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      Isn't Wikipedia wonderful !   That's one internet outfit that I
      donate too...<br>
      <br>
      So, what I was confused about in Larry's posting of the wire table
      was that they showed<br>
      AWG/KCMIL  and all that meant was that some values were in AWG and
      some values<br>
      were in KCMILs. <br>
      <br>
       Wire gauge to diameter and cross sectional area and the reverse<br>
      operation are very handy little programs I have kept in my HP
      calculator<br>
      for many years...   Uses some of those formulas of course shown in
      your<br>
      Wikipedia paste.<br>
      <br>
      I had heard there was a special "electricians" calculator years
      ago...<br>
      Does that have all these conversion in it too ?<br>
      <br>
      boB<br>
      <br>
      <br>
      On 12/2/2014 5:45 PM, Jerry Shafer wrote:<br>
    </div>
    <blockquote
cite="mid:CAMUFgmU-4WRacFtL=asyvYzaYT8wr519hpGM9QGHT59v0RmuPw@mail.gmail.com"
      type="cite">
      <div dir="ltr">To All Here is the math from wikipedia<br>
        <p>By definition, No. 36 AWG is 0.005 inches in diameter, and
          No. 0000 is 0.46 inches in diameter. The ratio of these
          diameters is <b>1:92</b>, and there are 40 gauge sizes from
          No. 36 to No. 0000, or 39 steps. Because each successive gauge
          number increases diameter by a constant multiple, diameters
          vary geometrically. Any two successive gauges (e.g. A & B
          ) have diameters in the ratio (dia. B ÷ dia. A) of <img
            moz-do-not-send="true" class="" alt="\sqrt [39]{92}"
src="http://upload.wikimedia.org/math/f/d/0/fd0576bc7a7c22e7f482efa1de034f92.png">
          (approximately 1.12293), while for gauges two steps apart
          (e.g. A, B & C), the ratio of the C to A is about 1.12293&sup2;
          = 1.26098. The diameter of a No. <i>n</i> AWG wire is
          determined, for gauges smaller than 00 (36 to 0), according to
          the following formula:</p>
        <dl>
          <dd><img moz-do-not-send="true" class="" alt="d_n =
              0.005~\mathrm{inch} \times 92 ^ \frac{36-n}{39} =
              0.127~\mathrm{mm} \times 92 ^ \frac{36-n}{39}"
src="http://upload.wikimedia.org/math/f/6/d/f6d1ec86b3acdec9d5af9282a34a7f0c.png"></dd>
        </dl>
        <p><small>(see below for gauges larger than No. 0 (i.e. No. 00,
            No. 000, No. 0000 ).)</small> or equivalently</p>
        <dl>
          <dd><img moz-do-not-send="true" class="" alt="d_n = e^
              {-1.12436 - 0.11594n}\ \mathrm{inch} = e^ {2.1104 -
              0.11594n}\ \mathrm{mm} "
src="http://upload.wikimedia.org/math/b/f/a/bfa87cffe117d988403267ea4e1537d8.png"></dd>
        </dl>
        <p>The gauge can be calculated from the diameter using</p>
        <dl>
          <dd><img moz-do-not-send="true" class="" alt="n = -39\log_{92}
              \left( \frac{d_{n}}{0.005~\mathrm{inch}} \right)+36 =
              -39\log_{92} \left( \frac{d_{n}}{0.127~\mathrm{mm}}
              \right)+36"
src="http://upload.wikimedia.org/math/a/4/a/a4a6e74e48825a2d5de74baf1aa4ada8.png">
            <sup id="cite_ref-3" class=""><a moz-do-not-send="true"
                href="http://en.wikipedia.org/wiki/American_wire_gauge#cite_note-3"><span>[</span>3<span>]</span></a></sup></dd>
        </dl>
        <p>and the cross-section area is</p>
        <dl>
          <dd><img moz-do-not-send="true" class="" alt="A_n =
              \frac{\pi}{4} d_n^2 = 0.000019635~\mathrm{inch}^2 \times
              92 ^ \frac{36-n}{19.5} = 0.012668~\mathrm{mm}^2 \times 92
              ^ \frac{36-n}{19.5}"
src="http://upload.wikimedia.org/math/0/1/f/01f2a8866588007b257186f3fb14878d.png">,</dd>
          <dt>Do you want more</dt>
          <dd>Jerry<br>
          </dd>
        </dl>
        <br>
      </div>
      <div class="gmail_extra"><br>
        <div class="gmail_quote">On Tue, Dec 2, 2014 at 2:20 PM, <a
            moz-do-not-send="true" href="mailto:boB@midnitesolar.com">boB@midnitesolar.com</a>
          <span dir="ltr"><<a moz-do-not-send="true"
              href="mailto:boB@midnitesolar.com" target="_blank">boB@midnitesolar.com</a>></span>
          wrote:<br>
          <blockquote class="gmail_quote" style="margin:0 0 0
            .8ex;border-left:1px #ccc solid;padding-left:1ex">
            <div text="#000000" bgcolor="#FFFFFF">
              <div><br>
                The only thing I can think that AWG/KCMIL means is that
                it is a ratio ?<span class="HOEnZb"><font
                    color="#888888"><br>
                    <br>
                    boB</font></span>
                <div>
                  <div class="h5"><br>
                    <br>
                    <br>
                    On 12/2/2014 4:18 PM, <a moz-do-not-send="true"
                      href="mailto:boB@midnitesolar.com" target="_blank">boB@midnitesolar.com</a>
                    wrote:<br>
                  </div>
                </div>
              </div>
              <div>
                <div class="h5">
                  <blockquote type="cite">
                    <div><br>
                      I'm pretty sure that  Daniel Young's explanation
                      of surface area explains the discrepancy.<br>
                      <br>
                      The surface area of a larger wire does not grow as
                      fast as its cross sectional area so<br>
                      it does not cool as well.  It can carry more
                      current but its surface and temperature<br>
                      rise is going to be higher if you simply put more
                      amps through it proportional<br>
                      to the wire area. <br>
                      <br>
                      But the wire table does not show multiple wires in
                      parallel and/or the distance<br>
                      between them.  Or is there such a table ?  If the
                      distance between them are high<br>
                      enough so that the heat can be dissipated, then
                      you ~should~ be able to get<br>
                      3 times the ampacity of all 3 wires in parallel ? 
                      Shouldn't he ?<br>
                      <br>
                      What exactly does the title of that column mean ? 
                      AWG/KCMIL ?<br>
                      AWG and KCMIL are different.  AWG goes higher as
                      the wire gets smaller.<br>
                      KCMIL (area) gets higher as the wire gets bigger.<br>
                      <br>
                      boB<br>
                      <br>
                      <br>
                      <br>
                      <br>
                      On 12/2/2014 3:32 PM, Larry wrote:<br>
                    </div>
                    <blockquote type="cite">
                      <div>Hey boB,<br>
                        <br>
                        This is the reference table I was using. They
                        show 325 AWG and 325kCM refer to the same
                        diameter cable but I should have used kcm for
                        clarity. <br>
                        <br>
                        If all insulation/temp rating is the same we are
                        back to my original question. Anyone else able
                        to explain this? To be safe I am leaning toward
                        using the combined CM number to size for current
                        rather than 3 times the ampacity as that just
                        makes no sense to me. <br>
                        <br>
                        <img
                          src="cid:part10.01010301.06000000@midnitesolar.com"
                          alt=""><br>
                        On 12/2/14 3:54 PM, <a moz-do-not-send="true"
                          href="mailto:boB@midnitesolar.com"
                          target="_blank">boB@midnitesolar.com</a>
                        wrote:<br>
                      </div>
                      <blockquote type="cite">
                        <div><br>
                          The "area" of the conductor will be 3 times
                          and you would think that the NEC Ampacity
                          would also be 3 times<br>
                          that of one conductor.   But one LARGE
                          conductor with the same area might not be as
                          high as you think<br>
                          because of insulation.  I would think that
                          ampacity of 3 cables in parallel would be 3
                          times.  But probably<br>
                          not when you take a single cable of the 3X
                          area out of the NEC table.  (I haven't looked
                          at this to verify)<br>
                          <br>
                          Also,  Larry,  325 AWG 750 AWG (gauge) wire is
                          a bit too small for this, don't you think ?<br>
                          <br>
                          I know...  You mean circular mils...<br>
                          boB<br>
                          <br>
                          <br>
                        </div>
                        <blockquote type="cite"> <br>
                        </blockquote>
                      </blockquote>
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