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Statements
σ
(
u
+
v
)
σ
(
u
-
v
)
σ
(
x
+
y
)
σ
(
x
-
y
)
+
σ
(
v
+
x
)
σ
(
v
-
x
)
σ
(
u
+
y
)
σ
(
u
-
y
)
+
σ
(
x
+
u
)
σ
(
x
-
u
)
σ
(
v
+
y
)
σ
(
v
-
y
)
=
0
.
Weierstrass-sigma-on-lattice
𝑢
𝑣
𝕃
Weierstrass-sigma-on-lattice
𝑢
𝑣
𝕃
Weierstrass-sigma-on-lattice
𝑥
𝑦
𝕃
Weierstrass-sigma-on-lattice
𝑥
𝑦
𝕃
Weierstrass-sigma-on-lattice
𝑣
𝑥
𝕃
Weierstrass-sigma-on-lattice
𝑣
𝑥
𝕃
Weierstrass-sigma-on-lattice
𝑢
𝑦
𝕃
Weierstrass-sigma-on-lattice
𝑢
𝑦
𝕃
Weierstrass-sigma-on-lattice
𝑥
𝑢
𝕃
Weierstrass-sigma-on-lattice
𝑥
𝑢
𝕃
Weierstrass-sigma-on-lattice
𝑣
𝑦
𝕃
Weierstrass-sigma-on-lattice
𝑣
𝑦
𝕃
0
{\displaystyle{\displaystyle\sigma\left(u+v\right)\sigma\left(u-v\right)\sigma%
\left(x+y\right)\sigma\left(x-y\right)+\sigma\left(v+x\right)\sigma\left(v-x%
\right)\sigma\left(u+y\right)\sigma\left(u-y\right)+{\sigma\left(x+u\right)%
\sigma\left(x-u\right)\sigma\left(v+y\right)\sigma\left(v-y\right)=0.}}}
σ
(
z
)
Weierstrass-sigma-on-lattice
𝑧
𝕃
{\displaystyle{\displaystyle\sigma\left(\NVar{z}\right)}}
𝕃
𝕃
{\displaystyle{\displaystyle\mathbb{L}}}
x
𝑥
{\displaystyle{\displaystyle x}}
y
𝑦
{\displaystyle{\displaystyle y}}
Identifiers
