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  <channel>
    <title>MaplePrimes - answers and comments on Question, Convert Trig to Legendre Polynomials</title>
    <link>http://www.mapleprimes.com/questions/138090-Convert-Trig-To-Legendre-Polynomials</link>
    <language>en-us</language>
    <copyright>2026 Maplesoft, A Division of Waterloo Maple Inc.</copyright>
    <generator>Maplesoft Document System</generator>
    <lastBuildDate>Tue, 09 Jun 2026 09:13:02 GMT</lastBuildDate>
    <pubDate>Tue, 09 Jun 2026 09:13:02 GMT</pubDate>
    <itunes:subtitle />
    <itunes:summary />
    <description>The latest answers and comments added to the Question, Convert Trig to Legendre Polynomials</description>
    <image>
      <url>http://www.mapleprimes.com/images/mapleprimeswhite.jpg</url>
      <title>MaplePrimes - answers and comments on Question, Convert Trig to Legendre Polynomials</title>
      <link>http://www.mapleprimes.com/questions/138090-Convert-Trig-To-Legendre-Polynomials</link>
    </image>
    <item>
      <title>convert</title>
      <link>http://www.mapleprimes.com/questions/138090-Convert-Trig-To-Legendre-Polynomials?ref=Feed:MaplePrimes:Convert Trig to Legendre Polynomials:Comments#answer138092</link>
      <itunes:summary>&lt;!--break--&gt;
&lt;p&gt;See the help page for &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=convert' target='_new'&gt;?convert&lt;/a&gt;.&amp;nbsp; The following link has more help as well.&lt;/p&gt;
&lt;p&gt;&lt;a href="http://www.maplesoft.com/support/help/Maple/view.aspx?path=convert%2fto_special_function"&gt;http://www.maplesoft.com/support/help/Maple/view.aspx?path=convert%2fto_special_function&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Regards,&lt;/p&gt;
&lt;p&gt;Georgios Kokovidis&lt;/p&gt;
&lt;p&gt;Dr&amp;auml;ger Medical&lt;/p&gt;</itunes:summary>
      <description>&lt;!--break--&gt;
&lt;p&gt;See the help page for &lt;a href='http://www.maplesoft.com/support/help/search.aspx?term=convert' target='_new'&gt;?convert&lt;/a&gt;.&amp;nbsp; The following link has more help as well.&lt;/p&gt;
&lt;p&gt;&lt;a href="http://www.maplesoft.com/support/help/Maple/view.aspx?path=convert%2fto_special_function"&gt;http://www.maplesoft.com/support/help/Maple/view.aspx?path=convert%2fto_special_function&lt;/a&gt;&lt;/p&gt;
&lt;p&gt;&amp;nbsp;&lt;/p&gt;
&lt;p&gt;Regards,&lt;/p&gt;
&lt;p&gt;Georgios Kokovidis&lt;/p&gt;
&lt;p&gt;Dr&amp;auml;ger Medical&lt;/p&gt;</description>
      <guid>138092</guid>
      <pubDate>Tue, 09 Oct 2012 02:26:28 Z</pubDate>
      <itunes:author>gkokovidis</itunes:author>
      <author>gkokovidis</author>
    </item>
    <item>
      <title>By OrthogonalExpansions package</title>
      <link>http://www.mapleprimes.com/questions/138090-Convert-Trig-To-Legendre-Polynomials?ref=Feed:MaplePrimes:Convert Trig to Legendre Polynomials:Comments#answer138124</link>
      <itunes:summary>&lt;p&gt;It is clear, that a transcendental function, say sin(x), cannot be represented as a sum of polynomials. Maybe, you mean the Legendre polynomial series expansions. In this case the &lt;a href="http://www.mapleprimes.com/posts/89226-WithOrthogonalExpansions"&gt;?OrthogonalExpansions&lt;/a&gt; package can be applied.&lt;/p&gt;
&lt;p&gt;For example,&lt;br&gt;&amp;gt; with(OrthogonalExpansions):&lt;br&gt;&amp;gt; a := LegendreSeries(cos(x), x = 0 .. Pi, 3, 0, output = numeric);&lt;br&gt;&amp;nbsp;&lt;img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZoAAABOCAIAAACWvEe5AAAMU0lEQVR4nO2dLXfbPBTH/VEGCwoKDJxzCvYRinYCBgp6fAYC8h2K54GAgQcMFBYUxQUFBQWGBQU9s0FAYMFAQEGBHmDH1suV/BLJL+n/R7bK0pVsX/8jXd3EHgMAgKPAG3oAAABgB8gZAOBIgJwB8Om4u7u7vb0dehT2gZxZIg69nFmUGium0cwLY+FPz/M8vqw6Ihor+5BaNO4bAMZubm7m8/nHx4cFWyNzPciZDdJoVmhLHFLKJNQUhahwgzgUmxVuwjtJGkWCChbHmvcNAHt5efF9f7fbWbA1PteDnFkgjeNSddQ5FV8xCqOYm52laVkxDhV3iENRzlJe2ko1a9o3AIyxi4uL19dXK6ZG6HqQM9sQulSQRmGUyotNQyNJzgRLM/KIYiaf5HEzwDH43KjZr55GMNWwz/Pz89XVlRPTqgcP4XuQM8to1Wy/rlTkrHiAWshZYzXjautVFlSUl/w4L9dyuXx4eHBhWXO9+vY9yJlVqmiCRByWC0xqdpZGM/XDSydnGjXT9p1GsyOdbdiGikgeE77vv7292berv1o9+x7kzCL6uyrtSRITbyL4oJEzWs1Mz59uNgdk9nfhONWMnZycOLBqvFj9+h7kzBrlLqUZcnbGNMEHWrfUUmPfcTQbRZx2EuRbz8d4tbbb7fn5uXWzZrfv2fcgZ3YQPqGqlSVdk5AzqpSUM0LNjH3nBwutNA4MMMZYHEXpWNIOGGMW9wyTJJnP54fb4TG7ff++p5GzmmuoTZ6j25WpotwxqqxBZeGS0MWtLFtBWUoWwyEjYrxwcQ1VTyCPKGqm65vaWbL+iOryelUaJw9XB00XTjCi3/5VDyltypEUa8wqdqZW6X/aprkUNdUFyraPj4+Xl5d0w07ZsHrX68P3SCg5I1I4ebTJc7p2xHS0cjXZ6YjK1SxFqEwXt7IMDkGT10vWbJY8rPkEIExwt1+X+UL4orkNXyyfznB5Va175i8qv3TWytn4smE7o1tsGnKejMlzRDtqlslVE12aqCyYrGrXF9daBgdB5/US9RonD6vypjEh3n6NsyrFDdoIkzWjsb5oLWeiVFcfAzo5G2E2bGfay5lcTcnbFNtplhVxWHiMYIGqLF7h8i9NcRvLwBoGNWuePJxGMy8MiTRWwoTgZ5q5luyLTdpoMT0QRBRDWvYR5dU00QvjfbE4+5Sb514e85sVmq5lOyY5k09zyk/IYXLWdDeOygouboRmk0/2AH72LDiCXNzGMrCEXs1aJA/HoeeFYRwzaclJmdB+mIl9S995bdBGiymnWYiV5mFvbrFQnaNc9VsoaBE3JMnNi7iePG+kupYuNRe3aiJnE1ezg+SMyjcxtFOiwWEYajfFhcrSR50YGFADkS0sl6yVxDCOIMqoEzK0mATKCXW5CMUlpW96m+RhUV9KGaBNjEfOlOj7LEp521w7oupfQe/47yRQpyqNmeqaKN4bqpcz6oFW6e5wHLW9dKO7nNHnbmxXBeOrB0AbfaQi9xoflLYCulgG3TGomezF1G4l+azmf/3VmhjNYlOr0/SUktyz4De6w5hYa+jlzLifIVInZ83EbNx0lTOdJNTIGTc1rg/kyhdXWF5qirtZBgdg3NPkKtUlD+vWZaQJfSBNsK2EN+raaFHr525kckphcqSpqpOzprMzuuv2cnYcn/Gd5CzVJ88Z2vEXrIzX63azlKuriXopxe0tg4NopGaaZ4zYhCO2rWkTdUkXtALVtTGNX57qVaEqXpFmUarzMbWqstjM/89X1MsZ2bXwBAgY5MzwQE8LSs64xbcYvtpvGIpQIS5jmXRAXAColYtSap1CKlxzy+BwCDUTQmJcGf/Uam5GeajJImp/U6lnV3fDTW0MpyiveGu8Sxe+EquuhfC+lMla/TmbeZ7nBT//o1Jdxa7FfqVrqJMz8oHuMfXVJviSEwC2iSNpkTsGXWiUqCEgnsYUgJwBYBcpyDESNWsnZ5q43NiBnAFgG2H9NpZQbfvZ2fSAnAHwKYCcAQCOBMgZ6JksCtQttHA99LDAEeBYzkbhupCzMbGOooyxdZh/oWj/LwAWSJLk+/fvrqyPw3UhZyMiyzLGWBYFQZQxlkUB5mXAGtvt9uvXr46Mj8R1IWejYx3mc/T9vwBY4vT01Kn9wV0XcjY6qgk75AxYxff93W7nzv7grgs5GxnrcB9AXYf5j/LkUQkADma5XD4+PrqyPgLXhZyNiiwKql8WK/aKMEUDlkiSxNnm5ihcF3IGwCciCII8bH+UQM4A+EQkSeL7/vv7+9ADcQLkDIDPxfX19WKxGHoUToCcAfDpWK1W9/f3Q4/CPpAzAMCRADkDABwJkDMAwJEwSTn78ePH6+vr0KMANrm7u7u9vR16FE6Au/bGJOVss9mcnp5uNpuhBwLscHNzM5/PPz4+LNiKqTeEDArctTcmKWeMsaenp5OTE6dfQAP98PLyYu27hNXv8mtfGj0IcNd+mKqcMcYWi8VqtRp6FOBQLi4ubK3F0jgWXqo7mgkag7v2woTl7N+/f2dnZ3ZWKGAgnp+fr66unJjmXrBelXjCS6X71Du4aw9MWM4YY5eXl09PT0OPAnRnuVw+PDy4sKyqGWNs/5pjzUHHwF1dM205+/37969fv4YeBeiO7/tvb2/27epfbjngGyThrq6Ztpzd3d05/Plz4J6TkxMHVo1v6s3nZw56rQXu6pppy9nT05O7nz8Hrtlut+fn59bNxqFJruJoNtQeAdzVNdOWs81m4+bjHRiwtmeYJMl8Pj/cDo8wMYtDaZKWHy0iZ8pR18BdXTN6OTM+O5vN5suXLxZ7MqZf0gma5rTNNJrxgZp9H1Ltqlh9/Ci7Vf3es0WLrpv2yo9UGbHpzY9lwzaSU96L8j2PsXiI39V0EkDrz10BwbjlrHDPw/2j/l0McVh0IwnQHjpBsyZtM38my9LK1wWvL7uWHgbz2Q+XV9W65zisLkJ+SfLmejkr14t809FjzV1BR8YtZ4zxD7uKPTnje6F6pBM0zWmbaRRGMS+OnGHuMRW6kx9fw9mbLoxTWsuZ+AlRabxWztK0tD5MSkV3rLgr6AjkTO1EMz8TahPHpdI0CqNUshWHxWc3V1cUB1kqOsoZsaiVln1EeTVx9MJ4X8ydEr+UE6aTMTfj0nUt2zHKme6aTgDI2ZBAzhirkxRiRLVqtl8tydJYPOxKES1u3eSM67O0Xc36hPmfXPVbKGgRNxpxoezNCqmWVldU19JF4OJWZjkr1BNyBhrTp5yt5UAtT6B7I183/2jXVxs5o3OaxNJqz0yVszAMublMWYnjwMWmEn2fRSl/Slw7oupfQe/KunL4iwz2kV0TxXtD9bOzUjqNGG51cxSrfborsANmZ2onpsVmEzFTN9iqx5rfWlMNqULaUc4U0+LkSie25eg5OfPCWBqYWc7oy0Ne0Ho5G983yeuAnA0J5Iwxpi6HND3SCZqmtE1ZPEz7DdTXb1rJWT4p1HyLh0oGIavq5Kzp7IzuuqucTS18BjkbEsiZ3I12bkYnaJrTNtWwkS4BQfMDD/qzV6Yt5XMvpofkYquRXLWqstjM/89X1MsZ2bVw3gIN5Kx2W2ZsQM6GZNxyxgVdSJ+2KGdkGm0VuqETNA1pm5yFmjRabWKq/uyp5FTKZtVUF74Sq66F8L6UIFz9OZt5nucFP/+jMojFrsV+pdPQyhl3XakthLFizV1BR8YtZ3XAP5oSR9K3EMagC40WmwLiaUwNuKtrIGefAWlpOxI1aydnmrjclIC7ugZy9jkQlsVj2SlsPzubNnBX10DOwGBAzoBdIGdgMCBnwC6QMzAYjuUsiwJ197d2g9shcFfXTFvOsizD7+FNlyRJHP7Y9DqKMsbWYf59pP2/QwJ3dc205Qy/Vjxpttutu9uXZRljLIuCIMoYy6JgyHlZDtzVNdOWs9vbW7xLYtKcnp46tb/Pn26SR+0cuKtrpi1nq9UKb/qaNL7v73Y7d/arteYI5Azu6pppyxnewzp1lsvl4+OjK+vrcB/7X4f5b/rkAbWBgLu6ZsJyttvtzs7OPj4+hh4I6E6SJM42N7MoqH6YrNjmHG6KBnftgQnL2WKx+PPnz9CjAIcSBEEetj9u4K49MFU5yzeJ8Fl3BCRJ4vv++/v70ANxCNy1HyYpZy8vL77vb7fboQcC7HB9fb1YLIYehSvgrr0xSTm7vLyEcxwZq9Xq/v5+6FE4Ae7aG/8DzLNB1sNUYlYAAAAASUVORK5CYII=" alt=""&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&amp;gt; fnormal(a, 7);&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;Edit. Changed code.&lt;/p&gt;
&lt;p&gt;&lt;br&gt;&lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/p&gt;</itunes:summary>
      <description>&lt;p&gt;It is clear, that a transcendental function, say sin(x), cannot be represented as a sum of polynomials. Maybe, you mean the Legendre polynomial series expansions. In this case the &lt;a href="http://www.mapleprimes.com/posts/89226-WithOrthogonalExpansions"&gt;?OrthogonalExpansions&lt;/a&gt; package can be applied.&lt;/p&gt;
&lt;p&gt;For example,&lt;br&gt;&amp;gt; with(OrthogonalExpansions):&lt;br&gt;&amp;gt; a := LegendreSeries(cos(x), x = 0 .. Pi, 3, 0, output = numeric);&lt;br&gt;&amp;nbsp;&lt;img src="data:image/png;base64,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" alt=""&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&amp;gt; fnormal(a, 7);&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZoAAAAqCAIAAAAF2Qr1AAAHQ0lEQVR4nO2dLVfzShDH81GQFQhERHMOgo+AuqfiERGcPYgKvgP6BlGBuAKBRKAaBAIREYlAcJ5EVFQiEBUIxF6RNNmXmU3SJpuknZ/hkH1tdvhnZndKHE4QBHEQOH1PgCAIoh1IzgiCOBBIzgiiH56fn5+envqeRVdcX19/fn5aHpTkjCB64PHxcTab/f7+9j2RrlitVqenp6vVyuagJGcEYZuPjw/XdTebTd8T6ZYoiiaTic2PSXJGELa5vLxsMxALmZPhBUlrnbbDfD5fLBbWhiM545w3MIgk8BwWSr86juOI18oSubNiDKXFgI2R6ID39/erq6vWuksCLzelkEGG2C/f399nZ2fWYmqSsyYGkamXIES5AoVMbpYrlKhPSRBIKpiXDdsYiQ64ubl5fX1tq7ckDAsj0x+hQ8D3/SiK7IxFclbfIJKABaHgnSVJUTFkmhKFTJazRJS2Qs0Gb4xE27iu+/X11UnXuhlmD1bhqbufiaXB1NFgS2Ob+/v7u7u73cdsAsmZDKBLOUnAgkQNNg2NFDmTevLAEq2blm2RGASTyaSjnhHjzewNt+z6LIMg5XzJpkHKy58VPD8///nzZ8+Ra0JyJoGu+Tau1OQsjysbyFltNRNqt2GLxABYr9fn5+eddF3uWwAlyD7GkunOVoEmVmmacs7TYDoNUs7TYFrhl2VEUXRxcdH00+wGyZkAahAhKwJMyDtLAk93nDA5Q9QMHRu3RWJ8xHE8m8066BgXM44/QXdiybLwcvuzitVq1Z1DqkByVoAbRKg9w1TjAPa9EDmDLctkjK3aItEvb29vvu+33m1xKAWXBl6L27JlrFlbzk5OTtoZuwqSsxyzQRSA3hlHNmFh3dKvGsdu1xaJfulCzqRnYRlISKW5fWqljVmy7d7/kmXhaLahhkNyZhuzQSg1ATmDroJyBqiZceyWbZHYkdZOnVuXMy1yEI1JPUnae9MiDablnlp+zFnlog1AziqWD838hNsVyaZCGXRNbaDX7sJLwQwC3BEThUtoqD8RwRJNzXBj7MAWdSpvK7zQ5sRfLNNYrl1eBu4dbhKdWYEBzRprVZco2prkDM/JHjV9yxmQBCqCZn5i7YBYqrRZzXoBFSkcHSzUI3Sqtzaqbiu80BWJv0qmMbLQpesqr7/Z9PrLzGs8sphYnd2SrDkuZ2hO9tjpW844N2ZNGTM/gXZQjCRUk1cPWkuxT3xehEylnFXdVnihzcuvZhojCy0NB3ylAlvi3la/sZzJT4hS41E5M+dkj5lhy5laTcv8VA0c9KBDlj+vpB6SwHMYY3IDqUvyz+pSJWfNbiv8J6ZchTKNoYWWxUGVih3lDAhqlbAPuF46jg4Lt5eFjyRuBkjuZCh4XNjQaj9GOcPu6fgZj5zVPc+DctpzG1C/6shYGG5LvSCpsn0Co0LOmt3WOmqGZRoDCy3l0rUhZ8KYRd+l1yf5f2rVf5ikRcJs5EDZ8XKpVsJhaGjlJghbn2Y5Q3Oyx8xY5AxKljK007aIGWOe+kTTY5A6f3fNkpszDC1GgfaBmt2EJnIGZ8XJV/FMY32hueY47RlsarvvXpCIH0loB1T9K+ldUVfd/gI3+8Chgcvbjqq9M/AESqOhsdhDn+o45Ay2cWO78kygPOIT9pORvzAKNneitWCzjpihmcbgQiv9VG+/VhWh39XQ/UWwqiJn+mPULGfw7QFvaJ1EjQOLQMYgZ1jmZ4WcCV45sA0NBwWq335AK90lVXJW87bCC21K/FXFw3TeIEWdlXMBijKTgrrhoouk7MoDh02gnNX1zuplInJeM+/ssLbPBi9nCZ75abRFOZIENEywDfDcjXyz+uyfqIEttGH5udobstBFGWAtxn9FoiXAlY69qEhekGCSq1fVgs3yMQoEDuokoKGlzy1RQ84Ozcj7ljMh7pd8pSL2k5Hr1LimFGihBlB9W5s8s9rU+UoddFuLlYYX2pCFLnRQkUabYImpqLnoe1RIn2VTbPtKrrqUtveVBOHyV89zHMeZ/vsflEEsDy2Pq3wMVM6gnOyusqft0recEcQBEAbKQfoQdKH5l5zkjzFCSM4IYk+U0HYgatZMzpB9uZFBckYQeyOFxUPZpejoHwQNGZIzgjhMSM46heSMIOxBctYpJGctsst7boijYjByZs9WSc7GyU7vuSGOijiOrb3WyIRFW03TlN4VMD52e88NcVSs12trrzUyYNNW6U1OI6bpe26IY+P09LTvKeTYsdWnpyd6z+ZYafqeG+LYcF13s9n0PQvObdnqYrGgt6CPk+bvuSGOjZubm7e3t75nYc9Wfd+Poqj9fiFIzlpkl/fcEMdGHMcDONy0ZKubzebs7Oz397f1nkFIzgjCNtPpNNuMP3jm8/nDw4O14UjOCMI2cRy7rvvz89P3RLolO9O05ppxkjOC6IXb29v5fN73LDrk4+PDdd31em1zUJIzguiHxWLx8vLS9yy6wvd9y1rGOf8fDX36W9KD19EAAAAASUVORK5CYII=" alt=""&gt;&lt;/p&gt;
&lt;p&gt;Edit. Changed code.&lt;/p&gt;
&lt;p&gt;&lt;br&gt;&lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp; &lt;br&gt;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&amp;nbsp;&lt;/p&gt;</description>
      <guid>138124</guid>
      <pubDate>Tue, 09 Oct 2012 19:00:23 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
    <item>
      <title>Addition</title>
      <link>http://www.mapleprimes.com/questions/138090-Convert-Trig-To-Legendre-Polynomials?ref=Feed:MaplePrimes:Convert Trig to Legendre Polynomials:Comments#comment138133</link>
      <itunes:summary>&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;PS. &lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;
&lt;p&gt;&lt;img src="data:image/png;base64,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" alt=""&gt;&lt;/p&gt;</itunes:summary>
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" 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      <guid>138133</guid>
      <pubDate>Tue, 09 Oct 2012 22:55:13 Z</pubDate>
      <itunes:author>Markiyan Hirnyk</itunes:author>
      <author>Markiyan Hirnyk</author>
    </item>
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