
Math♾️
♾️
sin2(𝜃)+cos2(𝜃)=1
2x1=2
𝜋
∫ 75(∫ r
2dr s
0
)ds
|∏ (−1)θ⌊max(θ,
θ+1
2
)⌋
4
θ=1
|−(
ln(
65536
π
)
Card({δ∈P∩⟦1,18⟧ | cosh(2)(δ)<7∧δ≠
1
2
})
)
2↑↑2
∗arctan(
sup({m∈Z | m15<0})
sinh′(G(64)Tree(3))
)∗ζ(
1
2
+8i)∗ √
33√10
mod(75,19)
13
∗∑ log2 ln(2)(ωω7
)
27
ω=3
⌈√e
3+
2
3
⌉(cos2(
(∫ e
−t2
dt +∞
min(R̅ )
)
2
(∫ √1−x
2dx 1
−1
)
2i2
( lim n→+∞
(∑
1
k
2
n
k=1
))
−1 )+
inf({α∈R+
∗
| tr(
α dimQ(C[X])
42! α
)>√5
2−3
2})−
arg(e
iπ)
π
Card({x∈R∖(]−∞,−2]∪{2}) | x
dimR(H)−2x
3−5x
2+x+1=
min(N)
34# })
)+Card({x∈M3
(C) | {ix}∉P(M3
(C))})
s=
min({x∈R | ∀y∈R,x+y=y})+arcsin(
τ
7
)
Γ(
64√5
φ
)
∗
3↑↑↑↑3+Gogol−log3
(Pentacthultope)i
44π375−Re(1+i)+Im(2−i)
lim
g→Card({∆∈Vect((1,X)) |¬(deg(Δ)≥1)})
(
1
g
+6)
ln(3)
−det
(
0
0
8
2
len([10,15])
‖(
1
1
)‖
2
√25 |−7|
⌈π−π0⌉ 1
10+5 15743−15734)
+
√390625 2+2
∗
1{M∈GL22(R)| ∃y∈{0} | det(M)=y}
(I2∗2
)
[(x1 ↔ x2
) ∨ (x2 → x1
)]v:(x1,x2
)↦(0,1) + ∮ Bf (0,
1
√π
)
2π
0
2!
1!
0!
∗ Card ({x ∈ P | (x > 5 ∧ x ≤ 8) ∨ φx = ∫
sin(sin(ln(x)))
arctan3(√Υ)
dΥ
47
π
})
(34!)
2 ∑ m√√256 (min ({u ∈ 〈{∫ 1[0,1]
(h)dh
+∞
−7
}〉 | u2 =
u
limz→0
(z
z)
}) + max({υ ∈ R | ∀ε ∈ R, υε = ε}))
1
m=0
∫ (q ∗ exp(i75π))dq
Γ(1C∞(R)∪∅
(x↦ln(x
2+1)))
√32 5 − 0,5
⌊log10(4344)⌋ − (68 + sec((
3
π
)
dimR(H)−8
2↓2
))
+ Card(⋂ [−k, 0]
+∞
k=0
) −
36 √2
+∞
(
9
2
)
+
(Γ(35))
2
(24∫∫∫ x(dx)
3
1
0
−
5
96 ∫ ∫ ∫ ∫ ∫
∑ xj
E(
14
3
)
j=1 − x5
∑ xd
H11(2,2)+1
d=1
∏ dxw
5
w=1
3
x5=1
3
x4=1
3
x3=1
3
x2=1
3
x1=1
)
tan(
20 lim n→+∞
(
φn
n
2
)
3
)
sin(
5π
3
)
+
rg(06
) ∗ H5
(3, 17)
Godtholcartatethrathoth
+
(
(
5
1
)
1
)
(
5
3
)
+ (34!)
2 (⌊π ∗ 102861⌋ −
10
e
6iπ ⌊π ∗ 102860⌋)
+
18 cos(−3π)
∫ 34! Γ(35)dY 19
17
+
I(667)
4 +
1
ln (∏ (1 +
1
n2
)
+∞
n=1
)
(−
λ(N∗)
2048 ) + argmin(x ↦ |2x| + 75) + ⌈
∫ sin(x
3) dx 150
−150 + ⌈
1
Pentacthulducross⌉
45721937064855072865375034110000000⌉ + lim n→+∞
(∫ n1
[0,
1
n2
]
(t)
1
0
dt) +
(−1)
⌊∑
1
u!
+∞
u=0
∗1076⌋−10⌊e∗1075⌋
⌊lim
h→
π
2
∫ sin(ln(cos(x))) dx h
0
⌋
295232799039604140847618609643520000000 + ⌈−
o(S9,∘)
(id)
7
⌉
−
[
Z
5Z :
Z
5Z]
limz→+∞
coth(z)
γ +
3e
4
∐ t
2 dt
1 +
√Card ({v ∈ Val7
| ⟦⋀ ⋁ xi+j
2
j=0
5
i=1
⟧
v
= V})
5−min(N∗)
3 + 10−6B29
− ∑ (
1
h
− ln (1 +
1
h
))
+∞
h=1
e
−2γ ∏
e
2
k
1 +
41845579776000
k ∗ 16!
+∞
k=1 − ⌊
arctanh (
1
4
)
Médé(64)
⌋
∫
cos(t) dt
sin2(t) + 1
1
−1
+ 2(1 − arctan(sin(1))) ∗
π√3
9 ∫
dx
1 +
x
tr (
5 7φ2
4e −⌈π⌉
) +
√2 −
√√√√√65536
1
φ +
1
√
5
7
+ e − ln(ln(3))
+ x
2
1
0
(1 − π
2)
721 − 3!!
⌊e
4410−35⌋ + 1
∫ e
πxsin(x
2)dx √π
0
∫ 2x
2e
xdx π
0
−
1
3# −
10
4 cos2 (
π
4
)
+
2 − 〈∇⃗ ((x, y) ↦ x
2 + y
2
)(1,1)|∇⃗ ((x, y) ↦ x + 2)(3, π)〉
78 +
1
R(e
i√3π) +
46 + λ(Q)
∫ arcsin (
t
e
t
) t
2dt 6
5
+
⌊
cot (
π
20 +
1
φ
)
e
12 −
3
ln(5) arccos (
1
3
)
⌋
+
e
ln(64)
∑ 2
+∞ −k
k=0
(
∫
√8
x
4 + 1
dx +∞
0
π
+ ln ( lim n→+∞
(1 +
1
n
)
|n|
)
sin10
(
⌊∫ ln(sin2(θ)) dθ
π
2
0
⌋ π
|2i| +
1 − |‖id‖|c0
∫ √
x
e
x
x+1
dx 1
0 )
+ ⌈
−1
6
⌉
+
9#
(−1)
90 + [S4
: A4
] − dep
(
{
88, { lim n→+∞
( √n
n2
)
e
n
3
n! cosh(n)
}
}
∪ {z: ↦
cos(z
19) − ln (z
√2
3+log8,7(8,7)
+ 5)
arcsin(cos2(e
z + 1))
}
)
Card({x ∈ C | ∏ (x − 13k
2)
7
k=1 = 0}) + λ(M2
(Z))
55
{f ∈ C
+∞(R) | f
′ = f ∧ f(0) = 1}
∗ min (Card ({ω ∈ R+ ∩ ⟦−10, 10⟧ | ∫
ω700 sin(t)
e
3ω+5 dt ≥ 8
2
0
}) ,
42
11#)
+
P{x=1}
({x > 3})
4871000
−
30 (ln (2 ∫∫
e
x
y
2 dxdy 2
1
) − ln(e − 1))
48Card({r∈H | r=j}∖{−ik}) + ∫ ∑
t
2k+1
6k!
dt 90
k=0
e
−e
∫∫∫ e
√x
16+y18+1
x
2−z dx φ
−7
dydz
20
sin
2 (
3π
4
) +
1
⌊π −
1
e
B7
⌋
+ Card({φ ∈ Aut(K(X)) | φ ∘ φ ≠ φ2})
+
3 − liminf
x→−∞
(sin(x) +
1
x
)
⌊3φ⌋ + ln(8)
5
cosh(2) +
1
sinh(
5
11 +
1
π
2
)
+ ∑
cos(√k)
k
3
+∞
k=2
− Im (
6 + i
√3 − B90i
)
⌈∫∫ exp(−x
⌈π⌉ − y
⌈e+1⌉) dxdy R2 + 3⌉
)
Card ({G ⊴ (Z
8
2
⁄ Z)}) −
12B2 ∗ 854513
138B22
limsup
x→+∞
(cos(e
x)) +
lim x→−∞
(cos(e
x) − 1)
e
arctan(⌊
1
2
⌋) + lim n→+∞
√n
487575157878514365 n
− ‖(
1
0
3
) ∧ (
2
0
6
)‖
Card(R ∖ ⋃ [k, k + 1[ k∈Z
)
1 +
1
∫ ωeω+1dω 1
0
+
1
coth(
2
e +
1
49500)
+ limx→0
(
2 sin(x)
x
1 + √|∅|
)
+
(
[{0̇
, 3̇}:Z⁄6Z]
[{0̇
, 2̇
, √
16
i
−4
̇
}:Z⁄6Z]
)
∗
Card({x ∈ S | x ≠ e9
}
c)
1 +
rg ( (
π
2
6
1
1
6
π
2
)
T
) −
cos(3
3π) + 1
44
5 −
∂((x, y) ↦ ye
x)
∂y (ln(3) , 17) − J
((r,θ)↦(rcos(θ),rsin(θ)))
(
π
2
)
Card ({(α, β, γ) ∈ R3 | {
α + β = 1
β + 2γ = 2
γ + 3α = 3
∧ (α ∈ Q)})
2 acsc(1)
π
+
∫ (q ↦ 1)dλ Q
6
−
√det (H(x,y,z)↦x+y+z
(10,11,12))
3
2
∫∫∫
√x
2 − yz
ln(xz + 1)
e
ydxdydz 3
1
+
1
e
5 +
1
ln(7)
+
16
(
17
17)
Card ({u ∈ ∂Bo
(0,1) | u
9 = ∫
8 sin3(x)
3πx
dx +∞
0
}) − √av({x ∈ R | ∀y ∈ Q∗ + iQ∗
, xy = x}) − (∑ ∑ l
j
l=−2
5
j=−1
) +
5(√243 5 + 1)
Card ({א1
} ∪ ⋂ [−
1
k
,
1
k
]
+∞
k=1
)
+ ∏ (
70
k + 1
)
+∞
k=0 ∏ e
100 k+tan(k)
k=1 ∮∮∮
‖t‖3 + ∫ sup(sin(x) , ‖t‖)dx t
1
{u∈R 3
3 | ‖u‖≤1}
dt
θ (TREE(TREE(3))) + (λ(⨄ [2k, 2k + 1] k∈⟦1,5⟧ ) + ∑
1
5
10
i=1
)
2
− (
∫ 2x
∑
ln(x)n+1
n!
+∞
n=1
2
0
limm→0
mm ∗
4!
e −
1
e
) + (Card(E × F × G) − (|E| ∗ #F ∗ ∑ δx
(G) x∈Ω ))
+
⌊
2
1 +
∑ k
15 6
k=5
e
1+sec(√2,6) +
1
λ([1, 8])⌋
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