Editing 688: Self-Description

Jump to: navigation, search

Warning: You are not logged in. Your IP address will be publicly visible if you make any edits. If you log in or create an account, your edits will be attributed to your username, along with other benefits.

The edit can be undone. Please check the comparison below to verify that this is what you want to do, and then save the changes below to finish undoing the edit.
Latest revision Your text
Line 4: Line 4:
 
| title    = Self-Description
 
| title    = Self-Description
 
| image    = self_description.png
 
| image    = self_description.png
| titletext = The contents of any one panel are dependent on the contents of every panel including itself. The graph of panel dependencies is complete and bidirectional, and each node has a loop. The mouseover text has two hundred and forty-two characters.
+
| mouseovertext = The contents of any one panel are dependent on the contents of every panel including itself. The graph of panel dependencies is complete and bidirectional, and each node has a loop. The mouseover text has two hundred and forty-two characters.
 
}}
 
}}
  
Line 16: Line 16:
 
The third panel features a {{w|scatter plot}} labeled "Location of black ink in this image." It is the first {{w|Quadrant (plane geometry)|quadrant}} of a {{w|Cartesian coordinate system|cartesian plane}} with the zeroes marked. The graph is the whole comic scaled proportionally to fit the axes, so the last panel also has to contain an image of itself having an image of itself ad infinitum thus displaying the {{w|Droste effect}}, a type of visual {{w|recursion}}.
 
The third panel features a {{w|scatter plot}} labeled "Location of black ink in this image." It is the first {{w|Quadrant (plane geometry)|quadrant}} of a {{w|Cartesian coordinate system|cartesian plane}} with the zeroes marked. The graph is the whole comic scaled proportionally to fit the axes, so the last panel also has to contain an image of itself having an image of itself ad infinitum thus displaying the {{w|Droste effect}}, a type of visual {{w|recursion}}.
  
The title text refers to the comic's own self-reference, but it is also self-referencing because of the character count in it. It would be difficult to write this sentence, as just one more character would not be solved by writing 243, as "three" has two more characters than "two", and "four" has only one more character...
+
The mouseover text refers to the comic's own self-reference, but it is also self-referencing because of the character count in it. It would be difficult to write this sentence, as just one more character would not be solved by writing 243, as "three" has two more characters than "two", and "four" has only one more character...
  
"The graph of panel dependencies is complete and bidirectional, and every node has a loop." This means that if we draw a dot corresponding to each panel, and then we draw arrows connecting the dots to indicate dependencies, the resulting {{w|Graph (discrete mathematics)|graph}} is {{w|complete graph|complete}} (meaning that all the points are connected to one another) and bidirectional (meaning that if point A has an arrow to point B, then point B also has an arrow to point A). "Every node has a loop" means that each point also has an arrow connecting to itself.
+
"The graph of panel dependencies is complete and bidirectional, and every node has a loop." This means that if we draw a dot corresponding to each panel, and then we draw arrows connecting the dots to indicate dependencies, the resulting {{w|graph}} is {{w|complete graph|complete}} (meaning that all the points are connected to one another) and bidirectional (meaning that if point A has an arrow to point B, then point B also has an arrow to point A). "Every node has a loop" means that each point also has an arrow connecting to itself.
  
 
This is an observation of the interdependent relationship between description and creation that pertains to all things perceived by humans, including the concept of "Self".
 
This is an observation of the interdependent relationship between description and creation that pertains to all things perceived by humans, including the concept of "Self".
Line 39: Line 39:
  
 
==Trivia==
 
==Trivia==
 +
* This is one of the six [[Footer comics|footer comics]] featured in the bottom segment of [https://xkcd.com xkcd.com].
 
* This comic has seen interest from several computer programmers who have [https://mathematica.stackexchange.com/questions/121160/reproducing-the-xkcd-self-description-comic  taken up on the challenge] to recreate this comic. Jon McLoone of the Wolfram blog [https://blog.wolfram.com/2010/09/07/self-description/ seems to have done it] quite well.
 
* This comic has seen interest from several computer programmers who have [https://mathematica.stackexchange.com/questions/121160/reproducing-the-xkcd-self-description-comic  taken up on the challenge] to recreate this comic. Jon McLoone of the Wolfram blog [https://blog.wolfram.com/2010/09/07/self-description/ seems to have done it] quite well.
* The {{w|Mathematical Association of America}} [https://www.maa.org/press/periodicals/math-horizons/the-mathematics-behind-xkcd-a-conversation-with-randall-munroe-0 interviewed] [[Randall Munroe|Randall]] about this topic.
+
* The {{w|Mathematical Association of America}} [https://www.maa.org/press/periodicals/math-horizons/the-mathematics-behind-xkcd-a-conversation-with-randall-munroe-0 interviewed] [[Randall Munroe]] about this topic.
* This is one of the six [[Footer comics|footer comics]] featured in the bottom segment of [https://xkcd.com xkcd.com].
+
* This is one of the comics available as signed prints at the xkcd store.
* This comic used to be [https://web.archive.org/web/20211215183603/https://store.xkcd.com/products/self-reference available as a T-shirt] and [https://web.archive.org/web/20220125023401/https://store.xkcd.com/products/signed-prints as a signed print] in the xkcd store before it was [[Store|shut down]].
+
* A T-shirt based on this comic is available in the [https://store.xkcd.com/products/self-reference xkcd store].
  
 
{{comic discussion}}
 
{{comic discussion}}

Please note that all contributions to explain xkcd may be edited, altered, or removed by other contributors. If you do not want your writing to be edited mercilessly, then do not submit it here.
You are also promising us that you wrote this yourself, or copied it from a public domain or similar free resource (see explain xkcd:Copyrights for details). Do not submit copyrighted work without permission!

To protect the wiki against automated edit spam, we kindly ask you to solve the following CAPTCHA:

Cancel | Editing help (opens in new window)