also https://shark.armchair.mb.ca/~erwin/RA_Intro.htm
"
Relations are, themselves, values too, and relation attributes can therefore be declared to be of another relation type. Such attributes are called 'Relation-valued attributes' (RVA's for short).
In the RA, two operators are available that allow us to manipulate relations in connection with RVA's : GROUP and UNGROUP
"
Like I said, I'm a bit out of my depth here so take the above as evidence rather than proof that such things existed, but I'm pretty sure I saw this, hand-drawn, in one of Codd's original papers.
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Edit: you are right
"Codd proposed a normal form thathe called first normal form (1NF), and he included a requirement for 1NF in his definitions for 2NF,3NF, and subsequently BCNF. Under 1NF as he defined it, relation-valued attributes were “outlawed”;that is to say, a relvar having such an attribute was not in 1NF."