent users of MathEng, the
> syntactically and semantically impeccable fragment "For every \epsilon < 0"
> is pragmatically defective: nobody would say that!
>
> If that hasn't explained any slightest \epsilon of humor out of the joke, I
> don't know why not.  Perhaps you could respond with a Peircean analysis of
> the semiotics of the joke, and *really* kill it dead.
>
> Lee
>
>
>
>
>
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