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Title: 'Easter eggs' reportedly renamed 'spring spheres' at Seattle public school
Source:
American Thinker
URL Source: http://www.americanthinker.com/blog ... r_eggs_reportedly_renamed.html
Published: Apr 11, 2011
Author: Thomas Lifson
Post Date: 2011-04-11 16:09:38 by CZ82
Keywords: None
Views: 7014
Comments: 8
'Easter eggs' reportedly renamed 'spring spheres' at Seattle public school Thomas Lifson The educrats strike again, and make themselves look ridiculous again, according to a 16 year old student identified only as Jessica, who volunteered to do a project at a local elementary school, supplying plastic eggs filled with jellybeans. From MyNorthwest.com: "I went to the teacher to get her approval and she wanted to ask the administration to see if it was okay," Jessica explained. "She said that I could do it as long as I called this treat 'spring spheres.' I couldn't call them Easter eggs." Rather than question the decision, Jessica opted to "roll with it." But the third graders had other ideas. "When I took them out of the bag, the teacher said, 'Oh look, spring spheres' and all the kids were like 'Wow, Easter eggs.' So they knew," Jessica said. If this story is true, as recounted by Jessica, it takes political correctness to a new height of absurdity
Poster Comment: Typical self appointed "Academia" BS.......
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#1. To: CZ82 (#0)
Good ol union teachers. Can't even get geometry right. It should be "Spring Ovals", morons!!
#2. To: Longdriver (#1)
Adminstrators usually have a separate Union...
http://en.wikipedia.org/wiki/Oval
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Replies to Comment # 1.
#8. To: Longdriver (#1)
The shape of an egg is approximately that of half each a prolate (long) and roughly spherical (potentially even slightly oblate/short) ellipsoid joined at the equator, sharing a principal axis of rotational symmetry, as illustrated above. Although the term egg-shaped usually implies a lack of reflection symmetry across the equatorial plane, it may also refer to true prolate ellipsoids. It can also be used to describe the 2-dimensional figure that, revolved around its major axis, produces the 3-dimensional surface. Refer to the following equation for an approximation of a 3D egg where a is any positive constant:
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