tag:blogger.com,1999:blog-24337341717082305992024-03-06T15:02:24.336-05:00Foundations of EconomicsShawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.comBlogger841125tag:blogger.com,1999:blog-2433734171708230599.post-14572299172135780932023-08-07T11:20:00.000-04:002023-08-07T11:20:00.848-04:00The Division of Labor and Social Order<p> I once again lectured at <a href="https://mises.org/events/mises-university-2023" target="_blank">Mises University</a> two weeks ago. My first lecture, "<a href="https://youtu.be/7bP4Mw3uk1A" target="_blank">The Division of Labor and Social Order</a>," is one I have done several times and contributes to my latest book <i><a href="https://www.e-elgar.com/shop/usd/the-economics-of-prosperity-9781788117784.html" target="_blank">The Economics of Prosperity</a></i>. The main thesis of my lecture is that the market division of labor, far from being a source of social conflict, significantly contributes to the formation of society by contributing to economic prosperity via increases in productivity and by encouraging each participant to serve as well as be served by others. You can watch the lecture here:</p><p> <iframe allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture; web-share" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/7bP4Mw3uk1A" title="YouTube video player" width="560"></iframe></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-58892184551871884802023-06-30T10:24:00.001-04:002023-06-30T10:24:11.643-04:00Producers, Not Consumers, Are the Engine of Economic Growth<p style="text-align: left;"><br /></p><div style="text-align: left;"><div class="separator" style="clear: both; text-align: center;"><p><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhRsdzLl4xrMGQSmJG_WxPWhnsPO4is21yUneW_C2jXqRxZqOen3rDfD9MVv7x7RYMxB6yeUjQCrltG8SslL4LOqNP7SRlF_wsTWa6l2NnZh6SswPKfrCOcsJJzPWXS15JEm4gE8pFMmngmLwgUQ6_aa6vT6w3j82sBS_KK1AMefw_4Ti6lVcPC-MJPHo30/s299/EconomicsOfProsperiy.jpg" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" data-original-height="299" data-original-width="200" height="299" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhRsdzLl4xrMGQSmJG_WxPWhnsPO4is21yUneW_C2jXqRxZqOen3rDfD9MVv7x7RYMxB6yeUjQCrltG8SslL4LOqNP7SRlF_wsTWa6l2NnZh6SswPKfrCOcsJJzPWXS15JEm4gE8pFMmngmLwgUQ6_aa6vT6w3j82sBS_KK1AMefw_4Ti6lVcPC-MJPHo30/s1600/EconomicsOfProsperiy.jpg" width="200" /></a></p></div><p>"Producers, not consumers, are the engine of economic growth. Obviously, a
producer must produce goods and services in line with what other
producers require." <a href="https://mises.org/wire/producers-not-consumers-are-engine-economic-growth" target="_blank">So says Frank Shostak</a>, and he is right! My new book, <a href="https://www.e-elgar.com/shop/usd/the-economics-of-prosperity-9781788117784.html" target="_blank"><i>The Economics of Prosperity</i></a> is an effort to explain the implications of this.</p></div><div style="text-align: left;"><p> As I put it: </p></div><div style="margin-left: 40px; text-align: left;"><p> </p></div><div style="margin-left: 40px; text-align: left;"><p><span lang="EN-GB" style="color: #3d85c6; font-family: "Century Schoolbook", serif; font-size: 12pt;">At the risk of sounding simplistic, an economic fact
established since the beginning of economic thought is that wealth results from
production. . . </span><span lang="EN-GB" style="color: #3d85c6; font-family: "Century Schoolbook", serif; font-size: 12pt;">If wealth is a result of production, economic
progress requires increases in productivity. Economic theory identifies four sources
of economic progress: the division of labor, capital accumulation, technical improvement,
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<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Number 5"/>
<w:LsdException Locked="false" Priority="10" QFormat="true" Name="Title"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Closing"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Signature"/>
<w:LsdException Locked="false" Priority="1" SemiHidden="true"
UnhideWhenUsed="true" Name="Default Paragraph Font"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="List Continue 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Message Header"/>
<w:LsdException Locked="false" Priority="11" QFormat="true" Name="Subtitle"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Salutation"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Date"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text First Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Note Heading"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Body Text Indent 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Block Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Hyperlink"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="FollowedHyperlink"/>
<w:LsdException Locked="false" Priority="22" QFormat="true" Name="Strong"/>
<w:LsdException Locked="false" Priority="20" QFormat="true" Name="Emphasis"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Document Map"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Plain Text"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="E-mail Signature"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Top of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Bottom of Form"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal (Web)"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Acronym"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Address"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Cite"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Code"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Definition"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Keyboard"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Preformatted"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Sample"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Typewriter"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="HTML Variable"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Normal Table"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="annotation subject"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="No List"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Outline List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Simple 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Classic 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Colorful 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Columns 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Grid 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 4"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 5"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 6"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 7"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table List 8"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table 3D effects 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Contemporary"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Elegant"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Professional"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Subtle 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 1"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 2"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Web 3"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Balloon Text"/>
<w:LsdException Locked="false" Priority="39" Name="Table Grid"/>
<w:LsdException Locked="false" SemiHidden="true" UnhideWhenUsed="true"
Name="Table Theme"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Placeholder Text"/>
<w:LsdException Locked="false" Priority="1" QFormat="true" Name="No Spacing"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading"/>
<w:LsdException Locked="false" Priority="61" Name="Light List"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 1"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 1"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 1"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 1"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 1"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 1"/>
<w:LsdException Locked="false" SemiHidden="true" Name="Revision"/>
<w:LsdException Locked="false" Priority="34" QFormat="true"
Name="List Paragraph"/>
<w:LsdException Locked="false" Priority="29" QFormat="true" Name="Quote"/>
<w:LsdException Locked="false" Priority="30" QFormat="true"
Name="Intense Quote"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 1"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 1"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 1"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 1"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 1"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 1"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 1"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 1"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 2"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 2"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 2"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 2"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 2"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 2"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 2"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 2"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 2"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 2"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 2"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 2"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 2"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 2"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 3"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 3"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 3"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 3"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 3"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 3"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 3"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 3"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 3"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 3"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 3"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 3"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 3"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 3"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 4"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 4"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 4"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 4"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 4"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 4"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 4"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 4"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 4"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 4"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 4"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 4"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 4"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 4"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 5"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 5"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 5"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 5"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 5"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 5"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 5"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 5"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 5"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 5"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 5"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 5"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 5"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 5"/>
<w:LsdException Locked="false" Priority="60" Name="Light Shading Accent 6"/>
<w:LsdException Locked="false" Priority="61" Name="Light List Accent 6"/>
<w:LsdException Locked="false" Priority="62" Name="Light Grid Accent 6"/>
<w:LsdException Locked="false" Priority="63" Name="Medium Shading 1 Accent 6"/>
<w:LsdException Locked="false" Priority="64" Name="Medium Shading 2 Accent 6"/>
<w:LsdException Locked="false" Priority="65" Name="Medium List 1 Accent 6"/>
<w:LsdException Locked="false" Priority="66" Name="Medium List 2 Accent 6"/>
<w:LsdException Locked="false" Priority="67" Name="Medium Grid 1 Accent 6"/>
<w:LsdException Locked="false" Priority="68" Name="Medium Grid 2 Accent 6"/>
<w:LsdException Locked="false" Priority="69" Name="Medium Grid 3 Accent 6"/>
<w:LsdException Locked="false" Priority="70" Name="Dark List Accent 6"/>
<w:LsdException Locked="false" Priority="71" Name="Colorful Shading Accent 6"/>
<w:LsdException Locked="false" Priority="72" Name="Colorful List Accent 6"/>
<w:LsdException Locked="false" Priority="73" Name="Colorful Grid Accent 6"/>
<w:LsdException Locked="false" Priority="19" QFormat="true"
Name="Subtle Emphasis"/>
<w:LsdException Locked="false" Priority="21" QFormat="true"
Name="Intense Emphasis"/>
<w:LsdException Locked="false" Priority="31" QFormat="true"
Name="Subtle Reference"/>
<w:LsdException Locked="false" Priority="32" QFormat="true"
Name="Intense Reference"/>
<w:LsdException Locked="false" Priority="33" QFormat="true" Name="Book Title"/>
<w:LsdException Locked="false" Priority="37" SemiHidden="true"
UnhideWhenUsed="true" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" SemiHidden="true"
UnhideWhenUsed="true" QFormat="true" Name="TOC Heading"/>
<w:LsdException Locked="false" Priority="41" Name="Plain Table 1"/>
<w:LsdException Locked="false" Priority="42" Name="Plain Table 2"/>
<w:LsdException Locked="false" Priority="43" Name="Plain Table 3"/>
<w:LsdException Locked="false" Priority="44" Name="Plain Table 4"/>
<w:LsdException Locked="false" Priority="45" Name="Plain Table 5"/>
<w:LsdException Locked="false" Priority="40" Name="Grid Table Light"/>
<w:LsdException Locked="false" Priority="46" Name="Grid Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="Grid Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="Grid Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 3"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 3"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 3"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 3"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 3"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 3"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 4"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 4"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 4"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 4"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 4"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 4"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 5"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 5"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 5"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 5"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 5"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 5"/>
<w:LsdException Locked="false" Priority="46"
Name="Grid Table 1 Light Accent 6"/>
<w:LsdException Locked="false" Priority="47" Name="Grid Table 2 Accent 6"/>
<w:LsdException Locked="false" Priority="48" Name="Grid Table 3 Accent 6"/>
<w:LsdException Locked="false" Priority="49" Name="Grid Table 4 Accent 6"/>
<w:LsdException Locked="false" Priority="50" Name="Grid Table 5 Dark Accent 6"/>
<w:LsdException Locked="false" Priority="51"
Name="Grid Table 6 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="52"
Name="Grid Table 7 Colorful Accent 6"/>
<w:LsdException Locked="false" Priority="46" Name="List Table 1 Light"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark"/>
<w:LsdException Locked="false" Priority="51" Name="List Table 6 Colorful"/>
<w:LsdException Locked="false" Priority="52" Name="List Table 7 Colorful"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 1"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 1"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 1"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 1"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 1"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="52"
Name="List Table 7 Colorful Accent 1"/>
<w:LsdException Locked="false" Priority="46"
Name="List Table 1 Light Accent 2"/>
<w:LsdException Locked="false" Priority="47" Name="List Table 2 Accent 2"/>
<w:LsdException Locked="false" Priority="48" Name="List Table 3 Accent 2"/>
<w:LsdException Locked="false" Priority="49" Name="List Table 4 Accent 2"/>
<w:LsdException Locked="false" Priority="50" Name="List Table 5 Dark Accent 2"/>
<w:LsdException Locked="false" Priority="51"
Name="List Table 6 Colorful Accent 2"/>
<w:LsdException Locked="false" Priority="52"
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<![endif]--> </p></div><p><br /></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-86426545711263053232023-02-06T10:15:00.001-05:002023-02-06T10:15:27.928-05:00The Economics of Prosperity<p> </p><div><span class="Linkify"><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-s nova-legacy-e-text--color-inherit redraft-text">I am happy to announce that my book, <i>The Economics of Prosperity: Rethinking Economic Growth and Development</i> is being published later this month by Edward Elgar Publishing. You can access the publisher's <a href="https://www.e-elgar.com/shop/usd/the-economics-of-prosperity-9781788117784.html" target="_blank">webpage for the book by clicking here</a>.</div><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-s nova-legacy-e-text--color-inherit redraft-text"> <br /></div><div class="nova-legacy-e-text nova-legacy-e-text--size-m nova-legacy-e-text--family-sans-serif nova-legacy-e-text--spacing-s nova-legacy-e-text--color-inherit redraft-text">If you prefer a pdf of a flyer for the book, you can <a href="https://www.e-elgar.com/shop/usd/eelgar/product_flyer/generate/id/19260/" target="_blank">click here</a>. <br /></div></span></div>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-38271798834739601072022-10-27T10:46:00.001-04:002022-10-27T10:46:11.372-04:00More Tricks, Fewer Treats<p> That is what <i><a href="https://www.grantspub.com/almostDailyHTML.cfm?dcid=1161&article=1&email=srritenour%40gcc%2Eedu" target="_blank">Almost Daily Grant's</a> </i>is predicting for Halloween this year. Candy prices are up by 13% compared to last year, the largest annual increase on record. Because of general inflation, households are expected to decrease their total spending on candy. As explained in its commentary:</p><div></div><blockquote><div>
<span style="color: #0b5394;"><span style="background-color: white;">Talk about a sugar high. Citing data from the Labor Department, <i>The Wall Street Journal</i>
relays that candy prices are up 13% from a year ago, the largest
one-year increase on record, owing to galloping labor costs along with
flour and sugar prices.</span></span></div><span style="color: #0b5394;"><span style="background-color: white;">
</span></span><div><span style="color: #0b5394;"><span style="background-color: white;">
</span></span></div><span style="color: #0b5394;"><span style="background-color: white;">
</span></span><div><span style="color: #0b5394;"><span style="background-color: white;">
Consumers are responding to those surging costs with a modest
downshift, as the National Retail Federation reckons that households
will average $100 in Halloween-related spending this year. That’s down
from last year’s $103 outlay. </span></span></div><span style="color: #0b5394;"><span style="background-color: white;">
</span></span><div><span style="color: #0b5394;"><span style="background-color: white;">
</span></span></div><span style="color: #0b5394;"><span style="background-color: white;">
</span></span><div><span style="color: #0b5394;"><span style="background-color: white;">
More tricks, fewer treats: it’s a type of hedonic adjustment. </span></span></div></blockquote><div>Spending slightly less on candy when its price is higher, means fewer units are purchased, so the kiddies will have less to enjoy.<br /></div><p></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-29262646556552147462022-02-28T15:23:00.006-05:002022-02-28T15:23:57.289-05:00Ritenour at the Center for Political and Economic Thought<p>Last month I was blessed to lecture at the Center for Political and Economic Thought at Saint Vincent College. The very good people at the Center were kind and encouraging and the students were engaging. My thanks to Mary Beth McConahey and Zachary Davis for the invitation and hospitality. I had a great time.</p><p>My lecture entitled "Do God and Economic Science Mix?" explained the biblical foundations of economics, discussed the economics of prosperity, and shed some light on the Christian ethic of property and its implications for economic policy. You can watch the lecture here:</p><p><br /></p>
<iframe allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/Z6ILSgJ2ql8" title="YouTube video player" width="560"></iframe>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-89034519426628663282022-02-03T09:14:00.001-05:002022-02-28T15:35:26.059-05:00Hans Sennholz<p>Today is the one hundredth anniversary of the birth of <a href="https://mises.org/profile/hans-f-sennholz" target="_blank">Hans Sennholz</a>. He was one of four students in the US to receive their PhD directed by Ludwig von Mises. In a large way, he is responsible for my being at <a href="https://gcc.edu/" target="_blank">Grove City College</a>. He was hired by J. Howard Pew to be the Chairman of the Department of Economics at GCC in 1956 and he remained here until 1992. He established the tradition of Austrian economics at Grove City, which is why we continue to specialize in the humane way to do economics even in this day in which we live.</p><p>I was blessed to hear a few lectures by Sennholz given after he retired. Here is one recorded while he was in his prime. Notice he is doing the whole thing without notes:</p><p> </p><p></p><p></p><p><iframe allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/6M5jxjoQG8o" title="YouTube video player" width="560"></iframe></p><iframe allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/4fVmUnFODdA" title="YouTube video player" width="560"></iframe>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-42255343441231065372021-11-26T11:35:00.002-05:002021-11-26T11:35:55.645-05:00Fuller on the Tom Woods Show<p>My friend and colleague, <a href="https://www.gcc.edu/Home/Academics/Faculty-Directory/Faculty-Detail/caleb-fuller-13" target="_blank">Caleb Fuller</a>, recently appeared on the <a href="https://tomwoods.com/podcasts/" target="_blank">Tom Woods Show</a> discussing his new book <a href="https://www.amazon.com/No-Free-Lunch-Economic-Probably-ebook/dp/B09J9XJCG8" target="_blank"><i>No Free Lunch</i></a>. While I have not investigated the matter exhaustively I venture to guess that the Grove City College Economics program is the only one in country that has achieved 100 percent representation on the Tom Woods Show! Listen, learn, and buy the book:</p><p><br /></p>
<div style="text-align: center;"><iframe allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/wlfTcMqNbTQ" title="YouTube video player" width="560"></iframe></div>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-62309590741555416052021-11-17T13:13:00.003-05:002021-11-17T13:13:26.935-05:00Loury on the Persistence of Racial Inequality in America<p> <a href="https://www.brown.edu/Departments/Economics/Faculty/Glenn_Loury/louryhomepage/" target="_blank">Glenn Loury</a>, the distinguished economist at Brown University and host of <a href="https://www.youtube.com/channel/UCuEhthcgt1AImOzXPYsMzeQ" target="_blank">The Glenn Show</a>, recently presented provocatively stark words about <a href="https://youtu.be/e7ALAQA1NSs" target="_blank">the persistence of racial inequality in America</a>. After his remarks, presented to an academic group at Baylor University, he participates in a Q & A facilitated by my friend and Chair of the Baylor's Department of Entrepreneurship and Innovation,<a href="https://business.baylor.edu/directory/?id=peter_klein" target="_blank"> Peter G. Klein</a>.</p><p style="text-align: center;"> <iframe allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/e7ALAQA1NSs" title="YouTube video player" width="560"></iframe></p><br />Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-49843376216952216962021-11-08T19:06:00.000-05:002021-11-08T19:06:13.307-05:00Gordon on Fuller's No Free Lunch<div class="separator" style="text-align: left;"><div class="separator" style="clear: both; text-align: center;"><a href="https://m.media-amazon.com/images/I/417n-jsEeOL.jpg" style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;"><img border="0" data-original-height="500" data-original-width="324" height="200" src="https://m.media-amazon.com/images/I/417n-jsEeOL.jpg" width="130" /></a></div><p style="clear: left; float: left; margin-bottom: 1em; margin-left: 1em;"></p><div style="text-align: left;">David Gordon <a href="https://mises.org/wire/why-there-no-free-lunch" target="_blank">reviews</a><a href="https://www.amazon.com/No-Free-Lunch-Economic-Probably-ebook/dp/B09J9XJCG8" target="_blank"><i> No Free Lunch</i></a>, the<a href="https://www.amazon.com/No-Free-Lunch-Economic-Probably-ebook/dp/B09J9XJCG8" target="_blank"> new book</a> by my colleague <a href="https://calebfuller.com/" target="_blank">Caleb Fuller</a>. In his assessment, he praises Fuller noting that, in his analysis of economic falacies, he "follows Frédéric Bastiat and Henry Hazlitt, and he is a worthy successor of them." Gordon says the work itself is <i>"</i>an ideal book for introductory economics classes and for anyone who wants to understand how the free market works." High praise. <br /></div> </div><div class="separator" style="text-align: left;"><br /></div><div class="separator"><p></p></div>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-89303773534533393332021-11-04T23:58:00.001-04:002021-11-04T23:58:59.546-04:00Mises at Harvard<p> In 1940, soon after Mises arrived in the United States, he was invited by the Economics Department at Harvard University to give a lecture to their graduate students. E. H. Chamberlin wrote the letter inviting him to speak. </p><div>
<p class="Body"><span lang="DE"></span></p></div><blockquote><div><p class="Body"><span style="color: #0b5394;"><span lang="DE">Dear Dr. von Mises:</span></span></p>
</div>
<div>
<p class="Body"><span style="color: #0b5394;"><span lang="DE"> </span><span lang="EN-US">The
Department of Economics at Harvard would like to offer their graduate
students the privilege of meeting you and hearing you while you are in
this country. Would it be possible for you to speak at Harvard on the
evening of either December 5 or December 12? If so, I should be glad to
receive from you suggestions as to possible subjects. We should hope,
too, that you would be able to remain in Cambridge for a day or so in
order to give students and others a chance to talk with you informally.
An honorarium of $100 will be paid (from which you would be expected to
meet your own travelling expenses).</span></span></p>
</div>
<div>
<p class="Body"><span style="color: #0b5394;"><span lang="EN-US"> I very much hope you will be able to accept this invitation.</span></span></p>
</div>
<div>
<p align="center" class="Body"><span style="color: #0b5394;"><span lang="EN-US">Sincerely yours,</span></span></p>
</div>
<div>
<p align="center" class="Body"><span style="color: #0b5394;"><span lang="EN-US"> </span></span></p>
</div>
<div>
<p align="center" class="Body"><span style="color: #0b5394;"><span lang="EN-US">E. H. Chamberlin</span></span></p></div></blockquote><div><p align="center" class="Body"><span lang="EN-US"></span></p>
</div><p> You can read Mises' reply by <a href="https://www.irwincollier.com/harvard-ludwig-von-mises-visits-the-economics-department-1940/" target="_blank">clicking here</a>.<br /></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-18413878380249683052021-10-27T11:14:00.004-04:002021-10-27T11:14:56.677-04:00Fuller on No Free Lunch<p></p><div class="separator" style="clear: both; text-align: center;"><a href="https://m.media-amazon.com/images/I/417n-jsEeOL.jpg" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" data-original-height="500" data-original-width="324" height="320" src="https://m.media-amazon.com/images/I/417n-jsEeOL.jpg" width="206" /></a></div> My former student and now colleague <a href="https://www.gcc.edu/Home/Academics/Faculty-Directory/Faculty-Detail/caleb-fuller-13" target="_blank">Caleb Fuller</a> has written a new book, <a href="https://www.amazon.com/No-Free-Lunch-Economic-Probably-ebook/dp/B09J9XJCG8/ref=sr_1_3?dchild=1&keywords=caleb+fuller&qid=1634134840&sr=8-3" target="_blank"><i>No Free Lunch</i></a>, that is both readable and insightful. He dismantles economic myths people still believe, which makes his book well suited to our time.<p></p><p>As Fuller relates in <a href="https://www.faithandfreedom.com/no-free-lunch-an-author-qa-with-dr-caleb-fuller/" target="_blank">an interview</a> discussing <a href="https://www.amazon.com/No-Free-Lunch-Economic-Probably-ebook/dp/B09J9XJCG8/ref=sr_1_3?dchild=1&keywords=caleb+fuller&qid=1634134840&sr=8-3" target="_blank">the book</a> and why it is important,</p><p></p><div style="text-align: justify;"><blockquote><span style="color: #0b5394;">Economics is deadly serious business. For many people in the modern
world and throughout history, getting the economics right means the
difference between life and death. Inspired by Hazlitt and Frederic
Bastiat before him, I wanted to communicate the basic principles of
economics, and what it tells us about human flourishing, to a new
generation.</span></blockquote></div><p></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-57187809401100987102021-10-25T09:27:00.000-04:002021-10-25T09:27:04.188-04:00Supply-Chain Shortage or Merely Central Planning? <p> John Tamny <a href="https://www.forbes.com/sites/johntamny/2021/10/24/theres-no-supply-chain-shortage-or-inflation-theres-just-central-planning/?sh=2409e9821479&fbclid=IwAR2rykMO-UA6nfUOpXj9eNPIl3K8WNYyLppl7OE8Lq1yaIuj5U8SKBF7oxk" target="_blank">says</a> Central planning:</p><p style="margin-left: 40px; text-align: justify;"><span style="background-color: white;"><span style="color: #3d85c6;"></span></span></p><p style="text-align: justify;"><span style="background-color: white;"><span style="color: #3d85c6;"></span></span></p><blockquote><span style="color: #0b5394;">The supply lines of February 2020 were impossibly complicated structures
that no politician could ever hope to design. Think billions of
individuals around the world pursuing their narrow work specialization
on the way to enormous global plenty. Put another way, the shelves in
economically free countries were heaving with all manner of products
based on economic cooperation that was staggering in scope. Brilliant as
some experts claim to be, and brilliant as some politicians think they
are as they look in the mirror, they could never construct the web of
trillions of economic relationships that prevailed before the lockdowns.
But they could destroy the web. And they did; that, or they severely
impaired it. </span></blockquote><span style="background-color: white;"><span style="color: #3d85c6;"></span></span><p></p><p>You can read the rest by <a href="https://www.forbes.com/sites/johntamny/2021/10/24/theres-no-supply-chain-shortage-or-inflation-theres-just-central-planning/?sh=2409e9821479&fbclid=IwAR2rykMO-UA6nfUOpXj9eNPIl3K8WNYyLppl7OE8Lq1yaIuj5U8SKBF7oxk">clicking here</a>.</p><p>If you are interested in a thorough theoretical critique of a variety of forms of central planning, I recommend Hans-Hermann Hoppe's <i><a href="https://mises.org/library/theory-socialism-and-capitalism-0">A Theory of Socialism and Capitalism</a>.</i><br /></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-14905922848611419942021-09-17T10:30:00.001-04:002021-09-17T10:30:44.375-04:00Tax the Rich!<p>That is the cry splashed in red on the back of the dress <span class="module__title__link">Alexandria Ocasio-Cortez sported at the Metropolitan Opera's opening Gala. The is another manifestation of what Mises called <a href="https://mises.org/library/anti-capitalistic-mentality" target="_blank">the anti-capitalistic mentality</a>. </span></p><p><span class="module__title__link"> It turns out, of course, that we are already taxing the rich:</span></p><p style="text-align: center;"><span class="module__title__link"><span class="module__title__link"><img alt="" height="215" 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" width="537" /> </span></span></p><p><span class="module__title__link"><span class="module__title__link">According the <a href="https://taxfoundation.org/publications/latest-federal-income-tax-data/" target="_blank">Tax Foundation</a>, in 2018 the top 50% of income earners pay slightly over 97% of all tax revenue. The top 10% of income earners pay over 71% of taxes. The top 1% pay over 40% of all taxes. Meanwhile, those in the bottom <i>half</i> of income earners paid a mere 2.9% of the taxes taken in by the government in 2018. <br /></span></span></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-86903380425465434542021-04-07T11:56:00.000-04:002021-04-07T11:56:20.187-04:00Caleb Fuller on Everyday Economic Errors<p>I am very pleased to announce a new video lecture series by my former student and now colleague, <a href="http://www.gcc.edu/Home/Academics/Faculty-Directory/Faculty-Detail/caleb-fuller-13" target="_blank">Caleb Fuller</a>. He has a new course of lectures entitled "Everyday Economic Errors" in Grove City College's <i>Life of the Mind</i> video lecture series. Fuller provides an update to Bastiat and Hazlitt by examining popular economic errors in light of sound economics. You can see the first lecture below:</p><p><br /></p><p>
</p><p></p><p></p><p></p><p></p><p></p><p><iframe allow="accelerometer; autoplay; clipboard-write; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/mYl-kYgjWcs" title="YouTube video player" width="560"></iframe></p>
The series in in process and you can see all of the lectures that have been released thus far by <a href="https://www.youtube.com/playlist?list=PLV7XuZuYZ9PVvpXLNdAsTSa1knQO_2E6X" target="_blank">clicking here</a>.Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-72097514787165094722020-09-23T01:00:00.001-04:002020-09-23T01:00:14.766-04:00Economists' Almanac: Thomas Sowell on Social Conflict<p> </p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjsxmnwmoNGA5He4-Vn78ub0U_B4wqvkxylzdmz9EH-RHcmwNZAxmb3DKOBlBk-TwSiPfiDrer62pQ5wlXTDVuBwVX_jQYBZsVxMcSoLCP1-mbBLGbKJoFUQljay6ATQO4W6fi4JC2J0M6P/s686/SowellQuote.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="686" data-original-width="500" height="578" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjsxmnwmoNGA5He4-Vn78ub0U_B4wqvkxylzdmz9EH-RHcmwNZAxmb3DKOBlBk-TwSiPfiDrer62pQ5wlXTDVuBwVX_jQYBZsVxMcSoLCP1-mbBLGbKJoFUQljay6ATQO4W6fi4JC2J0M6P/w422-h578/SowellQuote.jpg" width="422" /></a></div><p></p><div style="text-align: center;">Thomas Sowell<i> <br /></i></div><div style="text-align: center;"><i>Wealth, Poverty, and Politics</i>, p. 422<br /></div><p><br /></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-51384524488707760372020-09-16T01:00:00.001-04:002020-09-16T01:00:03.523-04:00Economists' Almanac<p> Mises on the blessings of the production structure in the market division of labor:</p><p><span class="fontstyle0"></span></p><blockquote><span style="color: #0b5394;">To drink coffee I do not need to own a coffee plantation in Brazil, an ocean steamer, and a coffee roasting plant, though all these means of production must be used to bring a cup of coffee to my table. Sufficient that others own these means of production and employ them for me.</span></blockquote>
From <i>Socialism: An Economic and Sociological Analysis</i>, (Indianapolis, IN: LibertyClassics), p. 31. <br style="-webkit-text-size-adjust: auto; -webkit-text-stroke-width: 0px; font-style: normal; font-variant: normal; font-weight: normal; letter-spacing: normal; line-height: normal; orphans: 2; text-align: -webkit-auto; text-indent: 0px; text-transform: none; white-space: normal; widows: 2; word-spacing: 0px;" /><p></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com1tag:blogger.com,1999:blog-2433734171708230599.post-22164320575058517622020-09-14T12:07:00.001-04:002020-09-14T12:07:33.123-04:00HUMAN ACTION Turns 71!<p><a href="https://mises.org/profile/ludwig-von-mises" target="_blank">Ludwig von Mises'</a> <i>magnum opus </i><a href="https://mises.org/system/tdf/Human%20Action_3.pdf?file=1&type=document" target="_blank"><i>Human Action</i></a> was published on this date in 1949. Mise once said that it was his reading <a href="http://www.econlib.org/library/Enc/bios/Menger.html" target="_blank">Carl Menger's</a> <a href="https://mises.org/system/tdf/Principles%20of%20Economics_5.pdf?file=1&type=document" target="_blank"><i>Principles of Economics</i></a> that made him an economist. Well the same thing happened to me when I read Mises' <a href="https://mises.org/system/tdf/Human%20Action_3.pdf?file=1&type=document" target="_blank"><i>Human Action</i></a>. I documented the importance that book had on my life as a student in <a href="https://mises.org/library/mises-antidote" target="_blank">an address I gave</a> at a conference celebrating the publication of the Scholars Edition of <i>Human Action</i> by the <a href="https://mises.org/" target="_blank">Ludwig von Mises Institute</a>.
What I said those many years ago are still true today:<br />
</p><div style="text-align: justify;">
<blockquote class="tr_bq">
<div style="text-align: justify;">
<div style="background-color: #cfe2f3;">
It is impossible to calculate the full benefits I have taken from Mises's <i>Human Action</i>.
It showed me the truth of economics. It made me want to become an
economist. It inspired me to be a scholar, and it set forth the rational
case for liberty. It does the same for my students. </div>
</div>
</blockquote>
</div><p>I more recently discussed the importance of <i>Human Action</i>, explaining why everyone should read the book on the Human Action Podcast:</p><p><iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/YwE5YjMxXUs" width="560"></iframe><br /></p><p> </p><p>God providentially used Mises' work to confirm me in my calling as an
economist and college professor. For that I continue to be grateful. </p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-34840133684696577952020-08-03T14:13:00.004-04:002020-08-03T14:14:22.078-04:00The Government Needs to Stop<div>In my most recent post, I directed the interested reader to a lecture in which I suggest a macroeconomic framework which could form the basis for better economic policy analysis in our present situation.</div><div><br /></div><div>Here are some <a href="https://thehill.com/opinion/finance/509522-economic-recovery-requires-the-government-to-stop-what-its-doing">wise words</a> from Benjamin Powell who applies the framework of which I speak:<br /></div><div><br /></div><div style="margin-left: 40px; text-align: left;"><span style="color: #0b5394;">Republicans and Democrats are debating what to include in yet another federal coronavirus relief bill. Meanwhile, the states are in various stages of “opened up” or “locked down,” with state and local politicians regulating the minutiae of our interactions right down to what constitutes a “meal” in order to determine which establishments may serve alcoholic beverages. </span></div><div style="margin-left: 40px; text-align: left;"><span style="color: #0b5394;"><br />The politicians all need to stop. Just stop. </span><br /></div><p style="font-weight: 400; text-align: left;">To read the rest <a href="https://thehill.com/opinion/finance/509522-economic-recovery-requires-the-government-to-stop-what-its-doing">click here</a>.<br /></p>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-11623751152308371852020-07-24T12:00:00.000-04:002020-07-24T12:00:55.336-04:00Theory That Allows for Macroeconomic AnalysisNot a day goes by it seems without another <a href="https://www.bloomberg.com/opinion/articles/2020-07-23/the-economy-needs-an-injection-from-congress-stat?srnd=opinion&utm_source=Newsletter&utm_campaign=13ae4b3844-EMAIL_CAMPAIGN_2020_07_24_01_57_COPY_01&utm_medium=email&utm_term=0_3c0289e5fc-13ae4b3844-287006001" target="_blank">call for government spending</a> to <a href="https://www.barrons.com/articles/america-doesnt-have-a-debt-problem-economist-stephanie-kelton-says-51595340933" target="_blank">aid our failing economy</a>. Policy advice not rooted in sound economic theory is prone to error and when we error in economic policy, it causes real harm to people. Instead of flourishing, we get relative impoverishment. I have already <a href="https://cdn.mises.org/qjae3_1_9.pdf" target="_blank">written on the weaknesses</a> of Keynesian Macro. Robert Murphy has done yeoman work <a href="https://mises.org/wire/review-stephanie-keltons-deficit-myth" target="_blank">analyzing Modern Monetary Theory</a>.<br />
<br />
Here is a lecture I gave at the most recent Mises University. It provides a very broad-brush view of Austrian economics and how it helps us analyze macroeconomic issues and how it differs from Keynesian theory and Modern Monetary Theory:<br />
<br />
<br />
<iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/ysx9IEXcPd8" width="560"></iframe>Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-36744699376951069632019-04-09T07:45:00.000-04:002019-04-09T07:45:28.063-04:00Ritenour on Socialism on the Human Action PodcastI was honored to be a guest on the <a href="https://mises.org/library/human-action-podcast">Human Action Podcast</a> hosted by <a href="https://mises.org/profile/jeff-deist">Jeff Deist</a>, President of the <a href="https://mises.org/">Ludwig von Mises Institute</a>. We had a wide ranging discussion about Mises' monumental work <a href="https://mises.org/library/socialism-economic-and-sociological-analysis"><i>Socialism: An Economic and Sociological Analysis</i></a>, which is as relevant now as when it was first published in 1922.<br />
<br />
<br />
<iframe allow="accelerometer; autoplay; encrypted-media; gyroscope; picture-in-picture" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/-4cjdM7vr9U" width="560"></iframe>
<br />
The Human Action Podcast is an program dedicated to in-depth discussion of issues related to Austrian Economics.Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com2tag:blogger.com,1999:blog-2433734171708230599.post-74867743429916188132019-01-24T10:38:00.001-05:002019-01-24T10:38:59.587-05:00Higher Minimum Wage, Fewer Restaurant JobsThat's the <a href="https://www.cbsnews.com/news/nyc-restaurants-cut-staff-hours-to-cope-with-minimum-wage-hike-hitting-15/?fbclid=IwAR0BT3eRL4P83dmAptdE0bT409BX68QyRb4jhOqVhdeh3sh-jVyIOUN_vCs" target="_blank">news from New York</a> anyway. As of December 31 of last year, New York City businesses with over ten employees must pay their workers at least $15 per hour. That is an increase up from
$13 previously. Employers are responding according to economic law, not surprisingly. As the price of a good increases, the demand for that good will at some point decrease. What is true for apples, tennis balls, and t-shirts is also true for labor.<br />
<br />
<blockquote class="tr_bq">
<span style="color: #0b5394;"><span style="background-color: white;">Jon Bloostein operates six New York City restaurants that employ
between 50 and 110 people each. The owner of Heartland Brewery and
Houston Hall, Bloostein said the effect of the higher minimum wage on
payroll across locations represents "an immense cost" to his business. </span></span></blockquote>
<blockquote class="tr_bq">
<span style="color: #0b5394;"><span style="background-color: white;">"We
lost control of our largest controllable expense," he told CBS
MoneyWatch. "So in order to live with that and stay in business, we're
cutting hours."</span></span></blockquote>
<br />
The minimum wage does not help all workers. It helps some workers at the expense of others.Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-28586981089308931902018-12-14T00:33:00.001-05:002019-01-13T23:25:25.912-05:00Hoffer on the Importance of Time PreferenceWhile looking over recent posts of Terry Teachout's blog <a href="https://www.artsjournal.com/aboutlastnight/" target="_blank"><i>About Last Night</i></a>, I came across a quotation from Eric Hoffer <a href="http://www.artsjournal.com/aboutlastnight/2018/12/almanac-eric-hoffer-on-instant-gratification.html" target="_blank">Teachout posted</a>:<br />
<br />
<div style="text-align: justify;">
<blockquote class="tr_bq">
<span style="color: #0b5394;">“One wonders whether a generation that demands instant satisfaction
of all its needs and instant solution of the world’s problems will
produce anything of lasting value. Such a generation, even when equipped
with the most modern technology, will be essentially primitive—it will
stand in awe of nature, and submit to the tutelage of medicine men.”</span>
<br />
<span style="color: #0b5394;"></span></blockquote>
<br />
<blockquote class="tr_bq">
<span style="color: #0b5394;">Eric Hoffer, <i>Reflections on the Human Condition</i></span></blockquote>
<div style="text-align: left;">
Hoffer does not use the term time preference, but that is what he is talking about. If someone is not willing to forego present gratification, he will not be willing to save, but spend all his income on consumption. Without savings there can be no investment in capital maintenance let along accumulation. Productivity and incomes will fall, along with the standard of living.</div>
<div style="text-align: left;">
<br /></div>
<div style="text-align: left;">
On the other hand, if we have social institutions that foster the accumulation of capital and if people have low enough time preferences, capital accumulation and prosperity will follow. As Mises puts it in <i>Human Action</i> (p. 562):</div>
<blockquote class="tr_bq">
<div style="text-align: left;">
<span style="color: #0b5394;">The characteristic mark of economic history under capitalism is unceasing economic progress, a steady increase in the quantity of capital goods available, and a continuous trend toward an improvement in the general standard of living.</span></div>
</blockquote>
<div style="text-align: left;">
<br /></div>
</div>
Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-15280879494529782522018-12-11T11:47:00.002-05:002018-12-11T11:47:14.450-05:00William Easterly as the Anti-Bill GatesA recent <a href="https://www.wsj.com/articles/the-anti-bill-gates-1544227025?fbclid=IwAR16-Pc_CjDboIGg1P5F923VFhEdmvTe5_0iMLf4gz-XONK4L_p9uWvCJzQ" target="_blank">Wall Street Journal interview</a> of William Easterly is highly recommended. It is sort of a brief review of his work.<br />
<br />
<div style="text-align: justify;">
Sample excerpt: </div>
<blockquote class="tr_bq">
<div style="text-align: justify;">
<span style="color: #0b5394;"><span style="background-color: white;">Mr. Easterly faults the development community’s tendency to favor
“benevolent autocrats” because they can stifle dissent and quickly
implement Western experts’ solutions. The United Nations—“a very
ineffective club of dictators”—is particularly bad about this. “Paul
Kagame, leader of Rwanda, was on this [U.N.] commission and said
broadband is the answer. Let’s just wire everybody,” Mr. Easterly says.
An “irreverent researcher,” Kentaro Toyama, “pointed out young men are
playing videogames and watching porn after they get connected to
broadband”—which, Mr. Easterly dryly notes, is “not exactly what we had
in mind for launching prosperity."
</span></span></div>
</blockquote>
Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-14820447000587568722018-04-24T16:36:00.000-04:002018-04-24T16:36:44.859-04:00Leland Yeager Has Passed from This Earth<a href="https://mises-media.s3.amazonaws.com/styles/slideshow/s3/static-page/img/Leland%20Yeager.jpg?itok=PUM_IoBe" imageanchor="1" style="clear: right; float: right; margin-bottom: 1em; margin-left: 1em;"><img border="0" data-original-height="341" data-original-width="240" height="320" src="https://mises-media.s3.amazonaws.com/styles/slideshow/s3/static-page/img/Leland%20Yeager.jpg?itok=PUM_IoBe" width="225" /></a>Sad News: Leland Yeager has passed away at the age of 93. David Gordon has a <a href="https://mises.org/wire/leland-yeager-rip" target="_blank">nice brief obituary</a> at Mises.org.<br />
<br />
Dr. Yeager taught me graduate macroeconomics (out of Patinkin!) and
Money and Banking. He also very kindly recommended me for my position
here at Grove City College. While I did not always ultimately agree with him, he taught me a lot of economics as well as a number of nuggets of valuable economic wisdom including:<br />
<ol>
<li> The first job of the economist is to get the
analysis straight, before discussing whether any policy is politically
feasible.</li>
<li>A good economist must be an economist, not an ideologue. We should by social scientists, not cheerleaders.</li>
</ol>
Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0tag:blogger.com,1999:blog-2433734171708230599.post-76179738756445142962018-03-30T01:44:00.001-04:002018-03-30T01:44:55.695-04:00Austrian Economics as Common GraceI was blessed to present the Lou Church Memorial Lecture in Economics and Religion at this year's <a href="https://www.mises.org/events/austrian-economics-research-conference-2018" target="_blank">Austrian Economics Research Conference</a>. My lecture was entitled "Austrian Economics as Common Grace." My goal in the lecture was to demonstrate how Austrian economics is one of the blessings God gave to mankind to assist in human flourishing. As such, the Mengerian economic tradition is a manifestation of God’s common grace. Because Austrian, causal-realist economics is a social science that is derived from realistic human action as the cause of all economic phenomena--a foundation that is congruent with the Christian view of man--it can be drawn upon with confidence by those who desire to promote human flourishing. There is no ultimate conflict between Christian doctrine and Austrian economic analysis. You can watch the whole lecture below:<br />
<br />
<div style="text-align: center;">
<br /><iframe allow="autoplay; encrypted-media" allowfullscreen="" frameborder="0" height="315" src="https://www.youtube.com/embed/vLcKI7fCFTM" width="560"></iframe></div>
Shawn Rhttp://www.blogger.com/profile/02129241997834251648noreply@blogger.com0