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Questions of the kind "What's the name for a X that satisfies property Y?"
84
votes
Accepted
How did "normal" come to mean "perpendicular"?
normalis already meant right-angled in classical Latin; for example, angulus normalis appears in the first century text De institutione oratoria (volume XI, paragraph 3.141) by Marcus Fabius Quintilia …
55
votes
Who started the "-oid" suffix fashion in math?
The suffix "-oid" means the same as "quasi", so "resembling", "like". A groupoid is a quasi-group, like a group. There are hundreds of words in that category, covering many scientific disciplines.
In …
53
votes
Accepted
Whence “homomorphism” and “homomorphic”?
I found this footnote on page 195 of Fricke and Klein's Vorlesungen über die Theorie der automorphen Functionen (1897):
Translation:
The term "homomorphic" seems more appropriate than the previously …
36
votes
Accepted
Cardioid-looking curve, does it have a name?
The name of the curve is cochleoid (= shell-shaped rather than cardioid = heart-shaped).
I compare the two below (gold = cochleoid, blue = cardioid). The distinction shell/heart refers to the addition …
28
votes
Naming in math: from red herrings to very long names
Let me address the question "what happens if some name it has already been used but you don't agree with the choice?", by giving a recent example from (mathematical) physics. The 2012 experiment that …
20
votes
Accepted
Why are free objects "free"?
Free objects were first defined* by MacLane in Duality for Groups. That paper gives "free" a curious political context, I quote from page 486:
Call the dual (in this sense) of a free (nonabelian) …
15
votes
Accepted
The $\zeta$-word
Well, Riemann himself says "I denote this function by $\zeta(s)$" ("Die Function [...] bezeichne ich durch $\zeta(s)$"), so I would think the choice of which letter to use for this function was his.
…
15
votes
Accepted
Whence "Durchschnitt" and "Vereinigung"?
An extensive discussion of the origin of "Menge" is given in Earliest Known Uses of Some of the Words of Mathematics (scroll down to "Set and Set Theory"). Cantor's (1880) Über unendliche linear Punkt …
15
votes
Accepted
Is there a name for matrices of the form $a_{ij}=\frac{1}{a_{ji}}$?
The name of an $n\times n$ matrix with positive real elements satisfying $a_{ij}=1/a_{ji}$ for all $i,j\in\{1,2,\ldots n\}$ is reciprocal matrix.
A consistent reciprocal matrix has elements of the for …
13
votes
Emergence of the orthogonal group
There may be an earlier source, but Adolf Hurwitz 1897 is one upper bound:
A. Hurwitz, Über die Erzeugung der Invarianten durch Integration, Nachr. Ges. Wiss. Göttingen (1897), 71–90.
Hurwitz’s paper …
13
votes
Where does the name "R-matrix" come from?
This answer refers to what is probably the first appearance of an $R$-matrix in the context of quantum mechanical scattering theory. Quite possibly the later appearances in the context of the inverse …
12
votes
Accepted
What's the difference between a Riemann theta and a Siegel theta function?
It's the same function. I checked with Maple 15:
$r := RiemannTheta([0.5+I, 2 I], Matrix(2, 2, [[I, 0], [0, I]]), [])$
$evalf(r)$
$-6.586149971*10^6-2.132900065*10^{-8} I$
Mathematica 8 gives
$N[ …
12
votes
Accepted
Why are Lagrangian submanifolds called Lagrangian?
This echos the 2017 comments, but since the question has now been bumped to the front page it might be helpful to give the actual source in Maslov's book [1].
[1] V.P. Maslov, Perturbation Theory …
11
votes
Accepted
The ten martini problem - reason for name
The name was coined by Barry Simon in this 1982 article (page 487):
The Ten Martini Problem: The almost Mathieu operator has a Cantor spectrum.
The name comes from the fact that Mark Kac* has …
9
votes
Is there a "mathematical" definition of "simplify"?
I guess you'll find much of what you would like to know in this 2004 paper by Jacques Carette (published here):
We give the first formal definition of
the concept of simplification for
general …