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{{for|the Comic |Beeramid (Comic)}}


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[[File:Beeramid.JPG|thumb|right|150px|An example of a beeramid]]
 
A '''beer can pyramid''', often called a '''beeramid''' (a [[portmanteau]] of "beer" and "pyramid") is a [[pyramid]] made from discarded [[beer]] [[Beverage can|cans]].
  <li>[http://bbs.lmzol.com/forum.php?mod=viewthread&tid=4751762 http://bbs.lmzol.com/forum.php?mod=viewthread&tid=4751762]</li>
 
Found in places frequented by [[drinking|drinkers]], a large beer can pyramid was often a monument to the local party scene. Inspired by films such as ''[[National Lampoon's Animal House]]'' during the heyday of [[party|party culture]], beer can pyramids were most frequently seen during the late 1970s, the 1980s, and the early 1990s, and could often be found in [[Fraternities and sororities|fraternity]] houses, [[dorm]]s, and other collegiate locations throughout the US, and other places where canned beer was consumed in volume. Beer can pyramids are rarely erected in commercial establishments, however, due to the potential impedance to service and possible liability of the owners.{{Citation needed|date=December 2008}}
 
Beer can pyramids are built as empty beer cans became available, slowly growing as the night (or week or month) wears on. In most cases, though, it is a temporary structure, eventually giving way to the inevitable clean-up or accidental destruction. The impermanence of the structure lends itself to easily removing it from wherever it has grown; combined with the great ease of creating a structure of relatively impressive size, beer can pyramids remain popular today, especially when one considers it is often easier to contribute an empty beer can to the beeramid, than it is to deposit the can in the appropriate recycling receptacle.  
 
A beer can pyramid was shown on the outside of [[Duff Gardens]] in ''[[The Simpsons]]'' episode 9F11 "[[Selma's Choice]]", in 1993. The pyramid is a pointed parody of [[Cinderella's Castle]] at [[Walt Disney World]].<ref name=Weinstein>{{cite book|editor=Cristina Degli-Esposti|author=David Weinstein|chapter=Of Mice and Bart: ''The Simpsons'' and the Postmodern|title=Postmodernism in the Cinema|year=1998|publisher=Berghahn Books|isbn=1-57181-106-0|pages=68&ndash;69}}</ref> While Bart is awed to be standing in the presence of the real thing, Lisa points out that "twenty-two immigrant laborers died in its construction.".<ref name=Weinstein />
 
On 23 September 2000, the Malaysian Can team, consisting of 12 college students from the INTI College Subang Jaya, Malaysia built a free standing can pyramid created from 9,455 empty aluminium drink cans in 24 minutes at the Mid Valley Megamall in Kuala Lumpur, Malaysia. It had a square base of 30&nbsp;&times;&nbsp;30 cans, measuring 1.98&nbsp;m &nbsp;&times;&nbsp;1.98&nbsp;m (6&nbsp;ft&nbsp;6&nbsp;in&nbsp;&times;&nbsp;6&nbsp;ft&nbsp;6&nbsp;in). This feat made a successful entry into the Guinness World Record and to-date this record has yet to be broken.<ref>{{cite web |url=http://www.intisj.edu.my/intisj/InfoAbout/GuinessWorldRecord.asp |title=Official World Record for Largest Beer Can Pyramid |accessdate=2008-04-01 |author=Inti College Subang Jaya, Malaysia}}</ref>
 
Another attempt to break the world record Beer Can Pyramid was made with beer cans over 5 meters tall and contained 10,660 cans.<ref>{{cite web |url=http://sobriquet.net/2005/10/07/beeramid/ |title=Worlds Largest Beer Can Pyramid |accessdate=2007-06-12 |author=Richard Rosalion}}</ref> It was built by the Melbourne University Student Union in 2005, and was featured on ''[[Blokesworld]]'' and in [[mX (newspaper)|mX]].<ref>{{Cite news |last=Barry |first=Evonne |author-link=Evonne Barry |title=Beer skittles old record |newspaper=[[mX (newspaper)|mX]] |pages=7 |date=2005-10-07 |postscript=<!--None-->}}</ref>
 
==Mathematics==
For beer can pyramid of height ''N'' layers,
if the base is a square, the number of cans is expressed by the sum: <math> \!\ \sum_{n=1}^N n^2</math>  The solution is the [[square pyramidal number]].
    
    
  <li>[http://www.phanelle.fr/stephlm/spiplm/spip.php?article38 http://www.phanelle.fr/stephlm/spiplm/spip.php?article38]</li>
If the base is a triangle, the number of cans is expressed by the sum:<ref>{{cite web |url=http://dmcinfo.com/Blog/articleType/ArticleView/articleId/1902/Geek-Challenge-Results-New-Years-Beeramid-by-the-Numbers.aspx |title= Geek Challenge Results: New Year's Beeramid by the Numbers
 
|last1= Brey|first1= Ken|date=2 February 2012 |work=dmcinfo.com |publisher= DMC, Inc. |accessdate=6 February 2012}}</ref> <math> \!\ \sum_{n=1}^N \sum_{i=1}^{n} i </mathThe solution is the [[tetrahedral number]].
  <li>[http://emr4u.net/index.php?option=com_blog&view=blog http://emr4u.net/index.php?option=com_blog&view=blog]</li>
 
  <li>[http://www.imodium.es/node/548669 http://www.imodium.es/node/548669]</li>
 
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==References==
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[[Category:Pyramids]]
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Revision as of 13:31, 11 June 2013

28 year-old Painting Investments Worker Truman from Regina, usually spends time with pastimes for instance interior design, property developers in new launch ec Singapore and writing. Last month just traveled to City of the Renaissance.

File:Beeramid.JPG
An example of a beeramid

A beer can pyramid, often called a beeramid (a portmanteau of "beer" and "pyramid") is a pyramid made from discarded beer cans.

Found in places frequented by drinkers, a large beer can pyramid was often a monument to the local party scene. Inspired by films such as National Lampoon's Animal House during the heyday of party culture, beer can pyramids were most frequently seen during the late 1970s, the 1980s, and the early 1990s, and could often be found in fraternity houses, dorms, and other collegiate locations throughout the US, and other places where canned beer was consumed in volume. Beer can pyramids are rarely erected in commercial establishments, however, due to the potential impedance to service and possible liability of the owners.Potter or Ceramic Artist Truman Bedell from Rexton, has interests which include ceramics, best property developers in singapore developers in singapore and scrabble. Was especially enthused after visiting Alejandro de Humboldt National Park.

Beer can pyramids are built as empty beer cans became available, slowly growing as the night (or week or month) wears on. In most cases, though, it is a temporary structure, eventually giving way to the inevitable clean-up or accidental destruction. The impermanence of the structure lends itself to easily removing it from wherever it has grown; combined with the great ease of creating a structure of relatively impressive size, beer can pyramids remain popular today, especially when one considers it is often easier to contribute an empty beer can to the beeramid, than it is to deposit the can in the appropriate recycling receptacle.

A beer can pyramid was shown on the outside of Duff Gardens in The Simpsons episode 9F11 "Selma's Choice", in 1993. The pyramid is a pointed parody of Cinderella's Castle at Walt Disney World.[1] While Bart is awed to be standing in the presence of the real thing, Lisa points out that "twenty-two immigrant laborers died in its construction.".[1]

On 23 September 2000, the Malaysian Can team, consisting of 12 college students from the INTI College Subang Jaya, Malaysia built a free standing can pyramid created from 9,455 empty aluminium drink cans in 24 minutes at the Mid Valley Megamall in Kuala Lumpur, Malaysia. It had a square base of 30 × 30 cans, measuring 1.98 m  × 1.98 m (6 ft 6 in × 6 ft 6 in). This feat made a successful entry into the Guinness World Record and to-date this record has yet to be broken.[2]

Another attempt to break the world record Beer Can Pyramid was made with beer cans over 5 meters tall and contained 10,660 cans.[3] It was built by the Melbourne University Student Union in 2005, and was featured on Blokesworld and in mX.[4]

Mathematics

For beer can pyramid of height N layers, if the base is a square, the number of cans is expressed by the sum: n=1Nn2 The solution is the square pyramidal number.

If the base is a triangle, the number of cans is expressed by the sum:[5] n=1Ni=1ni The solution is the tetrahedral number.

References

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