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Variables
Function
Arithmetic
a+b
a⁢b
ab
n!
a−b
ab
xn
2
x
∑x=abx
∏x=abx
x
−a
lcmab
gcdab
round x
quotab
amodb
trunc x
minab
maxab
x
x
ⅇ
π
ⅈ
a+bⅈ
ℜ c
c¯
ra
ℑ c
arg c
Transcendental functions
ⅇx
ln x
logax
sin x
tan x
sec x
cos x
cot x
csc x
arcsin x
arctan x
arcsec x
arccos x
arccot x
arccsc x
Calculus
∂xx
∂nx
12
∂x,yx⁢y
∫xdx
∫abxdx
ab
ab
limx→x0x
∞
ab
ab
∇ f
∇2 vf
curl vf
div vf
Sets
ℙ
ℕ
ℤ
ℚ
ℝ
ℂ
x∈X
X⊂Y
X∪Y
X×Y
∅
card X
x∉X
X⊄Y
X∩Y
X\Y
xyz
Logic and relations
⊤
x∨y
x⊻y
1
∃x.(x=1)
⊥
x∧y
¬x
1
∀x.(x=1)
x⇔y
x⇒y
x=y
x<y
x>y
x≈y
x≠y
x≤y
x≥y
Functions
Dom f
Im f
Id x
f-1
f○g
0011
0x=01x=1xotherwise
Linear algebra
abcd
MT
M
Mr,c
v1v2v3
v·u
v×u
vi
Statistics
medianx1x2x3
modex1x2x3
x1x2x3¯
f¯
σx1x2x3
σ f
µicx1x2x3
µicf
varx1x2x3
var f
alg1
one
zero
bigfloat1
bigfloatmre
bigfloatprecfrp
arith1
x
ab
gcdab
lcmab
a−b
a+b
ab
∏x=abx
xn
2
x
∑x=abx
a⁢b
−a
calculus1
∫abxdx
∂xx
∫xdx
∂nx
12
∂x,yx⁢y
complex1
arg c
a+bⅈ
ra
c¯
ℑ c
ℜ c
fns1
Dom f
appdomain d
Id x
Im f
f-1
λx.(x)
f○g
inv- f
range f
inv+ f
integer1
n!
factorofab
quotab
amodb
interval1
ab
ab
ab
ab
ab
ab
linalg1
M
Mr,c
v⊗u
v·u
MT
vi
v×u
linalg2
abcd
v1v2v3
limit1
above
below
both_sides
limx→x0x
unspecified
list1
abc
λx.(x)→abc
X|λx.(px)
logic1
x∧y
x⇔y
⊥
x⇒y
¬x
x∨y
⊤
x⊻y
mathmltypes
complex_cartesian
complex_polar
constant
fn
integer
list
matrix
rational
real
set
vector
minmax1
maxab
minab
multiset1
X×Y
∅
x∈X
X∩Y
multisetxyz
x∉X
X⊄Y
X⊈Y
X⊊Y
X\Y
card X
X⊂Y
X∪Y
nums1
nnn
nnnb
ⅇ
γ
ⅈ
∞
NaN
π
pq
piece1
otherwise x
xp
0011
0x=01x=1xotherwise
quant1
1
∃x.(x=1)
1
∀x.(x=1)
relation1
x≈y
x=y
x≥y
x>y
x≤y
x<y
x≠y
setname1
ℂ
ℕ
ℙ
ℚ
ℝ
ℤ
rounding1
x
x
round x
trunc x
set1
X×Y
∅
x∈X
X∩Y
λx.(x)→abc
x∉X
X⊄Y
X⊄Y
X⊊Y
X\Y
card X
xyz
X⊂Y
X|λx.(px)
X∪Y
s_data1
x1x2x3¯
medianx1x2x3
modex1x2x3
µicx1x2x3
σx1x2x3
varx1x2x3
s_dist1
f¯
µicf
σ f
var f
transc1
arccos x
arccosh x
arccot x
arccoth x
arccsc x
arccsch x
arcsec x
arcsech x
arcsin x
arcsinh x
arctan x
arctanh x
cos x
cosh x
cot x
coth x
csc x
csch x
ⅇx
ln x
logax
sec x
sech x
sin x
sinh x
tan x
tanh x
veccalc1
curl vf
div vf
∇ f
∇2 vf