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<title>Daniel Flath</title>
<copyright>Copyright (c) 2011  All rights reserved.</copyright>
<link>http://works.bepress.com/daniel_flath</link>
<description>Recent documents in Daniel Flath</description>
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<title>Rocket Math</title>
<link>http://works.bepress.com/daniel_flath/24</link>
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<pubDate>Thu, 23 Jun 2011 13:56:15 PDT</pubDate>
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<title>Finding a Hidden Coin</title>
<link>http://works.bepress.com/daniel_flath/23</link>
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<pubDate>Thu, 23 Jun 2011 13:53:03 PDT</pubDate>
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<title>Applied Calculus</title>
<link>http://works.bepress.com/daniel_flath/22</link>
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<pubDate>Wed, 18 Aug 2010 07:57:30 PDT</pubDate>
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<author>Daniel Flath</author>


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<title>Planar Rook Diagrams and Pascal&apos;s Triangle</title>
<link>http://works.bepress.com/daniel_flath/21</link>
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<pubDate>Wed, 18 Aug 2010 07:50:36 PDT</pubDate>
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<title>Calculus (Fifth Edition)</title>
<link>http://works.bepress.com/daniel_flath/20</link>
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<pubDate>Tue, 18 Aug 2009 14:20:20 PDT</pubDate>
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<title>How to pick out the integers in the rationals: an application of number theory to logic</title>
<link>http://works.bepress.com/daniel_flath/19</link>
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<pubDate>Mon, 11 Feb 2008 11:58:25 PST</pubDate>
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<author>Daniel E. Flath et al.</author>


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<item>
<title>A carry theorem for rational binomial coefficients</title>
<link>http://works.bepress.com/daniel_flath/18</link>
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<pubDate>Mon, 11 Feb 2008 11:54:21 PST</pubDate>
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<author>Daniel E. Flath et al.</author>


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<item>
<title>Tensor operators II, the algebra of tensor operators</title>
<link>http://works.bepress.com/daniel_flath/17</link>
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<pubDate>Mon, 11 Feb 2008 11:53:11 PST</pubDate>
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<author>Daniel E. Flath et al.</author>


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<item>
<title>Tensor operators I, the concept of a coherent tensor operator</title>
<link>http://works.bepress.com/daniel_flath/16</link>
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<pubDate>Mon, 11 Feb 2008 11:51:58 PST</pubDate>
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<author>Daniel Flath et al.</author>


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<item>
<title>Remarks on tensor operators</title>
<link>http://works.bepress.com/daniel_flath/15</link>
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<pubDate>Mon, 11 Feb 2008 11:50:49 PST</pubDate>
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<author>Daniel Flath</author>


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<item>
<title>Generators and relations for the affine rings of the classical groups</title>
<link>http://works.bepress.com/daniel_flath/14</link>
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<pubDate>Mon, 11 Feb 2008 11:48:14 PST</pubDate>
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<author>Daniel Flath et al.</author>


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<item>
<title>Tensor operators III, some fundamental tensor operator identities</title>
<link>http://works.bepress.com/daniel_flath/13</link>
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<pubDate>Mon, 11 Feb 2008 11:20:46 PST</pubDate>
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<author>Daniel Flath et al.</author>


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<item>
<title>Hausdorff dimension in Pascal&apos;s triangle</title>
<link>http://works.bepress.com/daniel_flath/12</link>
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<pubDate>Mon, 11 Feb 2008 11:17:20 PST</pubDate>
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<author>Daniel E. Flath et al.</author>


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<item>
<title>Fractal patterns derived from rational binomial coefficients</title>
<link>http://works.bepress.com/daniel_flath/11</link>
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<pubDate>Mon, 11 Feb 2008 11:16:19 PST</pubDate>
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<author>Daniel E. Flath et al.</author>


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<item>
<title>Coherent tensor operators, Lie Algebras, Cohomology and New Applications to Quantum Mechanics</title>
<link>http://works.bepress.com/daniel_flath/10</link>
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<pubDate>Mon, 11 Feb 2008 09:47:35 PST</pubDate>
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<author>Daniel E. Flath</author>


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<item>
<title>Does the Moebius function determine multiplicative arithmetic?</title>
<link>http://works.bepress.com/daniel_flath/9</link>
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<pubDate>Mon, 11 Feb 2008 09:46:08 PST</pubDate>
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<author>Daniel E. Flath et al.</author>


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<item>
<title>A Combinatorial Problem in the Representation Theory of SL(n)</title>
<link>http://works.bepress.com/daniel_flath/8</link>
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<pubDate>Mon, 11 Feb 2008 09:41:25 PST</pubDate>
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<author>Daniel E. Flath et al.</author>


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<item>
<title>Introduction to Number Theory</title>
<link>http://works.bepress.com/daniel_flath/7</link>
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<pubDate>Mon, 11 Feb 2008 09:36:31 PST</pubDate>
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<author>Daniel E. Flath</author>


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<item>
<title>The classical and quantum 6j-symbols</title>
<link>http://works.bepress.com/daniel_flath/6</link>
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<pubDate>Mon, 11 Feb 2008 09:35:51 PST</pubDate>
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<author>Daniel E. Flath et al.</author>


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<item>
<title>Multivariable Calculus</title>
<link>http://works.bepress.com/daniel_flath/5</link>
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<pubDate>Mon, 11 Feb 2008 09:34:35 PST</pubDate>
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<author>Daniel E. Flath</author>


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