Created in
2021, the Vaccarella Theorem of Quadrilaterals places an emphasis on the vagueness which can be applied to everyday examples. A rectangle, in terms of quadrilaterals, is a specific parallelogram in which each pair of adjacent sides is perpendicular. On the contrary, squares are regular quadrilaterals that have
four equal sides, along with
four right angles. Using this information, one can identify that squares have more specific conditions than rectangles. Moreover, all squares are rectangles, but not all rectangles are squares. This means that squares can be viewed as the less vague topic in any situation, due to them being less likely to occur in the
world of quadrilaterals. On the other
hand, Rectangles can be
seen as the more vague topic, due to them requiring less conditions to exist. One could use this when analyzing any given situation. For example, if one was to look at the issue of
poverty within the United States, the Vaccarella Theorem of Quadrilaterals could be applied by saying that the general issue of
poverty is the rectangle, whereas the issue of homelessness could be
seen as the
square. The Vaccarella Theorem of Quadrilaterals goes further than just rectangles and squares, and if needed, one can apply even more quadrilaterals to further differentiate parts of a situation, by simply increasing the complexity of quadrilaterals and adding them to the comparison.
"That was a crazy
game, too bad the defense played so bad. I was just thinking about the Vaccarella Theorem of Quadrilaterals. The whole team was pretty bad
today actually, it's like the team as a whole was the rectangle, but that one turnover in the fourth quarter was definitely the
square."
