Special enumerated in mathematical proofs
Many mathematical proofs are something like this
Theorem: the following statements are equivalent:
(1) a
(2) b
(3) c
Proof.
(1)--> (2) argument
(2)--> (3) argument
(3)--> (1) argument
I can do this manually as follows:
begin{enumerate}[itemindent=50pt]
item[(1)$to$ (2)]
item[(2)$to$ (3)]
item[(3)$to$ (1)]
end{enumerate}
Is there professional way for this purpose?
numbering lists enumerate
asked 6 mins ago
C.F.G
435312
add a comment |
Many mathematical proofs are something like this
Theorem: the following statements are equivalent:
(1) a
(2) b
(3) c
Proof.
(1)--> (2) argument
(2)--> (3) argument
(3)--> (1) argument
I can do this manually as follows:
begin{enumerate}[itemindent=50pt]
item[(1)$to$ (2)]
item[(2)$to$ (3)]
item[(3)$to$ (1)]
end{enumerate}
Is there professional way for this purpose?
numbering lists enumerate
asked 6 mins ago
C.F.G
435312
add a comment |
Many mathematical proofs are something like this
Theorem: the following statements are equivalent:
(1) a
(2) b
(3) c
Proof.
(1)--> (2) argument
(2)--> (3) argument
(3)--> (1) argument
I can do this manually as follows:
begin{enumerate}[itemindent=50pt]
item[(1)$to$ (2)]
item[(2)$to$ (3)]
item[(3)$to$ (1)]
end{enumerate}
Is there professional way for this purpose?
numbering lists enumerate
asked 6 mins ago
C.F.G
435312
Many mathematical proofs are something like this
Theorem: the following statements are equivalent:
(1) a
(2) b
(3) c
Proof.
(1)--> (2) argument
(2)--> (3) argument
(3)--> (1) argument
I can do this manually as follows:
begin{enumerate}[itemindent=50pt]
item[(1)$to$ (2)]
item[(2)$to$ (3)]
item[(3)$to$ (1)]
end{enumerate}
Is there professional way for this purpose?
numbering lists enumerate
numbering lists enumerate
asked 6 mins ago
C.F.G
435312
asked 6 mins ago
C.F.G
435312
asked 6 mins ago
C.F.G
435312
asked 6 mins ago
C.F.G
435312
asked 6 mins ago
C.F.G
435312
435312
add a comment |
add a comment |
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oldest
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