${\displaystyle e^{i\pi \ ))$

This user is a mathematician.

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From LaTeX_AMS_symbols1.pdf

p.1: ${\displaystyle \eth }$ ${\displaystyle \digamma }$ ${\displaystyle \backepsilon }$ ${\displaystyle \backprime }$ ${\displaystyle \mathbb {C} }$ ${\displaystyle {\mathfrak {H))}$ ${\displaystyle \mathbb {H} }$ ${\displaystyle \hslash }$ ${\displaystyle \Im }$ ${\displaystyle \mathbb {N} }$ ${\displaystyle \wp }$ ${\displaystyle \mathbb {P} }$ ${\displaystyle \mathbb {Q} }$ ${\displaystyle \Re }$ ${\displaystyle \mathbb {R} }$ ${\displaystyle \mathbb {Z} }$ ${\displaystyle \mho }$ ${\displaystyle {\mathfrak {Z))}$ ${\displaystyle {\mathfrak {C))}$ ${\displaystyle \Finv }$ ${\displaystyle \beth }$ ${\displaystyle \gimel }$ ${\displaystyle \daleth }$ ${\displaystyle \nwarrow }$ ${\displaystyle \nleftarrow }$ ${\displaystyle \nrightarrow }$ ${\displaystyle \twoheadleftarrow }$ ${\displaystyle \twoheadrightarrow }$ ${\displaystyle \leftarrowtail }$ ${\displaystyle \rightarrowtail }$

p.2: ${\displaystyle \looparrowleft }$ ${\displaystyle \looparrowright }$ ${\displaystyle \leftrightsquigarrow }$ ${\displaystyle \nleftrightarrow }$ ${\displaystyle \Lsh }$ ${\displaystyle \Rsh }$ ${\displaystyle \curvearrowleft }$ ${\displaystyle \curvearrowright }$ ${\displaystyle \circlearrowleft }$ ${\displaystyle \circlearrowright }$ ${\displaystyle \upharpoonright }$ ${\displaystyle \upharpoonleft }$ ${\displaystyle \downharpoonright }$ ${\displaystyle \downharpoonleft }$ ${\displaystyle \rightleftarrows }$ ${\displaystyle \leftrightarrows }$ ${\displaystyle \leftleftarrows }$ ${\displaystyle \upuparrows }$ ${\displaystyle \rightrightarrows }$ ${\displaystyle \downdownarrows }$ ${\displaystyle \leftrightharpoons }$ ${\displaystyle \nLeftarrow }$ ${\displaystyle \nLeftrightarrow }$ ${\displaystyle \nRightarrow }$ ${\displaystyle \Lleftarrow }$ ${\displaystyle \Rrightarrow }$ ${\displaystyle \rightsquigarrow }$ ${\displaystyle \complement }$ ${\displaystyle \nexists }$ ${\displaystyle \varnothing }$ ${\displaystyle \dotplus }$ ${\displaystyle \smallsetminus }$ ${\displaystyle \propto }$ ${\displaystyle \measuredangle }$ ${\displaystyle \sphericalangle }$

p.3: ${\displaystyle \nmid }$ ${\displaystyle \nparallel }$ ${\displaystyle \wedge }$ ${\displaystyle \therefore }$ ${\displaystyle \because }$ ${\displaystyle \backsim }$ ${\displaystyle \wr }$ ${\displaystyle \nsim }$ ${\displaystyle \eqsim }$ ${\displaystyle \ncong }$ ${\displaystyle \approxeq }$ ${\displaystyle \Bumpeq }$ ${\displaystyle \bumpeq }$ ${\displaystyle \doteqdot }$ ${\displaystyle \fallingdotseq }$ ${\displaystyle \risingdotseq }$ ${\displaystyle \eqcirc }$ ${\displaystyle \circeq }$ ${\displaystyle \triangleq }$ ${\displaystyle \leqq }$ ${\displaystyle \geqq }$ ${\displaystyle \lneqq }$ ${\displaystyle \gneqq }$ ${\displaystyle \between }$ ${\displaystyle \nless }$ ${\displaystyle \ngtr }$ ${\displaystyle \nleq }$ ${\displaystyle \ngeq }$ ${\displaystyle \lesssim }$ ${\displaystyle \gtrsim }$ ${\displaystyle \lessgtr }$ ${\displaystyle \gtrless }$ ${\displaystyle \preccurlyeq }$ ${\displaystyle \succcurlyeq }$ ${\displaystyle \precsim }$ ${\displaystyle \succsim }$ ${\displaystyle \nprec }$ ${\displaystyle \nsucc }$

p.4: ${\displaystyle \nsubseteq }$ ${\displaystyle \nsupseteq }$ ${\displaystyle \subsetneq }$ ${\displaystyle \supsetneq }$ ${\displaystyle \sqsubset }$ ${\displaystyle \sqsupset }$ ${\displaystyle \circledcirc }$ ${\displaystyle \circledast }$ ${\displaystyle \circleddash }$ ${\displaystyle \boxplus }$ ${\displaystyle \boxminus }$ ${\displaystyle \boxtimes }$ ${\displaystyle \boxdot }$ ${\displaystyle \dashv }$ ${\displaystyle \vDash }$ ${\displaystyle \Vdash }$ ${\displaystyle \Vvdash }$ ${\displaystyle \nvdash }$ ${\displaystyle \nvDash }$ ${\displaystyle \nVdash }$ ${\displaystyle \nVDash }$ ${\displaystyle \vartriangleleft }$ ${\displaystyle \vartriangleright }$ ${\displaystyle \trianglelefteq }$ ${\displaystyle \trianglerighteq }$ ${\displaystyle \multimap }$ ${\displaystyle \intercal }$ ${\displaystyle \veebar }$ ${\displaystyle \barwedge }$ ${\displaystyle \divideontimes }$ ${\displaystyle \ltimes }$ ${\displaystyle \rtimes }$ ${\displaystyle \leftthreetimes }$ ${\displaystyle \rightthreetimes }$ ${\displaystyle \backsimeq }$ ${\displaystyle \curlyvee }$ ${\displaystyle \curlywedge }$ ${\displaystyle \Subset }$

p.5: ${\displaystyle \Supset }$ ${\displaystyle \Cap }$ ${\displaystyle \Cup }$ ${\displaystyle \pitchfork }$ ${\displaystyle \lessdot }$ ${\displaystyle \gtrdot }$ ${\displaystyle \lll }$ ${\displaystyle \ggg }$ ${\displaystyle \lesseqgtr }$ ${\displaystyle \gtreqless }$ ${\displaystyle \curlyeqprec }$ ${\displaystyle \curlyeqsucc }$ ${\displaystyle \npreceq }$ ${\displaystyle \nsucceq }$ ${\displaystyle \lnsim }$ ${\displaystyle \gnsim }$ ${\displaystyle \precnsim }$ ${\displaystyle \succnsim }$ ${\displaystyle \ntriangleleft }$ ${\displaystyle \ntriangleright }$ ${\displaystyle \ntrianglelefteq }$ ${\displaystyle \ntrianglerighteq }$ ${\displaystyle \ulcorner }$ ${\displaystyle \urcorner }$ ${\displaystyle \llcorner }$ ${\displaystyle \lrcorner }$ ${\displaystyle \bigtriangleup }$

p.6: ${\displaystyle \Diamond }$ ${\displaystyle \lozenge }$ ${\displaystyle \square }$ ${\displaystyle \blacksquare }$ ${\displaystyle \bigstar }$ ${\displaystyle \checkmark }$ ${\displaystyle \blacklozenge }$ ${\displaystyle \doublebarwedge }$ ${\displaystyle \leqslant }$ ${\displaystyle \geqslant }$ ${\displaystyle \lessapprox }$ ${\displaystyle \gtrapprox }$ ${\displaystyle \lneq }$ ${\displaystyle \gneq }$ ${\displaystyle \lnapprox }$ ${\displaystyle \gnapprox }$ ${\displaystyle \lesseqqgtr }$ ${\displaystyle \gtreqqless }$ ${\displaystyle \eqslantless }$ ${\displaystyle \eqslantgtr }$ ${\displaystyle \precapprox }$ ${\displaystyle \succapprox }$ ${\displaystyle \precnapprox }$ ${\displaystyle \succnapprox }$ ${\displaystyle \subseteqq }$ ${\displaystyle \supseteqq }$ ${\displaystyle \subsetneqq }$ ${\displaystyle \supsetneqq }$ ${\displaystyle {\mathfrak {A))}$ ${\displaystyle {\mathfrak {B))}$ ${\displaystyle {\mathfrak {D))}$ ${\displaystyle {\mathfrak {E))}$

p.8: ${\displaystyle {\mathfrak {v))}$ ${\displaystyle {\mathfrak {w))}$ ${\displaystyle {\mathfrak {x))}$ ${\displaystyle {\mathfrak {y))}$ ${\displaystyle {\mathfrak {z))}$ ${\displaystyle \mathbb {A} }$ ${\displaystyle \mathbb {B} }$ ${\displaystyle \mathbb {D} }$ ${\displaystyle \mathbb {E} }$ ${\displaystyle \mathbb {F} }$ ${\displaystyle \mathbb {G} }$ ${\displaystyle \mathbb {I} }$ ${\displaystyle \mathbb {J} }$ ${\displaystyle \mathbb {K} }$ ${\displaystyle \mathbb {L} }$ ${\displaystyle \mathbb {M} }$ ${\displaystyle \mathbb {O} }$ ${\displaystyle \mathbb {S} }$ ${\displaystyle \mathbb {T} }$ ${\displaystyle \mathbb {U} }$ ${\displaystyle \mathbb {V} }$ ${\displaystyle \mathbb {W} }$ ${\displaystyle \mathbb {X} }$ ${\displaystyle \mathbb {Y} }$ ${\displaystyle \mathbb {k} }$ ${\displaystyle \varkappa }$