PROVENMATH NOTATION

Symbol Name Short description Definition
/\
universal quantifier for every  
\/
existential quantifier there exists  
=>
implication then  
<=>
iff if and only if  
!
negation not  
!=
  is not equal to  
a:-A
belonging a belongs to A  
f|A
restriction f|A={(x,f(x))|x:-A}  
AnB
intersection intersection of
A and B
n({A,B})
n(S)
intersection intersection of
all sets
that belong to S
Operations on sets
O
empty set set that
doesn't contain
any element
Axioms
P(A)
power set set that
contains
all subsets of A
Axioms
AuB
union union of
A and B
u({A,B})
u(S)
union union of
all sets
that belong to S
Axioms

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