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107

VIII .8. S YMBOLS

z

κ

\digamma

\varkappa

Table VIII . 17 : AMS Hebrew

i

k

ג

\beth

\daleth

\gimel

Table VIII . 18 : AMS Miscellaneous

~

} ♦ @ k H

\hbar

\hslash \lozenge \nexists

\square

]

\measuredangle

a N

\Game

\Bbbk

\blacktriangle

\blacktriangledown \sphericalangle

F

^

\bigstar \diagup

\diagdown

M

O

\vartriangle

\triangledown

s f

∠ `

\circledS

\angle \Finv

\mho

8

∅

\backprime \blacksquare \complement

\varnothing \blacklozenge

{

ð

\eth

Table VIII . 19 : AMS Binary Operators

u Z

e [

r Y

\dotplus \barwedge \boxtimes

\smallsetminus

\Cap

\veebar \boxdot \rtimes

\doublebarwedge

\boxplus

h

n f } d

o g

\ltimes

\leftthreetimes

 | >

\curlywedge \circledcirc

\curlyvee \centerdot \boxminus \circledast

\circleddash

\intercal

\Cup

\divideontimes

i

~

\rightthreetimes

Table VIII . 20 : AMS Binary Relations

5 \leqq

6 \leqslant

0 \eqslantless

/ \lessapprox

u

l \lessdot

\approxeq

≶ \lessgtr

Q \lesseqgtr

S \lesseqqgtr v \backsim @ \sqsubset w \precapprox m \Bumpeq & \gtrsim ≷ \gtrless $ \circeq k \supseteqq \Vvdash

: \risingdotseq j \subseteqq 2 \curlyeqprec E \trianglelefteq

; \fallingdotseq

b \Subset - \precsim

\vDash

a \smallfrown > \geqslant

l \bumpeq

1 \eqslantgtr

≫ \ggg

m

\gtrdot

T \gtreqqless

P \eqcirc

∼

≈

\thicksim

\thickapprox