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<title>The GNU Fortran Compiler: DOT_PRODUCT</title>
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<a name="DOT_005fPRODUCT-_002d_002d_002d-Dot-product-function"></a>
<h3 class="section">8.66 <code>DOT_PRODUCT</code> &mdash; Dot product function</h3>
<a name="index-DOT_005fPRODUCT"></a>
<a name="index-dot-product"></a>
<a name="index-vector-product"></a>
<a name="index-product_002c-vector"></a>
<dl compact="compact">
<dt><em>Description</em>:</dt>
<dd><p><code>DOT_PRODUCT(VECTOR_A, VECTOR_B)</code> computes the dot product multiplication
of two vectors <var>VECTOR_A</var> and <var>VECTOR_B</var>. The two vectors may be
either numeric or logical and must be arrays of rank one and of equal size. If
the vectors are <code>INTEGER</code> or <code>REAL</code>, the result is
<code>SUM(VECTOR_A*VECTOR_B)</code>. If the vectors are <code>COMPLEX</code>, the result
is <code>SUM(CONJG(VECTOR_A)*VECTOR_B)</code>. If the vectors are <code>LOGICAL</code>,
the result is <code>ANY(VECTOR_A .AND. VECTOR_B)</code>.
</p>
</dd>
<dt><em>Standard</em>:</dt>
<dd><p>Fortran 95 and later
</p>
</dd>
<dt><em>Class</em>:</dt>
<dd><p>Transformational function
</p>
</dd>
<dt><em>Syntax</em>:</dt>
<dd><p><code>RESULT = DOT_PRODUCT(VECTOR_A, VECTOR_B)</code>
</p>
</dd>
<dt><em>Arguments</em>:</dt>
<dd><table>
<tr><td width="15%"><var>VECTOR_A</var></td><td width="70%">The type shall be numeric or <code>LOGICAL</code>, rank 1.</td></tr>
<tr><td width="15%"><var>VECTOR_B</var></td><td width="70%">The type shall be numeric if <var>VECTOR_A</var> is of numeric type or <code>LOGICAL</code> if <var>VECTOR_A</var> is of type <code>LOGICAL</code>. <var>VECTOR_B</var> shall be a rank-one array.</td></tr>
</table>
</dd>
<dt><em>Return value</em>:</dt>
<dd><p>If the arguments are numeric, the return value is a scalar of numeric type,
<code>INTEGER</code>, <code>REAL</code>, or <code>COMPLEX</code>. If the arguments are
<code>LOGICAL</code>, the return value is <code>.TRUE.</code> or <code>.FALSE.</code>.
</p>
</dd>
<dt><em>Example</em>:</dt>
<dd><div class="smallexample">
<pre class="smallexample">program test_dot_prod
integer, dimension(3) :: a, b
a = (/ 1, 2, 3 /)
b = (/ 4, 5, 6 /)
print '(3i3)', a
print *
print '(3i3)', b
print *
print *, dot_product(a,b)
end program test_dot_prod
</pre></div>
</dd>
</dl>
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