Editing 804: Pumpkin Carving
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Also, the average weight of a pumpkin is 3kg, so if we ignited 3kg of nitroglycerin, it would be enough to destroy 3 small cars. | Also, the average weight of a pumpkin is 3kg, so if we ignited 3kg of nitroglycerin, it would be enough to destroy 3 small cars. | ||
− | In the third frame, [[Megan]] is our typical emotional xkcd comic character. She is the only one out of the four who actually carved a typical jack-o'-lantern; however, she is projecting herself onto it, and has named it Harold. Her dialogue suggests it (or he) is suffering from typical holiday depression, with symptoms such as using a lot of time daydreaming, worrying, and trying to distract herself with holiday traditions, but she already knows that it won't work. | + | In the third frame, [[Megan]] is our typical emotional xkcd comic character. She is the only one out of the four who actually carved a typical jack-o'-lantern; however, she is projecting herself onto it, and has named it Harold. Her dialogue suggests it (or he) is suffering from typical holiday depression, with symptoms such as using a lot of time daydreaming, worrying, and trying to distract herself with holiday traditions, but she already knows that it won't work. This is a possible reference to the classic {{w|Internet meme|meme}} [http://knowyourmeme.com/memes/hide-the-pain-harold Hide The Pain Harold.] |
In the fourth frame, [[Cueball]] is shown in front of two un-carved pumpkins exclaiming that this is the result of carving one pumpkin. He is referencing the {{w|Banach-Tarski paradox}} (which is made clear in the title text), a theorem which states that it is possible to split a three-dimensional ball, in this case a pumpkin, into a finite number of "pieces," and then reassemble these "pieces" into two distinct balls both identical to the original. This paradox has been proven for theoretical shapes, but requires infinitely complicated pieces which are impossible for anything made of physical {{w|atomic theory|atoms}} rather than mathematical {{w|point (geometry)|points}}. | In the fourth frame, [[Cueball]] is shown in front of two un-carved pumpkins exclaiming that this is the result of carving one pumpkin. He is referencing the {{w|Banach-Tarski paradox}} (which is made clear in the title text), a theorem which states that it is possible to split a three-dimensional ball, in this case a pumpkin, into a finite number of "pieces," and then reassemble these "pieces" into two distinct balls both identical to the original. This paradox has been proven for theoretical shapes, but requires infinitely complicated pieces which are impossible for anything made of physical {{w|atomic theory|atoms}} rather than mathematical {{w|point (geometry)|points}}. |