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Blogrolling for Today

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Profile picture for user clock
By clock on September 26, 2007.


Advances in the History of Psychology


SES: Science, Education & Society


Urban Science Adventures!


Feminist undergrad


CarrieBlogKelly

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Thanks for blog rolling my site!

By The Urban Scientist (not verified) on 01 Oct 2007 #permalink
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More by this author

New URL for this blog
July 5, 2011
Earlier this morning, I have moved my blog over to the Scientific American site - http://blogs.scientificamerican.com/a-blog-around-the-clock/. Follow me there (as well as the rest of the people on the new Scientific American blog network
New URL/feed for A Blog Around The Clock
July 26, 2010
This blog can now be found at http://blog.coturnix.org and the feed is http://blog.coturnix.org/feed/. Please adjust your bookmarks/subscriptions if you are interested in following me off-network.
A Farewell to Scienceblogs: the Changing Science Blogging Ecosystem
July 19, 2010
It is with great regret that I am writing this. Scienceblogs.com has been a big part of my life for four years now and it is hard to say good bye. Everything that follows is my own personal thinking and may not apply to other people, including other bloggers on this platform. The new contact…
Open Laboratory 2010 - submissions so far
July 19, 2010
The list is growing fast - check the submissions to date and get inspired to submit something of your own - an essay, a poem, a cartoon or original art. The Submission form is here so you can get started. Under the fold are entries so far, as well as buttons and the bookmarklet. The instructions…
Clock Quotes
July 18, 2010
At bottom every man know well enough that he is a unique being, only once on this earth; and by no extraordinary chance will such a marvelously picturesque piece of diversity in unity as he is, ever be put together a second time. - Friedrich Wilhelm Nietzsche

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Sunday Function
This is the graph of the line y = x: If you put your finger down on any point on that line, and then put another finger on another point on that line, you find that the total change in the y-coordinate divided by the total change in the x-coordinate between those two positions is 1. Move two units to the right, and the line rises by two units, etc. This is the same no matter which two points…

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