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/usr/share/doc/axiom-doc/hypertex/laurentseries.xhtml is in axiom-hypertex-data 20120501-8.

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  <title>Axiom Documentation</title>
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    myevar = document.getElementById('evar').value;
    myival = document.getElementById('ival').value;
    mysval = document.getElementById('sval').value;
    ans = 'series('+myivar+'+->'+myfunc+','+mypvar+'='+myevar+','+
         myival+'..,'+mysval+')';
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    return(ans);
   }
// The structure returned from Axiom now is
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  </script>
 </head>
 <body>
  <div align="center"><img align="middle" src="doctitle.png"/></div>
  <hr/>
  <table>
   <tr>
    <td>
      Enter the formula for the general coefficient of the series:
    </td>
   </tr>
   <tr>
    <td>
     <input type="text" id="function" size="80" tabindex="10"
       value="(-1)^(n-1)/(n+2)"/>
    </td>
   </tr>
   <tr>
    <td>
     Enter the index variable for your formula:
     <input type="text" id="ivar" size="10" tabindex="20" value="n"/>
    </td>
   </tr>
   <tr>
    <td>
     Enter the power series variable:
     <input type="text" id="pvar" size="10" tabindex="30" value="x"/>
    </td>
   </tr>
   <tr>
    <td>
     Enter the point about which to expand:
     <input type="text" id="evar" size="10" tabindex="40" value="0"/>
    </td>
   </tr>
  </table>
For Laurent Series, the exponent of the power series variable ranges
from an initial value, an arbitrary integer value, to plus
infinity; the step size is any positive integer.
  <table>
   <tr>
    <td>
     Enter the initial value of the index (an integer):
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    </td>
   </tr>
   <tr>
    <td>
     Enter the step size (a positive integer):
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    </td>
   </tr>
  </table>
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       onclick="javascript:makeRequest('');"/>
   </center>
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