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+<h2 title="Interface Preconditioner" class="title">Interface Preconditioner</h2>
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+<br>
+<pre>public interface <span class="strong">Preconditioner</span></pre>
+<div class="block">This interface represents a preconditioner for differentiable scalar
+ objective function optimizers.</div>
+<dl><dt><span class="strong">Since:</span></dt>
+ <dd>2.0</dd></dl>
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+<td class="colFirst"><code>double[]</code></td>
+<td class="colLast"><code><strong><a href="../../../../../../../../org/apache/commons/math3/optim/nonlinear/scalar/gradient/Preconditioner.html#precondition(double[],%20double[])">precondition</a></strong>(double[]&nbsp;point,
+ double[]&nbsp;r)</code>
+<div class="block">Precondition a search direction.</div>
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+<h4>precondition</h4>
+<pre>double[]&nbsp;precondition(double[]&nbsp;point,
+ double[]&nbsp;r)</pre>
+<div class="block">Precondition a search direction.
+ <p>
+ The returned preconditioned search direction must be computed fast or
+ the algorithm performances will drop drastically. A classical approach
+ is to compute only the diagonal elements of the hessian and to divide
+ the raw search direction by these elements if they are all positive.
+ If at least one of them is negative, it is safer to return a clone of
+ the raw search direction as if the hessian was the identity matrix. The
+ rationale for this simplified choice is that a negative diagonal element
+ means the current point is far from the optimum and preconditioning will
+ not be efficient anyway in this case.
+ </p></div>
+<dl><dt><span class="strong">Parameters:</span></dt><dd><code>point</code> - current point at which the search direction was computed</dd><dd><code>r</code> - raw search direction (i.e. opposite of the gradient)</dd>
+<dt><span class="strong">Returns:</span></dt><dd>approximation of H<sup>-1</sup>r where H is the objective function hessian</dd></dl>
+</li>
+</ul>
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