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PaperclipPerfector  5d ago (text post)   24174 thread views

Culture War Roundup for the week of March 24, 2025

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Right, the Free Palestine and BLM Venn diagram will have an almost complete overlap.

Frankly, I would be fine with deporting aliens that protest for far right causes as well. I think guests should simply not be shit-stirrers, regardless of my agreement or lack thereof with their positions.

Rather the opposite. The ADL position is open borders, wokeness and diversity in the west, Israeli nationalism for Israel. The same billionaires who happily funded woke univerities and were pushing DEI in their companies want Likud running their own country.

The ADL is backing Netanyahu now? Israel does have a left, you know.

ADL is changing course now, no?

Venn diagrams don't use areas

They do:

A Venn diagram, also called a set diagram or logic diagram, shows all possible logical relations between a finite collection of different sets. These diagrams depict elements as points in the plane, and sets as regions inside closed curves. A Venn diagram consists of multiple overlapping closed curves, usually circles, each representing a set. The points inside a curve labelled S represent elements of the set S, while points outside the boundary represent elements not in the set S. This lends itself to intuitive visualizations; for example, the set of all elements that are members of both sets S and T, denoted S ∩ T and read "the intersection of S and T", is represented visually by the area of overlap of the regions S and T.[1]

In Venn diagrams, the curves are overlapped in every possible way, showing all possible relations between the sets. They are thus a special case of Euler diagrams, which do not necessarily show all relations. Venn diagrams were conceived around 1880 by John Venn. They are used to teach elementary set theory, as well as illustrate simple set relationships in probability, logic, statistics, linguistics, and computer science.

A Venn diagram in which the area of each shape is proportional to the number of elements it contains is called an area-proportional (or scaled) Venn diagram.

If you're going to be pedantic, at least be right! The complaint that I should have said "an area-proportional Venn diagram would have an almost complete overlap" is just about maximally pointless.

A Venn diagram in which the area of each shape is proportional to the number of elements it contains is called an area-proportional (or scaled) Venn diagram.

I don't think it is pedantic to point out that just because a niche generalization shares the name with a common concept, the common concept itself is fully general. Note the area-proportional (or scaled) part, if Venn diagrams wouldn't encode just boolean relarions, this addition would be superfluous.

Please explain.

Venn diagram will have an almost complete overlap

The colloquial use of Venn diagrams overlapping more or less are nonsensical. Venn Diagrams encode set conjunction and disjunction/intersection, not how much of a set is the same as another.

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