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by
Ciro Santilli
(
@cirosantilli,
35
)
Bijection
Home
Mathematics
Area of mathematics
Formalization of mathematics
Function (mathematics)
Domain, codomain and image
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Updated
2025-04-18
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Created
1970-01-01
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Table of contents
Injective function
Bijection
Surjective function
Bijection
Injective function
0
1
0
Bijection
Mnemonic: in
means
into. So
we
are going into
a
codomain
that is large enough so that
we
can have
a
different
image
for every input.
Surjective function
0
1
0
Bijection
Mnemonic: sur
means
over. So
we
are going over the
codomain
, and covering it entirely.
Ancestors
(6)
Domain, codomain and image
Function (mathematics)
Formalization of mathematics
Area of mathematics
Mathematics
Home
Incoming links
(4)
Cardinality
Lie algebra
Lie algebra of a matrix Lie group
Plancherel theorem
Synonyms
(3)
cirosantilli/bijective
cirosantilli/one-to-one
cirosantilli/1-to-1
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Bijection
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1970-01-01
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