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The enumeration or ideographic comma (U+3001 、 IDEOGRAPHIC COMMA) is used in Chinese, [37]: 20 Japanese punctuation, and somewhat in Korean punctuation. In China and Korea, this comma ( 顿号 ; 頓號 ; dùnhào ) is usually only used to separate items in lists, while it is the more common form of comma in Japan ( 読点 , tōten , lit.
It said "Although authorities on punctuation may differ, when drafting Maine law or rules, don't use a comma between the penultimate and the last item of a series." [ 60 ] In addition to the absence of a comma, the fact that the word chosen was "distribution" rather than "distributing" was also a consideration, [ 61 ] as was the question of ...
The notion of a universal morphism to a particular colimit, or from a limit, can be expressed in terms of a comma category. Essentially, we create a category whose objects are cones, and where the limiting cone is a terminal object ; then, each universal morphism for the limit is just the morphism to the terminal object.
With these modern definitions, every geometric shape is defined as a set of points; this is not the case in synthetic geometry, where a line is another fundamental object that is not viewed as the set of the points through which it passes. However, there are modern geometries in which points are not primitive objects, or even without points.
3. Between two groups, may mean that the first one is a proper subgroup of the second one. > (greater-than sign) 1. Strict inequality between two numbers; means and is read as "greater than". 2. Commonly used for denoting any strict order. 3. Between two groups, may mean that the second one is a proper subgroup of the first one. ≤ 1.
Absolute geometry is an extension of ordered geometry, and thus, all theorems in ordered geometry hold in absolute geometry. The converse is not true. Absolute geometry assumes the first four of Euclid's Axioms (or their equivalents), to be contrasted with affine geometry, which does not assume Euclid's third and fourth axioms. Ordered geometry ...
In other words, the elements of geometry form a system which is not susceptible of extension, if we regard the five groups of axioms as valid. The old axiom V.2 is now Theorem 32. The last two modifications are due to P. Bernays. Other changes of note are: The term straight line used by Townsend has been replaced by line throughout.
The comma that musical temperaments often "temper" is the Pythagorean comma. [ 3 ] The Pythagorean comma can be also defined as the difference between a Pythagorean apotome and a Pythagorean limma [ 4 ] (i.e., between a chromatic and a diatonic semitone , as determined in Pythagorean tuning); the difference between 12 just perfect fifths and ...