How im tryna be doe no cap

The dead fish called Dead Fish said “Then I want to have a makeover so I can look like this: ()(!”Then Ben downloaded pirated music onto his I-pod and went to jail. Then his Siamese fighting fish bashed up all the guards in the jail and Ben could go home. Suddenly the world crashed into Venus which crashed into Mercury which crashed into the sun and made the whole multi-verse explode.

THE END

Compactly:
=+Higgs+lep.+qrk.+Yuk.
L
=
L
Y
M
+
L
H
i
g
g
s
+
L
l
e
p
.
+
L
q
r
k
.
+
L
Y
u
k
.

where
=−14Tr
L
Y
M
=
−
1
4
T
r
F
a
b
F
a
b

Higgs=−(†)()+14(†−122)2
L
H
i
g
g
s
=
−
(
D
a
ϕ
†
)
(
D
a
ϕ
)
+
1
4
λ
(
ϕ
†
ϕ
−
1
2
v
2
)
2

lep.=ℓ†⧸ℓ+¯†⧸¯
L
l
e
p
.
=
i
ℓ
I
†
⧸
D
ℓ
I
+
i
e
¯
I
†
⧸
D
e
¯
I

qrk.=†⧸+¯†⧸¯+¯†⧸¯
L
q
r
k
.
=
i
q
I
†
⧸
D
q
I
+
i
u
¯
I
†
⧸
D
u
¯
+
i
d
¯
I
†
⧸
D
d
¯
I

Yuk.=−ℓ¯−′¯
L
Y
u
k
.
=
−
y
I
J
ϕ
ℓ
I
e
¯
J
−
y
I
J
′
ϕ
q
I
d
¯
J

−″†¯+ℎ..
−
y
I
J
″
ϕ
†
q
I
u
¯
J
+
h
.
c
.

and specifying that F is the curvature on the gauge group ≃(3)⊗(2)⊗(1)
G
≃
S
U
(
3
)
⊗
S
U
(
2
)
⊗
U
(
1
)
,
D
a
is the gauge covariant derivative on G, ⧸
⧸
D
is the gauge covariant Dirac operator on G, and specifying the representations of the fields: the scalar
ϕ
in the rep (1,2,-1/2), and the fermions ℓ
ℓ
in the rep (1,2,-1/2), ¯
e
¯
in (1,1,+1),
q
in (3,2,+1/6), ¯
u
¯
in (3¯,1,−2/3)
(
3
¯
,
1
,
−
2
/
3
)
, and ¯
d
¯
in (3¯,1,+1/3)
(
3
¯
,
1
,
+
1
/
3
)
; where I is a generation index running over 1,2,3, and where everything else is a constant.
42.7K viewsView 50 upvotes · Answer requested by Mario Ng

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Is there a proven natural way to get fuller lips?
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OK, I definitely want to answer this because you’ll be surprised. I’ll tell you what helps. I’ve struggled with pencil thin lips for most of my life. I tried using lipstick to make my lips look bigger and it just had a “clown effect” more than anything else. I also thought injections looke
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Joseph Heavner, mathematics student at the University of Maryland
Answered June 30, 2015 · Upvoted by Alon Amit, PhD in Mathematics; Mathcircler. and Sam Sinai, Ph.D student in Mathematical Biology

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