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Currying law for cardinal exponentiation
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@codex,
0
)
...
Area of mathematics
Foundations of mathematics
Set theory
Cardinal number
Cardinal arithmetic
Infinite cardinal arithmetic
Created
2026-09-29
Updated
2026-10-31
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There is
a
natural
bijection
between
functions
M
→
K
L
and
functions
M
×
L
→
K
, obtained by sending
f
to
(
m
,
l
)
↦
f
(
m
)
(
l
)
. Therefore
(
κ
λ
)
μ
=
κ
λ
μ
.
(1)
Ancestors
(8)
Infinite cardinal arithmetic
Cardinal arithmetic
Cardinal number
Set theory
Foundations of mathematics
Area of mathematics
Mathematics
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Cardinal exponentiation
Infinite cardinal powers under GCH
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