symbols-a4

Table 190: AMS Dots
∵ \because ∗ · · · \dotsi ∴ \therefore ∗
· · · \dotsb · · · \dotsm
. . . \dotsc . . . \dotso
∗ \because and \therefore are defined as binary relations and therefore also appear
in Table 68 on page 30.
The AMS \dots symbols are named according to their intended usage: \dotsb
between pairs of binary operators/relations, \dotsc between pairs of commas,
\dotsi between pairs of integrals, \dotsm between pairs of multiplication signs,
and \dotso between other symbol pairs.
Table 191: wasysym Dots
∴ \wasytherefore
Table 192: MnSymbol Dots
⋅ \cdot \hdotdot ⋰ \udots
\ddotdot ⋯ \hdots ∴ \uptherefore
⋱ \ddots \lefttherefore ∶ \vdotdot
\diamonddots \righttherefore ⋮ \vdots
∵ \downtherefore ∷ \squaredots
\fivedots \udotdot
MnSymbol defines \therefore as \uptherefore and \because as
\downtherefore. Furthermore, \cdotp and \colon produce the same glyphs as
\cdot and \vdotdot respectively but serve as TEX math punctuation (class 6
symbols) instead of TEX binary operators (class 2).
All of the above except \hdots and \vdots are defined as binary operators and
therefore also appear in Table 50 on page 23. Also, unlike most of the other dot
symbols in this document, MnSymbol’s dots are defined as single characters instead
of as composites of multiple single-dot characters.
. \:
Table 193: mathdots Dots
. ..
\iddots
Table 194: yhmath Dots
. ..
\adots
Table 195: teubner Dots
. \;
. \? .. \antilabe
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