Number Forms and Mathematical Symbols

𝟬

s:zerobold

s:0arrow

s:0arrowbold

s:0vecbold

s:0hat

½

s:frac12

¼

s:frac14

¾

s:frac34

s:naught

⁰

s:naught_hi

₀

s:naught_lo

Ⅰ

s:roman1

Ⅹ

s:roman10

Ⅽ

s:roman100

Ⅿ

s:roman1000

ⅿ

s:roman1000_sm

ⅽ

s:roman100_sm

ⅹ

s:roman10_sm

ⅺ

s:roman11_sm

ⅻ

s:roman12_sm

ⅰ

s:roman1_sm

Ⅱ

s:roman2

ⅱ

s:roman2_sm

Ⅲ

s:roman3

ⅲ

s:roman3_sm

Ⅳ

s:roman4

ⅳ

s:roman4_sm

Ⅴ

s:roman5

Ⅼ

s:roman50

Ⅾ

s:roman500

ⅾ

s:roman500_sm

ⅼ

s:roman50_sm

ⅴ

s:roman5_sm

Ⅵ

s:roman6

ⅵ

s:roman6_sm

Ⅶ

s:roman7

ⅶ

s:roman7_sm

Ⅷ

s:roman8

ⅷ

s:roman8_sm

Ⅸ

s:roman9

ⅸ

s:roman9_sm

s:circle1

s:circle2

s:circle3

s:circle4

s:circle5

½

s:half

₀

s:sub0

₁

s:sub1

₂

s:sub2

₃

s:sub3

₄

s:sub4

₅

s:sub5

₆

s:sub6

₇

s:sub7

₈

s:sub8

₉

s:sub9

⁰

s:sup0

¹

s:sup1

²

s:sup2

³

s:sup3

⁴

s:sup4

⁵

s:sup5

≊

s:almostequal_equal

≅

s:approximate

⊦

s:assertion

∵

s:because

⇔

s:bicond

⋈

s:bowtie_op

s:checklteq

∁

s:complement

s:correspondence

≘

s:corresponds

≏

s:difference

≐

s:doteq

″

s:doubleprime

⊤

s:downtack

∎

s:end_proof

≌

s:equal_all

≑

s:equal_geom

⋝

s:equal_greater

⋜

s:equal_less

⋞

s:equal_precedes

⋟

s:equal_succeeds

≚

s:equiangular

⇌

s:equilarrow

≎

s:equiv_geom

≣

s:equiv_strict

≍

s:equiv_to

℮

s:estimated

≙

s:estimates

ℇ

s:euler

∃

s:exists

∀

s:forall

⊩

s:forces

∜

s:fourthroot

⁄

s:fracslash

⁄

s:frasl

›

s:greaterthan_rq

s:greenmultiply

≡

s:identical

⇒

s:implies

∆

s:increment

⊺

s:intercalate

⊣

s:lefttack

‹

s:lessthan_lq

∡

s:measuredangle

⊧

s:models

⊼

s:nand

⋀

s:nary_and

∐

s:nary_coproduct

⋂

s:nary_intersect

∏

s:nary_product

∑

s:nary_summation

≇

s:neither_approx

⊽

s:nor

⊲

s:norm_subgr

⊴

s:norm_subgr_equal

¬

s:not

≉

s:not_almostequal

≆

s:not_approx

≄

s:not_asymptotic

∄

s:not_exists

⊮

s:not_forces

≯

s:not_greater

≢

s:not_identical

≮

s:not_less

∦

s:not_parallel

⊀

s:not_precedes

⊬

s:not_proves

⊁

s:not_succeeds

⊭

s:not_true

s:notcongruent

∤

s:notdivides

≠

s:notequal

s:notequiv

≯

s:notgreater

s:notgreaterorequal

≱

s:notgreaterorequal2

≮

s:notless

s:notlessorequal

≰

s:notlessorequal2

s:notmuchgreater

s:notmuchless

s:notrelated

%

s:percent

≺

s:precedes

≼

s:precedes_equal

≾

s:precedes_equiv

⊰

s:precedes_rel

′

s:prime

∷

s:proportion

∝

s:propto

s:redmultiply

±

s:redplusminus

⊢

s:righttack

⊾

s:rt_angle_arc

⋋

s:semiprod_lf

⋉

s:semiprod_lf_norm

⋌

s:semiprod_rt

⋊

s:semiprod_rt_norm

⊳

s:subgr_norm_contains

⊵

s:subgr_norm_contains_equal

≻

s:succeeds

≽

s:succeeds_equal

≿

s:succeeds_equiv

⊱

s:succeeds_rel

∴

s:therefore_sm

⁻

s:supminus

⁺

s:supplus

˜

s:tilde_sm

≋

s:tilde_trp

⊨

s:true

⊻

s:xor

∧

s:and

∠

s:angle

≈

s:approx

≃

s:asymptotic

/

s:bigdiv

s:bra

⟨

s:bra_acc

⊖

s:circleminus

⊕

s:circleplus

⊜

s:circleequals

s:ckgreater

s:ckgreaterequal

s:ckless

s:cklessequal

≟

s:ckequal

∘

s:compose

≌

s:congruent

⨯

s:cross

÷

s:divide

≟

s:eqq

≡

s:equivalent

≥

s:greaterorequal

>

s:greaterthan

∞

s:infinity

s:infinitysm

s:ket

⟩

s:ket_acc

⌈

s:lceiling

[[

s:leftgrint

≤

s:lessorequal

<

s:lessthan

⌊

s:lfloor

−

s:minus

∓

s:minusplus

≫

s:muchgreaterthan

≪

s:muchlessthan

✕

s:multiply

∨

s:or

⊥

s:orthogonal

∥

s:parallel

▰

s:parallel_black

s:parallel_s

▱

s:parallel_white

±

s:plusminus

⌉

s:rceiling

s:repzero

⌋

s:rfloor

∟

s:rightangle

]]

s:rightgrint

√

s:sqrt

√

s:square_root

s:squareminus

s:squareplus

∃

s:thereexists

∴

s:therefore

×

s:times

s:triangleminus

s:triangleplus

≻

s:strictpref

‴

s:tripleprime

≿

s:weakpref

s:complex

∋

s:contains

∈

s:element

ℤ

s:integers

∩

s:intersect

⋁

s:nary_or

⋃

s:nary_union

∌

s:not_contains

∉

s:not_element

⊄

s:not_subset

⊈

s:not_subset_neq

⊅

s:not_superset

⊉

s:not_supersetneq

s:notin

s:notsubset

s:Reals

ℝ

s:Reals2

⊃

s:superset

⊇

s:superseteq

⊋

s:supersetneq

∪

s:union

∅

s:empty_set

⊂

s:subset

⊆

s:subseteq

s:subsetneq

⊊

s:subset_neq

↿

s:leftupvector

s:PQvecitalic

s:PRvecitalic

⇂

s:rightdownvector

s:vecthetahat

‹

s:vecstart

›

s:vecstop

⌡

s:bottomintegral

∮

s:contourintegral

s:intbig

s:nablaarrow

∂

s:partial

∯

s:surfaceintegral

⌠

s:topintegral

∰

s:volumeintegral

∬

s:doubleintegral

s:doublelineint

∫

s:integral

∳

s:integral_anti_cont

∱

s:integral_clock

∲

s:integral_clock_cont

∇

s:nabla

∭

s:tripleintegral

s:doubleint_r

s:fprimex_acc

s:fx_acc

s:gprimex_acc

s:gx_acc

s:hprimex_acc

s:hx_acc

s:lineint

s:ointccw

s:ointccw1

s:ointccw2

s:ointcw