From: "Apache" <apache@digitalkingdom.org>
To: curtis289@att.net
Reply-To: webmaster@lojban.org
Subject: [jvsw] Definition Edited At Word vendaia -- By krtisfranks
Date: Tue, 23 Apr 2019 10:35:54 -0700
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In jbovlaste, the user krtisfranks has edited a
definition of "vendaia" in the language "English".

Differences:

5,5c5,5
< 		The Venn diagram of two sets A and B has exactly four regions/parts which would qualify for valid submissions to $x_1$ (when $x_2$ = Set(A,B)), namely: A-B, B-A, A-intersect-B, and the complement of A-union-B; under the previous assumptions, these would respectively have $x_3 =$ A, B, Set(A,B), and the empty set (again, RESPECTIVELY).
---
> 		The Venn diagram of exactly two sets $A$ and $B$ has exactly four regions/parts which would qualify for valid submissions to $x_1$ (when $x_2$ = Set($A,B$)), namely: $A-B$, $B-A$, $A$-intersect-$B$, and the complement of $A$-union-$B$; for the first two options, see "{kei'i}"; under the previous assumptions, these would respectively have $x_3 = A$, $B$, Set($A,B$), and the empty set (again, RESPECTIVELY).


Old Data:

	Definition:
		$x_1$ (set) is the unique region/part in the Venn diagram of  sets $x_2$ (set of sets; exhaustive) such that each of its (i.e.: $x_1$'s) members is a member of exactly each of the explicitly-mentioned elements of $x_3$ (set of sets; subset of $x_2$; exhaustive) and of no other elements of $x_2$. 

	Notes:
		The Venn diagram of two sets A and B has exactly four regions/parts which would qualify for valid submissions to $x_1$ (when $x_2$ = Set(A,B)), namely: A-B, B-A, A-intersect-B, and the complement of A-union-B; under the previous assumptions, these would respectively have $x_3 =$ A, B, Set(A,B), and the empty set (again, RESPECTIVELY).

	Jargon:
		

	Gloss Keywords:
		Word: Venn diagram, In Sense: 
		Word: Venn diagram part, In Sense: 
		Word: Venn diagram region, In Sense: 

	Place Keywords:


New Data:

	Definition:
		$x_1$ (set) is the unique region/part in the Venn diagram of  sets $x_2$ (set of sets; exhaustive) such that each of its (i.e.: $x_1$'s) members is a member of exactly each of the explicitly-mentioned elements of $x_3$ (set of sets; subset of $x_2$; exhaustive) and of no other elements of $x_2$. 

	Notes:
		The Venn diagram of exactly two sets $A$ and $B$ has exactly four regions/parts which would qualify for valid submissions to $x_1$ (when $x_2$ = Set($A,B$)), namely: $A-B$, $B-A$, $A$-intersect-$B$, and the complement of $A$-union-$B$; for the first two options, see "{kei'i}"; under the previous assumptions, these would respectively have $x_3 = A$, $B$, Set($A,B$), and the empty set (again, RESPECTIVELY).

	Jargon:
		

	Gloss Keywords:
		Word: Venn diagram, In Sense: 
		Word: Venn diagram part, In Sense: 
		Word: Venn diagram region, In Sense: 

	Place Keywords:


You can go to <http://jbovlaste.lojban.org/dict/vendaia> to see it.