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pygsti.tools.pp_to_gm.html
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pygsti.tools.pp_to_gm.html
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<h1>pygsti.tools.pp_to_gm<a class="headerlink" href="#pygsti-tools-pp-to-gm" title="Permalink to this headline">¶</a></h1>
<dl class="function">
<dt id="pygsti.tools.pp_to_gm">
<code class="descclassname">pygsti.tools.</code><code class="descname">pp_to_gm</code><span class="sig-paren">(</span><em>mxInPauliProdBasis</em>, <em>dimOrBlockDims=None</em><span class="sig-paren">)</span><a class="headerlink" href="#pygsti.tools.pp_to_gm" title="Permalink to this definition">¶</a></dt>
<dd><p>Convert a gate matrix in the Pauli-product basis of a
density matrix space to the Gell-Mann basis (of the same space).</p>
<table class="docutils field-list" frame="void" rules="none">
<col class="field-name" />
<col class="field-body" />
<tbody valign="top">
<tr class="field-odd field"><th class="field-name">Parameters:</th><td class="field-body"><ul class="first simple">
<li><strong>mxInPauliProdBasis</strong> (<em>numpy array</em>) – The gate matrix, (a 2D square array)</li>
<li><strong>dimOrBlockDims</strong> (<em>int or list of ints, optional</em>) – Structure of the density-matrix space. If None, then assume
mxInPauliProdBasis operates on a single-block density matrix space,
i.e. on K x K density matrices with K == sqrt( mxInPauliProdBasis.shape[0] ).</li>
</ul>
</td>
</tr>
<tr class="field-even field"><th class="field-name">Returns:</th><td class="field-body"><p class="first">The given gate matrix converted to the Gell-Mann basis.
Array size is the same as mxInPauliProdBasis.</p>
</td>
</tr>
<tr class="field-odd field"><th class="field-name">Return type:</th><td class="field-body"><p class="first last">numpy array</p>
</td>
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