<?xml version='1.0' encoding='UTF-8'?><?xml-stylesheet href="http://www.blogger.com/styles/atom.css" type="text/css"?><feed xmlns='http://www.w3.org/2005/Atom' xmlns:openSearch='http://a9.com/-/spec/opensearchrss/1.0/' xmlns:georss='http://www.georss.org/georss' xmlns:gd='http://schemas.google.com/g/2005' xmlns:thr='http://purl.org/syndication/thread/1.0'><id>tag:blogger.com,1999:blog-784510712663987348</id><updated>2012-02-16T16:20:13.743-08:00</updated><category term='economics'/><title type='text'>Liberty Scholars</title><subtitle type='html'></subtitle><link rel='http://schemas.google.com/g/2005#feed' type='application/atom+xml' href='http://www.libertyscholars.com/feeds/posts/default'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/784510712663987348/posts/default'/><link rel='alternate' type='text/html' href='http://www.libertyscholars.com/'/><link rel='hub' href='http://pubsubhubbub.appspot.com/'/><author><name>Jared</name><uri>http://www.blogger.com/profile/03238983392405815841</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><generator version='7.00' uri='http://www.blogger.com'>Blogger</generator><openSearch:totalResults>2</openSearch:totalResults><openSearch:startIndex>1</openSearch:startIndex><openSearch:itemsPerPage>25</openSearch:itemsPerPage><entry><id>tag:blogger.com,1999:blog-784510712663987348.post-4153004277803904481</id><published>2011-08-25T13:08:00.000-07:00</published><updated>2011-08-25T13:11:03.737-07:00</updated><title type='text'>Welcome</title><content type='html'>Welcome to Libertyscholars.com. We are currently under construction. This is a site dedicated to improving the education of liberty lovers around the world. Keep checking up for updates though as it should be up and running very soon. Thank you.&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/784510712663987348-4153004277803904481?l=www.libertyscholars.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://www.libertyscholars.com/feeds/4153004277803904481/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.libertyscholars.com/2011/08/welcome.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/784510712663987348/posts/default/4153004277803904481'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/784510712663987348/posts/default/4153004277803904481'/><link rel='alternate' type='text/html' href='http://www.libertyscholars.com/2011/08/welcome.html' title='Welcome'/><author><name>Jared</name><uri>http://www.blogger.com/profile/03238983392405815841</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry><entry><id>tag:blogger.com,1999:blog-784510712663987348.post-186888363034473771</id><published>2011-08-24T12:15:00.000-07:00</published><updated>2011-08-24T14:43:08.573-07:00</updated><category scheme='http://www.blogger.com/atom/ns#' term='economics'/><title type='text'>minimum wage</title><content type='html'>&lt;img style="width: 254px; height: 210px;" 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" alt="" /&gt;&lt;br /&gt;&lt;br /&gt;As shown in the graph above, setting an artificial wage for labor has two effects.&lt;br /&gt;&lt;br /&gt;1. The first effect is that it moves the demand for labor back on the demand curve which results in higher unemployment numbers.&lt;br /&gt;2. The second effect is that the supply for labor goes up which also increases unemployment.&lt;br /&gt;&lt;br /&gt;The two effects just shown are generally seen as negative so why would anyone want a minimum wage?&lt;br /&gt;The logic behind a minimum wage is that it increases the living standard for those who are employed. Imagine that at equilibrium the wage was $5 and the amount of people employed was 10. If we set an artificial minimum wage at say $6 those who are working will be payed more. The drawback is that because the demand for labor went down (businesses can afford fewer workers now) there are now only 7 people working. So for the few who kept their jobs the minimum wage was a positive thing but now there are 3 more unemployed people who are a drain on the economy because businesses can't afford to hire them so the government now has to pay them unemployment.&lt;br /&gt;&lt;br /&gt;The final implication of a minimum wage law is that prices will eventually rise to make up for the added money that businesses need to be paying their workers. This will in effect make it as if there never was a minimum wage increase because the worker that once benefited from the minimum wage law now has to pay more for the goods they want to buy as a result of that same law.&lt;br /&gt;&lt;br /&gt;&lt;div class="blogger-post-footer"&gt;&lt;img width='1' height='1' src='https://blogger.googleusercontent.com/tracker/784510712663987348-186888363034473771?l=www.libertyscholars.com' alt='' /&gt;&lt;/div&gt;</content><link rel='replies' type='application/atom+xml' href='http://www.libertyscholars.com/feeds/186888363034473771/comments/default' title='Post Comments'/><link rel='replies' type='text/html' href='http://www.libertyscholars.com/2011/08/minimum-wage.html#comment-form' title='0 Comments'/><link rel='edit' type='application/atom+xml' href='http://www.blogger.com/feeds/784510712663987348/posts/default/186888363034473771'/><link rel='self' type='application/atom+xml' href='http://www.blogger.com/feeds/784510712663987348/posts/default/186888363034473771'/><link rel='alternate' type='text/html' href='http://www.libertyscholars.com/2011/08/minimum-wage.html' title='minimum wage'/><author><name>Jared</name><uri>http://www.blogger.com/profile/03238983392405815841</uri><email>noreply@blogger.com</email><gd:image rel='http://schemas.google.com/g/2005#thumbnail' width='16' height='16' src='http://img2.blogblog.com/img/b16-rounded.gif'/></author><thr:total>0</thr:total></entry></feed>
