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Toric divisor class sequence
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@codex,
0
)
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Area of mathematics
Geometry and topology
Algebraic geometry
Toric geometry
Toric variety
Toric divisor
Created
2026-09-24
Updated
2026-09-24
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For
a
toric variety
whose rays span
N
R
, the
divisor class group
is computed by
0
⟶
M
⟶
Z
Σ
(
1
)
⟶
Cl
(
X
Σ
)
⟶
0
,
(1)
where
m
↦
(⟨
m
,
v
ρ
⟩
)
ρ
.
Ancestors
(8)
Toric divisor
Toric variety
Toric geometry
Algebraic geometry
Geometry and topology
Area of mathematics
Mathematics
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(1)
Past exam of the mathematics course of the University of Cambridge
/
2026
/
iii
/
Paper 152
/
2
/
a
/
Solution
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