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{| align="center" border="1" cellpadding="8" cellspacing="0" style="background:lightcyan; font-weight:bold; text-align:center; width:96%"
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|+ Table 66-ii.  Computation Summary for g‹''u'', ''v''› = ((''u'', ''v''))
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|
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{| align="left" border="0" cellpadding="1" cellspacing="0" style="background:lightcyan; font-weight:bold; text-align:center; width:100%"
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| <math>\epsilon</math>''g''
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| = || ''uv''        || <math>\cdot</math> || 1
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| + || ''u''(''v'')  || <math>\cdot</math> || 0
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| + || (''u'')''v''  || <math>\cdot</math> || 0
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| + || (''u'')(''v'') || <math>\cdot</math> || 1
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|-
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| E''g''
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| = || ''uv''        || <math>\cdot</math> || ((d''u'', d''v''))
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| + || ''u''(''v'')  || <math>\cdot</math> || (d''u'', d''v'')
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| + || (''u'')''v''  || <math>\cdot</math> || (d''u'', d''v'')
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| + || (''u'')(''v'') || <math>\cdot</math> || ((d''u'', d''v''))
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|-
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| D''g''
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| = || ''uv''        || <math>\cdot</math> || (d''u'', d''v'')
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| + || ''u''(''v'')  || <math>\cdot</math> || (d''u'', d''v'')
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| + || (''u'')''v''  || <math>\cdot</math> || (d''u'', d''v'')
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| + || (''u'')(''v'') || <math>\cdot</math> || (d''u'', d''v'')
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|-
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| d''g''
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| = || ''uv''        || <math>\cdot</math> || (d''u'', d''v'')
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| + || ''u''(''v'')  || <math>\cdot</math> || (d''u'', d''v'')
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| + || (''u'')''v''  || <math>\cdot</math> || (d''u'', d''v'')
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| + || (''u'')(''v'') || <math>\cdot</math> || (d''u'', d''v'')
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|-
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| r''g''
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| = || ''uv''        || <math>\cdot</math> || 0
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| + || ''u''(''v'')  || <math>\cdot</math> || 0
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| + || (''u'')''v''  || <math>\cdot</math> || 0
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| + || (''u'')(''v'') || <math>\cdot</math> || 0
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|}
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|}
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</font><br>
    
===Table 67.  Computation of an Analytic Series in Terms of Coordinates===
 
===Table 67.  Computation of an Analytic Series in Terms of Coordinates===
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