This file is indexed.

/usr/share/xscreensaver/config/flow.xml is in xscreensaver-data-extra 5.15-2ubuntu1.

This file is owned by root:root, with mode 0o644.

The actual contents of the file can be viewed below.

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<?xml version="1.0" encoding="ISO-8859-1"?>

<screensaver name="flow" _label="Flow">

  <command arg="-root"/>

  <hgroup>
   <vgroup>
    <number id="speed" type="slider" arg="-delay %"
            _label="Frame rate" _low-label="Low" _high-label="High"
            low="0" high="100000" default="10000"
            convert="invert"/>

    <number id="count" type="slider" arg="-count %"
            _label="Count" _low-label="Few" _high-label="Many"
             low="10" high="5000" default="3000"/>

    <number id="cycles" type="slider" arg="-cycles %"
             _label="Timeout" _low-label="Small" _high-label="Large"
            low="0" high="800000" default="10000"/>
   </vgroup>
   <vgroup>
    <number id="ncolors" type="slider" arg="-ncolors %"
              _label="Number of colors" _low-label="Two" _high-label="Many"
              low="1" high="255" default="200"/>

    <number id="size" type="slider" arg="-size %"
              _label="Length of trails" _low-label="Short" _high-label="Long"
              low="-20" high="-2" default="-10" convert="invert"/>
   </vgroup>
  </hgroup>

  <hgroup>
   <vgroup>
    <boolean id="rotate" _label="Rotating around attractor" arg-unset="-no-rotate"/>
    <boolean id="ride"   _label="Ride in the flow" arg-unset="-no-ride"/>
    <boolean id="box"    _label="Draw bounding box"  arg-unset="-no-box"/>
   </vgroup>
   <vgroup>
    <boolean id="periodic" _label="Periodic attractors" arg-unset="-no-periodic"/>
    <boolean id="search" _label="Search for new attractors" arg-unset="-no-search"/>
    <boolean id="showfps" _label="Show frame rate" arg-set="-fps"/>
   </vgroup>
  </hgroup>

  <_description>
Strange attractors formed of flows in a 3D differential equation phase
space.  Features the popular attractors described by Lorentz,
Roessler, Birkhoff and Duffing, and can discover entirely new
attractors by itself.

http://en.wikipedia.org/wiki/Attractor#Strange_attractor

Written by Tim Auckland; 1998.
  </_description>
</screensaver>