Actions

Editing Folklore

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.

This page supports semantic in-text annotations (e.g. "[[Is specified as::World Heritage Site]]") to build structured and queryable content provided by Semantic MediaWiki. For a comprehensive description on how to use annotations or the #ask parser function, please have a look at the getting started, in-text annotation, or inline queries help pages.

Latest revision Your text
Line 1: Line 1:
 
== Artwork Allusions ==
 
== Artwork Allusions ==
 
=== Incredible String Band ===
 
=== Incredible String Band ===
āˆ’
Allusions in the artwork. Particularly referring to the [http://www.discogs.com/artist/Incredible+String+Band,+The Incredible String Band], for whom [[Boards of Canada|BoC]] have a great deal of respect, and whom they apparently see from time to time. The lyrics section reveals that they have sampled the ISB occasionally; there's the old track "ithcus sound", a possible reference to the ISB track "ithkos". There's a general similarity in mood between Geogaddi and such ISB songs as "Waltz of the new moon" (HBD). It has also been observed that the title "Geogaddi" might in part refer to the ISB song "koeeaddi there" (HBD again).
+
Allusions in the artwork. Particularly referring to the, for whom [[Boards of Canada|BoC]] have a great deal of respect, and whom they apparently see from time to time. The lyrics section reveals that they have sampled the ISB occasionally; there's the old track "ithcus sound", a possible reference to the ISB track "ithkos". There's a general similarity in mood between Geogaddi and such ISB songs as "Waltz of the new moon" (HBD). It has also been observed that the title "Geogaddi" might in part refer to the ISB song "koeeaddi there" (HBD again).
 +
[http://thejakartastory.blogspot.com/2013/05/cipto-junaedy.html cipto junaedy]
  
 
One interviewer comments that the front covers of the ISB's "The Hangman's Beautiful Daughter" and [[Boards of Canada|BoC]]'s "Music Has The Right To Children" would make "a nice pair":
 
One interviewer comments that the front covers of the ISB's "The Hangman's Beautiful Daughter" and [[Boards of Canada|BoC]]'s "Music Has The Right To Children" would make "a nice pair":
Line 37: Line 38:
 
=== My Bloody Valentine ===
 
=== My Bloody Valentine ===
 
The following information has been given by [7seals].
 
The following information has been given by [7seals].
āˆ’
The front covers of both albums. Note the very similar font used (Bauhaus). Faces obscured. (in [[Music_Has_the_Right_to_Children|Music Has the Right to Children]], it seems artificial whereas in [http://www.discogs.com/release/217169 isn't anything] it seems to be intentionally caused by overexposure).
+
The front covers of both albums. Note the very similar font used (Bauhaus). Faces obscured. (in [[Music_Has_the_Right_to_Children|Music Has the Right to Children]], it seems artificial whereas in it seems to be intentionally caused by overexposure).
 
<div align="center">
 
<div align="center">
 
<gallery caption="The front covers.">
 
<gallery caption="The front covers.">
Line 67: Line 68:
  
 
=== The Campfire Headphase ===
 
=== The Campfire Headphase ===
āˆ’
[Khov] made a post on the watmm forum about one of the small artwork pictures on [[The Campfire Headphase]] cover which obviously has been taken from [[https://web.archive.org/web/20051125115339if_/http://www.iit.edu:80/alumni/updates/yearbook/1970s/images/campus%20and%20student%20in%20computer%20center%201979.jpg this 1979 yearbook picture]].
+
[Khov] made a post on the watmm forum about one of the small artwork pictures on [[The Campfire Headphase]] cover which obviously has been taken from [[http://www.iit.edu/alumni/updates/yearbook/1970s/images/campus%20and%20student%20in%20computer%20center%201979.jpg this 1979 yearbook picture]].
 
<div align="center">
 
<div align="center">
 
<gallery>
 
<gallery>
Line 132: Line 133:
 
</div>
 
</div>
  
āˆ’
The formula 3n(n-1)+1. This gives the sequence 1, 7, 19, 37, 61, 91, .... These are the centered hexagonal numbers. The nth centered hexagonal number is 1 more than 6 times the (n-1)th triangular number. You can make a series of hexagons of different sizes using coins (or indeed small hexagons). The first degenerate case is a single coin = 1. You can place six more coins around this one to make a hexagon with 7 coins. You can place twelve more coins around the outside of this hexagon to make a larger hexagon with 19 coins. And so on, adding another eighteen to get 37, then another twenty-four to get 61. My own illustration of this is below.
+
The formula 3n(n-1)+1. This gives the sequence 1, 7, 19, 37, 61, 91, .... These are the centered hexagonal numbers. You can make a series of hexagons of different sizes using coins (or indeed small hexagons). The first degenerate case is a single coin = 1. You can place six more coins around this one to make a hexagon with 7 coins. You can place twelve more coins around the outside of this hexagon to make a larger hexagon with 19 coins. And so on, adding another eighteen to get 37, then another twenty-four to get 61. My own illustration of this is below.
 
<div align="center">
 
<div align="center">
 
[[Image:Boc_hexnum.gif]]
 
[[Image:Boc_hexnum.gif]]
 
</div>
 
</div>
āˆ’
Whereas centered hexagonal numbers make filled-in hexagons, the "cornered" hexagonal numbers {1, 6, 15, 28, 45, ...} make the outlines of hexagons. They are given by the formula n(2n-1), or every other triangular number (starting with 1 which is by convention the zeroth).
 
āˆ’
The centered and cornered hexagonal numbers are related by the following formula. Let x be the nth centered hexagonal number and y be the nth cornered. Then x = y + nĀ²
 
 
----
 
----
 
<div align="center">
 
<div align="center">
Line 166: Line 165:
 
</div>
 
</div>
  
āˆ’
A pyramid or triangle of 703 dots made up of 296 dots on top, and a further 407 dots below. The Hebrew words in the picture are the last two words of Genesis 1:1, namely, the word for "and", and the word for "the earth" (Hebrew is written from right to left). The gematria for the words for "and" and "the earth" are 407 and 296, respectively (400+1+6, and 90+200+1+5; for further details on gematria, you can do your own research). The total for these two words is 407 + 296 = 703. As it happens, 703 is a triangular number, meaning simply that 703 dots form a triangle, as shown in the image. Triangular numbers can be expressed in the form 1+2+3+...+n-1. 703 is the 38th triangular number, 1+2+...+37 = 703. The number 38 is the sum of the rows of the magic hexagon; this sum is known as a magic constant.
+
A pyramid or triangle of 703 dots made up of 296 dots on top, and a further 407 dots below. The Hebrew words in the picture are the last two words of Genesis 1:1, namely, the word for "and", and the word for "the earth" (Hebrew is written from right to left). The gematria for the words for "and" and "the earth" are 407 and 296, respectively (400+1+6, and 90+200+1+5; for further details on gemetria, you can do your own research). The total for these two words is 407 + 296 = 703. As it happens, 703 is a triangular number, meaning simply that 703 dots form a triangle, as shown in the image. Triangular numbers can be expressed in the form 1+2+3+...+n. 703 is the 37th triangular number, 1+2+...+37 = 703.
  
āˆ’
Triangular numbers have the general formula n(n-1)/2. E.g. the 37th triangular number is 37Ɨ36Ć·2 = 666. Combinatorially, the triangular numbers are the "choose-two" numbers because they count the number of ways to pick 2 objects from a set of N objects (not counting the order by which you pick them).
+
Triangular numbers have the general formula nƗ(n+1)/2. E.g. the 37th triangular number is 37Ɨ38Ć·2 = 703. 37 crops up a lot here: not only is 703 is the 37th triangular number, but 407, 296, and 703 are all divisible by 37.
āˆ’
 
 
āˆ’
37 crops up a lot here. Note that 407, 296, and 703 are all divisible by 37. Also note that if, against convention, you were to count 1 as being the first triangular (instead of the zeroth), then 703 would be the 37th triangular number.
 
 
----
 
----
 
<div align="center">
 
<div align="center">
Line 201: Line 198:
 
</div>
 
</div>
  
āˆ’
== References ==
+
== Mixes ==
āˆ’
<references />
+
[[Fan_Community#Mixes]]
 +
 
 +
== Remixes of Boards of Canada ==
 +
[[Fan_Community#Remixes]]

Please note that all contributions to bocpages - the unofficial Boards of Canada fan wiki 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 bocpages:Copyrights for details). Do not submit copyrighted work without permission!

To edit this page, please answer the question that appears below (more info):

Cancel | Editing help (opens in new window)