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*From*: Isaac DeFrain <isaacdefrain@xxxxxxxxx>*Date*: Mon, 4 Oct 2021 17:16:02 -0600*References*: <CAN3aEu7h=uR+4EJSBNP9qMGWddzpkPFo8bccUjPeKFovob-tsQ@mail.gmail.com>

Hey Pablo,

If you only need an implicit (non-enumerable) definition, this will do the trick:

Seq_n(n, s) == { seq \in Seq(s) : Len(seq) <= n }

If you need an explicit definition, a recursive definition will do the trick:

RECURSIVE seq_n(_, _, _)

seq_n(n, s, acc) ==

IF n = 0 THEN acc

ELSE

LET next == { Append(a, x) : x \in s, a \in acc }

IN seq_n(n - 1, s, acc \cup next)

seq_n(n, s, acc) ==

IF n = 0 THEN acc

ELSE

LET next == { Append(a, x) : x \in s, a \in acc }

IN seq_n(n - 1, s, acc \cup next)

\* set of sequences of length at most n

Seq_n(n, s) == seq_n(n, s, {<<>>})

I hope this helps!

Best,

Isaac DeFrain

On Mon, Oct 4, 2021 at 4:35 PM pablo fernandez <fernandezpablo85@xxxxxxxxx> wrote:

--Hello!I have a function that represents a transaction:[user: 1..3, amount: 1..6]And would like to have the set of all sequences from 0 to 3 transactions, e.g:{<<>>, <<[user:1, amount: 0]>>, <<[user:1, amount: 0], [user:2, amount: 0]>> ... }How can I achieve this?Pablo

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**References**:**[tlaplus] Generating sequences of functions***From:*pablo fernandez

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