Metrics and Models for Multi-layer Networks
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<h5 class="subsubsectionHead"><a
id="x13-120001.1.1"></a><span
class="cmtt-10x-x-109">degs</span><span
class="cmtt-10x-x-109">_to</span><span
class="cmtt-10x-x-109">_binary.py</span></h5>
<!--l. 3--><p class="noindent" ><span
class="cmbx-10x-x-109">NAME</span>
<!--l. 3--><p class="indent" > <span
class="cmbx-10x-x-109">degs</span><span
class="cmbx-10x-x-109">_to</span><span
class="cmbx-10x-x-109">_binary.py </span>- compute the activity vectors of all the nodes of a
multiplex.
<!--l. 3--><p class="noindent" ><span
class="cmbx-10x-x-109">SYNOPSYS</span>
<!--l. 3--><p class="indent" > <span
class="cmbx-10x-x-109">degs</span><span
class="cmbx-10x-x-109">_to</span><span
class="cmbx-10x-x-109">_binary.py </span><span
class="cmmi-10x-x-109">&#x003C;</span><span
class="cmitt-10x-x-109">degree</span><span
class="cmitt-10x-x-109">_vectors</span><span
class="cmmi-10x-x-109">&#x003E;</span>
<!--l. 14--><p class="noindent" ><span
class="cmbx-10x-x-109">DESCRIPTION</span>
<!--l. 14--><p class="indent" > Take a file which contains, on the n-th line, the degrees at each layer of the
n-th node, (e.g., the result of the script <span
class="cmtt-10x-x-109">node</span><span
class="cmtt-10x-x-109">_degree</span><span
class="cmtt-10x-x-109">_vectors.py</span>), in the
format:
<!--l. 14--><p class="indent" > &#x00A0; <span
class="cmti-10x-x-109">noden</span><span
class="cmti-10x-x-109">_deg</span><span
class="cmti-10x-x-109">_lay1 noden</span><span
class="cmti-10x-x-109">_deg</span><span
class="cmti-10x-x-109">_lay2 ... noden</span><span
class="cmti-10x-x-109">_deg</span><span
class="cmti-10x-x-109">_layM</span>
<!--l. 14--><p class="noindent" >and compute the corresponding node activity bit-strings, where a &#8221;1&#8221;
signals the presence of the node on that layer, while a zero indicates its
absence.
<!--l. 27--><p class="noindent" ><span
class="cmbx-10x-x-109">OUTPUT</span>
<!--l. 27--><p class="indent" > The program returns on <span
class="cmtt-10x-x-109">stdout </span>a list of lines, where the n-th line is the
activity bit-string of the n-th node. Additionally, the program prints on <span
class="cmtt-10x-x-109">stderr</span>
the distribution of all activity bit-strings, in the format:
<!--l. 27--><p class="indent" > &#x00A0; <span
class="cmti-10x-x-109">Bn Bit-string count</span>
<!--l. 27--><p class="noindent" >Where <span
class="cmti-10x-x-109">B </span>is the number of ones in the activity bit-string (i.e., the node-activity
associated to that activity bit-string), <span
class="cmti-10x-x-109">Bit-string </span>is the activity bit-string and
<span
class="cmti-10x-x-109">count </span>is the number of times that particular activity bit-string appears in the
multiplex.
<!--l. 31--><p class="noindent" ><span
class="cmbx-10x-x-109">REFERENCE</span>
<!--l. 31--><p class="indent" > V. Nicosia, V. Latora, &#8220;Measuring and modeling correlations in multiplex
networks&#8221;, <span
class="cmti-10x-x-109">Phys. Rev. E </span><span
class="cmbx-10x-x-109">92</span>, 032805 (2015).
<!--l. 31--><p class="indent" > Link to paper: <a
href="http://journals.aps.org/pre/abstract/10.1103/PhysRevE.92.032805" class="url" ><span
class="cmtt-10x-x-109">http://journals.aps.org/pre/abstract/10.1103/PhysRevE.92.032805</span></a>
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