From ed00871e4e058273ff41b267f052cb0a94579c58 Mon Sep 17 00:00:00 2001
From: David Sanders <dpsanders@gmail.com>
Date: Mon, 26 Dec 2016 22:03:17 +0000
Subject: [PATCH 1/2] Delete some unnecessary files; update Annulus notebook

---
 examples/Annulus (interactive).ipynb | 611 +++++++++++++++++++++
 examples/Annulus.ipynb               | 182 -------
 examples/Calculate pi.ipynb          | 775 ---------------------------
 examples/draw_boxes.jl               |  47 --
 examples/draw_cubes.jl               |  58 --
 examples/set_inversion.jl            |  15 -
 6 files changed, 611 insertions(+), 1077 deletions(-)
 create mode 100644 examples/Annulus (interactive).ipynb
 delete mode 100644 examples/Annulus.ipynb
 delete mode 100644 examples/Calculate pi.ipynb
 delete mode 100644 examples/draw_boxes.jl
 delete mode 100644 examples/draw_cubes.jl
 delete mode 100644 examples/set_inversion.jl

diff --git a/examples/Annulus (interactive).ipynb b/examples/Annulus (interactive).ipynb
new file mode 100644
index 0000000..6297e7f
--- /dev/null
+++ b/examples/Annulus (interactive).ipynb	
@@ -0,0 +1,611 @@
+{
+ "cells": [
+  {
+   "cell_type": "code",
+   "execution_count": 11,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/html": [
+       "<div id=\"interact-js-shim\">\n",
+       "    <script charset=\"utf-8\">\n",
+       "(function (IPython, $, _, MathJax) {\n",
+       "    $.event.special.destroyed = {\n",
+       "\tremove: function(o) {\n",
+       "\t    if (o.handler) {\n",
+       "\t\to.handler.apply(this, arguments)\n",
+       "\t    }\n",
+       "\t}\n",
+       "    }\n",
+       "\n",
+       "    var OutputArea = IPython.version >= \"4.0.0\" ? require(\"notebook/js/outputarea\").OutputArea : IPython.OutputArea;\n",
+       "\n",
+       "    var redrawValue = function (container, type, val) {\n",
+       "\tvar selector = $(\"<div/>\");\n",
+       "\tvar oa = new OutputArea(_.extend(selector, {\n",
+       "\t    selector: selector,\n",
+       "\t    prompt_area: true,\n",
+       "\t    events: IPython.events,\n",
+       "\t    keyboard_manager: IPython.keyboard_manager\n",
+       "\t})); // Hack to work with IPython 2.1.0\n",
+       "\n",
+       "\tswitch (type) {\n",
+       "\tcase \"image/png\":\n",
+       "            var _src = 'data:' + type + ';base64,' + val;\n",
+       "\t    $(container).find(\"img\").attr('src', _src);\n",
+       "\t    break;\n",
+       "\tdefault:\n",
+       "\t    var toinsert = OutputArea.append_map[type].apply(\n",
+       "\t\toa, [val, {}, selector]\n",
+       "\t    );\n",
+       "\t    $(container).empty().append(toinsert.contents());\n",
+       "\t    selector.remove();\n",
+       "\t}\n",
+       "\tif (type === \"text/latex\" && MathJax) {\n",
+       "\t    MathJax.Hub.Queue([\"Typeset\", MathJax.Hub, toinsert.get(0)]);\n",
+       "\t}\n",
+       "    }\n",
+       "\n",
+       "\n",
+       "    $(document).ready(function() {\n",
+       "\tfunction initComm(evt, data) {\n",
+       "\t    var comm_manager = data.kernel.comm_manager;\n",
+       "        //_.extend(comm_manager.targets, require(\"widgets/js/widget\"))\n",
+       "\t    comm_manager.register_target(\"Signal\", function (comm) {\n",
+       "            comm.on_msg(function (msg) {\n",
+       "                //Widgets.log(\"message received\", msg);\n",
+       "                var val = msg.content.data.value;\n",
+       "                $(\".signal-\" + comm.comm_id).each(function() {\n",
+       "                var type = $(this).data(\"type\");\n",
+       "                if (val[type]) {\n",
+       "                    redrawValue(this, type, val[type], type);\n",
+       "                }\n",
+       "                });\n",
+       "                delete val;\n",
+       "                delete msg.content.data.value;\n",
+       "            });\n",
+       "\t    });\n",
+       "\n",
+       "\t    // coordingate with Comm and redraw Signals\n",
+       "\t    // XXX: Test using Reactive here to improve performance\n",
+       "\t    $([IPython.events]).on(\n",
+       "\t\t'output_appended.OutputArea', function (event, type, value, md, toinsert) {\n",
+       "\t\t    if (md && md.reactive) {\n",
+       "                // console.log(md.comm_id);\n",
+       "                toinsert.addClass(\"signal-\" + md.comm_id);\n",
+       "                toinsert.data(\"type\", type);\n",
+       "                // Signal back indicating the mimetype required\n",
+       "                var comm_manager = IPython.notebook.kernel.comm_manager;\n",
+       "                var comm = comm_manager.comms[md.comm_id];\n",
+       "                comm.then(function (c) {\n",
+       "                    c.send({action: \"subscribe_mime\",\n",
+       "                       mime: type});\n",
+       "                    toinsert.bind(\"destroyed\", function() {\n",
+       "                        c.send({action: \"unsubscribe_mime\",\n",
+       "                               mime: type});\n",
+       "                    });\n",
+       "                })\n",
+       "\t\t    }\n",
+       "\t    });\n",
+       "\t}\n",
+       "\n",
+       "\ttry {\n",
+       "\t    // try to initialize right away. otherwise, wait on the status_started event.\n",
+       "\t    initComm(undefined, IPython.notebook);\n",
+       "\t} catch (e) {\n",
+       "\t    $([IPython.events]).on('kernel_created.Kernel kernel_created.Session', initComm);\n",
+       "\t}\n",
+       "    });\n",
+       "})(IPython, jQuery, _, MathJax);\n",
+       "</script>\n",
+       "    <script>\n",
+       "        window.interactLoadedFlag = true\n",
+       "       $(\"#interact-js-shim\").bind(\"destroyed\", function () {\n",
+       "           if (window.interactLoadedFlag) {\n",
+       "               console.warn(\"JavaScript required by Interact will be removed if you remove this cell or run using Interact more than once.\")\n",
+       "           }\n",
+       "       })\n",
+       "       $([IPython.events]).on(\"kernel_starting.Kernel kernel_restarting.Kernel\", function () { window.interactLoadedFlag = false })\n",
+       "   </script>\n",
+       "</div>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    },
+    {
+     "data": {
+      "text/plain": [
+       "Plots.GRBackend()"
+      ]
+     },
+     "execution_count": 11,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "using IntervalConstraintProgramming, ValidatedNumerics\n",
+    "using Interact\n",
+    "using Plots\n",
+    "gr()  # GR backend for Plots.jl"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 3,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[-∞, ∞] × [-∞, ∞]"
+      ]
+     },
+     "execution_count": 3,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C = @constraint 1 <= x^2 + y^2 <= 2\n",
+    "X = IntervalBox(-∞..∞, -∞..∞)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 22,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/html": [],
+      "text/plain": [
+       "Interact.Slider{Float64}(Signal{Float64}(0.5, nactions=0),\"\",0.5,0.5:0.5:10.0,\".3f\",true)"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    },
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+       "</g>\n",
+       "<g clip-path=\"url(#clip00)\">\n",
+       "<text style=\"fill:#00002d; fill-opacity:1; font-family:Arial,Helvetica Neue,Helvetica,sans-serif; font-size:21; text-anchor:middle;\" transform=\"rotate(0, 308.889, 201.944)\" x=\"308.889\" y=\"201.944\">2-dimensional area: [0.931453, 4.53168]</text>\n",
+       "</g>\n",
+       "<g clip-path=\"url(#clip00)\">\n",
+       "<text style=\"fill:#00002d; fill-opacity:1; font-family:Arial,Helvetica Neue,Helvetica,sans-serif; font-size:21; text-anchor:start;\" transform=\"rotate(0, 257.951, 137.471)\" x=\"257.951\" y=\"137.471\">eps = 2</text>\n",
+       "</g>\n",
+       "<g clip-path=\"url(#clip00)\">\n",
+       "<text style=\"fill:#00002d; fill-opacity:1; font-family:Arial,Helvetica Neue,Helvetica,sans-serif; font-size:16; text-anchor:start;\" transform=\"rotate(0, 326.561, 125.479)\" x=\"326.561\" y=\"125.479\">-</text>\n",
+       "</g>\n",
+       "<g clip-path=\"url(#clip00)\">\n",
+       "<text style=\"fill:#00002d; fill-opacity:1; font-family:Arial,Helvetica Neue,Helvetica,sans-serif; font-size:16; text-anchor:start;\" transform=\"rotate(0, 336.403, 125.479)\" x=\"336.403\" y=\"125.479\">0.5</text>\n",
+       "</g>\n",
+       "</svg>\n"
+      ]
+     },
+     "execution_count": 22,
+     "metadata": {
+      "comm_id": "35ce03ec-eb3e-4878-a642-0cc81b313762",
+      "reactive": true
+     },
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "@manipulate for n in slider(0.5:0.5:10, value=0.5)\n",
+    "\n",
+    "    paving = pave(C, X, 2.0^(-n))\n",
+    "    plot(paving.inner, aspect_ratio=:equal, label=\"inside\")\n",
+    "    plot!(paving.boundary, c=\"gray\", alpha=0.1, ann=[(0, 0, string(Vol(paving))), (0, 0.5, \"eps = 2^(-$n)\")], label=\"boundary\")\n",
+    "        \n",
+    "end"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": []
+  }
+ ],
+ "metadata": {
+  "anaconda-cloud": {},
+  "kernelspec": {
+   "display_name": "Julia 0.5.0",
+   "language": "julia",
+   "name": "julia-0.5"
+  },
+  "language_info": {
+   "file_extension": ".jl",
+   "mimetype": "application/julia",
+   "name": "julia",
+   "version": "0.5.0"
+  },
+  "toc": {
+   "nav_menu": {
+    "height": "12px",
+    "width": "252px"
+   },
+   "navigate_menu": true,
+   "number_sections": true,
+   "sideBar": true,
+   "threshold": "2",
+   "toc_cell": false,
+   "toc_section_display": "block",
+   "toc_window_display": false
+  },
+  "widgets": {
+   "state": {
+    "2b83b60b-0bb8-4d83-95c5-049a8e409ae1": {
+     "views": [
+      {
+       "cell_index": 2
+      }
+     ]
+    }
+   },
+   "version": "1.2.0"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 0
+}
diff --git a/examples/Annulus.ipynb b/examples/Annulus.ipynb
deleted file mode 100644
index 9011269..0000000
--- a/examples/Annulus.ipynb
+++ /dev/null
@@ -1,182 +0,0 @@
-{
- "cells": [
-  {
-   "cell_type": "code",
-   "execution_count": 1,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [],
-   "source": [
-    "using IntervalConstraintProgramming, ValidatedNumerics"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 2,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       ":wide"
-      ]
-     },
-     "execution_count": 2,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "setrounding(Interval, :wide)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 3,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[-∞, ∞] × [-∞, ∞]"
-      ]
-     },
-     "execution_count": 3,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "ring = @constraint 1 <= x^2 + y^2 <= 2\n",
-    "X = IntervalBox(-∞..∞, -∞..∞)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 10,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  5.008634 seconds (35.39 M allocations: 1.274 GB, 11.58% gc time)\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "Paving:\n",
-       "- tolerance ϵ = 0.001\n",
-       "- inner approx. of length 20992\n",
-       "- boundary approx. of length 20992"
-      ]
-     },
-     "execution_count": 10,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "@time paving = pave(ring, X, 0.001)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 12,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "/usr/local/lib/python2.7/site-packages/matplotlib/font_manager.py:273: UserWarning: Matplotlib is building the font cache using fc-list. This may take a moment.\n",
-      "  warnings.warn('Matplotlib is building the font cache using fc-list. This may take a moment.')\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "draw (generic function with 13 methods)"
-      ]
-     },
-     "execution_count": 12,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "include(\"draw_boxes.jl\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 13,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x32a771690>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-1.4142135623730954,1.414213562373095,-1.4142135623730954,1.4142135623730956)"
-      ]
-     },
-     "execution_count": 13,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "draw(paving)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "collapsed": true
-   },
-   "outputs": [],
-   "source": []
-  }
- ],
- "metadata": {
-  "kernelspec": {
-   "display_name": "Julia 0.4.6",
-   "language": "julia",
-   "name": "julia-0.4"
-  },
-  "language_info": {
-   "file_extension": ".jl",
-   "mimetype": "application/julia",
-   "name": "julia",
-   "version": "0.4.6"
-  },
-  "widgets": {
-   "state": {},
-   "version": "1.1.2"
-  }
- },
- "nbformat": 4,
- "nbformat_minor": 0
-}
diff --git a/examples/Calculate pi.ipynb b/examples/Calculate pi.ipynb
deleted file mode 100644
index f286575..0000000
--- a/examples/Calculate pi.ipynb	
+++ /dev/null
@@ -1,775 +0,0 @@
-{
- "cells": [
-  {
-   "cell_type": "code",
-   "execution_count": 1,
-   "metadata": {
-    "collapsed": true
-   },
-   "outputs": [],
-   "source": [
-    "using IntervalConstraintProgramming, ValidatedNumerics"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 2,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "code = quote \n",
-      "    z1 = x ^ 2\n",
-      "    z2 = y ^ 2\n",
-      "    z3 = z1 + z2\n",
-      "    z3 = z3 ∩ _A_\n",
-      "    (z3,z1,z2) = plusRev(z3,z1,z2)\n",
-      "    (z2,y,_) = powerRev(z2,y,2)\n",
-      "    (z1,x,_) = powerRev(z1,x,2)\n",
-      "    return (x,y)\n",
-      "end\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "Separator with variables x, y"
-      ]
-     },
-     "execution_count": 2,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "disc = @constraint x^2 + y^2 <= 1"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 3,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[-∞, ∞] × [-∞, ∞]"
-      ]
-     },
-     "execution_count": 3,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "X = IntervalBox(-∞..∞, -∞..∞)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 4,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "(([-1, 1],[-1, 1]),([-∞, ∞],[-∞, ∞]))"
-      ]
-     },
-     "execution_count": 4,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "disc(X)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 18,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.358591 seconds (2.13 M allocations: 69.906 MB, 36.71% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "@time P = pave(disc, X, 1e-2);"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 14,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "7164"
-      ]
-     },
-     "execution_count": 14,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "length(P.inner)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 6,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "IntervalConstraintProgramming.Paving{2,Float64}"
-      ]
-     },
-     "execution_count": 6,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "typeof(P)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 9,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "2-dimensional area: [3.1407, 3.14248]"
-      ]
-     },
-     "execution_count": 9,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "Vol(P)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 11,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "/Users/dpsanders/.julia/v0.4/Conda/deps/usr/lib/python2.7/site-packages/matplotlib/font_manager.py:273: UserWarning: Matplotlib is building the font cache using fc-list. This may take a moment.\n",
-      "  warnings.warn('Matplotlib is building the font cache using fc-list. This may take a moment.')\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "draw (generic function with 13 methods)"
-      ]
-     },
-     "execution_count": 11,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "include(\"draw_boxes.jl\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 23,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "false"
-      ]
-     },
-     "execution_count": 23,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "pygui(false)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 25,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x33c255110>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "4-element Array{Float64,1}:\n",
-       "  0.1\n",
-       "  0.2\n",
-       " -1.0\n",
-       " -0.9"
-      ]
-     },
-     "execution_count": 25,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "draw(P)\n",
-    "axis([0.1,0.2,-1,-0.9])"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "collapsed": true
-   },
-   "source": [
-    "## Riemann integrals"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "This does not use IntervalConstraintProgramming, just standard intervals."
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 4,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "WARNING: New definition \n",
-      "    promote_rule(Type{ValidatedNumerics.Interval{#T<:Real}}, Type{#S<:Real}) at /Users/dpsanders/.julia/v0.4/ValidatedNumerics/src/intervals/conversion.jl:9\n",
-      "is ambiguous with: \n",
-      "    promote_rule(Type{#A<:Real}, Type{ForwardDiff.Dual{#N<:Any, #B<:Real}}) at /Users/dpsanders/.julia/v0.4/ForwardDiff/src/dual.jl:149.\n",
-      "To fix, define \n",
-      "    promote_rule(Type{ValidatedNumerics.Interval{#T<:Real}}, Type{ForwardDiff.Dual{#N<:Any, #B<:Real}})\n",
-      "before the new definition.\n",
-      "WARNING: New definition \n",
-      "    promote_rule(Type{ValidatedNumerics.DecoratedInterval{#T<:Real}}, Type{#S<:Real}) at /Users/dpsanders/.julia/v0.4/ValidatedNumerics/src/decorations/intervals.jl:76\n",
-      "is ambiguous with: \n",
-      "    promote_rule(Type{#A<:Real}, Type{ForwardDiff.Dual{#N<:Any, #B<:Real}}) at /Users/dpsanders/.julia/v0.4/ForwardDiff/src/dual.jl:149.\n",
-      "To fix, define \n",
-      "    promote_rule(Type{ValidatedNumerics.DecoratedInterval{#T<:Real}}, Type{ForwardDiff.Dual{#N<:Any, #B<:Real}})\n",
-      "before the new definition.\n"
-     ]
-    }
-   ],
-   "source": [
-    "using ValidatedNumerics"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 25,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "100-element Array{Any,1}:\n",
-       " [0, 0.0100001]           \n",
-       "    [0.01, 0.0200001]     \n",
-       "    [0.02, 0.03]          \n",
-       "    [0.0299999, 0.0400001]\n",
-       "    [0.04, 0.0500001]     \n",
-       "    [0.05, 0.06]          \n",
-       "    [0.0599999, 0.0700001]\n",
-       "    [0.07, 0.0800001]     \n",
-       "    [0.08, 0.09]          \n",
-       "    [0.0899999, 0.100001] \n",
-       "    [0.1, 0.110001]       \n",
-       "    [0.11, 0.12]          \n",
-       "    [0.119999, 0.130001]  \n",
-       "     ⋮                    \n",
-       "    [0.88, 0.890001]      \n",
-       "    [0.89, 0.900001]      \n",
-       "    [0.9, 0.910001]       \n",
-       "    [0.91, 0.920001]      \n",
-       "    [0.92, 0.930001]      \n",
-       "    [0.93, 0.94]          \n",
-       "    [0.939999, 0.95]      \n",
-       "    [0.949999, 0.96]      \n",
-       "    [0.959999, 0.97]      \n",
-       "    [0.969999, 0.98]      \n",
-       "    [0.979999, 0.99]      \n",
-       "    [0.989999, 1]         "
-      ]
-     },
-     "execution_count": 25,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "N = 101\n",
-    "x = linspace(0, 1, N)\n",
-    "intervals = [ Interval(x[i], x[i+1]) for i in 1:length(x)-1 ]"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 10,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "f (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 10,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "f(x) = √(1-x^2)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 11,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[0.999949, 1]"
-      ]
-     },
-     "execution_count": 11,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "f(intervals[1])"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 46,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "riemann_pi (generic function with 1 method)"
-      ]
-     },
-     "execution_count": 46,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "function riemann_pi(N)\n",
-    "    x = linspace(0, 1, N)\n",
-    "    intervals = [ Interval(x[i], x[i+1]) for i in 1:length(x)-1 ]\n",
-    "    II = 4*sum([f(x)*diam(x) for x in intervals])\n",
-    "    \n",
-    "    return II\n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 47,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[0, 4]"
-      ]
-     },
-     "execution_count": 47,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "riemann_pi(2)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 43,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "ename": "LoadError",
-     "evalue": "LoadError: MethodError: `ldexp` has no method matching ldexp(::Int64, ::Float64)\nwhile loading In[43], in expression starting on line 1",
-     "output_type": "error",
-     "traceback": [
-      "LoadError: MethodError: `ldexp` has no method matching ldexp(::Int64, ::Float64)\nwhile loading In[43], in expression starting on line 1",
-      ""
-     ]
-    }
-   ],
-   "source": [
-    "2^"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 48,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.005169 seconds (36.23 k allocations: 1.003 MB)\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "[3.13346, 3.14915]"
-      ]
-     },
-     "execution_count": 48,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "@time riemann_pi(2^8)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 49,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.185488 seconds (1.42 M allocations: 39.295 MB, 19.19% gc time)\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "[3.14139, 3.1418]"
-      ]
-     },
-     "execution_count": 49,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "@time riemann_pi(10000)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 50,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  1.880168 seconds (14.20 M allocations: 392.965 MB, 17.38% gc time)\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "[3.14157, 3.14162]"
-      ]
-     },
-     "execution_count": 50,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "@time riemann_pi(100000)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 33,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "linspace(0.0,1.0,101)"
-      ]
-     },
-     "execution_count": 33,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "x"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 45,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "256-element Array{Any,1}:\n",
-       " [0, 0.00390625]           \n",
-       "    [0.00390625, 0.0078125]\n",
-       "    [0.0078125, 0.0117188] \n",
-       "    [0.0117187, 0.015625]  \n",
-       "    [0.015625, 0.0195313]  \n",
-       "    [0.0195312, 0.0234375] \n",
-       "    [0.0234375, 0.0273438] \n",
-       "    [0.0273437, 0.03125]   \n",
-       "    [0.03125, 0.0351563]   \n",
-       "    [0.0351562, 0.0390625] \n",
-       "    [0.0390625, 0.0429688] \n",
-       "    [0.0429687, 0.046875]  \n",
-       "    [0.046875, 0.0507813]  \n",
-       "     ⋮                     \n",
-       "    [0.953125, 0.957032]   \n",
-       "    [0.957031, 0.960938]   \n",
-       "    [0.960937, 0.964844]   \n",
-       "    [0.964843, 0.96875]    \n",
-       "    [0.96875, 0.972657]    \n",
-       "    [0.972656, 0.976563]   \n",
-       "    [0.976562, 0.980469]   \n",
-       "    [0.980468, 0.984375]   \n",
-       "    [0.984375, 0.988282]   \n",
-       "    [0.988281, 0.992188]   \n",
-       "    [0.992187, 0.996094]   \n",
-       "    [0.996093, 1]          "
-      ]
-     },
-     "execution_count": 45,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "N = 2^8 + 1\n",
-    "x = collect(linspace(0, 1, N))\n",
-    "    intervals = [ Interval(x[i], x[i+1]) for i in 1:length(x)-1 ]"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 35,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "0.0"
-      ]
-     },
-     "execution_count": 35,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "x[1]"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 36,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "0.01"
-      ]
-     },
-     "execution_count": 36,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "x[2]"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 37,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "0.02"
-      ]
-     },
-     "execution_count": 37,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "x[3]"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 40,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Interval(0.01, 0.02)"
-     ]
-    }
-   ],
-   "source": [
-    "showall(Interval(x[2], x[3]))"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 41,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Interval(0.02, 0.03)"
-     ]
-    }
-   ],
-   "source": [
-    "showall(Interval(x[3], x[4]))"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "collapsed": true
-   },
-   "outputs": [],
-   "source": []
-  }
- ],
- "metadata": {
-  "kernelspec": {
-   "display_name": "Julia 0.4.6",
-   "language": "julia",
-   "name": "julia-0.4"
-  },
-  "language_info": {
-   "file_extension": ".jl",
-   "mimetype": "application/julia",
-   "name": "julia",
-   "version": "0.4.6"
-  },
-  "widgets": {
-   "state": {},
-   "version": "1.1.2"
-  }
- },
- "nbformat": 4,
- "nbformat_minor": 0
-}
diff --git a/examples/draw_boxes.jl b/examples/draw_boxes.jl
deleted file mode 100644
index 79226b6..0000000
--- a/examples/draw_boxes.jl
+++ /dev/null
@@ -1,47 +0,0 @@
-
-using PyCall
-using PyPlot
-
-using ValidatedNumerics
-using IntervalConstraintProgramming
-
-@pyimport matplotlib.patches as patches
-@pyimport matplotlib.collections as collections
-
-
-function rectangle(xlo, ylo, xhi, yhi, color="grey", alpha=0.5, linewidth=0)
-    patches.Rectangle(
-        (xlo, ylo), xhi - xlo, yhi - ylo,
-        facecolor=color, alpha=alpha, linewidth=0, edgecolor="none"
-    )
-end
-
-import PyPlot.draw
-function draw_boxes{T<:IntervalBox}(box_list::Vector{T}, color="grey", alpha=0.5, linewidth=0)
-    patch_list = []
-
-    for box in box_list
-        x, y = box
-        push!(patch_list, rectangle(x.lo, y.lo, x.hi, y.hi, color, alpha))
-    end
-
-    ax = gca()
-    ax[:add_collection](collections.PatchCollection(patch_list, color=color, alpha=alpha,
-    edgecolor="black", linewidths=linewidth))
-end
-
-function draw{N,T}(X::Vector{IntervalBox{N,T}}, color="green", alpha=0.5, linewidth=0)
-    draw_boxes(X, color, alpha, linewidth)
-    axis("image")
-end
-
-function draw{N,T}(inner::Vector{IntervalBox{N,T}}, boundary::Vector{IntervalBox{N,T}},
-                    color="green", alpha=0.5, linewidth=0)
-    draw(inner, color, alpha, linewidth)
-    draw(boundary, "gray", 0.2, 0)
-    axis("image")
-end
-
-function draw(P::Paving, color="green", alpha=0.5, linewidth=0)
-    draw(P.inner, P.boundary, color, alpha, linewidth)
-end
diff --git a/examples/draw_cubes.jl b/examples/draw_cubes.jl
deleted file mode 100644
index 33e3a1d..0000000
--- a/examples/draw_cubes.jl
+++ /dev/null
@@ -1,58 +0,0 @@
-# Taken from GLVisualize example "Meshcreation"
-
-using GLVisualize, GeometryTypes, GLAbstraction, Colors
-
-println("Visualization packages loaded.")
-
-using ValidatedNumerics
-using IntervalConstraintProgramming
-
-println("Constraint packages loaded.")
-
-S1 = @constraint 3 <= x^2 + y^2 + z^2 <= 4
-S2 = @constraint 2 <= (x-0.5)^2 + (y-0.4)^2 + (z-0.3)^2 <= 4
-S = S1 ∩ S2
-
-X = IntervalBox(-10..10, -10..10, -10..10)
-
-@time inner, boundary = pave(S, X, 0.2)
-@show length(inner)
-
-println("Set inversion finished")
-
-function cube(X::IntervalBox, inner=true)
-    lo = [x.lo for x in X]  # what's the good way to do this?
-    hi = [x.hi for x in X]
-    #color = Float32((hi[3] + 2.) / 4)
-    #c = Float32(abs(hi[3]) / 2.)
-    #mycolor = RGBA(1f0, c, c/2, 0.2f0)
-    if inner
-        mycolor = RGBA(1f0, 0f0, 0f0, 0.2f0)
-    else
-        mycolor = RGBA(0f0, 1f0, 0f0, 0.2f0)
-    end
-    return (HyperRectangle{3, Float32}(Vec3f0(lo), Vec3f0(hi - lo)), mycolor)
-end
-
-window = glscreen()
-
-baselen = 0.4f0
-dirlen = 2f0
-# create an array of differently colored boxes in the direction of the 3 axes
-cubes = map(cube, inner)
-boundarycubes = [cube(x, false) for x in boundary]
-
-# convert to an array of normal meshes
-# note, that the constructor is a bit weird. GLNormalMesh takes a tuple of
-# a geometry and a color. This means, the geometry will be converted to a GLNormalMesh
-# and the color will be added afterwards, so the resulting type is a GLNormalColorMesh
-meshes = map(GLNormalMesh, vcat(cubes, boundarycubes))
-# merge them into one big mesh
-# the resulting type is a GLNormalAttributeMesh, since we merged meshes with different
-# attributes (colors). An array of the colors will be created and each vertex in the
-# mesh will be asigned to one of the colors found there.
-colored_mesh = merge(meshes)
-view(visualize(colored_mesh), window)
-
-
-renderloop(window)
diff --git a/examples/set_inversion.jl b/examples/set_inversion.jl
deleted file mode 100644
index 6401804..0000000
--- a/examples/set_inversion.jl
+++ /dev/null
@@ -1,15 +0,0 @@
-using ValidatedNumerics
-using IntervalConstraintProgramming
-
-S = @separator 1 <= x^2 + y^2 <= 3
-X = IntervalBox(-10..10, -10..10)
-
-@time inner, boundary = pave(S, X, 0.125)
-
-@show length(inner), length(boundary)
-
-include("draw_boxes.jl")
-
-draw_boxes(inner, "green", 0.5, 1)
-draw_boxes(boundary, "grey", 0.2)
-axis("image")  # set aspect ratio

From b51a34c05de0cb8028d5cd06680ee6a49cd4bf8e Mon Sep 17 00:00:00 2001
From: David Sanders <dpsanders@gmail.com>
Date: Mon, 26 Dec 2016 22:24:50 +0000
Subject: [PATCH 2/2] Basic separators notebook

---
 examples/{ => 3D}/Sliced solid torus.ipynb    |     0
 .../Solid torus and implicit equations.ipynb  |     0
 examples/{ => 3D}/Solid torus.ipynb           |     0
 examples/Action of contractors.ipynb          | 93301 +++++++++++++++
 examples/Basic examples of separators.ipynb   | 94014 ++++++++++++++++
 examples/Set inversion.ipynb                  |  1827 -
 examples/coloured_solid_torus.png             |   Bin 264667 -> 0 bytes
 examples/{ => old}/Billiard.ipynb             |     0
 examples/{ => old}/Logistic map.ipynb         |     0
 examples/{ => old}/Surface.ipynb              |     0
 examples/{ => old}/robot_kinematics.jl        |     0
 examples/{ => old}/tangle.jld                 |   Bin
 examples/ring.png                             |   Bin 24921 -> 0 bytes
 13 files changed, 187315 insertions(+), 1827 deletions(-)
 rename examples/{ => 3D}/Sliced solid torus.ipynb (100%)
 rename examples/{ => 3D}/Solid torus and implicit equations.ipynb (100%)
 rename examples/{ => 3D}/Solid torus.ipynb (100%)
 create mode 100644 examples/Action of contractors.ipynb
 create mode 100644 examples/Basic examples of separators.ipynb
 delete mode 100644 examples/Set inversion.ipynb
 delete mode 100644 examples/coloured_solid_torus.png
 rename examples/{ => old}/Billiard.ipynb (100%)
 rename examples/{ => old}/Logistic map.ipynb (100%)
 rename examples/{ => old}/Surface.ipynb (100%)
 rename examples/{ => old}/robot_kinematics.jl (100%)
 rename examples/{ => old}/tangle.jld (100%)
 delete mode 100644 examples/ring.png

diff --git a/examples/Sliced solid torus.ipynb b/examples/3D/Sliced solid torus.ipynb
similarity index 100%
rename from examples/Sliced solid torus.ipynb
rename to examples/3D/Sliced solid torus.ipynb
diff --git a/examples/Solid torus and implicit equations.ipynb b/examples/3D/Solid torus and implicit equations.ipynb
similarity index 100%
rename from examples/Solid torus and implicit equations.ipynb
rename to examples/3D/Solid torus and implicit equations.ipynb
diff --git a/examples/Solid torus.ipynb b/examples/3D/Solid torus.ipynb
similarity index 100%
rename from examples/Solid torus.ipynb
rename to examples/3D/Solid torus.ipynb
diff --git a/examples/Action of contractors.ipynb b/examples/Action of contractors.ipynb
new file mode 100644
index 0000000..8948e40
--- /dev/null
+++ b/examples/Action of contractors.ipynb	
@@ -0,0 +1,93301 @@
+{
+ "cells": [
+  {
+   "cell_type": "code",
+   "execution_count": 3,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/html": [
+       "<div id=\"interact-js-shim\">\n",
+       "    <script charset=\"utf-8\">\n",
+       "(function (IPython, $, _, MathJax) {\n",
+       "    $.event.special.destroyed = {\n",
+       "\tremove: function(o) {\n",
+       "\t    if (o.handler) {\n",
+       "\t\to.handler.apply(this, arguments)\n",
+       "\t    }\n",
+       "\t}\n",
+       "    }\n",
+       "\n",
+       "    var OutputArea = IPython.version >= \"4.0.0\" ? require(\"notebook/js/outputarea\").OutputArea : IPython.OutputArea;\n",
+       "\n",
+       "    var redrawValue = function (container, type, val) {\n",
+       "\tvar selector = $(\"<div/>\");\n",
+       "\tvar oa = new OutputArea(_.extend(selector, {\n",
+       "\t    selector: selector,\n",
+       "\t    prompt_area: true,\n",
+       "\t    events: IPython.events,\n",
+       "\t    keyboard_manager: IPython.keyboard_manager\n",
+       "\t})); // Hack to work with IPython 2.1.0\n",
+       "\n",
+       "\tswitch (type) {\n",
+       "\tcase \"image/png\":\n",
+       "            var _src = 'data:' + type + ';base64,' + val;\n",
+       "\t    $(container).find(\"img\").attr('src', _src);\n",
+       "\t    break;\n",
+       "\tdefault:\n",
+       "\t    var toinsert = OutputArea.append_map[type].apply(\n",
+       "\t\toa, [val, {}, selector]\n",
+       "\t    );\n",
+       "\t    $(container).empty().append(toinsert.contents());\n",
+       "\t    selector.remove();\n",
+       "\t}\n",
+       "\tif (type === \"text/latex\" && MathJax) {\n",
+       "\t    MathJax.Hub.Queue([\"Typeset\", MathJax.Hub, toinsert.get(0)]);\n",
+       "\t}\n",
+       "    }\n",
+       "\n",
+       "\n",
+       "    $(document).ready(function() {\n",
+       "\tfunction initComm(evt, data) {\n",
+       "\t    var comm_manager = data.kernel.comm_manager;\n",
+       "        //_.extend(comm_manager.targets, require(\"widgets/js/widget\"))\n",
+       "\t    comm_manager.register_target(\"Signal\", function (comm) {\n",
+       "            comm.on_msg(function (msg) {\n",
+       "                //Widgets.log(\"message received\", msg);\n",
+       "                var val = msg.content.data.value;\n",
+       "                $(\".signal-\" + comm.comm_id).each(function() {\n",
+       "                var type = $(this).data(\"type\");\n",
+       "                if (val[type]) {\n",
+       "                    redrawValue(this, type, val[type], type);\n",
+       "                }\n",
+       "                });\n",
+       "                delete val;\n",
+       "                delete msg.content.data.value;\n",
+       "            });\n",
+       "\t    });\n",
+       "\n",
+       "\t    // coordingate with Comm and redraw Signals\n",
+       "\t    // XXX: Test using Reactive here to improve performance\n",
+       "\t    $([IPython.events]).on(\n",
+       "\t\t'output_appended.OutputArea', function (event, type, value, md, toinsert) {\n",
+       "\t\t    if (md && md.reactive) {\n",
+       "                // console.log(md.comm_id);\n",
+       "                toinsert.addClass(\"signal-\" + md.comm_id);\n",
+       "                toinsert.data(\"type\", type);\n",
+       "                // Signal back indicating the mimetype required\n",
+       "                var comm_manager = IPython.notebook.kernel.comm_manager;\n",
+       "                var comm = comm_manager.comms[md.comm_id];\n",
+       "                comm.then(function (c) {\n",
+       "                    c.send({action: \"subscribe_mime\",\n",
+       "                       mime: type});\n",
+       "                    toinsert.bind(\"destroyed\", function() {\n",
+       "                        c.send({action: \"unsubscribe_mime\",\n",
+       "                               mime: type});\n",
+       "                    });\n",
+       "                })\n",
+       "\t\t    }\n",
+       "\t    });\n",
+       "\t}\n",
+       "\n",
+       "\ttry {\n",
+       "\t    // try to initialize right away. otherwise, wait on the status_started event.\n",
+       "\t    initComm(undefined, IPython.notebook);\n",
+       "\t} catch (e) {\n",
+       "\t    $([IPython.events]).on('kernel_created.Kernel kernel_created.Session', initComm);\n",
+       "\t}\n",
+       "    });\n",
+       "})(IPython, jQuery, _, MathJax);\n",
+       "</script>\n",
+       "    <script>\n",
+       "        window.interactLoadedFlag = true\n",
+       "       $(\"#interact-js-shim\").bind(\"destroyed\", function () {\n",
+       "           if (window.interactLoadedFlag) {\n",
+       "               console.warn(\"JavaScript required by Interact will be removed if you remove this cell or run using Interact more than once.\")\n",
+       "           }\n",
+       "       })\n",
+       "       $([IPython.events]).on(\"kernel_starting.Kernel kernel_restarting.Kernel\", function () { window.interactLoadedFlag = false })\n",
+       "   </script>\n",
+       "</div>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    },
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "WARNING: using Interact.select in module Main conflicts with an existing identifier.\n"
+     ]
+    },
+    {
+     "data": {
+      "text/plain": [
+       "Plots.GRBackend()"
+      ]
+     },
+     "execution_count": 3,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "using IntervalConstraintProgramming, ValidatedNumerics, Plots, Interact\n",
+    "gr()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 2,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "ex = :(4 <= x ^ 2 + y ^ 2 <= 9)\n",
+      "code = quote  # /Users/dpsanders/.julia/v0.5/IntervalConstraintProgramming/src/separator.jl, line 67:\n",
+      "    _C_1_ = @contractor($(Expr(:escape, :(x ^ 2 + y ^ 2))))\n",
+      "    ConstraintSeparator(_C_1_.variables[2:end],[4, 9],_C_1_,$(Expr(:quote, :(x ^ 2 + y ^ 2 ∈ [4, 9]))))\n",
+      "end\n",
+      "@contractor; ex=x ^ 2 + y ^ 2\n",
+      "Entering Contractor(ex) with ex=x ^ 2 + y ^ 2\n",
+      "(top,linear_AST) = (:_z_3_,input vars: Set(Symbol[:y,:x])\n",
+      "intermediate vars: Symbol[:_z_1_,:_z_2_,:_z_3_]\n",
+      "code: \n",
+      "Any[IntervalConstraintProgramming.Assignment(:_z_1_,:^,Any[:x,2]),IntervalConstraintProgramming.Assignment(:_z_2_,:^,Any[:y,2]),IntervalConstraintProgramming.Assignment(:_z_3_,:+,Any[:_z_1_,:_z_2_])]\n",
+      ")\n",
+      "input_arguments = Symbol[:x,:y]\n",
+      "augmented_input_arguments = Symbol[:_A_,:x,:y]\n"
+     ]
+    },
+    {
+     "data": {
+      "text/plain": [
+       "Separator:\n",
+       "- variables: x, y\n",
+       "- expression: x ^ 2 + y ^ 2 ∈ [4, 9]\n"
+      ]
+     },
+     "execution_count": 2,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C = @constraint 4 <= x^2 + y^2 <= 9"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 4,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[-∞, ∞] × [-∞, ∞]"
+      ]
+     },
+     "execution_count": 4,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "x = y = -∞..∞\n",
+    "X = IntervalBox(x, y)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 5,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "Paving:\n",
+       "- tolerance ϵ = 0.01\n",
+       "- inner approx. of length 5136\n",
+       "- boundary approx. of length 5136"
+      ]
+     },
+     "execution_count": 5,
+     "metadata": {},
+     "output_type": "execute_result"
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+   ],
+   "source": [
+    "paving = pave(C, X, 0.1)"
+   ]
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+    "collapsed": false
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+   "source": [
+    "Y = IntervalBox(2.5..4, -0.5..0.5)\n",
+    "\n",
+    "plot(paving.inner, aspect_ratio=:equal, lw=0, label=\"full\")\n",
+    "plot!(Y, label=\"Y\")"
+   ]
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+   "cell_type": "code",
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+   "metadata": {
+    "collapsed": false
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+       "</g>\n",
+       "</svg>\n"
+      ]
+     },
+     "execution_count": 31,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Y1 = IntervalBox(2.3..4, -1..0.5)\n",
+    "\n",
+    "inner1, outer1 = map(IntervalBox, C(Y1))\n",
+    "\n",
+    "plot(paving.inner, aspect_ratio=:equal, lw=0, label=\"full\", alpha=1)\n",
+    "plot!(Y1, label=\"Y_1\", alpha=0.1)\n",
+    "plot!(inner1, label=\"inner1\", alpha=0.01)\n",
+    "plot!(outer1, label=\"outer1\", alpha=0.01)\n",
+    "\n",
+    "\n",
+    "Y2 = IntervalBox(-2.5.. -1, -1..0.5)\n",
+    "\n",
+    "inner2, outer2 = map(IntervalBox, C(Y2))\n",
+    "\n",
+    "plot!(Y2, label=\"Y_2\", alpha=0.1)\n",
+    "plot!(inner2, label=\"inner2\", alpha=0.01)\n",
+    "plot!(outer2, label=\"outer2\", alpha=0.01)\n"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": []
+  }
+ ],
+ "metadata": {
+  "anaconda-cloud": {},
+  "kernelspec": {
+   "display_name": "Julia 0.5.0",
+   "language": "julia",
+   "name": "julia-0.5"
+  },
+  "language_info": {
+   "file_extension": ".jl",
+   "mimetype": "application/julia",
+   "name": "julia",
+   "version": "0.5.0"
+  },
+  "toc": {
+   "nav_menu": {
+    "height": "13px",
+    "width": "253px"
+   },
+   "navigate_menu": true,
+   "number_sections": true,
+   "sideBar": true,
+   "threshold": "2",
+   "toc_cell": false,
+   "toc_section_display": "block",
+   "toc_window_display": false
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 2
+}
diff --git a/examples/Basic examples of separators.ipynb b/examples/Basic examples of separators.ipynb
new file mode 100644
index 0000000..68180c1
--- /dev/null
+++ b/examples/Basic examples of separators.ipynb	
@@ -0,0 +1,94014 @@
+{
+ "cells": [
+  {
+   "cell_type": "code",
+   "execution_count": 1,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "Plots.GRBackend()"
+      ]
+     },
+     "execution_count": 1,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "using IntervalConstraintProgramming, ValidatedNumerics\n",
+    "using Plots\n",
+    "gr()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 2,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[-3, 3] × [-3, 3]"
+      ]
+     },
+     "execution_count": 2,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "x = y = -3..3\n",
+    "X = IntervalBox(x, y)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# Basic use of constraints: annulus"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 6,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
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+   "source": [
+    "C1 = @constraint 1 <= (x-0.5)^2 + (y-1)^2 <= 3\n",
+    "paving = pave(C1, X, 0.01)\n",
+    "plot(paving.inner, aspect_ratio = :equal, legend=:false)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Use standard commands from [`Plots.jl`](https://juliaplots.github.io/) to change the look:"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 7,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
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+      ]
+     },
+     "execution_count": 7,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "plot(paving.inner, aspect_ratio = :equal, legend=:false, linewidth=0, color=\"green\", alpha=0.1)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# Set operations"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "## Complement"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 11,
+   "metadata": {
+    "collapsed": false
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+      ]
+     },
+     "execution_count": 11,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C1_complement = !C1 \n",
+    "\n",
+    "paving = pave(C1_complement, X, 0.02)\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=0, label=\"\")"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "## Intersection and union"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 12,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "Separator:\n",
+       "- variables: x, y\n",
+       "- expression: (x ^ 2 + y ^ 2 ∈ [1, 3]) ∩ ((x - 0.5) ^ 2 + (y - 1) ^ 2 ∈ [1, 4])\n"
+      ]
+     },
+     "execution_count": 12,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "X = IntervalBox(-3..3, -3..4)\n",
+    "\n",
+    "C2a = @constraint 1 <= x^2 + y^2 <= 3\n",
+    "C2b = @constraint 1 <= (x-0.5)^2 + (y-1)^2 <= 4\n",
+    "\n",
+    "C2 = C2a ∩ C2b "
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 16,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
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+     "execution_count": 16,
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+   ],
+   "source": [
+    "pavings = [pave(CC, X, 0.02) for CC in [C2a, C2b, C2]]\n",
+    "\n",
+    "p = plot()\n",
+    "for paving in pavings\n",
+    "    plot!(paving.inner, aspect_ratio=:equal, linewidth=0, label=\"\")\n",
+    "end\n",
+    "p"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 19,
+   "metadata": {
+    "collapsed": false
+   },
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+      ]
+     },
+     "execution_count": 19,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C3a = @constraint 1 >= x+y >= -1\n",
+    "C3b = @constraint x-y >= 1\n",
+    "\n",
+    "C3 = C3a ∩ C3b\n",
+    "\n",
+    "paving = pave(C3, X, 0.02)\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=0, label=\"\")\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {
+    "collapsed": true
+   },
+   "source": [
+    "Example from Jaulin et al., \"Applied Interval Analysis\", pg. 61:"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 23,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "  0.349576 seconds (1.10 M allocations: 41.004 MB, 6.35% gc time)\n"
+     ]
+    },
+    {
+     "data": {
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+       "  \" fill=\"#7f7f7f\" fill-opacity=\"0.5\"/>\n",
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+       "  \"/>\n",
+       "</svg>\n"
+      ]
+     },
+     "execution_count": 23,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C4 = @constraint x1^2 * (x1^2 - 1) + 4*x2^2 ∈ [-0.1, 0.1]  \n",
+    "X = IntervalBox(-10..10, -10..10)\n",
+    "\n",
+    "@time paving = pave(C4, X, 0.02)\n",
+    "\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=0, label=\"\", color=\"green\")\n",
+    "plot!(paving.boundary, aspect_ratio=:equal, linewidth=0, label=\"\", color=\"gray\")\n",
+    "\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# Combining separators with different variables "
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 24,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "Separator:\n",
+       "- variables: x, y\n",
+       "- expression: (1x ∈ [0, ∞]) ∪ (1y ∈ [0, ∞])\n"
+      ]
+     },
+     "execution_count": 24,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C5a = @constraint x > 0\n",
+    "C5b = @constraint y > 0\n",
+    "C5 = C5a ∪ C5b"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 27,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
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+     },
+     "execution_count": 27,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "paving = pave(C5, IntervalBox(-3..3, -3..3), 0.1)\n",
+    "\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=0, label=\"\")"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 28,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "Separator:\n",
+       "- variables: x, y\n",
+       "- expression: (x + y ∈ [-1, 1]) ∩ (x - y ∈ [-1, 1])\n"
+      ]
+     },
+     "execution_count": 28,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C6a = @constraint -1 <= x + y <= 1\n",
+    "C6b = @constraint -1 <= x - y <= 1\n",
+    "C6 = C6a ∩ C6b"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 29,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "  0.286510 seconds (415.66 k allocations: 20.016 MB, 2.20% gc time)\n"
+     ]
+    },
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+       "</svg>\n"
+      ]
+     },
+     "execution_count": 29,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "@time paving = pave(C6, IntervalBox(-10^8..10^8, -10^8..10^8), 0.01)\n",
+    "\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=0, label=\"\")"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {
+    "collapsed": true
+   },
+   "source": [
+    "# Disjoint regions"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 34,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "  0.603352 seconds (1.46 M allocations: 55.463 MB, 3.82% gc time)\n"
+     ]
+    },
+    {
+     "data": {
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+     "execution_count": 34,
+     "metadata": {},
+     "output_type": "execute_result"
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+   "source": [
+    "C7a = @constraint (x-2)^2 + y^2 <= 1\n",
+    "C7b = @constraint x^2 + (y-2)^2 <= 0.5\n",
+    "C7 = C7a ∪ C7b\n",
+    "\n",
+    "X = IntervalBox(-10^4..10^4, -10^4..10^4)\n",
+    "\n",
+    "@time paving = pave(C7, X, 0.02);\n",
+    "\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=0, label=\"\")"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 37,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "  2.011481 seconds (4.96 M allocations: 181.507 MB, 5.26% gc time)\n"
+     ]
+    },
+    {
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+   "source": [
+    "C7c = @constraint (x-1)^2 + (y-1)^2 <= 1\n",
+    "C8 = C7a ∪ C7b ∪ C7c\n",
+    "@time paving = pave(C8, X, 0.01);\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=1, label=\"\")"
+   ]
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+  {
+   "cell_type": "code",
+   "execution_count": 45,
+   "metadata": {
+    "collapsed": false
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+     "text": [
+      "  2.628535 seconds (6.61 M allocations: 236.451 MB, 4.55% gc time)\n"
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+      ]
+     },
+     "execution_count": 45,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C9 = !(C7a ∩ C7c) ∩ (C7b ∪ C7c)\n",
+    "@time paving = pave(C9, X, 0.01);\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=0, label=\"\")"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# Cusp"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 47,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "1.7320508075688772"
+      ]
+     },
+     "execution_count": 47,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "sqrt3 = sqrt(3)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 52,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "  0.632416 seconds (1.39 M allocations: 50.843 MB, 3.37% gc time)\n"
+     ]
+    },
+    {
+     "data": {
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+       "</svg>\n"
+      ]
+     },
+     "execution_count": 52,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "C10a = @constraint x^2 + y^2 <= 1\n",
+    "C10b = @constraint (x-2)^2 + y^2 <= 1\n",
+    "C10c = @constraint (x-1)^2 + (y-$sqrt3)^2 <= 1\n",
+    "\n",
+    "\n",
+    "C10 = !(C10a ∪ C10b ∪ C10c)\n",
+    "X = IntervalBox(-0..2, -0..2)\n",
+    "@time paving = pave(C10, X, 0.02);\n",
+    "plot(paving.inner, aspect_ratio=:equal, linewidth=1, label=\"\")\n",
+    "plot!(paving.boundary, aspect_ratio=:equal, linewidth=1, label=\"\", color=\"red\")"
+   ]
+  }
+ ],
+ "metadata": {
+  "anaconda-cloud": {},
+  "kernelspec": {
+   "display_name": "Julia 0.5.0",
+   "language": "julia",
+   "name": "julia-0.5"
+  },
+  "language_info": {
+   "file_extension": ".jl",
+   "mimetype": "application/julia",
+   "name": "julia",
+   "version": "0.5.0"
+  },
+  "toc": {
+   "nav_menu": {
+    "height": "138px",
+    "width": "252px"
+   },
+   "navigate_menu": true,
+   "number_sections": true,
+   "sideBar": true,
+   "threshold": "2",
+   "toc_cell": false,
+   "toc_section_display": "block",
+   "toc_window_display": false
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 0
+}
diff --git a/examples/Set inversion.ipynb b/examples/Set inversion.ipynb
deleted file mode 100644
index ca5f8a1..0000000
--- a/examples/Set inversion.ipynb	
+++ /dev/null
@@ -1,1827 +0,0 @@
-{
- "cells": [
-  {
-   "cell_type": "code",
-   "execution_count": 1,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [],
-   "source": [
-    "using IntervalConstraintProgramming, ValidatedNumerics"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "collapsed": true
-   },
-   "outputs": [],
-   "source": []
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 2,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "INFO: Recompiling stale cache file /Users/dpsanders/.julia/lib/v0.4/PyCall.ji for module PyCall.\n",
-      "INFO: Recompiling stale cache file /Users/dpsanders/.julia/lib/v0.4/Conda.ji for module Conda.\n",
-      "INFO: Recompiling stale cache file /Users/dpsanders/.julia/lib/v0.4/PyPlot.ji for module PyPlot.\n",
-      "/usr/local/lib/python2.7/site-packages/matplotlib/font_manager.py:273: UserWarning: Matplotlib is building the font cache using fc-list. This may take a moment.\n",
-      "  warnings.warn('Matplotlib is building the font cache using fc-list. This may take a moment.')\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "draw (generic function with 13 methods)"
-      ]
-     },
-     "execution_count": 2,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "include(\"draw_boxes.jl\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 20,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[10, 11]"
-      ]
-     },
-     "execution_count": 20,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "x = y = -∞..∞\n",
-    "x = 10..11"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 21,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[100, 121]"
-      ]
-     },
-     "execution_count": 21,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "z1 = x^2"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 22,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[0, ∞]"
-      ]
-     },
-     "execution_count": 22,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "z2 = y^2"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 23,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[100, ∞]"
-      ]
-     },
-     "execution_count": 23,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "z3 = z1 + z2"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 24,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "∅"
-      ]
-     },
-     "execution_count": 24,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "z3 = z3 ∩ (0..1)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 25,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "∅"
-      ]
-     },
-     "execution_count": 25,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "z1 = z1 ∩ (z3 - z2)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 26,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "∅"
-      ]
-     },
-     "execution_count": 26,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "IntervalConstraintProgramming.sqr_rev(z1, x)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 19,
-   "metadata": {
-    "collapsed": true
-   },
-   "outputs": [],
-   "source": [
-    "macro simple(expr)\n",
-    "    @show expr\n",
-    "    return nothing\n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 2,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "expr = :(1 <= x ^ 2 + y ^ 2 <= 3)\n"
-     ]
-    }
-   ],
-   "source": [
-    "@simple 1 <= x^2 + y^2 <= 3"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 5,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "Separator:\n",
-       "- variables: x, y\n",
-       "- expression: x ^ 2 + y ^ 2 ∈ [1, 3]\n"
-      ]
-     },
-     "execution_count": 5,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S1 = @constraint 1 <= x^2 + y^2 <= 3"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 21,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "draw (generic function with 15 methods)"
-      ]
-     },
-     "execution_count": 21,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "function draw(inner)\n",
-    "    draw_boxes(inner, \"green\", 0.5)\n",
-    "    axis(\"image\")\n",
-    "end\n",
-    "\n",
-    "function draw(inner, boundary)\n",
-    "    draw_boxes(inner, \"green\", 0.5)\n",
-    "    draw_boxes(boundary, \"gray\", 0.5)\n",
-    "    axis(\"image\")\n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 6,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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TUVHhszIiSTt37tTOnTsjPTwAAOAwx56iCwAAMBwhBAAAGOHY5RhgvL5fnIzCZMDEMtK/6eEbHrlpYOJjJQQAABhBCAEAAEYQQgAAgBGEEAAAYAQhBAAAGEEIAQAARhBCAACAEZOqTggPrYt+w2uDUBcEmHyG/7sfXjNE4vt2NBn+dxHKw+xYCQEAAEYQQgAAgBGEEAAAYAQhBAAAGEEIAQAARhBCAACAEYQQAABgBCEEAAAYMamKlSF6DRUpo0AZgCHf/34wVBSLomUTByshAADACEIIAAAwghACAACMmBR7Qs6fP6/29nauIwIAEGajPcwuEKyEAAAAIwghAADACEIIAAAwghACAACMmBQbUxG9KFIGIFBD3ycoWjZxsBICAACMIIQAAAAjCCEAAMAIQggAADCCEAIAAIwghAAAACMIIQAAwIhJUSek9staNcQ3mB4GhqE+CIBgDa8XQq2Q6DL093FL/y0BHc9KCAAAMIIQAgAAjCCEAAAAIwghAADACEIIAAAwghACAACMIIQAAAAjCCEAAMAIQgiMyMjIoFAZgJBkZGR4Cx8iNhFCAACAEYQQAABgBCEEAAAYQQgBAABhVftlbUDHEUIAAIARhBAAAGAEIQQAABhBCAEAAEYQQuA4igsBCBeKHsY2x0LIwMCAHnnkEc2ZM0dJSUlauXKlDh8+HFDf7u5uFRcXKz09XcnJyVq9erWam5sjPGIAABBJjoWQe++9V88//7yKior0P//zP4qLi9PatWv14YcfXrOfbdtau3atXnnlFW3btk179uzR+fPnlZ+fr1OnTjk0egAAEG5xTnyRY8eO6eDBg9q7d69KSkokSUVFRVq0aJG2b9+uI0eOjNr31VdfVUNDg2pqarR+/XpJUkFBgbKysrRjxw4dOHDAiY8AAADCzJGVkEOHDikuLk7333+/ty0+Pl733XefGhoadObMmVH71tTUaPbs2d4AIklpaWnauHGjXn/9dX3zzTcRHTsAAIgMR0LIxx9/rKysLCUnJ/u05+bmel8fTXNzs3Jycvzac3NzdeXKFbW2toZ3sAAAwBGOhJCOjg55PB6/do/HI9u21d7eHlRfSdfsCwAAopcjIaS3t1fx8fF+7QkJCd7Xg+lr2/Y1+wIAgOjlyMbUxMRE9ff3+7X39fV5Xw+mr2VZ1+w75M/7/6yE5ASftkWrF2nx7YvH7AsAAEb3yf99or+99zeftr6evoD6OhJCPB7PiJdNOjo6JF272IzH4/EeN96+Q+789zvlyfK/pAMAAEKz+PbFfj/Ud7R2qPyB8jH7OnI5Jjs7W62trerp6fFpP3r0qCzLUnZ29jX7NjU1+bUfPXpUSUlJysrKCvt4AQBA5DkSQjZs2KBvv/1W5eX/TEUDAwOqrKzUypUrNWfOHElSZ2enWlpadPXqVZ++Z8+eVW1trbetq6tLhw4d0rp16zR16lQnPgIAAAgzRy7H5ObmqqCgQI8++qjOnj2rG264QZWVlfryyy9VUVHhPa60tFRVVVVqa2vTvHnzJH0XQp5//nlt3bpVJ0+eVFpamsrKyjQ4OKinnnrKieEDAIAIcCSESNIf/vAHPfHEEzpw4IAuXryoJUuW6M0331ReXp73GMuy5HL5Ls64XC69/fbbevjhh/XCCy+ot7dXubm5qqqq0sKFC50aPgAACDPHQsgPfvAD7d69W7t37x71mIqKCp+VkSFut1vl5eU+l3MAAEBsc+wBdgAAAMMRQgAAgBGEEDiuvJXLagDCg0d3xDZCCAAAMIIQAgAAjCCEAAAAIwghAAAgrO7OvDug4wghAADACEIIAAAwghACAACMIIQAAAAjCCEwor29nSJDAELS3t5O8cMYRwgBAABGEEIAAIARhBAAAGAEIQQAABhBCAEAAEYQQgAAgBGEEAAAYESc6QE44e7Mu7U4azH3k0eRob+LYhVLkjIyMkwOB0AMGaoxxPf06FOc9d339M7OzoCOZyUEAAAYQQgBAABGEEIAAIARhBAAAGAEIQQAABhBCAEAAEYQQgAAgBGEEAAAYMSkKFaG6EXRMgCBokjZxMNKCAAAMIIQAgAAjCCEAAAAIybFnpBZs2YpIyPDu+9A4poiAADhMPTQOumf+/p4gB0AAIhqhBAAAGAEIQQAABhBCAEAAEZMio2piH7fL1omUbgMmOyGipMN4YaCiYeVEAAAYAQhBAAAGEEIAQAARhBCAACAEYQQAABgBCEEAAAYQQgBAABGTKo6IcPrTvAwu+g0/O9i+N+RRN0QYDIYXhuE783Ra6SH1gWDlRAAAGAEIQQAABhBCAEAAEYQQgAAgBGEEAAAYAQhBAAAGEEIAQAARhBCAACAEZOqWBliy/cLFX2/eJlEATMglg0vTDaEAmWTi2MrId3d3SouLlZ6erqSk5O1evVqNTc3B9T36aeflsvl8vuVlJQU4VEDAIBIcWQlxLZtrV27Vp988om2b9+umTNnqqysTPn5+WpqatIPf/jDMd/Dsiy99NJLmjZtmrdtypQpkRw2AACIIEdCyKuvvqqGhgbV1NRo/fr1kqSCggJlZWVpx44dOnDgQEDv8/Of/1zXXXddJIcKAAAc4kgIqamp0ezZs70BRJLS0tK0ceNG/fGPf9Q333yjqVOnjvk+g4ODunTpklJSUkIe02gPs5O4JgkAwHDDH1gnhW8/niN7Qpqbm5WTk+PXnpubqytXrqi1tXXM97BtWwsWLJDb7VZKSoqKiop07ty5SAwXAAA4wJGVkI6ODv3kJz/xa/d4PJK+2yF90003jdp/xowZevDBB3XLLbcoPj5e9fX1evHFF3X8+HGdOHFCycnJERs7AACIjHGHENu2NTAwENCx8fHxkqTe3l7v74dLSEiQbdvq7e295vts27bN58/r16/XihUrtGnTJpWVlWn79u0Bjh4AAESLcV+OqaurU2Ji4pi/kpKSvJdZEhMT1d/f7/defX19sixLiYmJ4x54YWGhZs+ercOHD4+7LwAAMG/cKyE33nijKisrAzp26HKLx+NRR0eH3+tDbcFucJk7d64uXLgw5nElJSVyu90+bYWFhSosLAzq68KMkTYMj1TATKKIGRBNRipKJnETwERRXV2t6upqn7bu7u6A+o47hFx//fXasmXLuPpkZ2fryJEjfu1Hjx5VUlKSsrKyxjsMSVJbW9uIG16/b9++fQEdBwAAxmekH+qbmpq0bNmyMfs6cnfMhg0bdPbsWdXW1nrburq6dOjQIa1bt87n9tzTp0+rpaXFp39XV5ffe5aVlen8+fNas2ZN5AYOAAAixpG7YzZs2KDnn39eW7du1cmTJ5WWlqaysjINDg7qqaee8jm2qKhIdXV1Ghwc9LZlZmbqnnvu0eLFi5WQkKD6+nodPHhQOTk5Ki4eeTkeAABEN0dCiMvl0ttvv62HH35YL7zwgnp7e5Wbm6uqqiotXLjQ51jLsuRy+S7QbN68WR9++KFqa2vV19enzMxMlZaW6rHHHlNCQoITHwEAAISZY0/RdbvdKi8vV3n5tTcivf/++35tv/vd7yI1LAAAYIhjT9EFAAAYjhACAACMcOxyTDT7fk2JkWpPcD87AGAy+P7D6qTI1V4ihCCmjRYOKWIGOI+iZBgvLscAAAAjCCEAAMAIQggAADCCEAIAAIwghAAAACMIIQAAwAhCCAAAMIIQAgAAjKBYGSak8RYxG0IxM2B0oxUjG0JRMowXKyEAAMAIQggAADCCyzEjGGlJfrRlfJYfAQCxaKQH1UnOXpZmJQQAABhBCAEAAEYQQgAAgBGEEAAAYAQhBAAAGMHdMZhUxrqbaaxiZkMoaoaJZKwiZEO4GxDhxkoIAAAwghACAACMIIQAAAAjCCEAAMAIQggAADCCEAIAAIzgFt0AjXZLJg+2AwBEs2h4UN1oWAkBAABGsBICDBPoClagRc1GEg0/fWDiCbTg2EhYuYUprIQAAAAjCCEAAMAIQggAADCCEAIAAIwghAAAACMIIQAAwAhCCAAAMIIQAgAAjCCEAAAAIwghAADACMq2h2i8D7YbQpnk2BbK3x8l3zEaSq8jGKM9oG5INH/fYCUEAAAYQQgBAABGEEIAAIARhBAAAGAEIQQAABhBCAEAAEYQQgAAgBHUCQEcRo2RiY1aH0DgWAkBAABGEEIAAIARhBAAAGAEIQQAABjBxtQIGWsTYCAbDNmkBgCT21gPp5Nie9M5IQSIIdxZ4wzucAGc4cjlmM7OTpWWlmr16tVKTU2Vy+VSXV3duN6jvb1dGzdu1IwZM+R2u/Wzn/1MX3zxRYRGDAAAIs2RENLS0qI9e/aovb1dS5YskWVZ4+p/+fJl5efnq76+Xr/5zW+0c+dONTc3Kz8/XxcvXozQqAEAQCQ5cjlm+fLl+uqrrzR9+nTV1NSooaFhXP3379+vU6dO6fjx48rJyZEk3XnnnVq0aJH27t2rZ555JhLDBgAAEeTISsi0adM0ffr0oPvX1NRoxYoV3gAiST/60Y90++23609/+lM4hggAABwW9RtTbdvWX//6V913331+r+Xm5urdd9/V5cuXNW3aNAOjA2LHZNvUyuZSIPpFfZ2QCxcuqL+/Xx6Px++1obZQvtkAAAAzxr0SYtu2BgYGAjo2Pj5+3AP6vt7e3lHfKyEhwecYAJFhahUlFKxmANFv3CGkrq5Oq1atGvM4y7L06aefKisrK6iBDUlMTJQk9ff3+73W19fnc8xoSkpK5Ha7fdoKCwtVWFgY0tgAjI0wAExs1dXVqq6u9mnr7u4OqO+4Q8iNN96oysrKgI4d6RLKeF133XWKj49XR0eH32tDbWNdc963b5/PplYAABAeI/1Q39TUpGXLlo3Zd9wh5Prrr9eWLVvG2y1olmVp8eLFOnHihN9rH330kRYsWMCmVAAAYlDUbUw9ffq0WlpafNo2bNig48ePq6mpydvW0tKi9957Txs3bnR6iAAAIAwcu0X3mWeekWVZOnnypGzbVlVVlerr6yVJjz/+uPe4oqIi1dXVaXBw0Nv2q1/9Sr///e+1du1aPfTQQ4qLi9O+ffvk8Xj0n//5n059hLAK5LbFQDf0cc0dAGJHIA+lGzLRn9vkWAh58sknveXaLctSRUWF9/fDQ4hlWXK5fBdokpOT9Ze//EUlJSV69tlnNTg4qFWrVum5557TzJkznfoIAAAgjBwLIcNXNq7l/fffH7E9IyNDBw8eDOeQAACAQVG3JwQAAEwOhBAAAGAEIQQAABhBCAEAAEYQQgAAgBGEEAAAYAQhBAAAGEEIAQAARhBCAACAEYQQAABghGNl2zF+gT64KNAH3Y2GB+ABwPiM5yF03zfRH0o3HqyEAAAAIwghAADACEIIAAAwghACAACMIIQAAAAjCCEAAMAIQggAADCCEAIAAIwghAAAACMIIQAAwAhCCAAAMIIQAgAAjCCEAAAAIwghAADACEIIAAAwghACAACMiDM9AIQuIyMjpP7FKg6pf3lreUj9AcBpxVmhfd8L9fsuvsNKCAAAMIIQAgAAjCCEAAAAIwghAADACEIIAAAwghACAACMIIQAAAAjCCEAAMAIQggAADCCEAIAAIwghAAAACMIIQAAwAhCCAAAMIKn6MLoU3h5Ai+AYIXyJFyeghsdWAkBAABGEEIAAIARhBAAAGAEIQQAABhBCAEAAEYQQgAAgBGEEAAAYAQhBAAAGEEIAQAARhBCAACAEZRtR8hCKX8cSsl3ibLvQCwLpey6ROn1iYCVEAAAYAQhBAAAGOFICOns7FRpaalWr16t1NRUuVwu1dXVBdz/6aeflsvl8vuVlJQUwVEDAIBIcmRPSEtLi/bs2aOFCxdqyZIlamhoGPd7WJall156SdOmTfO2TZkyJZzDBAAADnIkhCxfvlxfffWVpk+frpqamqBCiCT9/Oc/13XXXRfm0QEAABMcCSHDVy9CMTg4qEuXLiklJSUs7wcAAMyJmY2ptm1rwYIFcrvdSklJUVFRkc6dO2d6WAAAIEgxUSdkxowZevDBB3XLLbcoPj5e9fX1evHFF3Unaq4tAAAMD0lEQVT8+HGdOHFCycnJpocIAADGadwhxLZtDQwMBHRsfHz8uAc0km3btvn8ef369VqxYoU2bdqksrIybd++PSxfBwAAOGfcIaSurk6rVq0a8zjLsvTpp58qKysrqIGNpbCwUP/1X/+lw4cPjxlCSkpK5Ha7/foXFhZGZGwIXKgVD0OpuEq1VSB0oVQ9peLpxFBdXa3q6mqftu7u7oD6jjuE3HjjjaqsrAzoWI/HM963H5e5c+fqwoULYx63b98+5eTkRHQsAABMRiP9UN/U1KRly5aN2XfcIeT666/Xli1bxtstItra2ggXAADEqKi7O+b06dNqaWnxaevq6vI7rqysTOfPn9eaNWucGhoAAAgjx+6OeeaZZ2RZlk6ePCnbtlVVVaX6+npJ0uOPP+49rqioSHV1dRocHPS2ZWZm6p577tHixYuVkJCg+vp6HTx4UDk5OSouDu0pjAAAwAzHQsiTTz4py7IkfbdptaKiwvv74SHEsiy5XL4LNJs3b9aHH36o2tpa9fX1KTMzU6WlpXrssceUkJDg1EcAAABh5FgIGb6ycS3vv/++X9vvfve7cA8HAAAYFnV7QgAAwOQQExVTgdGEUmeAGiPAd6j1AVNYCQEAAEYQQgAAgBGEEAAAYAQhBAAAGEEIAQAARhBCAACAEdyii0mL23sxkXCbLWIRKyEAAMAIQggAADCCEAIAAIwghAAAACPYmAoEgU2tiAQ2l2KyYSUEAAAYQQgBAABGEEIAAIARhBAAAGAEG1MBh7GpdWJjcykQOFZCIqy6utr0EKIOczIy5sXfJ//3iekhRB3OE3/MychiYV4IIREWCyeB05iTkTEv/v723t9MDyHqcJ74Y05GFgvzwuUYIIZwKccZXFIBnMFKCAAAMIIQAgAAjJjQl2N6e3slSZ9++qmxMXR3d6upqcnY149GzMnIonlebum/Jei+tV/WBt23r6dPHa0dQfW9O/PuoL9uZ2enkb6BiObzxBTmZGQm52Xo/92h/4dHY9m2bTsxIBP++Mc/avPmzaaHAQDApHTgwAFt2rRp1NcndAjp6urSO++8o/nz5ysxMdH0cAAAmBR6e3vV1tamn/70p0pLSxv1uAkdQgAAQPRiYyoAADCCEAIAAIwghAAAACMIIQAAwAhCCAAAMIIQEkadnZ0qLS3V6tWrlZqaKpfLpbq6uoD7P/3003K5XH6/kpKSIjjqyAp1TiSpvb1dGzdu1IwZM+R2u/Wzn/1MX3zxRYRG7Izu7m4VFxcrPT1dycnJWr16tZqbmwPqG+vnycDAgB555BHNmTNHSUlJWrlypQ4fPhxQ31DmLZoFOycvv/zyiOfClClTdO7cOQdGHjmXL1/Wjh07tGbNGs2cOVMul0tVVVUB95+I50oocxKt58qErpjqtJaWFu3Zs0cLFy7UkiVL1NDQMO73sCxLL730kqZNm+ZtmzJlSjiH6ahQ5+Ty5cvKz8/XpUuX9Jvf/EZxcXF67rnnlJ+fr48//lgzZsyI0Mgjx7ZtrV27Vp988om2b9+umTNnqqysTPn5+WpqatIPf/jDMd8jls+Te++9V7W1tSopKdENN9ygyspKrV27Vh988IFuvfXWUfuFY96iVbBzIn13LuzatUvz58/3aZ8+fXoERxx5XV1d2rVrlzIzM5Wdna0PPvgg4L4T9VwJZU6kKD1XbIRNT0+PffHiRdu2bfvQoUO2y+Wy//KXvwTc/6mnnrJdLpf91VdfRWqIjgt1Tnbv3m27XC67sbHR2/b3v//djouLsx9//PGwj9cJBw8etC3Lsmtra71t58+ft2fMmGFv2rRpzP6xfJ589NFHtmVZ9nPPPedt6+vrs2+44QY7Ly/vmn1DnbdoFcqcVFZW+v37mCgGBgbss2fP2rZt2ydOnLAty7JffvnlgPpO1HMllDmJ1nOFyzFhNG3atLAkysHBQV26dCkMIzIv1DmpqanRihUrlJOT42370Y9+pNtvv11/+tOfwjFEx9XU1Gj27Nlav369ty0tLU0bN27U66+/rm+++Sag94nF8+TQoUOKi4vT/fff722Lj4/Xfffdp4aGBp05c2bUvuGat2gTypwM19PTo8HBwUgN03FTp05Venp6UH0n6rkSypwMF03nCiEkyti2rQULFsjtdislJUVFRUUxf203WLZt669//auWL1/u91pubq5OnTqly5cvGxhZaJqbm31C1ZDc3FxduXJFra2tY75HrJ4nH3/8sbKyspScnOzTnpub6319NOGYt2gUypxI350L+fn5Sk1NVVJSku666y599tlnERtvLJio50qoovFcYU9IFJkxY4YefPBB3XLLLYqPj1d9fb1efPFFHT9+XCdOnPD7JjXRXbhwQf39/fJ4PH6vDbW1t7dr4cKFTg8tJB0dHfrJT37i1z78M910002j9o/l86Sjo2PUv0/bttXe3n7NvqHMW7QKZU6SkpK0detWrVq1SqmpqWpsbNTevXuVl5enpqYmzZkzJ5JDj1oT9VwJRbSeK4SQUdi2rYGBgYCOjY+PD8vX3LZtm8+f169frxUrVmjTpk0qKyvT9u3bw/J1guX0nAw9Anqk90pISPA5xpRg5qS3t3fUz2Tb9pifKdrPk2u51mcfej2YvoHMW7QKZU4KCgpUUFDg/fO6det0xx136LbbbtOzzz6rsrKy8A84BkzUcyUU0XqucDlmFHV1dUpMTBzzV1JSUkSX9goLCzV79uyAb2GMJKfnZOjJx/39/X6v9fX1+RxjSjBzkpiYOOpnsiwrqM8UTefJtVzrsw+9HkzfYOctGoQyJyPJy8vTzTffHPXnQiRN1HMl3KLhXGElZBQ33nijKisrAzp2pKXUcJo7d64uXLgQ0a8RCKfn5LrrrlN8fLw6Ojr8Xhtqy8jICPnrhCKYOfF4PBH5TNFynlyLx+MZ8fJCIJ89UvNmWihzMpq5c+dO2n0P0sQ9VyLB9LlCCBnF9ddfry1btpgehiSpra1txE1WTnN6TizL0uLFi3XixAm/1z766CMtWLDAp06GCcHMSXZ2to4cOeLXfvToUSUlJSkrKyuosUTLeXItQ7UNenp6fPauHD16VJZlKTs7+5p9IzFvpoUyJ6P5/PPPNWvWrHAOM6ZM1HMlEkyfK1yOMeT06dNqaWnxaevq6vI7rqysTOfPn9eaNWucGpoxI83Jhg0bdPz4cTU1NXnbWlpa9N5772njxo1ODzEsNmzYoLNnz6q2ttbb1tXVpUOHDmndunWaOnWqt32inScbNmzQt99+q/Lycm/bwMCAKisrtXLlSu/muM7OTrW0tOjq1as+fQOdt1gSypyMdC689dZbamxsjPpzIVwm07kSqFg6Vyzbtm1jX30CeuaZZ2RZlk6ePKlXXnlF//Zv/6Z/+Zd/kSQ9/vjj3uPy8/NVV1fnc6/2tGnTdM8992jx4sVKSEhQfX29Dh48qKVLl+rIkSPejWqxJpQ56enp0dKlS3Xp0iU99NBDiouL0759+2TbtpqbmzVz5kzHP0+oBgcH9a//+q86efKkHnroIaWlpamsrEynT5/W8ePHfe72mYjnyT333KP//d//1X/8x394q4OeOHFC7733nvLy8iRJv/zlL1VVVaW2tjbNmzdP0vjmLdYEOydZWVlaunSpli9fLrfbrcbGRlVUVGjOnDk6duxYzK+G7N+/X19//bXOnDmjl156SXfffbeWLl0q6bsN2ikpKZPuXAl2TqL2XHG+PtrEZlmW7XK5/H5NmTLF57j8/Hy/tuLiYnvRokW22+224+Pj7aysLPuxxx6ze3p6nPwIYRfKnNi2bZ85c8beuHGjPX36dDs1NdW+66677FOnTjk1/Ij4+uuv7fvvv9+eNWuWnZycbK9evdpuamryO24inif9/f329u3b7YyMDDsxMdG++eab7XfffdfnmF/+8pf2lClT7C+//NKnPdB5izXBzskTTzxh5+Tk2DNmzLDj4+Pt+fPn27/+9a/tc+fOOf0RImL+/Pkjfu9wuVzeeZhs50qwcxKt5worIQAAwAj2hAAAACMIIQAAwAhCCAAAMIIQAgAAjCCEAAAAIwghAADACEIIAAAwghACAACMIIQAAAAjCCEAAMAIQggAADCCEAIAAIz4/wSDc9VZ3Oh0AAAAAElFTkSuQmCC",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x31cd8e9d0>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-1.7320508075688776,1.7320508075688767,-1.7320508075688772,1.7320508075688772)"
-      ]
-     },
-     "execution_count": 6,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "X = IntervalBox(-100..100, -100..100)\n",
-    "paving = pave(S1, X, ldexp(1., -3))\n",
-    "draw(paving)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 7,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "2-dimensional area: [5.9714, 6.59028]"
-      ]
-     },
-     "execution_count": 7,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "Vol(paving)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 8,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "0.0625"
-      ]
-     },
-     "execution_count": 8,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "refine!(paving, ldexp(1.,-4))"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 9,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "2-dimensional area: [6.12788, 6.43732]"
-      ]
-     },
-     "execution_count": 9,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "Vol(paving)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 10,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x31d6742d0>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-1.7320508075688776,1.732050807568878,-1.7320508075688774,1.7320508075688772)"
-      ]
-     },
-     "execution_count": 10,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "draw(paving)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 26,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "2-dimensional area: [6.12788, 6.43732]"
-      ]
-     },
-     "execution_count": 26,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "Vol(paving)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 12,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.209378 seconds (1.57 M allocations: 46.505 MB, 13.95% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "@time inner, boundary = pave(S1, X, ldexp(1., -6));\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 23,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "true"
-      ]
-     },
-     "execution_count": 23,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "pygui(true)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 26,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [],
-   "source": [
-    "ion()\n",
-    "clf()\n",
-    "for n in 1:length(inner)\n",
-    "    draw_boxes(inner[n:n+1], \"green\", 0.2)\n",
-    "    sleep(0.1)\n",
-    "    axis(\"image\")\n",
-    "    \n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 6,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "0-element Array{ValidatedNumerics.IntervalBox{2,Float64},1}"
-      ]
-     },
-     "execution_count": 6,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "inner"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 14,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "area (generic function with 2 methods)"
-      ]
-     },
-     "execution_count": 14,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "area(X::IntervalBox) = prod(map(diam, X))\n",
-    "\n",
-    "function area(inner, boundary)\n",
-    "    lower = sum(map(area, inner))\n",
-    "    upper = lower + sum(map(area, boundary)) \n",
-    "    return hull(lower, upper)\n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "Calculate area of inner and boundary pavings:"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 15,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.011396 seconds (100.93 k allocations: 2.994 MB)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (2,[2.92837, 3.31564],32,36)\n",
-      "  0.031480 seconds (199.37 k allocations: 5.916 MB, 28.09% gc time)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (3,[3.03985, 3.2335],68,72)\n",
-      "  0.045924 seconds (395.38 k allocations: 11.731 MB)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (4,[3.09195, 3.18877],140,144)\n",
-      "  0.101517 seconds (786.51 k allocations: 23.331 MB, 13.77% gc time)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (5,[3.11708, 3.16549],284,288)\n",
-      "  0.217646 seconds (1.57 M allocations: 46.505 MB, 14.10% gc time)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (6,[3.12941, 3.15362],572,576)\n",
-      "  0.432683 seconds (3.13 M allocations: 92.826 MB, 16.19% gc time)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (7,[3.13552, 3.14763],1148,1152)\n",
-      "  0.821639 seconds (6.25 M allocations: 185.441 MB, 13.69% gc time)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (8,[3.13856, 3.14462],2300,2304)\n",
-      "  1.559038 seconds (12.50 M allocations: 370.644 MB, 14.08% gc time)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (9,[3.14007, 3.14311],4604,4608)\n",
-      "  3.113749 seconds (24.99 M allocations: 741.022 MB, 14.18% gc time)\n",
-      "(i,area(inner,boundary),length(inner),length(boundary)) = (10,[3.14083, 3.14235],9212,9216)\n"
-     ]
-    }
-   ],
-   "source": [
-    "X = IntervalBox(-2..2, -2..2)\n",
-    "\n",
-    "for i in 2:10\n",
-    "\n",
-    "    @time inner, boundary = pave(S1, X, ldexp(1., -i))\n",
-    "    @show i, area(inner, boundary), length(inner), length(boundary)\n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 13,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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fhAoAkCyhAgAkS6gAAMkSKgBAsoQKAJAsoQIAJKtmQ+VHG39U7SEAQF3I8mep1GyoAAD5J1QAgGQJFQAgWUIFAEiWUAEAkiVUAIBkCRUAIFlCBQBIllABAJIlVACAZAkVAKDfsvrVNUIFAEiWUAEAkiVUAIBkCRUAIFlCBQBIllABAJIlVACAZGUeKm1tbbF48eIYO3ZsHH/88TFt2rR45plnSnru/v37Y8GCBTF69OgYOnRozJo1K7Zs2ZLxiAGAVGQeKtdee23cd999cfXVV8cDDzwQxxxzTFxyySXx4osvHvF57e3tcemll8aqVati4cKFcc8998SePXtixowZ8dprr2U9bAAgAQOyfPGXXnopVq9eHd/73vfim9/8ZkREXH311TF+/PhYtGjREWOlubk51q1bF83NzXHFFVdERMS8efOiqakplixZEo8++miWQwcAEpDpikpzc3MMGDAgFixY0LFt4MCBcf3118e6devijTfeOOJzx4wZ0xEpEREnnnhizJs3L5588sl47733shw6AJCATENly5Yt0dTUFEOHDu20fcqUKRERsXXr1iM+d9KkSV22T5kyJd59993Yvn17eQcLACQn01BpaWmJxsbGLtsPb9u1a1cmzwUAakOmoXLo0KEYOHBgl+2DBg3q+HpPWltb+/xcAKA2ZHoz7eDBg6Otra3L9tbW1o6vZ/HciIhf//DXMWjooE7bxs8aH+defO5Rxw0A9Oy3a34bv/uf33Xa1nqwNZP3yjRUGhsbu71E09LSEhERY8eOzeS5ERGzvz47Gpu6XjoCAPrn3IvP7fIX/5btLfHwjQ+X/b0yvfQzceLE2L59exw4cKDT9vXr10dExIQJE3p87oQJE2Lz5s1RLBa7PHfIkCHR1NRU/gEDAEnJNFTmzJkTH3zwQTz88EeF1dbWFsuXL49p06bFKaecEhERu3fvjm3btsX777/f6blvvvlmPPHEEx3b9u3bF4899lhcdtllceyxx2Y5dAAgAZle+pk6dWrMnTs3brvtttizZ0+cddZZsWLFiti5c2csX76843G33nprrFy5Mnbs2BGnnXZaRHwYKtOmTYvrrrsuXnnllRg1alQsW7YsisVi3HnnnVkOGwBIRKahEhGxcuXK+M53vhM//elP4+23347Pf/7z8atf/SouuuiijscUCoUoFAqdntfQ0BBPPfVU3HLLLfHAAw/EoUOHYurUqbFy5coYN25c1sMGABJQKH7yJpCc27x5c0yePDkW/GiBm2kBoEIO30y7adOmbn9ga19l/ksJAQD6SqgAAMkSKgBAsoQKAJAsoQIAJEuoAADJEioAQLKECgCQLKECACRLqAAA/XbjeTdm8rpCBQBIllABAJIlVACAZAkVACBZQgUASJZQAQCSJVQAgGQJFQAgWUIFAEiWUAEAklWzoZLVj/IFADpbOmNpZq9ds6ECAOSfUAEAkiVUAIBkCRUAIFlCBQBIllABAJIlVACAZNV0qGT5fd0AQPbn2poOFQAg34QKAJAsoQIAJEuoAADJEioAQLJqPlR85w8AZKMS59iaDxUAIL+ECgCQLKECACRLqAAAyaqLUHFDLQDkU12ECgBQXpVaBBAqAECyhAoAkCyhAgAkq25CxQ21AFAelTyn1k2oAAD5I1QAgGQJFQAgWUIFAEhWXYWKG2oBoH8qfS6tq1ABAPJFqAAAyRIqAECy6i5U3KcCAH1TjXNo3YUKAJAfQgUASFZdhorLPwCQD3UZKgBA71TrL/lCBQBIllABAJJVt6HiPhUAKE01z5l1GyoAQPqECgCQrLoOFZd/ACBtdR0qAMCRVfsv9UIFAEiWUAEAklX3oVLtJS0ASFUK58i6DxUAIF1CBQBIllCJNJa2ACAlqZwbhQoAkCyhAgAkS6j8XSpLXABQbSmdE4UKAJAsofIxKRUkAFRDaudCoQIAJEuoAADJEiqfkNqSFwBUSornQKECACRLqAAAyRIq3Uhx6QsAspTquU+oAADJEio9SLUsAaDcUj7nCRUAIFlCBQBIllA5gpSXwgCgHFI/1wkVACBZQuUoUi9NAOirPJzjhAoAkCyhUoI8FCcA9EZezm1CBQBIllApUV7KEwCOJk/nNKECACRLqAAAyRIqvZCnpTIA6E7ezmVCBQBIllDppbyVKAAclsdzmFABAJIlVPogj0UKQH3L67lLqAAAyRIqfZTXMgWg/uT5nCVUAIBkCZV+yHOhAlAf8n6uEioAQLKESj/lvVQBqF21cI7KPFT2798fCxYsiNGjR8fQoUNj1qxZsWXLlpKeu3Tp0mhoaOjyz+DBgzMeNQCQggFZvnh7e3tceuml8fLLL8eiRYti1KhRsWzZspgxY0Zs2rQpzj777JJe56GHHoqhQ4d2/PsxxxyT1ZD7ZOmMpbH0uaXVHgYAdKiF1ZSIjEOlubk51q1bF83NzXHFFVdERMS8efOiqakplixZEo8++mhJrzNnzpwYOXJklkPtN7ECAOWX6aWf5ubmGDNmTEekRESceOKJMW/evHjyySfjvffeK+l12tvb469//WsUi8WshgoANaNWVlMiMg6VLVu2xKRJk7psnzJlSrz77ruxffv2kl7nzDPPjBEjRsSwYcPi6quvjj179pR7qGVRSzsGAPlUa+eiTC/9tLS0xIwZM7psb2xsjIiIXbt2xWc/+9kenz9y5Mj4xje+Ef/wD/8QAwcOjOeffz5++MMfxksvvRQbN26ME044IauhAwAJKDlUisVitLW1lfTYQYMGRUREa2trDBw4sMevHzp06Iivs3Dhwk7//pWvfCWmTp0aX/3qV2PZsmWxePHiksZTSe5VAaBaam01JaIXobJ27dqYNWtWSY/dtm1bNDU1xeDBg7uNm9bW1oiIPn2b8fz58+Pf//3fY82aNUcMlZtuuilGjBjR5bnz58/v9XsCAB9ZtWpVrFq1qtO2/fv3Z/JeJYfKOeecE4888khJjx0zZkxEfHiJZ9euXV2+3tLSEhERY8eOLfXtOzn11FPjrbfeOuJj7r///m7vj6kEqyoAVFolV1O6+4v/5s2bY/LkyWV/r5JD5eSTT45rrrmmVy8+YcKEeOGFF6JYLEahUOjYvn79+hgyZEg0NTX16vUiPrwEtWPHjkz+MACAtGT6XT9z5syJN998M5544omObfv27YvHHnssLrvssjj22GM7tu/cuTO2bdvW6fl79+7t8poPPvhg7Nu3L2bPnp3dwMugFq8TApCmWj7nZPpdP3PmzIlp06bFddddF6+88krHT6YtFotx5513dnrsNddcE88//3y0t7d3bPv0pz8dV155ZYwfPz4GDRoUv/nNb2L16tUxceLEuPHGG7Mcelm4BARA1mo5UiIyDpWGhoZ46qmn4pZbbokHHnggDh06FFOnTo2VK1fGuHHjOj22UCh0ujwUEXHVVVfF//7v/8bjjz8era2tcfrpp8fixYvj9ttv7/jOIQCgdhWKNfbjXg/fzLNp06aq3Uz7SVZVAMhCSqspWZ1/M//tyQAAfSVUKiCl4gWgNtTLuUWoVEi97FAAZK+ezilCBQBIllCpoHoqYACyUW/nEqFSYfW2gwFQPvV4DhEqAECyhEoV1GMRA9A/9XruECpVUq87HAC9V8/nDKFSRfW84wFQmno/VwgVACBZQqXK6r2UAeiZc4RQSYIdEYBPcm74kFABAJIlVBKhnAE4zDnhI0IlIXZMAJwLOhMqAECyhEpilDRA/XIO6EqoJMiOClB/zP3dEyqJssMC1A9zfs+ESsLsuAC1z1x/ZEIFAEiWUEmc0gaoXeb4oxMqOWBHBqg95vbSCJWcsEMD1A5zeumECgCQLKGSIwocIP/M5b0jVHLGDg6QX+bw3hMqOWRHB8gfc3ffCJWcssMD5Ic5u++ESo7Z8QHSZ67uH6GScw4AgHSZo/tPqAAAyRIqNUCxA6TH3FweQqVGOCAA0mFOLh+hUkMcGADVZy4uL6FSYxwgANVjDi4/oVKDHCgAlWfuzYZQqVEOGIDKMedmR6jUMAcOQPbMtdkSKjXOAQSQHXNs9oRKHXAgAZSfubUyhEqdcEABlI85tXKESh1xYAH0n7m0soRKnXGAAfSdObTyhEodcqAB9J65szqESp1ywAGUzpxZPUKljjnwAI7OXFldQqXOOQABemaOrD6hggMRoBvmxjQIFSLCAQnwcebEdAgVOjgwAcyFqREqdOIABeqZOTA9QoUuHKhAPTL3pWlAtQdAmg4fsEufW1rVcQBkTaCkzYoKR+QABmqZOS59QoWjciADtcjclg9ChZI4oIFaYk7LD6FCyRzYQC0wl+WLm2npFTfZAnklUPLJigp94oAH8sSclV9ChT5z4AN5YK7KN6FCv5gAgJSZo/LPPSr0m/tWgNQIlNphRYWyMTEAKTAX1RahQlmZIIBqMgfVHpd+KDuXgoBKEyi1y4oKmTFxAJVgrqltQoVMmUCALJljap9LP2TOpSCg3ARK/bCiQsWYWIByMJfUFysqVJTVFaCvBEp9sqJCVZhwgN4wZ9QvKypUjdUV4GgEClZUqDoTEdAdcwMRVlRIhNUV4DCBwsdZUSEpJiiob+YAPsmKCsmxugL1R6DQEysqJMvEBfXBsc6RWFEhaVZXoHYJFEohVMgFwQK1Q6DQGy79kCsmOMg3xzC9ZUWF3LG6AvkjUOgroUJuCRZIn0Chv4QKuSdYID0ChXIRKtQMwQLVJ1AoN6FCzREsUHkChaz4rh9qlokTKsOxRpasqFDTPj6BWmGB8hEnVIpQoW64JAT9J1CoNKFC3REs0HsChWoRKtQtwQJHJ1CoNqFC3RMs0JVAIRVCBf5OsIBAIT1CBT7BdwpRb8QJKRMqcARWWahlAoU8ECpQAqss1ApxQt4IFeglqyzkkUAhr4QK9JFVFlInTqgFQgXKQLSQCnFCrREqUGYuDVENAoVaJVQgI1ZZyJo4oR4IFaiAT55QhAt9IUyoR0IFqsBqC6USJ9Q7oQJVJlr4JHECHxEqkBCXiOqTMIGeZRoqu3fvjvvvvz/Wr18fGzdujHfeeSeeffbZmD59esmv8cYbb8TNN98c//3f/x3t7e0xc+bMuO++++KMM87IcOSQBuFSm4QJlC7TUNm2bVvcc8890dTUFJ/73Odi3bp1USgUSn7+wYMHY+bMmXHgwIG4/fbbY8CAAXHffffF9OnTY+vWrTFy5MgMR0+qVq1aFfPnz6/2MKqiHsLlt2t+G+defG61h1FWwuQj9Xz80jeZhsp5550Xb731VowYMSKam5tj3bp1vXr+smXL4rXXXosNGzbE5MmTIyLiS1/6UowfPz7uvffeuPvuu7MYNokz0X2kuxNg3uPld//zu1yHiig5MscvvZVpqAwdOrRfz29ubo6pU6d2REpExGc+85m4+OKL42c/+5lQgW7UYrykSpRA9pK9mba9vT1efvnluOGGG7p8bcqUKfH000/HO++8E0OGDKnC6CBfejqhCpjSCBKonmRD5a233oq//e1v0djY2OVrh7ft2rUrxo0bV+mhQc040gm43iJGjECaSg6VYrEYbW1tJT120KBBfR7QYYcOHYqIiIEDB/b4+ocf050//OEP/R4Dadq/f39s3ry52sOoeZcPu/yoj/nRxh+V/X1bD7ZGy/aWsr7mjefdeNTH2Kcqw/Fbu7I675YcKmvXro1Zs2aV9Nht27ZFU1NTnwcVETF48OCIiG7jqLW1tdNjPq6xsTGmT58eV111Vb/en7R9/L4las/DNz5c3teL8r4e/eP4rV3Tp0/v9kpIf5QcKuecc0488sgjJT12zJgxfR1Ph5EjR8bAgQOjpaXr36wObxs7dmyXrzU2NsaqVau6fR4AkJ3GxsbqhcrJJ58c11xzTVnf/EgaGhri3HPPjQ0bNnT52vr16+Oss87q8UbaLP6gAIDKa6j2AA7buXNnbNu2rdO2OXPmxIYNG2LTpk0d21599dV49tlnY+7cuZUeIgBQYYVisVjM8g2++93vRkTE73//+1i9enV87Wtfi9NPPz0iIu64446otwbXAAAJBUlEQVSOx82YMSOef/75aG9v79h28ODBmDhxYhw4cCC+9a1vxYABA+L73/9+FIvF2Lp1a4waNSrLoQMAVZZ5qDQ0NEShUIhisdjxvxERhUIhPvjgg47HzZw5M55//vlO2yI++l0/Tz/9dKff9XPmmWdmOWwAIAGZhwoAQF8lc48KAMAn5TpUdu/eHbfeemvMnDkzTjjhhGhoaIi1a9f26jXeeOONmDdvXnzqU5+K4cOHxz/90z/Fn//854xGTG/t378/FixYEKNHj46hQ4fGrFmzYsuWLSU9d+nSpdHQ0NDln+5+/g7Zamtri8WLF8fYsWPj+OOPj2nTpsUzzzxT0nP7sw9QGX39fB955JFuj9GGhobYs2dPBUbO0bzzzjuxZMmSmD17dowcOTIaGhpixYoVJT+/HMdvsj9CvxTbtm2Le+65J5qamuJzn/tcrFu3LgqFQsnPP3jwYMycOTMOHDgQt99+ewwYMCDuu+++mD59emzdujVGjhyZ4eg5mvb29rj00kvj5ZdfjkWLFsWoUaNi2bJlMWPGjNi0aVOcffbZJb3OQw891OkXZB5zzDFZDZkeXHvttfH444/HzTffHOPGjYvly5fHJZdcEs8++2xceOGFPT6vXPsA2err53vYXXfdFWeccUanbcOHD89quPTC3r1746677opPf/rTMWHChHjuuedKPs+W7fgt5tiBAweKb7/9drFYLBYfe+yxYqFQKK5du7bk5//Hf/xHsVAoFDdu3Nixbdu2bcUBAwYUv/3tb5d9vPTO6tWri4VCofj44493bNu7d2/xU5/6VPFf//Vfj/r8JUuWFAuFQvH//u//shwmR7F+/fpioVAo3nvvvR3bWltbi2effXbxggsuOOJz+7sPkL3+fL7Lly8vFgqF4qZNm7IeJn3U1tZWfPPNN4vFYrG4cePGYqFQKK5YsaKk55br+M31pZ+hQ4fGiBEj+vz85ubmmDp1aqcf5/yZz3wmLr744vjZz35WjiHSD83NzTFmzJi44oorOradeOKJMW/evHjyySfjvffeK+l12tvb469//WvHd5xRWc3NzTFgwIBYsGBBx7aBAwfG9ddfH+vWrYs33njjiM8txz5Advrz+R5WLBbjwIEDXb7rk+o77rjj4qSTToqI6PUcWq7jN9eh0h/t7e3x8ssvx3nnndfla1OmTIk//vGP8c4771RhZBy2ZcuWmDRpUpftU6ZMiXfffTe2b99e0uuceeaZMWLEiBg2bFhcffXVrn1X2JYtW6KpqanT5beIDz/HiIitW7ce8bnl2AfITn8+38NmzpwZw4cPjyFDhsSXv/zleO211zIZK5VVruO3bkPlrbfeir/97W/d/qj9w9t27dpV6WHxMS0tLf36fEaOHBnf+MY34uGHH47HH388brjhhli9enX84z/+Yxw4cCCTMdNVfz7H/u4DZK8/n9GQIUPiuuuui2XLlsUvfvGLWLRoUaxZsyYuuOCCeP311zMbM5VRruM3mZtpi8Vit78puTuDBg3q9/sdOnQoIj5couzp9Q8/hv7ry+fb2trar89n4cKFnf79K1/5SkydOjW++tWvxrJly2Lx4sUljYf+OXToUJ8/x/7uA2SvP5/v3LlzO/06lMsvvzy++MUvxhe+8IW4++6748EHHyz/gKmYch2/yayorF27No4//viS/inHcu/hb1Ht7uTZ2tra6TH0X18+38GDB5f985k/f36MGTMm1qxZ07//IErWn88xi32A8ir3Z3ThhRfG+eefX/K3r5Oucu0byayonHPOOfHII4+U9NgxY8b0+/1GjhwZAwcOjJaWli5fO7xt7Nix/X4fPtSXz7exsbHbpcH+fj6nnnpqvPXWW316Lr3Xn88xq32A8sniMzr11FPdf1QDyrVvJBMqJ598clxzzTUVe7+GhoY499xzY8OGDV2+tn79+jjrrLNiyJAhFRtPrevL5zthwoR44YUXOn5P1GHr16+PIUOGRFNTU6/HUSwWY8eOHZ2+04tsTZw4MZ577rk4cOBAnHDCCR3b169fHxEffs49yWIfoLz68/n25E9/+lOMHj26bGOkOsp1/CZz6SdrO3fujG3btnXaNmfOnNiwYUNs2rSpY9urr74azz77bKfrplTHnDlz4s0334wnnniiY9u+ffvisccei8suuyyOPfbYju3dfb579+7t8poPPvhg7Nu3L2bPnp3dwOlkzpw58cEHH8TDDz/csa2trS2WL18e06ZNi1NOOSUiPvxJ09u2bYv333+/03NL3Qeojv58vt0do0899VRs3rzZMZozWR6/uf+lhN/97ncjIuL3v/99rF69Or72ta/F6aefHhERd9xxR8fjZsyYEc8//3y0t7d3bDt48GBMnDgxDhw4EN/61rdiwIAB8f3vfz+KxWJs3bo1Ro0aVdH/Fjprb2+Piy66KH73u9/FLbfc0vFTDV9//fXYsGFDjBs3ruOx3X2+xx9/fFx55ZUxfvz4GDRoUPzmN7+J1atXx4QJE+LFF18sy03ZlOZf/uVf4uc//3ncfPPNcdZZZ8WKFSti48aNsWbNmrjooosi4sOfbrpy5crYsWNHnHbaaRHRu32A6unr5ztu3LiYNGlSTJ48OYYPHx6bN2+On/zkJ3HKKafEhg0brKok4gc/+EHs378/du3aFQ899FBcccUVHStlCxcujGHDhmV7/Jb8o+ESVSgUig0NDZ3+9/D//7gZM2Z02VYsFouvv/56ce7cucXhw4cXTzjhhOLll19e/OMf/1ip4XMUb7/9dvGGG24onnjiicUhQ4YUZ86c2e1Psezu8/23f/u34mc/+9nisGHDiscdd1yxqampeNtttxUPHjxYqeHzd62trcVbbrml2NjYWBw0aFDx/PPPLz799NOdHnPttdcWGxoain/5y186bS91H6B6+vr53nHHHcWJEycWR4wYUTzuuOOKp59+evHrX/96cc+ePZX+T+AITj/99E7n1o+fcw9/nlkev7lfUQEAalfd3KMCAOSPUAEAkiVUAIBkCRUAIFlCBQBIllABAJIlVACAZAkVACBZQgUASJZQAQCSJVQAgGQJFQAgWf8PBdmlxW5YnUAAAAAASUVORK5CYII=",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x31e6a9310>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-0.999998569487502,0.9999985694875023,-0.9999995231627279,0.9999995231627279)"
-      ]
-     },
-     "execution_count": 13,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "draw(inner)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 19,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "8628"
-      ]
-     },
-     "execution_count": 19,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "length(inner)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 6,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  1.848361 seconds (6.32 M allocations: 211.844 MB, 5.36% gc time)\n"
-     ]
-    },
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x3295c2d10>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-1.7320111636183058,1.7320111636183055,-1.731997948766467,1.731997948766467)"
-      ]
-     },
-     "execution_count": 6,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "X = IntervalBox(-100..100, -100..100)\n",
-    "S2 = @constraint 1 <= x^2 + y^2 <= 3\n",
-    "@time inner, boundary = pave(S2, X, ldexp(1., -6))\n",
-    "draw(inner)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 35,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.105208 seconds (625.90 k allocations: 18.664 MB, 29.18% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "@time inner, boundary = pave(S2, X, ldexp(1., -3));"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "## Animation "
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 9,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "true"
-      ]
-     },
-     "execution_count": 9,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "pygui(true)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 33,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "2016-05-24 00:05:17.068 julia[37236:279254] setCanCycle: is deprecated.  Please use setCollectionBehavior instead\n",
-      "2016-05-24 00:05:17.075 julia[37236:279254] setCanCycle: is deprecated.  Please use setCollectionBehavior instead\n"
-     ]
-    }
-   ],
-   "source": [
-    "ion()\n",
-    "for n in 1:length(inner)\n",
-    "    draw_boxes([inner[n]], \"green\", 0.2, 1)\n",
-    "    draw_boxes([boundary[n]], \"grey\", 0.2, 0.1)\n",
-    "    \n",
-    "    sleep(0.00001)\n",
-    "    if n==1\n",
-    "        axis(\"image\")\n",
-    "        xlim(-2, 2)\n",
-    "        ylim(-2, 2)\n",
-    "    end\n",
-    "    show()\n",
-    "end"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 27,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "336"
-      ]
-     },
-     "execution_count": 27,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "length(inner)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 12,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x31ab28910>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-3.0,3.0,-3.0,3.0)"
-      ]
-     },
-     "execution_count": 12,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S3 =  @constraint 1 <= (x-0.5)^2 + (y-1)^2 <= 3\n",
-    "S3c = !S3  # complement\n",
-    "\n",
-    "Y = IntervalBox(-3..3, -3..3)\n",
-    "inner, boundary = pave(S3c, Y, ldexp(1., -5))\n",
-    "draw(inner)\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 16,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "Separator:\n",
-       "  - variables: [:x,:y]"
-      ]
-     },
-     "execution_count": 16,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "setprecision(Interval, Float64)\n",
-    "X = IntervalBox(-3..3, -3..4)\n",
-    "S2 = @constraint 1 <= x^2 + y^2 <= 3\n",
-    "S4 = @constraint 1 <= (x-0.5)^2 + (y-1)^2 <= 3\n",
-    "S24 = S2 ∩ S4"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 17,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "(([-1.23206, 1.73206],[-0.732051, 1.73206]),([-3, 3],[-3, 4]))"
-      ]
-     },
-     "execution_count": 17,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S24(X)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 8,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  1.137638 seconds (8.54 M allocations: 263.776 MB, 12.41% gc time)\n"
-     ]
-    },
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x327936110>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-1.7320110272625673,2.2320110272625673,-1.7319781879936316,2.7319781879936316)"
-      ]
-     },
-     "execution_count": 8,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "@time inner, boundary = pave(S24, X, ldexp(1., -5));\n",
-    "#draw(inner, boundary)\n",
-    "draw(inner)\n",
-    "axis(\"image\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 9,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [],
-   "source": [
-    "X = IntervalBox(-100..100, -100..100)\n",
-    "S4 = @constraint 1 <= (x-0.5)^2 + (y-1)^2 <= 3\n",
-    "inner, boundary = pave(S4, X, ldexp(1., -3));\n",
-    "#draw(inner)\n",
-    "#axis(\"image\")\n",
-    ";"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 14,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.110340 seconds (754.47 k allocations: 22.162 MB, 14.32% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "@time inner, boundary = pave(S4, X, ldexp(1., -3));\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 10,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "Separator:\n",
-       "  - variables: [:x,:y]"
-      ]
-     },
-     "execution_count": 10,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "setprecision(Interval, Float64)\n",
-    "X = IntervalBox(-3..3, -3..4)\n",
-    "S2 = @constraint 1 <= x^2 + y^2 <= 3\n",
-    "S4 = @constraint 1 <= (x-0.5)^2 + (y-1)^2 <= 3\n",
-    "S24 = S2 ∩ S4"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 11,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "ename": "LoadError",
-     "evalue": "LoadError: MethodError: `getindex` has no method matching getindex(::ValidatedNumerics.IntervalBox{2,Float64}, ::Array{Int64,1})\nClosest candidates are:\n  getindex{T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}}(::T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}, !Matched::Union{Integer,Range{T}})\n  getindex(::FixedSizeArrays.FixedArray{T,NDim,SIZE}, !Matched::Tuple)\nwhile loading In[11], in expression starting on line 1",
-     "output_type": "error",
-     "traceback": [
-      "LoadError: MethodError: `getindex` has no method matching getindex(::ValidatedNumerics.IntervalBox{2,Float64}, ::Array{Int64,1})\nClosest candidates are:\n  getindex{T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}}(::T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}, !Matched::Union{Integer,Range{T}})\n  getindex(::FixedSizeArrays.FixedArray{T,NDim,SIZE}, !Matched::Tuple)\nwhile loading In[11], in expression starting on line 1",
-      "",
-      " in anonymous at /Users/dpsanders/.julia/v0.4/IntervalConstraintProgramming/src/separator.jl:94",
-      " in call at /Users/dpsanders/.julia/v0.4/IntervalConstraintProgramming/src/separator.jl:57"
-     ]
-    }
-   ],
-   "source": [
-    "S24(X)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 10,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "ename": "LoadError",
-     "evalue": "LoadError: MethodError: `getindex` has no method matching getindex(::ValidatedNumerics.IntervalBox{2,Float64}, ::Array{Int64,1})\nClosest candidates are:\n  getindex{T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}}(::T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}, !Matched::Union{Integer,Range{T}})\n  getindex(::FixedSizeArrays.FixedArray{T,NDim,SIZE}, !Matched::Tuple)\nwhile loading In[10], in expression starting on line 6",
-     "output_type": "error",
-     "traceback": [
-      "LoadError: MethodError: `getindex` has no method matching getindex(::ValidatedNumerics.IntervalBox{2,Float64}, ::Array{Int64,1})\nClosest candidates are:\n  getindex{T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}}(::T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}, !Matched::Union{Integer,Range{T}})\n  getindex(::FixedSizeArrays.FixedArray{T,NDim,SIZE}, !Matched::Tuple)\nwhile loading In[10], in expression starting on line 6",
-      "",
-      " in anonymous at /Users/dpsanders/.julia/v0.4/IntervalConstraintProgramming/src/separator.jl:94",
-      " in pave at /Users/dpsanders/.julia/v0.4/IntervalConstraintProgramming/src/pave.jl:45"
-     ]
-    }
-   ],
-   "source": [
-    "inner, boundary = pave(S24, X, ldexp(1., -2))\n",
-    "draw(inner)\n",
-    "axis(\"image\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 11,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "ename": "LoadError",
-     "evalue": "LoadError: MethodError: `getindex` has no method matching getindex(::ValidatedNumerics.IntervalBox{2,Float64}, ::Array{Int64,1})\nClosest candidates are:\n  getindex{T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}}(::T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}, !Matched::Union{Integer,Range{T}})\n  getindex(::FixedSizeArrays.FixedArray{T,NDim,SIZE}, !Matched::Tuple)\nwhile loading In[11], in expression starting on line 3",
-     "output_type": "error",
-     "traceback": [
-      "LoadError: MethodError: `getindex` has no method matching getindex(::ValidatedNumerics.IntervalBox{2,Float64}, ::Array{Int64,1})\nClosest candidates are:\n  getindex{T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}}(::T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}, !Matched::Union{Integer,Range{T}})\n  getindex(::FixedSizeArrays.FixedArray{T,NDim,SIZE}, !Matched::Tuple)\nwhile loading In[11], in expression starting on line 3",
-      "",
-      " in anonymous at /Users/dpsanders/.julia/v0.4/IntervalConstraintProgramming/src/separator.jl:94",
-      " in pave at /Users/dpsanders/.julia/v0.4/IntervalConstraintProgramming/src/pave.jl:45"
-     ]
-    }
-   ],
-   "source": [
-    "S24 = S2 ∩ S4\n",
-    "\n",
-    "inner, boundary = pave(S24, X, ldexp(1., -4))\n",
-    "draw(inner)\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 12,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "ename": "LoadError",
-     "evalue": "LoadError: MethodError: `getindex` has no method matching getindex(::ValidatedNumerics.IntervalBox{2,Float64}, ::Array{Int64,1})\nClosest candidates are:\n  getindex{T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}}(::T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}, !Matched::Union{Integer,Range{T}})\n  getindex(::FixedSizeArrays.FixedArray{T,NDim,SIZE}, !Matched::Tuple)\nwhile loading In[12], in expression starting on line 6",
-     "output_type": "error",
-     "traceback": [
-      "LoadError: MethodError: `getindex` has no method matching getindex(::ValidatedNumerics.IntervalBox{2,Float64}, ::Array{Int64,1})\nClosest candidates are:\n  getindex{T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}}(::T<:FixedSizeArrays.FixedArray{T,1,Tuple{CARDINALITY}}, !Matched::Union{Integer,Range{T}})\n  getindex(::FixedSizeArrays.FixedArray{T,NDim,SIZE}, !Matched::Tuple)\nwhile loading In[12], in expression starting on line 6",
-      "",
-      " in anonymous at /Users/dpsanders/.julia/v0.4/IntervalConstraintProgramming/src/separator.jl:94",
-      " in pave at /Users/dpsanders/.julia/v0.4/IntervalConstraintProgramming/src/pave.jl:45"
-     ]
-    }
-   ],
-   "source": [
-    "S5a = @constraint 1 >= x+y >= -1\n",
-    "S5b = @constraint x-y >= 1\n",
-    "\n",
-    "S5 = S5a ∩ S5b\n",
-    "\n",
-    "inner, boundary = pave(S5, X, ldexp(1., -2))\n",
-    "draw(inner)"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "collapsed": true
-   },
-   "source": [
-    "Example from Jaulin et al., \"Applied Interval Analysis\", pg. 61:"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 16,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.354182 seconds (2.62 M allocations: 79.810 MB, 12.43% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "S6 = @constraint x1^2 * (x1^2 - 1) + 4*x2^2 ∈ [-0.1, 0.1]  # 4th power not yet working correctly in powerRev\n",
-    "Y = IntervalBox(-10..10, -10..10)\n",
-    "\n",
-    "@time inner, boundary = pave(S6, Y, ldexp(1., -5));\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 17,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x319cf3a10>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-1.0449698339937934,1.0449698339937932,-0.3015944517013159,0.30159445170131594)"
-      ]
-     },
-     "execution_count": 17,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "draw(inner, boundary)"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "## Combining separators with different variables "
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 1,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "INFO: Recompiling stale cache file /Users/dpsanders/.julia/lib/v0.4/IntervalConstraintProgramming.ji for module IntervalConstraintProgramming.\n"
-     ]
-    }
-   ],
-   "source": [
-    "using IntervalConstraintProgramming, ValidatedNumerics\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 2,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "Separator:\n",
-       "  - variables: [:x,:y]"
-      ]
-     },
-     "execution_count": 2,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S7a = @constraint x > 0\n",
-    "S7b = @constraint y > 0\n",
-    "S7 = S7a ∩ S7b"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 3,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "(2-elementArray{ValidatedNumerics.IntervalBox{2,Float64},1}:\n",
-       " [1.5, 3] × [0, 3]\n",
-       " [0, 1.5] × [0, 3]\n",
-       ",0-elementArray{ValidatedNumerics.IntervalBox{2,Float64},1}:\n",
-       ")"
-      ]
-     },
-     "execution_count": 3,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "inner, boundary = pave(S7, IntervalBox(-3..3, -3..3), 0.1)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 4,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "/Users/dpsanders/.julia/v0.4/Conda/deps/usr/lib/python2.7/site-packages/matplotlib/font_manager.py:273: UserWarning: Matplotlib is building the font cache using fc-list. This may take a moment.\n",
-      "  warnings.warn('Matplotlib is building the font cache using fc-list. This may take a moment.')\n"
-     ]
-    },
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x31d381110>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    }
-   ],
-   "source": [
-    "include(\"draw_boxes.jl\")\n",
-    "draw(inner)\n",
-    "\n",
-    "xlim(-3, 3)\n",
-    "ylim(-3, 3)\n",
-    "ax = gca()\n",
-    "ax[:set_aspect](\"equal\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 5,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "Separator:\n",
-       "  - variables: [:x,:y]"
-      ]
-     },
-     "execution_count": 5,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S8 = S7a ∪ S7b"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 6,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "(2-elementArray{ValidatedNumerics.IntervalBox{2,Float64},1}:\n",
-       " [-3, 0] × [0, 3]\n",
-       " [0, 3] × [-3, 3]\n",
-       ",0-elementArray{ValidatedNumerics.IntervalBox{2,Float64},1}:\n",
-       ")"
-      ]
-     },
-     "execution_count": 6,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "inner, boundary = pave(S8, IntervalBox(-3..3, -3..3), 0.1)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 7,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x32281ff90>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    }
-   ],
-   "source": [
-    "include(\"draw_boxes.jl\")\n",
-    "draw(inner)\n",
-    "\n",
-    "xlim(-3, 3)\n",
-    "ylim(-3, 3)\n",
-    "ax = gca()\n",
-    "ax[:set_aspect](\"equal\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 2,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "Separator:\n",
-       "  - variables: [:x,:y]"
-      ]
-     },
-     "execution_count": 2,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S9a = @constraint -1 <= x + y <= 1\n",
-    "S9b = @constraint -1 <= x - y <= 1\n",
-    "S9 = S9a ∩ S9b"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 3,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "[-3, 3]"
-      ]
-     },
-     "execution_count": 3,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "x = y = -3..3"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 4,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "(([-3, 3],[-3, 3]),([-3, 3],[-3, 3]))"
-      ]
-     },
-     "execution_count": 4,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S9((x,y))"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 10,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.116705 seconds (766.33 k allocations: 29.160 MB, 8.13% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "@time inner, boundary = pave(S9, IntervalBox(-10^8..10^8, -10^8..10^8), 0.01);"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 11,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x3288c4590>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    }
-   ],
-   "source": [
-    "include(\"draw_boxes.jl\")\n",
-    "\n",
-    "draw(inner)\n",
-    "\n",
-    "xlim(-3, 3)\n",
-    "ylim(-3, 3)\n",
-    "ax = gca()\n",
-    "ax[:set_aspect](\"equal\")"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {
-    "collapsed": true
-   },
-   "source": [
-    "## Disjoint regions"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 31,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "/usr/local/lib/python2.7/site-packages/matplotlib/font_manager.py:273: UserWarning: Matplotlib is building the font cache using fc-list. This may take a moment.\n",
-      "  warnings.warn('Matplotlib is building the font cache using fc-list. This may take a moment.')\n"
-     ]
-    },
-    {
-     "data": {
-      "text/plain": [
-       "draw (generic function with 13 methods)"
-      ]
-     },
-     "execution_count": 31,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "include(\"draw_boxes.jl\")"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 34,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "Separator with variables x, y"
-      ]
-     },
-     "execution_count": 34,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S10a = @constraint (x-2)^2 + y^2 <= 1\n",
-    "S10b = @constraint x^2 + (y-2)^2 <= 1\n",
-    "S10 = S10a ∪ S10b"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 38,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  0.028110 seconds (64.43 k allocations: 2.185 MB, 18.10% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "X = IntervalBox(-10^4..10^4, -10^4..10^4)\n",
-    "\n",
-    "@time paving = pave(S10, X, 1);"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 42,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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AADAK4QUAABiF8AIAAIxCeAEAAEYhvAAAAKMQXgAAgFEILwAAwCiEFwAAYBTCCwAAMMqQejzA9/3wduQ8LgCwD48DANAfrLwAAACjEF4AAIBRCC8AAMAohBcAAGAUwgsAADAK4QUAABiF8AIAAIxCeAEAAEYhvAAAAKMQXgAAgFGG7OMBfqiz25Xz2ACg73gMAABvYOUFAAAYhfACAACMQngBAABGsS28XL58WRs3btSSJUsUEREhp9OpwsLCHvXdsWOHnE6nx8+wYcP05ZdferlyAADgT2zbsFtfX6/NmzdrwoQJiouL08GDB3vV3+FwaPPmzZo4caJb+6hRowauSAAA4PdsCy8xMTGqra1VVFSUysrKNGfOnF6/x+LFixUfH++F6gAAgClsO200fPhwRUVF9ft9Ghsb1draOgAVAQAAExmzYdeyLCUlJSksLEwhISG69957dfr0aV+XBQAAbGbETepCQkKUmZmpBQsWKCwsTGVlZdq6dasSExNVXl6usWPH+rpEAABgEyPCS2pqqlJTU9v/nJycrEWLFmn+/Pl69tlnlZub68PqAACAnYwILx1JTEzUHXfcoQMHDnR7bFZWlsLDw93a0tPTlZ6e3m3fjm5vziMDAE88CgAYmoqLi1VcXOzW1tDQ4NXPNDa8SNK4ceN06tSpbo/LycnhKiUAALygo8WA8vJyzZo1y2ufacyG3Y6cOXNGY8aM8XUZAADARn4XXmpra1VZWakbN260t9XX13sct3//fpWVlWnJkiV2lgcAAHzM1tNGL774or755hudP39ekvSnP/1J586dkyStW7dOI0eOVHZ2tgoLC1VVVaXx48dLkubNm6eZM2dq9uzZCg8PV1lZmfLz8zVhwgQ9/vjjdg4BAAD4mK3h5Te/+Y3+8Y9/SPrudv+vvfaaXnvtNUlSRkaGRo4cKYfDIafTfUFo+fLl2rdvn95++201NTXJ5XJpzZo1evrppzltBADAEGNrePniiy+6PSY/P1/5+flubc8884yeeeYZb5UFAAAM4nd7XgAAALpi9KXSAHyDe7oA8CXCSx909h9ubl4HAID3cdoIAAAYhfACAACMQngBAABGIbwAAACjEF4AAIBRuNoIQIe4HBqAv2LlBQAAGIWVlwHUk/+nyr1gAADoH1ZeAACAUQgvAADAKIQXAABgFMILAAAwCuEFAAAYhauNgCGMe7kAMBErLwAAwCiEFwAAYBROG9msu2V6bmIHAEDXWHkBAABGIbwAAACjEF4AAIBR2PMCDCJc+gxgKGDlBQAAGIXwAgAAjMJpIz/T1bI/l1EDAMDKCwAAMAzhBQAAGIXwAgAAjEJ4AQAARiG8AAAAo3C1kUG4Emno4aZzAOCJlRcAAGAUwgsAADAK4QUAABiFPS+DBPthAABDBSsvAADAKIQXAABgFMILAAAwCntehgD2w/gP7tsCAP3HygsAADAK4QUAABiF00ZDHKeUAACmYeUFAAAYhZUXoB/YgAsA9rMtvFy+fFn/+Z//qQ8//FAffvihLl68qIKCAq1cubJH/RsaGrR+/Xq9/vrrampqUkJCgrZu3aqZM2d6ufKhi1NKAAB/ZNtpo/r6em3evFknT55UXFycHA5Hj/talqWlS5fqlVde0bp16/T888/rwoULSkpK0ueff+7FqgEAgL+xbeUlJiZGtbW1ioqKUllZmebMmdPjvrt379aRI0dUWlqqZcuWSZJSU1MVGxurjRs3qqioyFtlAwAAP2NbeBk+fLiioqL61Le0tFTR0dHtwUWSIiMjlZaWpp07d+ratWsaPnz4QJWKHhisp5TYwwIA/s+IDbsVFRWKj4/3aE9ISNB//dd/6dSpU5o6daoPKkNHBmuwAQD4ByMula6pqZHL5fJob2urrq62uyQAAOAjRqy8NDc3KzAw0KM9KChIlmWpubnZB1WhL+xeleE0EAAMPkaEl+DgYLW0tHi0X7lyRQ6HQ8HBwV32z8rKUnh4uFtbenq60tPTB7RO9A9BAwDMU1xcrOLiYre2hoYGr36mEeHF5XKppqbGo72tLSYmpsv+OTk5He6ZAQB4D6upQ0NHiwHl5eWaNWuW1z7TiPASFxenw4cPe7QfPXpUISEhio2N9UFVADC0+MOG+65qINgMHX63Ybe2tlaVlZW6ceNGe1tKSorq6uq0Z8+e9rb6+nqVlJQoOTmZy6QBABhCbF15efHFF/XNN9/o/PnzkqQ//elPOnfunCRp3bp1GjlypLKzs1VYWKiqqiqNHz9e0nfhZdu2bcrMzNSJEycUGRmp3Nxctba2atOmTXYOAQDgp1iVGTpsDS+/+c1v9I9//EOS5HA49Nprr+m1116TJGVkZGjkyJFyOBxyOt0XhJxOp958802tX79e27dvV3NzsxISElRYWKgpU6bYOQQAGDT84TSQXQg2g4ut4eWLL77o9pj8/Hzl5+d7tIeHhysvL095eXneKA0AABjC7/a8AAAAdMWIq40AAPAWTimZh/ACAIPEUNrDgqGN8AIAQCdYlfFP7HkBAABGIbwAAACjEF4AAIBR2PMCAH6KDbj+jf0wvsPKCwAAMArhBQAAGIXwAgAAjMKeFwAABhj7YbyLlRcAAGAUwgsAADAK4QUAABiFPS8AYBPu2wKJ/TADgZUXAABgFMILAAAwCuEFAAAYhfACAACMQngBAABG4WojAAD8BFci9QwrLwAAwCiEFwAAYBROGwFAH3HTOcA3WHkBAABGIbwAAACjEF4AAIBR2PMCAIAButtjNZQupWblBQAAGIXwAgAAjMJpIwDoBJdCA/6JlRcAAGAUwgsAADAK4QUAABiF8AIAAIxCeAEAAEbhaiMAAAaBnlwdN1huZMfKCwAAMAorLwCGPO7nApiFlRcAAGAUwgsAADAK4QUAABiF8AIAAIxCeAEAAEbhaiMAAIaIzq6sM+3+L7aFl6tXr+qpp55SUVGRLl68qBkzZmjLli36t3/7ty777dixQ5mZmR7tDodDNTU1ioqK8lbJAAYhLosGzGdbeHnggQe0Z88eZWVlafLkySooKNDSpUt18OBBzZs3r8u+DodDmzdv1sSJE93aR40a5cWKAQCAP7IlvHz44YfatWuXtm7dqqysLElSRkaGpk2bpg0bNujw4cPdvsfixYsVHx/v7VIBAICfs2XDbklJiQICArRq1ar2tsDAQD300EM6cuSIzp8/36P3aWxsVGtrq7fKBAAABrAlvHz88ceKjY1VaGioW3tCQkL7612xLEtJSUkKCwtTSEiI7r33Xp0+fdpr9QIAAP9ly2mjmpoauVwuj3aXyyXLslRdXd1p35CQEGVmZmrBggUKCwtTWVmZtm7dqsTERJWXl2vs2LHeLB0AAPgZW8JLc3OzAgMDPdqDgoLaX+9MamqqUlNT2/+cnJysRYsWaf78+Xr22WeVm5s78AUDAAC/ZUt4CQ4OVktLi0f7lStX2l/vjcTERN1xxx06cOBAj47PyspSeHi4W1t6errS09N79bkAzMJl0UDPdPS70tN7vxQXF6u4uNitraGhYQCq6pwt4cXlcnV4aqimpkaSFBMT0+v3HDdunE6dOtWjY3NycrhSCQAAL+hoMaC8vFyzZs3y2mfasmE3Li5Op06dUmNjo1v70aNH5XA4FBcX1+v3PHPmjMaMGTNQJQIAAEPYEl5SUlJ0/fp15eXltbddvXpVBQUFmjt3bvum29raWlVWVurGjRvtx9XX13u83/79+1VWVqYlS5Z4v3gAAOBXbDltlJCQoNTUVD3++OOqq6trv8Pu2bNnlZ+f335cdna2CgsLVVVVpfHjx0uS5s2bp5kzZ2r27NkKDw9XWVmZ8vPzNWHCBD3++ON2lA8AAPyIbY8H+MMf/uDxbKN9+/YpMTGx/RiHwyGn030xaPny5dq3b5/efvttNTU1yeVyac2aNXr66ac5bQQAwBDksCzL8nUR3tK2YaisrIwNu8AQxNVGQN/150nT3v7315Y9LwAAAAOF8AIAAIxCeAEAAEYhvAAAAKMQXgAAgFFsu1QaALyFq4qAgdfZ71V/rkIaKKy8AAAAoxBeAACAUQgvAADAKIQXAABgFMILAAAwCuEFAAAYhfACAACMQngBAABGIbwAAACjEF4AAIBReDwAAOPwOADAd374++eLxwWw8gIAAIxCeAEAAEYhvAAAAKMQXgAAgFEILwAAwCiEFwAAYBTCCwAAMArhBQAAGIXwAgAAjEJ4AQAARuHxAACMwCMBAP/0/d9Nux4VwMoLAAAwCuEFAAAYhfACAACMQngBAABGIbwAAACjEF4AAIBRCC8AAMAohBcAAGAUwgsAADAK4QUAABiF8AIAAIzCs40A+DWeaQSYo+33NTks2aufw8oLAAAwCuEFAAAYhfACAACMQngBAABGIbwAAACjEF4AAIBRbAsvV69e1WOPPaaxY8cqJCREc+fO1YEDB3rUt6GhQatXr1ZUVJRCQ0O1cOFCVVRUeLliAADgj2wLLw888IC2bdumjIwM/e53v1NAQICWLl2qDz74oMt+lmVp6dKleuWVV7Ru3To9//zzunDhgpKSkvT555/bVD0AAPAXttyk7sMPP9SuXbu0detWZWVlSZIyMjI0bdo0bdiwQYcPH+607+7du3XkyBGVlpZq2bJlkqTU1FTFxsZq48aNKioqsmMIAADAT9iy8lJSUqKAgACtWrWqvS0wMFAPPfSQjhw5ovPnz3fat7S0VNHR0e3BRZIiIyOVlpamN954Q9euXfNq7QAAwL/YEl4+/vhjxcbGKjQ01K09ISGh/fXOVFRUKD4+3qM9ISFBTU1NOnXq1MAWC8Bv8GgAwEwvH3/Zq+9vS3ipqamRy+XyaHe5XLIsS9XV1X3qK6nLvgAAYPCxJbw0NzcrMDDQoz0oKKj99b70tSyry74AAGDwsSW8BAcHq6WlxaP9ypUr7a/3pa/D4eiyLwAAGHxsudrI5XJ1eHqnpqZGkhQTE9Nl37bjetu3TVZWlsLDw93a0tPTlZ6e3m1fAADQuU/e+UT/++7/urVdabzi1c+0JbzExcXp4MGDamxsdNu0e/ToUTkcDsXFxXXZt6NLqY8ePaqQkBDFxsZ2+/k5OTkdbvoFAAD9M/3O6Zp+53S3tppTNcpbk+e1z7TltFFKSoquX7+uvLz/G8jVq1dVUFCguXPnauzYsZKk2tpaVVZW6saNG2596+rqtGfPnva2+vp6lZSUKDk5WcOHD7djCAAAwE/YsvKSkJCg1NRUPf7446qrq9PkyZNVUFCgs2fPKj8/v/247OxsFRYWqqqqSuPHj5f0XXjZtm2bMjMzdeLECUVGRio3N1etra3atGmTHeUDAAA/Ykt4kaQ//OEPeuqpp1RUVKSLFy9qxowZ2rdvnxITE9uPcTgccjrdF4OcTqfefPNNrV+/Xtu3b1dzc7MSEhJUWFioKVOm2FU+AADwEw7LsixfF+Et5eXlmjVrlsrKytjzAhiIm9QBZmrb8+Ktf39tezAjAADAQCC8APBbm5I2+boEAH2wZvYar74/4QUAABiF8AIAAIxCeAEAAEYhvAAAAKMQXgAAgFEILwAAwCiEFwAAYBTCCwAAMArhBQAAGIXwAgAAjGLbU6UBoC++/4gAHtQI+K/v/66Wl5d79bNYeQEAAEYhvAAAAKMQXgAAgFEILwAAwCiEFwAAYBTCCwAAMArhBQAAGIXwAgAAjEJ4AQAARiG8AAAAoxBeAACAUXi2EQBj8JwjwL98/3fSTqy8AAAAoxBeAACAUQgvAADAKIQXAABgFMILAAAwCuEFAAAYhfACAACMQngBAABG4SZ1AIzEDesA3/DVjem+j5UXAABgFMILAAAwCuEFAAAYhfACAACMQngBAABGIbwAAACjEF4AAIBRCC8AAMAo3KQOgPE6umkWN64D+s8fbkjXEVZeAACAUQgvAADAKIQXAABgFNvCS0NDg1avXq2oqCiFhoZq4cKFqqio6FHfX/3qV3I6nR4/ISEhXq4aAAD4G1s27FqWpaVLl+qTTz7Rhg0bFBERody2GA2PAAAS70lEQVTcXCUlJam8vFyTJk3q9j0cDodeeukljRgxor1t2LBh3iwbAAD4IVvCy+7du3XkyBGVlpZq2bJlkqTU1FTFxsZq48aNKioq6tH7/Pu//7tuuukmb5YKAAD8nC2njUpLSxUdHd0eXCQpMjJSaWlpeuONN3Tt2rUevU9ra6u+/fZbb5UJAAAMYEt4qaioUHx8vEd7QkKCmpqadOrUqW7fw7Is3XLLLQoPD9fIkSOVkZGhL7/80hvlAgAAP2bLaaOamhr967/+q0e7y+WSJFVXV2vq1Kmd9h89erR+/vOf65//+Z8VGBio999/X7///e/10Ucf6fjx4woNDfVa7QAAwL/0OrxYlqWrV6/26NjAwEBJUnNzc/v//r6goCBZlqXm5uYu32fdunVuf162bJnmzJmjFStWKDc3Vxs2bOhh9QCGis7uDMqddwFP/non3c70+rTRoUOHFBwc3O1PSEhI++mg4OBgtbS0eLzXlStX5HA4FBwc3OvC09PTFR0drQMHDvS6LwAAMFevV15uu+02FRQU9OjYttNCLpdLNTU1Hq+3tcXExPS2DEnSuHHj9PXXX3d7XFZWlsLDw93a0tPTlZ6e3qfPBQAA3ykuLlZxcbFbW0NDg1c/s9fh5eabb9bKlSt71ScuLk6HDx/2aD969KhCQkIUGxvb2zIkSVVVVR1uBP6hnJycHh0HAAB6p6PFgPLycs2aNctrn2nL1UYpKSmqq6vTnj172tvq6+tVUlKi5ORkDR8+vL393LlzqqysdOtfX1/v8Z65ubm6cOGClixZ4r3CAQCA37HlaqOUlBRt27ZNmZmZOnHihCIjI5Wbm6vW1lZt2rTJ7diMjAwdOnRIra2t7W0TJkzQfffdp+nTpysoKEjvv/++du3apfj4eK1evdqOIQAAAD9hS3hxOp168803tX79em3fvl3Nzc1KSEhQYWGhpkyZ4nasw+GQ0+m+IHT//ffrgw8+0J49e3TlyhVNmDBB2dnZeuKJJxQUFGTHEAAAgJ+wJbxIUnh4uPLy8pSXl9flce+9955H28svv+ytsgAAgGFse6o0AADAQLBt5QUA/EFPbsbFjewwmJh2A7qeYOUFAAAYhfACAACMQngBAABGIbwAAACjEF4AAIBRCC8AAMAohBcAAGAUwgsAADAK4QUAABiF8AIAAIxCeAEAAEbh2UYA8AO9eRYMz0GCLwzG5xX1BisvAADAKIQXAABgFMILAAAwCuEFAAAYhfACAACMQngBAABGIbwAAACjEF4AAIBRCC8AAMAohBcAAGAUHg8AAP3AowQwUIb6Lf97g5UXAABgFMILAAAwCuEFAAAYhfACAACMQngBAABGIbwAAACjEF4AAIBRuM8LANikp/fx4H4wgwv3bxl4rLwAAACjEF4AAIBRCC8AAMAohBcAAGAUwgsAADAK4QUAABiFS6UBwM90dWktl1H7Jy6HthcrLwAAwCiEFwAAYBROGwGAQTil5DucGvIfrLwAAACjEF4AAIBROG0EAINEd6c1OK3UNU4LmcOWlZfa2lplZ2dr4cKFCgsLk9Pp1KFDh3r1HtXV1UpLS9Po0aMVHh6un/zkJ/riiy+8VDEAAPBXtoSXyspKPf/886qurtaMGTPkcDh61f/y5ctKSkrS+++/r1/+8pd65plnVFFRoaSkJF28eNFLVZupuLjY1yXYivEObox3cPvknU98XYKthtr8epMtp41mz56tr776SqNGjVJpaamOHDnSq/4vvviiPv/8c3300UeKj4+XJC1evFjTpk3T1q1btWXLFm+UbaTi4mKlp6f7ugzbMN7BjfEOLH+7Uul/3/1fTb9zuq2f6ctTQ0Pt77M32bLyMmLECI0aNarP/UtLSzVnzpz24CJJt956q+688069+uqrA1EiAAAwhN9v2LUsS3/729/00EMPebyWkJCgt99+W5cvX9aIESN8UB0ADA7+tirTH2y8Hfz8/lLpr7/+Wi0tLXK5XB6vtbVVV1fbXRYAAPCRXq+8WJalq1ev9ujYwMDAXhf0Q83NzZ2+V1BQkNsxnfX99NNP+12HKRoaGlReXu7rMmzDeAc3xusfksOSO33t5eMv9/l9rzReUc2pmj71XTN7Taev+eN3KPnv/HpD27+7nf373F+9Di+HDh3SggULuj3O4XDo008/VWxsbJ8KaxMcHCxJamlp8XjtypUrbsf8UFVVlSTp/vvv71cNppk1a5avS7AV4x3cGO/glrcmr2/91Ld+vjbU5reqqkqJiYkD/r69Di+33XabCgoKenRsR6d6euumm25SYGCgamo803lbW0xMTId977rrLhUVFWnixImdBhwAADCwmpubVVVVpbvuussr79/r8HLzzTdr5cqV3qilQw6HQ9OnT9fx48c9Xjt27JhuueWWTjfrRkZGasWKFd4uEQAA/IA3Vlza+N2G3XPnzqmystKtLSUlRR999JHbucLKykq9++67SktLs7tEAADgQw7Lsiw7PmjLli1yOBw6ceKEXnnlFf3sZz/Tj370I0nSk08+2X5cUlKSDh06pNbW1va2xsZGzZw5U99++60effRRBQQEKCcnR5ZlqaKiQhEREXYMAQAA+AHbwovT6ezwsQAOh0PXr19v//OCBQv0/vvvu7VJ310OnZWVpb/85S9qbW3VggUL9MILL+iWW27xeu0AAMB/2BZeAAAABoLf7XkBAADoyqAJL7W1tcrOztbChQsVFhYmp9OpQ4cO9eo9qqurlZaWptGjRys8PFw/+clP9MUXX3ip4v5raGjQ6tWrFRUVpdDQUC1cuFAVFRU96vurX/1KTqfT4yckJMTLVXfv6tWreuyxxzR27FiFhIRo7ty5OnDgQI/69uc78ZW+jnfHjh0dzuGwYcP05Zdf2lB531y+fFkbN27UkiVLFBERIafTqcLCwh73N22O+zNe0+b4+PHjWrt2raZNm6bQ0FBNmDBB9913nz777LMe9TdtbvszXtPmVpL+/ve/Ky0tTZMmTdKIESMUERGhefPmaefOnT3qP5Dz6/fPNuqpyspKPf/885oyZYpmzJjR6ydXX758WUlJSfr222/1y1/+UgEBAXrhhReUlJSkjz/+WKNHj/ZS5X1jWZaWLl2qTz75RBs2bFBERIRyc3OVlJSk8vJyTZo0qdv3cDgceumll9wuNR82bJg3y+6RBx54QHv27FFWVpYmT56sgoICLV26VAcPHtS8efM67TcQ34kv9HW80ndzuHnzZk2cONGtvT8PQvW2+vp6bd68WRMmTFBcXJwOHjzY474mznF/xiuZNcfPPfecPvjgA6WmpmrGjBmqra3V9u3bFR8fr2PHjun222/vtK+Jc9uf8Upmza0knT17Vo2NjXrwwQcVExOjpqYmlZaWKiMjQ2fPntUTTzzRad8Bn19rkGhsbLQuXrxoWZZllZSUWE6n0/qf//mfHvd/7rnnLKfTaZWVlbW3nTx50goICLCefPLJAa+3v3bt2mU5HA5rz5497W0XLlywRo8eba1YsaLb/ps2bbKcTqf11VdfebPMXjt27JjlcDisF154ob3typUr1uTJk63ExMQu+/b3O/GF/oy3oKDA4++sCa5evWrV1dVZlmVZx48ftxwOh7Vjx44e9TVxjvszXtPm+MiRI9a1a9fc2j777DMrKCjIysjI6LKviXPbn/GaNredaW1tteLi4qwJEyZ0edxAz++gOW00YsSIfqXV0tJSzZkzR/Hx8e1tt956q+688069+uqrA1HigCotLVV0dLSWLVvW3hYZGam0tDS98cYbunbtWo/ep7W1Vd9++623yuy1kpISBQQEaNWqVe1tgYGBeuihh3TkyBGdP3++074D9Z3YqT/j/b7Gxka32wv4s+HDhysqKqpPfU2c4/6M9/tMmOO5c+cqIMB9QX/y5MmaOnVqt8+YM3Fu+zPe7zNhbjvjcDg0btw4j+/hhwZ6fgdNeOkPy7L0t7/9TbNnz/Z4LSEhQZ9//rkuX77sg8o6V1FR4Ra02iQkJKipqUmnTp3q9j0sy9Itt9yi8PBwjRw5UhkZGT4/1/rxxx8rNjZWoaGhbu0JCQntr3dmIL4Tu/VnvNJ3c5iUlKSwsDCFhITo3nvv1enTp71Wr6+ZOMf9NRjmuK6uTpGRkV0eM5jmtifjlcyd26amJn311Vc6c+aMcnJy9NZbb+mxxx7rss9Azy/hRdLXX3+tlpaWDp/F1NZWXV1td1ldqqmp6Ve9o0eP1s9//nPl5eWptLRUq1at0q5duzR//nw1NjZ6peae6GpclmV1Oa7+fie+0J/xhoSEKDMzU7m5uXr99df12GOP6Z133lFiYmKPV2xMY+Ic98dgmOOioiKdP39ey5cv7/K4wTK3PR2vyXP7yCOPaMyYMZo8ebKys7P129/+1m31uCMDPb9+uWHXsixdvXq1R8cGBgb2+/PaHtnd0XsFBQW5HeMNfRlvc3Nzp/ValtVtvevWrXP787JlyzRnzhytWLFCubm52rBhQw+rH1hdjavt9b707cl34gv9GW9qaqpSU1Pb/5ycnKxFixZp/vz5evbZZ5WbmzvwBfuYiXPcH6bP8cmTJ7V27VolJiZ2+0y8wTC3vRmvyXOblZWl1NRUVVdX649//KPWrl2rkJCQLsc80PPrlysvhw4dUnBwcLc/ISEhA7KU2PbE6ZaWFo/Xrly54naMN/RlvMHBwZ3W63A4+lRvenq6oqOje3xZsjd0Na621/vSt6/fibf1Z7wdSUxM1B133OHTOfQmE+d4oJkyx3V1dbr77rs1evRo7d69u8M7rH+f6XPb2/F2xJS5jY2N1cKFC3X//fdr//79uvPOO/Xwww+3/3erIwM9v3658nLbbbepoKCgR8d2tAzVWzfddJMCAwNVU1Pj8VpbW0xMTL8/pzN9Ga/L5fJKvePGjdPXX3/dp74DweVydbh82JNxees78ab+jLcz48aNM2p/QG+YOMfe4O9zfOnSJS1evFiXLl3S4cOHFR0d3W0fk+e2L+PtjL/PbUdSUlJ04MABnTx5UnFxcR0eM9Dz65fh5eabb+52yW0gORwOTZ8+XcePH/d47dixY7rlllvc7oUy0Poy3ri4OB0+fNij/ejRowoJCVFsbGyfaqmqqupwU5Vd2u6D0djY6LaJ9ejRo3I4HJ3+YrT19cZ34k39GW9nzpw5ozFjxgxkmX7DxDn2Bn+e45aWFt1zzz06ffq03nnnHd1666096mfq3PZ1vJ3x57ntTNspH6ez85M5Az2/fnnayNvOnTunyspKt7aUlBR99NFHKi8vb2+rrKzUu+++q7S0NLtL7FZKSorq6uq0Z8+e9rb6+nqVlJQoOTlZw4cPb2/vaLz19fUe75mbm6sLFy5oyZIl3iu8GykpKbp+/bry8vLa265evaqCggLNnTtXY8eOlfTdHZUrKyt148YNt749/U78RX/G29Ec7t+/X2VlZT6dw4EyWOa4pwbDHLe2tiotLU3Hjh1TSUlJ+1VzPzRY5rY/4zVtbiXpwoULHm3Xr1/Xjh07dNNNN2nq1KmS7JnfQfVgxi1btsjhcOjEiRN65ZVX9LOf/Uw/+tGPJElPPvlk+3FJSUk6dOiQ23X1jY2Nmjlzpr799ls9+uijCggIUE5OjizLUkVFhSIiImwfT1daW1v1L//yLzpx4oQeffRRRUZGKjc3V+fOndNHH32kKVOmtB/b0XhHjBih++67T9OnT1dQUJDef/997dq1SzNnztThw4fbN4z6wn333afXX39dDz/8cPsdZ48fP653331XiYmJkqQHH3xQhYWFqqqq0vjx4yX17jvxJ30db2xsrGbOnKnZs2crPDxcZWVlys/P19ixY/Xhhx/69f97e/HFF/XNN9/o/Pnzeumll/TTn/5UM2fOlPTdZvKRI0cOqjnu63hNm+OHH35Yv/vd75ScnOy2GbXNihUrJA2e39/+jNe0uZWkn/70p7p06ZLmz5+vsWPHqra2Vjt37lRlZaUKCgqUkZEhyab57fVt7fyYw+GwnE6nx8+wYcPcjktKSvJosyzLOn/+vJWWlmaNGjXKCgsLs+69917r888/t6v8Xvvmm2+sVatWWWPGjLFCQ0OthQsXWuXl5R7HdTTe1atXW9OmTbPCw8OtwMBAKzY21nriiSesxsZGu8rvVEtLi7VhwwYrJibGCg4Otu644w7r7bffdjvmwQcftIYNG2adPXvWrb2n34k/6et4n3rqKSs+Pt4aPXq0FRgYaE2cONFau3at9eWXX9o9hF6bOHFih7+rTqezfYyDaY77Ol7T5jgpKanTcTqdzvbjBsvc9me8ps2tZX13l9xFixZZLpfL+qd/+icrMjLSWrp0qfXOO++4HWfH/A6qlRcAADD4Dck9LwAAwFyEFwAAYBTCCwAAMArhBQAAGIXwAgAAjEJ4AQAARiG8AAAAoxBeAACAUQgvAADAKIQXAABgFMILAAAwCuEFAAAY5f8DOKXNkWa5iy8AAAAASUVORK5CYII=",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x319e51f90>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-0.9980449639169569,2.9980449639169566,-0.9981672658552772,2.998167265855277)"
-      ]
-     },
-     "execution_count": 42,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "@time refine!(paving, 0.1)\n",
-    "draw(paving.inner)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 8,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  1.846274 seconds (13.69 M allocations: 416.454 MB, 14.07% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "S10c = @constraint (x-1)^2 + (y-1)^2 <= 1\n",
-    "S11 = S10a ∪ S10b ∪ S10c\n",
-    "@time inner, boundary = pave(S11, X, 0.01);"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 11,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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1qCJBSICtzjasdwvQ19vD1eUadnwo9nmZWUbq8zKSkX4+Qv1gastqAQFAL6BoCirer8DGezZi+yPbuTcSEcUcBi8REtpUccfPd+Bs7VmUrC8ZlN8ytHdLyGjHBz03c2NmlNH6vIxkpJ+Pof1gAMDldKHs5TI8uvNRPHDvAwxgiCimMHiJAEmSsPWJrTh15hSsViu8Ae/w/JaLwdyYGWdCfV4uQGNNI9w+N0orSrHpwU14+smnuYRERDGDpdJhJkkSKioqcOrMKcxZPQdX3nIljGYjZ0korERRhMlkwpLrlqDOVoctO7agrKwMkiRFemhEROPizEsYWa1WPLbrMRw7fgwulwsZxRnQpej6chGIwk0AgglBdEqdeKf0HZRXluOakmuwY+sOllITUVRj8BImkiRh59M7cazyGDrtndCCGipfq4QmaEyupbALJQHXvFvTl8SboqBD6sDR40dRW1vL4IWIohqDlzCpra2F9ZwVq25ehcTURABsPEeRMzAJ2JjTt2zZ2diJ06+fxu5nd2Nz5mbmwBBR1GLwMs1CVUWP//xxWGutuGTNJZhz6ZzzJzC5liJkaBKwDBmSQ8KRiiN4YOsD2HT3JlYhEVFUYsLuNApVFW3avgll75fB4/MgqAYjPSyiUWnQIGsyjp0+hk0PbeJ+SEQUlRi8TKPa2tq+qqJP9lUVmXJMXB6iqCWKIjKzMnHVzVfhyq9eibqWviokBjBEFG24bDRNKisr8fjPH0d1TTUylmUgITkBWlCD1DS4FFVqk6DKbOVP4acq6qCfR6lNgqZqgAIovQo6OzvxXuV7XEIioqjD4GUaWK1WbHpoE842noU36EXlm5WAALhcLlhet0CnP5/joigKXDZWG1F4ybIMp8OJ8tfObzmgqmr/zygAILkvDya0hPT0LjayI6LowOBlilmtVmzZsQV1LXUoWVcCY54RovhRa3ZZ7v86xN5uR/nBci4nUViJoghTpgnFNxbDPO98WfTAn9HQ11KzhFO/P4XHdj6GXdt2sYyaiCKOwcsUslqt2PL4Frx34j1IXRKMJiPmLRq/5f/AmRiicNHpdDAXmFEwf+wtB+QeGV22Lhw9fhQWiwXFxcUMYIgoopiwO0VCTegsVRYEtAC75tLMIgBu2Y3te7dj6xNbuY0AEUUUZ16mQGi/Ius5K1b88woElACXgmjGEJNFZORmYMVNK5CWnIZTfzvFLrxEFFGceblIkiTh/gfvx8b/2IgPP/wQPrsPWkADtEiPjGgKaUCCkgC3zY2qqir8x+b/QGVlZaRHRURxisHLRaqtrcXR40fR5e6CDz5UvlmJ8kPlcNqcrCCiGUH2y3DanCg/VI7KNyvh1byoba/FE7ufYA8YIooILhtdBKvVip898zPIqozVt65GxqwMiKLICiKaUcRkEaYcE1Z9ZRWy8rMgyzK8kheWgxY8+OiD2PrAVpZQE1FYMXiZJEmS8ND2h/Dm229CCSrIyMoYVFnECiKaSXR6HbLys/orkxr9jWhvbceb7W8iQZ+A3Tt2MweGiMKGy0aTdOrUKVgqLVATVQgCS4so/giCADVRhaXSglOnTkV6OEQURxi8TILVasW2Xdvg8Xuw8oaVyCzI5BIRxRUxWURmQSZW3rASHr8H23ZtY/4LEYUNl40ukCRJeGznY6hpqgF0fRUYQ/csktokKAFl2D5GIz7fBZw74TFyv6QZZ+g+RBfrgn5Gmz46t1EC5PPHtKCGBCUB0AE1TTXswEtEYROW4KW8vBzPP/88Dh8+jPr6epjNZlx99dV49NFHx030e+GFF3D77bcPOy4IAtra2pCbmztdwx5RbW0tyirK4PA6oGkaqkur4Xa5B+1ZNHCPmPFyXy7k3Inifkkzy0j7EF2sC/oZVT46908W6HS6QceqS6vh9rkhCALKKsrY/4WIwiIswcvjjz+O9957D+vWrcOyZcvQ3t6O3bt3Y+XKlSgtLcVll1025vWCIGDr1q1YsGDBoOMZGRnTOOrhrFYrdv9qN2RVxnVfv66/umikPYtGOjaaCzl3IljtNLOMtg/RxbrYn9HQMVmW4Wh14PQfT2P3r3Zjc+ZmVh8R0bQKS/Byzz334MCBA9Drz99u/fr1uOKKK7B9+3bs379/3Oe4/vrrsXLlyukc5pisVisefeJRlJ0pg9QtDasuijasdppZJroPUcT4AalbQtmZMux8eie2bd7GGRgimjZhSdi9+uqrBwUuALBo0SIsXboUZ8+enfDzuN1uBIPBqR7euCRJwo5f7MDx08ex8JqFMOWYOKtBNECoF0zhJwvR0NIAu90e6SER0QwW0Wqjjo4OZGdnj3uepmlYvXo1jEYjDAYDvvzlL6OmpiYMI+wTCATQ6eyEV/ZC8Sls/U80Eg0IuANoOteElpaWSI+GiGawiFUbvfjii2hpacGjjz465nkGgwG33347rrvuOhiNRlgsFuzatQvXXnstKioqMHv27Gkfa1NTE6rPVMPV40LVsSp47B4mwxINENpCoLq0GoIm4Nn9z2L27NnMfSGiaRGR4OXDDz/Exo0bce211+K2224b89x169Zh3bp1/X9eu3YtPv/5z+NTn/oUHnvsMezZs2daxxpK0lU0BatvXQ1dko7JsERDDNxCQAcdLAct2LJjCzbfz+RdIpp6YQ9eOjo6cMMNNyAzMxMvv/zypLrTXnvttbjqqqvw17/+dULn33333TCZTIOObdiwARs2bBjzOkmSsPPpnYOSdMV0kcmwRCMIbSEg98jo6upi8i5RnDhw4AAOHDgw6JjT6ZzWe4Y1eHG5XLj++uvhcrnw7rvvIj8/f9LPNXfuXFRXV0/o3CeffHJSlUq1tbWorqlG7qW58Hq9cHW5gG6wARzRCFRZ7WtkpwCpplTkXpqL6ppq9n4hmuFGmgyoqKhAcXHxtN0zbMFLb28vbrzxRtTU1OCtt97CkiVLLur5zp07h5ycnCka3XBWqxVP7X0K51rPAR2Ax+uB5XULNGhsAEc0RCjnpfxQOQQI8Hg9aDzZCKjAU3ufwiOZj3D5iIimTFiCl2AwiPXr16O0tBSvvvoqSkpKRjyvvb0dTqcTixYt6u/kabPZhlUk/fnPf4bFYsFdd901LeMNlUafOHsCn7jlEzDlm/obcrEBHNFwA3NesvKz+j8vznYnTvzxBHb8Yge2P7ydMzBENCXCErz86Ec/wqFDh7B27VrYbDa89NJLgx7/2te+BgDYtGkT9u/fj/r6esyb19cA7pprrsGKFSuwatUqmEwmWCwW7Nu3D/Pnz8ePf/zjaRlvqDTap/hgMpuGNQZjzgvRcKGcl0GfFxnwKT50OjsRCAQiNzgimlHCErycPHkSgiDg0KFDOHTo0LDHQ8GLIAhISBjceuaWW27Ba6+9hjfffBNerxcFBQW44447sHnz5mlbNmpqakLV+1Vwdju5PER0EULLSVXvV6GpqQkFBVHaIZiIYkpYgpe33357Quft27cP+/btG3Rsy5Yt2LJly3QMa0Sh0mif4kNKegqXh4gugpgsIiU9BT7Fhz3P7UFhYSGXjojookWsSV00CpVGH//gOJw+J9ALzrwQXQTZL8Pj8ABJ4K7TRDRlIro9QLSpra2F9ZwVxTcXY/W/rUZmfiZnXogugpgsIjM/EyvXrISsytj9q92wWq2RHhYRxTgGLx+RJAnPPPcMautqkWJIQd7cPCbmEk0BnV6HtLS0QbtOS5IU6WERUQxj8PKRQCAAn+aDaBShExm0EE0lMbGvlHrJ55agV+hl5RERXRTmvHykqakJTeeaEPAFIDVJgB5QAkrf1wNIbRI77BKNoL/D7oA0MalJghJQ4Ox0QgtqCLgCaLA2sPKIiC4Kgxf0LRntfX4vmrqa+jvpQujbzsDyumXQ8pGiKOywSzTEwA67ev35XyuqosLlcqG6tBpulxtn3z0LqMDe5/ey8oiIJo3BC/oSdeub6vHp2z6NJFMSRLEvSTfUJXQgdtglGm5oh92BQp+j0P/dNjfqD9ez8oiIJi3ug5eBibqXrLkEcxbNGfcaJvISDTdih90RNHubUVtXi2eee4azL0Q0KXGfsFtbW4vq2mogEUzUJQoDnagDEoHq2r4dp4mILlRcBy/9uS6dTXBJzGMhCgfZL8MludDU2YS9z+9l2TQRXbC4Dl4CgQCCiUGs/OeVyMjLYB4LURiIySIy8jKw8p9XIpgYZNk0EV2wuA5empqa0FjbiBRDCvNYiMJIp9chxZCC9uZ2uN3uSA+HiGJM3AYvAxN1ez29kR4OUdyRe2V0tnaiubk50kMhohgTt8GL3W5HTV0NNFGD2+5m4zmiMAo1tGtoasDefcx7IaILE7fBS3NzM5oam9Dj7kHVsSo4bU4m7BKFQaihXW1FLWRRxsn3T7LqiIguSFz2eZEkCS/85gUkGZKw6p9XQZekY+M5ojAZ2NBO7VVx+o+nsee5Pez5QkQTFpfBi91uh+WUBVK3hIysDIjpIhN2icIo1NBO7pEhdUuwnLLAbrczeCGiCYnL4CUQCGDOvDlwq27OthBFUGgW5pLFlyAtLS3SwyGiGBF3OS+SJOGJXzyB6qpqJukSRYGgEkRnSyeampoiPRQiihFxF7zY7XZUnK6A5JHYVZcowthtl4gmI+6Cl+7ubpiMJqy6cRUy8zO5bEQUQaFuu8u+uAytna2w2+2RHhIRxYC4Cl5CjekamxuRlpbGJF2iKKDT65BsSGbDOiKasLhK2B3amE4JKJCaJECP818PIfvlQbMzUps06rnRIhbGOBWkNgkBfyAuXme0v59S00djbJSAASuxQz8/w85V0P91qGHdsmXLWHVERGOKq+DF7XajtbUVPb09qC6thtvlhuV1CyAALpcLltctg2ZjVEWFs8sJU7YJOrHvuKqqI54bTWJhjFMhEAigq7kLZa+WITElMdLDmTax8H6qykdj/JMFOt1HnxVZhdPmhCnHNOxzFToXWt9nL9Sw7kzVGZZME9G44ip4kWUZc+bMQfEni2GeY4YsyxBFsf+x0Nch9nY7jh88juIvFcM8zzzoeYaeG21iYYwXy95uR+nLpSj5csmg92cmioX3c+gYpUYJ5YfKseorq5CVnzXquaGvpWYJHf/oQHd3d1jHTUSxJ26CF0mS8NT/eQr1jfVYkrUEBfMLJnSdXq+HucA84fMpvBITE/n+RCu57/OTlZ81ofdH9ao43nwczzz3DLvtEtGY4iZh12634/QHp+HxeRBUg5EeDhENoRN1QCJQU1fDqiMiGlPczLwAgNFohCvgYnk0URQK9Xxp6W2B2+2O9HCIKIrFTfBSXV2NlnMtUJKVSA+FiEYgJoswZhsxO3s2twogojHFxbKRw+HAgT8cgEfwwOP0sKsuUZQSBAFOycl+L0Q0prgIXlwuF2wOG6686Up21SWKYgF/AC3tLdi7j1sFENHo4iJ4sdvtqPmgBnqdPmr7ZBDFO9kv982MDuj3QkQ0krjIedE0DXpRDw1apIdCRKMQk0VkFWSh8NpCBGtZEUhEo4uLmRdBEKDICgQIkR4KEY1Bp9fBmGGE2+lmxRERjSougpeWlhbYOmzoauiCKquRHg4RjUHpVdDV1oW2trZID4WIolRcBC+v/PkVIB1oPNMIp83JaiOiKKaqKryqFy/+7kUm7RLRiOIi58XX68Pn//3z0PQayg+Ws9qIKIolG5KRmp2K1s5WbtJIRCOKi+DF1e1CqikViemJrDYiigFBNQiH5GDeCxGNKC6WjWRZhuzjUhFRtFNlFc7OvqVdqVOC1+uN9JCIKArFRfCiqipYaEQU3WS/DKfNiapjVfD4PZAhQ9PY3oCIhouLZaPUtFSIScxzIYpmYrIIU44Jq76yCpqiwV5qR15eXqSHRURRKC6Cl0BvgDMvRDFAp9chKz8LCACNzkbmvBDRiOJi2ajb1Q23xF+CRLEi0BuAvcvOnBciGlFcBC+KpvTlvRBRbNAALaixUR0RjSgugpek1CSkGlMjPQwimqCgGoTNZcPe57m7NBENFxfBixpQYW+1Q2qUuD0AUQwIKkFu+pGuAAAgAElEQVQExSDsTjt3lyaiYcISvJSXl2Pjxo24/PLLkZaWhvnz5+Nf/uVfYLVaJ3S90+nEt7/9beTm5iItLQ2f+cxnUFlZOeH7K7KCk387ifJD5dwegCgGaJoGTdYg2SQm7RLRMGGpNnr88cfx3nvvYd26dVi2bBna29uxe/durFy5EqWlpbjssstGvVbTNKxZswanT5/G/fffD7PZjD179mD16tWoqKhAYWHhuPfPzM/E1V+5GkKiwO0BiGJAamYqzAVmzMmeg7S0tEgPh4iiTFiCl3vuuQcHDhyAXn/+duvXr8cVV1yB7du3Y//+/aNe+/LLL+Po0aM4ePAgbrrpJgDAunXrsHjxYjz00EN48cUXx71/AhJgLjADIrg9AFGMEAQBHpeHMy9ENExYlo2uvvrqQYELACxatAhLly7F2bNnx7z24MGDyM/P7w9cACA7Oxvr16/HK6+8AlkefwkoGAxObuBEFDGh/Y1YLk1EQ0U0YbejowPZ2dljnlNZWYmVK1cOO15SUgKv14vq6urpGh4RRZher+cWAUQ0TMSClxdffBEtLS245ZZbxjyvra0NBQUFw46HjrW2to57Ly3IX35EsUhRFAgC22MT0WAR2R7gww8/xMaNG3HttdfitttuG/Ncn8+HpKSkYceTk5OhaRp8Pt+49wuqXDYiijVBNQiPy4PS0lIYDAZkZmZiwYIFkR4WEUWBsAcvHR0duOGGG5CZmYmXX3553H9VpaSkoLe3d9hxv98PQRCQkpIy7j1dHS78z9P/AwiArcGG/3n6f7DqS6twxWevmPTrIKLppWgKenw92PbENjz3388h05iJO26/A/n5+TAYDPB4PPD5fDAYDNA0DampqTAYDEhLS4Pb7UZaWhqysrJgNpsj/VKIZrQDBw7gwIEDg445nc5pvWdYgxeXy4Xrr78eLpcL7777LvLz88e9pqCgYMQW4aFjs2bNGvc50nLScP3G6wEReOv/vIXP/u/PomDR8KUoIoosVVVhb7dD9snwODxQocKn+dAitaCurg7fv+v7SE1LRUpqCgK9AbhdbqQYUqDT65CYlIisnCykmdJQW1OL3NxcLJy3EOvXrkdBQUF/YAOAQQ3RFNqwYQM2bNgw6FhFRQWKi4un7Z5hC156e3tx4403oqamBm+99RaWLFkyoeuWL1+Od999d9jxY8eOwWAwYPHixeM+h16Mi82ziWKaLMtwdjlx/OBxCBCQoCXAYDDgmq9cg9wFufB7/NDpdNAn6yEmi5B9MpReBfpkPaABYoqIxKRESJ0Syk6VwVHnQHV1NY68cwQphpT+wKazoxNLlyzFnbffCVEUkZeXx2CGKMaE5W/1YDCI9evXo7S0FK+++ipKSkpGPK+9vR1OpxOLFi2CTtfXj+WrX/0qDh48iN///ve4+eabAQA2mw2/+93vsHbtWojiBBrOMd+PKOqJBhEmswnFXyyGea4ZHQ0dqHitAul56TDkGGDIMQw6PzE9ccTnEfQCMjIzsPDjC5GakQpBJ0BMEqFP0sPlcKH+dD1aWlpw8vRJOLodKFxciEULF+F73/weRFHk7AxRDAhL8PKjH/0Ihw4dwtq1a2Gz2fDSSy8NevxrX/saAGDTpk3Yv38/6uvrMW/ePAB9wctTTz2F22+/HWfOnEF2djb27NmDYDCIhx9+eEL39zq8kP3yxAIdIooYnaiDea4ZBYsKIEOG2+1G+Svl0CdO/FeVqqjwOrxoPtMMnagb9phO0SElIwUezQO/6kezrRnNrc0413AOzc3NyMnJgc/vw6WLLsW9378XmZmZDGSIokxYgpeTJ09CEAQcOnQIhw4dGvZ4KHgRBAEJCYOrtxMSEvD666/jvvvuw+7du+Hz+VBSUoL9+/ejqKhoQvdPTkvmlgBEMUYURZgyzs/EXAjZL4/6mR/4WOhrVVbhsDtwat8p+Dp98PX4UF9fj5q6GsiqjOJlxfi3W/4Nc+bMAcBZGaJIC0vw8vbbb0/ovH379mHfvn3DjptMJjz77LN49tlnJ3V/MYmBC1Es0unPz8RMt2BNEAIE6PV6pGWkwW13o7OnE16XF/5eP/72978hvyB/0KxMYWEhgxiiCGAmKxER+mZ6jBlGLL5qMUy5JsgBGWKiCDnQt3xl+ZMFgc5A/6xMfVM9Ll1yKb73ze9xaYkozBi8EBGhr9rJ7XKjprRmWI6NqqgQZAFiughdhg5uuxsdrg50HOnAuYZz6O7u7q9gWrhwIZvpEU2zuAhe2F6ciMYzXo7NWLkyJ587ibbWNlhrrMjLycMjP32ES0pE0ygughdHpwOebg9Sc1MjPRQiimKTybHRNehgNBlRuLIQSelJOPnmSfzwJz/E4sLFXFIimiZxEbyomgo5IEd6GEQ0A8myDK/Hi4aTDRASBPjcPrTaW9Ha3opzDefgdDmx8oqV+O43v8vZGKIpEhfBiyHZgOTU5EgPg4hmoKHLTUOXlN5//n04jzpRainFFZdewSoloikQF8FLXk4egxeiGKSqKqQ2CQhDtwN7ux2Kolzw/eztdmjQ+n6biuhvhqkTdVAkBUE1CL/ih8PhQHNL86AqJQYxRJMTF8GLAAEdtR2ACCgBBVKTNGYTqxCpTYIqq2EaJdHMo8oqpEYJmMCqrdQm9X8+AaCjqQPdtu4L7rA7WaqiwtXlguVVy7DOvJO9TlVUCIqAxMRE6DP0g6qUmlqbUHRJEe7deO+EG24SUZ+4CF5aW1rR8kILBJ2AhKQElP2pDG67G6Zs05i/pBRFgcvmguxnvgzRhZL9Mpw2J8oPlUOvH/9XjaqqcLlcsLxugU6vg6IogAIs/9xy5C3KC8OIx+7MO9nrRqtS8nl9+Pvv/w7vDi++/+/f5ywM0QWIi+AlJSUFgkmAXtRj1ZdXQTSIOH7wOIq/VAzzvNF/Wdjb7Sg/WM6tBYgmQUwWYcoxYdVXViErP2tC18jy+T3IQp+/vEV5YemwG26NNY3o6OzAOz3voLyyHFcVX4X7fnAf8vPzGcQQjSMugpc0Yxq8ghd6vR55c/MAEdDr9TAXmFEwf+xfijr9xKePiWgwnV6HrPyscT9nY10/k2maBkVT0CF14GjlUWz9xVYYdAbc+Y07ORNDNIa4CF4c3Q7ICTLEXM6gEFF0EEURmVmZKP5iMYw5RiSnJcPr8eKt//sW6hrqsHjRYubDEI0iYfxTYt+cBXOQnpOOBF1cvFwiihUCAD0gpotQBRUetweaToOSr+Dw8cPYsmMLrFZrpEdJFHXiYublknmXoKeqB4qqRHooREQA+vJ7nN3OQdVUqqLCLbnRUNkAd7cbZUoZHvrPh/Dt276N2bNns1Mv0UfiInhZfc1qHDlyBAEh0JftL3L5iIgia7S9lEIVSbK/r3Pvkd8cwckTJzH3krmYP3s+l5KIECfBS1paGlJTUyEmiqwcIqKoMd5eSm0NbYAOKLiqAAlpCTj8j8Pw7vBi8/2bGcBQXIuLJBCz2YxZ82dBL8ZFrEZEM4Qsy+hx9aCmtAZn3z6LrrYulJ0sw6NPPMpcGIprcfO3ucPpQHdHN3eXJqKYMdK+SV6PF6WvlmLLji3YdNcm9oWhuBQXMy9GoxFLlyxFkpiEBH1cvGQimiEGLi3Nu3weDGYDOm2dKD1Riq2/2IqfbPkJZ2Eo7sTFzEtGRgbu3Xgv2jra4O32wuv2cs8iIoq48TaeHGmzyB6pB6lpqVjwiQXwZnhR+ddKbjFAcScughcAyMzMRKetEyd+dQLGXCN8Lh/3LCKiiBmpVHqokTZ9VBUVHrsH1qNWQACcXU4c8x+D5YQFy5ctxyObHmEyL814cRO8hMiqjPkfn4+2D9tYeUREETNaqfRQI236OHSzR4fdgb/919/Q8WYHgkoQWx/YygCGZrS4CV6ysrLw8cs/DskmIasgC501nZEeEhHFufFKpSes5qN9koIKKt6vwMZ7NmL7I9uxYsWKqRkoUZSJm+xVs9mM73zjO5g7ay4SDYmRHg4R0ZQJzeKs/OJKzP/kfHzQ8AEe3fkoKisrIz00omkRN8EL0Je4KwgCpCaJCbtENGPIsgy3y426yjrUvFcDj8uDssoy3PuTexnA0IwUN8tGIXanHVWvVUGv0zNhl4hmhJH6wbjsLpT+rhT3//R+7Pn5HubA0IwSVzMv8+bNQ8mqEiTqE5GakcqEXSKaMYb2gzHPN0MTNdS01XB3appx4ip4MZvNuPd796KosAhiIgMXIpq5QktJ3bZulFaUYuM9G7mERDNGXAUvQN/0aldHF1ySi8tGRDRjqIoKqUlCW00b2mra4GpzIT01HSv+1wrM+8Q8nKk/g0efYBIvzQxxl/OSlpaGWfNmIWgLctmIiGYEWZbhdDhR/tr5hneqqsLj9aD+/XpAALy9XpR9UIZND23Cz/7zZ9wTiWJa3AUvWVlZuGzxZeiSutBV39Xf7GmkRlBSG6uSiCj6iaIIU6YJxTcWwzzvfEAiyzJEUez/2tXhwulXTuORnz+CWVmz8OB9DzKAoZgUd8GL2WzGv978r3jzzTfxt/1/AwAYs41wd7thyjb1t+AGAEVR4LJxeYmIop9Op4O5wIyC+aM3vGtDGwJaAI5kByAB7e3tDF4oJsVd8AIACxcuxKJLFuH9qvehS9NhySeXwHrUiuIvDf5Xi73djvKD5VxeIqIZQfbLcNqcqD5WDUOSATt+vgMP3PcAy6gp5sRdwi4ALFiwANse3oZ5c+dBr9PDmGWEXq/v/1dL6L+s/Czo9Lrxn5CIKAaIySLSMtNQ9IkizCueh6OVR1lGTTEpLoMXoG+XaV+vD26HG3KAy0JENPPJfhnubjesR62oeq8KNpcNxz84jkefeJQBDMWUuFw2AvoSd5ddugxOhxMJuriN4YgojojJIkw5Jqz6yipk5WdBlmV4JS+OHTyGLTu2YPP9m7mERDEhbv/WNpvN+OGdP8T8efPhtrlZVUREcUGn1yErPwsF8wswb9E8GFIN6OrqQtmZMux8eickSYr0EInGFbczL0Df0pGzx4nG1xoBDawqIqK4E5qNWfK5JXB2OFmBRDEhroOXrKwsXPGxK9DZ3gkhRWBVERGFVagr7sWS2iQoAWXc55KaPjqvUQLk88e0oAa/w48PKz7E9qe2c/mIol5cBy9msxnf+vq38M5778DR7YCn2xPpIRFRnBipK+5kqaoKl8sFy+uWMSskVeWj8/5kgU6nG3Tsw/c+hLvH3Z/AyxJqimZxHbwAwLJly/CJqz6Bvx3+26AGdURE02m0rriTNbCb7oWeFzo2MIH3sZ2PYde2XVxCoqgU98FLaKdpm90GpVdB4/uNAPrWgbk9ABFNp4l0xQ23Rn8jurq6UGopRW1tLYMXikpxH7wAQGFhIebPmY83f/0merw9EAQBmXmZ0ASN2wMQUVwRk0WkpKfAG/Bi9692Y3Mm818o+sRtqfRAZrMZ37n9O5g9ezYMGQakZaWheG0xrvzKlTDlmJjIS0RxQ/bL8Dg8cPqcbGBHUYvBy0cKCwuRbcoGfECCkABzgZnbAxBR3BGTRWTmZ2L1v63G8rXLcexEX/4L+79QNGHw8hGz2Yzvfuu7EAUR7m43l4qIKG7p9Drkzc3rb2AXyn8hihZhC148Hg8eeughfPGLX4TZbEZCQgL2798/oWtfeOEFJCQkDPtPp9Ohs7Nzysa4dOlSLC5aDEOSgVsGEFHcUmUVUqMEV5cLKWnn81+4fETRImwJuzabDVu3bsX8+fOxfPlyHD58+IKuFwQBW7duxYIFCwYdz8jImLIxhnabvufBe+BocwAiWG1ERHFF9stw2pwoP1QOAQI8Pg8EQcDxD45j59M7sW3zNlYgUcSFLXiZNWsW2tvbkZubC4vFgiuvvPKCn+P666/HypUrp2F052VmZsLutOPkcyeRnp0On8vHJSQiihsjbd4IAL3OXlgPW1k+TVEhbGsjoigiNzf3op/H7XYjGAxOwYhGlpWVhaWLlyJJn4RFVy1itRERxZ2hmzfOWzQPKYYU1NbVYtczu7h8RBEXM4kdmqZh9erVMBqNMBgM+PKXv4yampopv4/ZbMa9G+/FFcuuQGp6KqBN+S2IiGKOTtRBEzWUnyxn9RFFXEw0qTMYDLj99ttx3XXXwWg0wmKxYNeuXbj22mtRUVGB2bNnT+n9CgsLUXRJEQ7/4zBcEpvUERHJfhkuyQUkAWUVZVw+ooiKieBl3bp1WLduXf+f165di89//vP41Kc+hcceewx79uyZ0vuFZl9cTheOlB5BT2cPGt9v7F8+kv3yiEtJox2/EFPxHNF8v6k0kZ10x3t9sfz6o91IOxhf0PXcniOqhPq/LPzEQjT9owl7ntuDwsJCBjAUETERvIzk2muvxVVXXYW//vWv45579913w2QyDTq2YcMGbNiwYdRrioqKcP8P78e9P74X7x14D96AFxm5GYAAOLucMGWbBm3kqCrqiMcvxFQ8RzTfb6qNt5PueK8v1l9/tBtpB+MLoSgKt+eIMjq9DmlpaZC6Je59RP0OHDiAAwcODDrmdDqn9Z4xG7wAwNy5c1FdXT3ueU8++eSkqpRWrFiB/9zyn7jrgbvQLDWjeG0xhEQBxw8eR/GXBu8Ea2+3j3j8QkzFc0Tz/abDWDvpjvf6ZsLrj3YT3el4JPZ2O8oPlnNmLAJCfV4GzpiFZtK8Dm9/7xfOvhAw8mRARUUFiouLp+2eMR28nDt3Djk5OdN6j7lz52LOgjnodHfCXGAGRECv14+4E+xoxy/EVDxHNN8v3MZ7fTP99cc6bs8RfgP7vOj15/+KCM2kVZdW9/d+OXr8KCwWC4qLixnAUFhFXfDS3t4Op9OJRYsW9U8122w2ZGdnDzrvz3/+MywWC+66665pHU9iYiJShBTIDhmqrHJ5gYhmtKF9XgYKzaTJsgxHqwNlvynDtj3bsPxjy/HgfQ8ygKGwCWvw8swzz8DhcKClpQUA8Oqrr6KpqQkA8IMf/ADp6enYtGkT9u/fj/r6esybNw8AcM0112DFihVYtWoVTCYTLBYL9u3bh/nz5+PHP/7xtI7ZbDbje9/8Hppam+Bz+eBp9TCJkIhmtIF9XkYjQoQuWQctR8PJ0yeZ/0JhFdbgZefOnWhsbATQ1+7/D3/4A/7whz8AAL7+9a8jPT0dgiAgIWFw+5lbbrkFr732Gt588014vV4UFBTgjjvuwObNm6d92Qg4Xzr999//He3t7YAGJhESUVyT/TJ6untQV1kHQRWw9/m9zH+hsAlr8FJXVzfuOfv27cO+ffsGHduyZQu2bNkyXcMaV6h02ufz4Yh8BDJYXktE8W3g8lKiPhH1h+s5+0JhEzMddiOtqKgID973IK68/EoIfoFLR0QU90LLS6GtA5557hl23qWwiLqE3WhWVFSEH238ETZt3QSfy4fG9/uWwMRkkQ21opSqqKM2seN7RnRx+kuqFUATNVTXVnP2hcKCwcsFGpj/0tHRAS2oITMvE5qgsaFWlJFlGU6HE+WvlUOfOPxHnU3QiCZvYEm1AAE97h40BZuY+0JhweDlAg3Mf3nn2DsIINDfvI4NtaKLKIowZZpQfOPoTer4nhFNztCSalmW0evsRevRVtjtdgYvNK0YvExCUVERNn5rI8ory9Ej9cCYaYSYLrKhVhTS6XRjNqHje0Y0eUNLqtusbTjbehbNzc0oKiqK8OhoJmPC7iQVFhaipLgEOTk58Ll86KjpYP4EEcU1v8ePxuZG7N23l4m7NK0YvEyS2WzGT+/5Ka76+FWofKUSh/cfRndHN/MniChuqbKKQDCAyvcrUVtbG+nh0AzG4OUiFBUV4YH7HkDJx0tgNpthzDYyf4KI4lZqZioycjMQUAPY89wezr7QtGHwcpHY/4WIaAANcDqcKLWUcvaFpg0TdqfASP1fxGQRsn94J96RjoWw78jUU1UVUpsEjPAtt7fboar8fkezsd6/WGdvt0NRlKh7fVKbBEVRYG+3X/B5UpuEoBZEcnoyfIoPe369h2XTNC0YvEyRgf1furq6kJqRCne3G6ZsU/9O1KqiwtnlHHRsIPYdmVqyLMPZ7UT5K+P0eZH5/Y5G471/sU5VVLi6XLC8aomq3epVWYXL5kL5wfIxq/FGOk+VVbjtbgSDQfj1flScqmDZNE2LmfcbIUIG9n8pPVGKnMtz0HCiAcVrz/cYsbfbcfzgcRR/iX1HwkEURZgyTCj+YjHMc4d/v6UmCZY/WyAa+P2ORuO9fzPBWDOxkTTRcY02uwwALpsLHcc70N3dPS1jpPjG4GUKhfJfHn3iURw7cQxehxfGTOOgHiN6vZ59R8JIp9fBPNeMgkWjfL+j6F+8NNx47x9Fr7qqOlSdq8ITu5/A3qf2cvaFphQTdqdYqALpquVX9feAaXy/EW01bZAamdNCRPEhqAbh6/XhzIdnYLePnT9DdKE48zINBs7AHP3DUdhsNpiyTdz/iIjihiHVgKysLKSnpXPpiKYcZ16mSVFREe7/4f342KUfgzHHiOK1xbjyK1fClGOKyjVuIqKppigKqquqsevpXez5QlOKwcs0ys/PR54pDwadAenGdCQEEwAt0qMiIpp+sizD7XZD1ss4U8WlI5paDF6mkdlsxv0/uB+fLPkkfB/4cOIPJ+CSuGxERDOfKIrIMmfh6i9fjczMTC4d0ZRi8DLNioqKsG3zNjz4gwdHTOIN/Z8JvUQ00+h0OqQkpuDsB2e5dERTigm7YWA2m2E2m/uTeEtfKR2xkR2b1BHRTKOqKnqVXhwrO4bGxkaWTNOU4MxLGA3cyDE7Oxvzls9DamYqitcW47N3fJYJvUQ0o6iKioAvgPTMdCQnJcPhcER6SDRDMHgJs1AZ9dXLr0bX+12DGtll5WexSR0RzQiyLMPpcKKqtAq+gA8eePBfL/8Xl45oSnDZKAJCMzBbn9iKspNl/Tkwrm4Xc16IBlAVFVIT/7KLVmNtI+BqcyEtLQ0lN5XAWGBEr7MXrUdbudcRTQkGLxEysJFdKAfGkGGAp9vDnBcinP+Xe/lrM3Njxlg3kY1m3d1uGDONmLdoHtqsbbB2WeF2uyMwWppp+BshggbOwIQ2c2w80cicFyJ8tDFjpgnFN468kSlF1mQ2mlVkhXkvNCUYvETY0M0cPQ4Puuq7+mdfBn7wx5qinczutFIbS7Mpuul0ujE3MqXIupCNZv0ePxqbG7F3314sW7aMS0d0URi8RIHQDMxjux7D8YrjOP3n07DZbdCCGjLzMqETdWNO0Y43fTsalmYTUbj4PX64PW4cOXqEJdN00Ri8RImioiLsemwXamtr8fT/fRpHyo8ggACK1/ZNyY41RTve9O1oRprWJSKaDmKiCF2iDoJOiPRQaAZg8BJF+pvZZT6ILY9vgeWMBaJOhNwjQwtoEDRh1Cna8aZvR8PSbCIKh9TMVGTPysac7DlIS0uL9HAoxjF4iUJFRUXY/B+bB1UiJaUlwevwcomHiGKWFtTQWNMIq9WKoqKiSA+HYhib1EWpUB7M1SuuRp45D4lIhJDA6VYiil2apsEf9OPF373IZnV0UTjzEsWG5sGUnSxDr6cXzWebEVSD/bkqrBoiolig0+uQkpWC1k42q6OLw+Alyg3Mg9n59E5Y37WipqYGnl4PjGYjN3Qkoqg1sEOy1CRBkRXIvTJqz9ais7OTS0c0aQxeYkRRURG2bd6G2tpaPLnnSVR8UIGF1yxEYmoifG4fqv5RxaohIooaQzskq4oKt8cNVVEhB2R4PJ5ID5FiGIOXGBKahdmSuaUvmfcok3mJKDqN1CFZlmVIjRLOvX4Oosh/bNHkMXiJQQOb2pVZyuDt9cKX4IOj/Xzb7Yl05mWuDBFNp5E6JCfICTjhO4Hnf/M8O+3SpDF4iVEDk3n3/HpPf2deqVuCFtSQkZsxbmde5soQUbjpRB10qTo0tDQwaZcmjcFLDAstIxUWFvYHMceOH4PL5ULhlYUwZBrgc/vw4T8+7O/UOxA77BJRJMi9MmztNu4wTZPG4GUGGBjEnDp1Ctt3bUddWR0ku9SfD2PMNI7YfZcddokonGS/DHe3G7o0/u6hyWPwMoOYzWZcd911mDNnzoTyYZjzQkThJiaLMGYbMTt7NrcJoElj8DIDTTQfhjkvRBQJWlBDR1MHOjo62OuFJoXByww1Uj5MWUUZAkoAiz+1GImpifA4PewPQ0REMYfByww3NIh57qXnYK224kztGWgpGnqkHnTVd/XPvkykxHq8x8Yy2esmg8tiRNFLURQIAvdro8lh8BInhgYxzzz3DGrqa9DkbrrgEuuxHhvLZK+bLC6LEUWngDcAv+THuXPncO2110Z6OBSDGLzEmYFBjN1uR3NzM174fy/0l1gXXV0EQ6YBHqdnzBLr4wePo/hLwx8by2SvmyyWghNFH9kvw+f1AUbgT3/9E9asWcNeL3TBGLzEqVAQU1RUhGXLluHUqVP42dM/g7PGiaqGKmgpGtySG8HeIOSewUtKWkCDoAnDOmdOhF6vn9R1k8VScKLoIiaLyCrIwqXXXQpnrZON6mhSwha8eDwe7NixA2VlZSgrK0N3dzeef/553HbbbRO63ul04r777sMf//hHeL1elJSUYNeuXVixYsU0j3zmC5VYL1u2bMwlpfSsdABAUAvCbXdzOYaIJkWn1yHZkIzmrmY2qqNJCVvwYrPZsHXrVsyfPx/Lly/H4cOHJ3ytpmlYs2YNTp8+jfvvvx9msxl79uzB6tWrUVFRgcLCwukbeBwZbUnpeOVxyAEZATUAh9OBlPQUaJoW6eESUQxTehXYu+zwer2RHgrFoLAFL7NmzUJ7eztyc3NhsVhw5ZVXTvjal19+GUePHsXBgwdx0003AQDWrVuHxYsX46GHHsKLL744XcOOS0OXlOx2O7q7u7Hn13tgOWlBclIy2uQ29Hp60WZtg6qogxJwuREkEY3H3+OHQ3LAZrNFeigUg8IWvIiiiD2PJxUAACAASURBVNzc3Elde/DgQeTn5/cHLgCQnZ2N9evX46WXXoIsy9xefZqEAhkA/TMy3d3d+OW+X6LteBs+aPkAdqcdunQdgmoQcq8Mj8MDY7ax/zkSdAkA+qp/uNxERACgQUOCLoGzuDQpMZGwW1lZiZUrVw47XlJSgl/96leorq7G0qVLIzCy+DJSINPc3Iznf/M8Gloa4JAckLolJGqJSFAT0O3o7suVMadDEAQoAQWqwpkXIgLERBGiKCI1NTXSQ6EYFBPBS1tbGz796U8PO15Q0Fex0trayuAlzEZaWnK73fB6vXA4HHj50Ms4XnkcQTWIrKwsOO1OtEgt0KDB1elCw/sNkH0y5F4ZCboEGHOMg55/os3sQueNdD6XqYiIZqaYCF58Ph+SkpKGHU9OToamafD5fBEYFYUMnJEJufrqq2G32/v/3NzcjF8+/0ucqToDe6UdJ2pPINAbgNvlhpagIXNBJpSAgqAahKqo8PX4YMoxQdM0BNUggPPLT8FgENAAJaD0nZdngrvbPaz5HZvUEUUvRVbgdrlhtVqxYMECZGVlsWSaJiwmgpeUlBT09vYOO+73+yEIAlJSUsa8/u6774bJZBp0bMOGDdiwYcOUjpPOGxrQDJyhAYDOzk54PB50dHTg1TdeRZejC/XV9VB7VSiygmR9MuZkz0FLfQvUXhWqqiLNmAZF6QtYdDodelw9kAMyLv9fl6Plg5Zhze/YpI4oegV8AXj8Hjz57JPY/evdWHbZMnznf38Her0ePp8PmqbBYDAgLy8PHR0d/cdSU1ORm5vLYCeKHDhwAAcOHBh0zOl0Tus9YyJ4KSgoQFtb27DjoWOzZs0a8/onn3xyxJwZCq+BAc3AnWTXrFkDu93eH9CEAtK8vLxhxwRB6C+tfOONN/DMnmeQlJw0avM7NqkjihxVVSG1ScCAfz9IbRIURUGgNwAhSUCrrRVqr4r29nacOHkCqqzC7XJDp9MhJTUFeXPzUGutRdAX7MuTSRIxt3AuEhMS8Y1bvoG8vLz+gMbtdiMtLY2BTZiNNBlQUVGB4uLiabtnTAQvy5cvx7vvvjvs+LFjx2AwGLB48eIIjIqmysD8maFGOhbi9Xrx6xd+DX1iTPwYE8UVWZbh7Hai/JXyQZ9RVVbhsrkQVIIwpBmQakoFhL5/aPTqexFMCEKf1Xd+QBdA8/9n797jm67v/YG/vkm+bdqmTZNvrwilmAbwoBVaKChnE9zOLp4jO27i5tmcc87N23ZkCsMLXgCdTFE3lXnY+Q1k7Hh0wC5O3VGneANaWu6ILVSgBdrSJmnuab5Jvr8/usRe0tLSJk3S1/Px6EP7zfeT7yf9puHdz+X97jgFX8CHDEMGBI2AkDqE5vZm2FvtOLT3ENIz0pGWnoaSshIc//Q4JkyYgLIpZbhu0XWRfxsYzKSehPvUb21thd1uR1lZGdTq7r+ar732WmzduhXbtm3D17/+dQDdSe+2bNmCRYsWcZv0OJWZmYmMzAxoxIR7GxONe6IoQp+rR+VXKyFN6h04DLbQPppo5/mcPgSDQUABxAwRTrsTdR/Xwd/qx6cnP8Ubr7+B0rJSeH1eVJZXYvGixcjNzUVmZiYMBgNKS0tH8+VSnMX1U//5559HZ2cnTp8+DQD4y1/+gubmZgDAT37yE2RnZ2P58uXYtGkTTpw4gZKSEgDdwcszzzyDm266CYcPH0ZeXh7WrVuHUCiEhx9+OJ4vgYiIhkitUUOaJKG4LPa1zJqONQEKuhf4i4Av5ENzezN8Th+cHide/9vrSNekQyqQIOVKuPvHd6O4uJjTTEkqrsHLk08+iaamJgCAIAj44x//iD/+8Y8AgBtuuAHZ2d35QFQqVa92KpUKb7zxBpYuXYpnn30WXq8XVVVV2LRp06DTCpTa3G43ZFmG7OduIiLq/ndFrVFDI2ogFohQqVUQRREhIQS/4oeYKaJT7sTpT07jjrvuQH5xPoz5RuTl5uE/vv4fKC4u5qhMkohr8HL8+PFznrNhwwZs2LCh33G9Xo/169dj/fr1segaJSFBEBAKhiBAGOuuENEYE0URBqMh6jQV0Hvqyef0QSWqkJaeBpfDhbf++y18+N6HKJhQAClXwiP3PwKDwcARmQTGxQKUtPLy8pAr5UKbrR3rrhBRAjifaaqWky1Iy0zDlIopELNE7H9rP+5Ydgd8XT5Ullfixm/diIkTJzKQSTAMXihpZWZmwphvhCadb2MiOj+yLMPtdOP43uMQVAK8Li9aNC3wODzwdfnwznvvYFLJJJRNKcP3vvU9lJeXM4hJAPzUp6Sl0+mgy9HB0eZgGQCiBBQtz0usWFutCAQCw76e0+JEVnYWyuaWQV+gh+yXIaaJkP0yXC4X6v5ah2BrEJ+e/BR/f+fvmH/ZfNx6060cjRljDF4oablcLhytPwpLtaX7w4ZlAIgSxkB5XmIlGAjC0e5A3V/qepUJGUo7t9WNxprGfu2CgSAEuXsTiaAVYG+34+/b/46jx46iYEIBJhRMwK3fuxUmk4lBTJwxeKHkpgKCoSBydDksA0CUQAbL8xIrQ80bM5x2PR9z29xQi2pos7RwOVx4c9ObONJwBFNNUzmlFGcMXihplZSU4LK5l+Gtd95i4EKUgOKZ5yXemo41we1x47TlNJrPNGP79u1YuGAhbr/5do7ExAGDF0pakiThtu/dho8PfwwXXGPdHSIaR0RRRLY+G1PnToUclLHvrX14d+e7qK6rxtzKuQxiYozBCyW13Nzc7vIAXO5CRHEkyzJcDheOVR+DoBIgyAICCKDN0oaPdn+Emj01qKqowv333M9kqjHA4IWSmk6nQ1Z2FmwdtrHuChGNI33X9PSs19Rp7cS7v3sX7+16D6eXnMZ9d9/H9TCjjMELJTWXy4UzzWfg8Di424iI4mrANT3HAEVRIIdkHPn0CG69+1ZcNucyTiWNIgYvlPTStenIUGdw0S4RxdVAeWycFiey9dmYNm8aQpoQ9ry+h+thRhmDF0p6vi4fnJ1OuG3use4KEY0Tg+Wx6Zk7BgKALiCQwfUwo4nBCyW1kpISVM2pwjvb3xlWYioiopE4Vx6bnvlhuB5m9DF4oaQmSRLuueMetLS2wG11o+lQU+QDw9JiYdkAIoqZ88pjM8B6GI7CDA+DF0p6fr8fRz85iv2H9kOlVsFQaIBaVCMQCMDRwYW8RJQ4RFFETm4Ops6dGlkP80H1B3hg9QO4+467uRZmiBi8UNITBAGiRkSmLhMaUYPKRZWQSiRYW62o3VrLhbxElDD65odBFyDrZOyq24Xlq5ajdFIp6yUNAYMXSnoFBQUoMZXgRNsJaDQaSMUSiid3D+OqNVwHQ0SJY6D8MEE5CK/Hi79v/juOnzyOSy+5FCuWrmAAMwAGL5QSOu2dsLfbkZuXO9ZdISIa1EBrZVpOtgBqIDQhhH2f7ENdXR0qKysZwEShGusOEI2U0WjEjGkzkK5JhyAIY90dIqLzIssynA4njtcex7GGY/jx8h/j7vvuxtGjR8e6awmHwQslPUmScM+d98B0oQkqNd/SRJScwlNKVYuqUPWtKrS727Fjzw6sfmI1A5g+OG1EKUEURbScaYHNbmOyOiKKi4Ey7A7G2mpFIBCI2s7aaoUCBdAA6jQ1snRZyJ+Rj12HdmHlL1bix7f8mAt5/4HBC6UOFRAIBSD7uTWaiGJrsAy7gwkGgnC0O1D3l7p+iTV7PgYBcFvdaD7QDJfNhV2+XajbV8fMvP/A4IVSQklJCS6bexne2f4OtFnayPFgIAhLsyVqG0uzBQF/AJYmC8B4J+EwySAlsnNl2B1Mz+y7gz3WNzPv9t9vj0wjPbD0gXEdwDB4oZQgSRJu+95tONpwNBK8yLIMe6cdta9F/8soGAjC4XCg7q91UKu5pTrRMMkgJbrzyrB7nsSTInTZul7TSA8ue3DcBjAMXihl5ObmQhAEtDW2Qe6S4bA5oNPpMPtrsyGVRP/LSJZliCKT2CUiJhkk+kw4uV3Tvia47W7UBGrG9QgMgxdKKVa7FQ0vNkCtViOnIAdumxs5hpxI0jpKLkwySNSt5zRVTn4OPG4Pqv9SPW5HYLivlFJGSUkJqmZXdZcKyM3E9M9Nhz5fz7/ciSglhKepSi4uQaaUibMdZ1G9r3pcbqVm8EIpI7zupVAqhEajQY4xh3+5E1HKCG/NbjnZAqfF2W8r9XgKYDhtRCklNzcXPr8PnZ2d8Dq9Y90dIqJR0XdrdjAQ7LWVerytgWHwQimlpKQEVXOq8M72d5htl4hSRrSt2T23UnvcHuz68y6sXLMSD/4s9dfAMHihlCJJEu654x60tLbA5/QxTwgRpYzBtmY3HWtCu6Ud1Yeqx8UIDP80pZQjiiJOnzqN3a/uhq3NxjwhRJTyRPEfeWDK8rFz786UXwPD4IVSjsFgwIWTL0RGWgZ0Bh13GxFRyovkgTnUhA5HB3Z/vBtPPvckLJboGcaTHaeNKOWUlpbisYcfw53L7kSbo22su0NEFHOiKEJv0KPy3yqRU5yDUFcI9gN2NDc3A0DKFXPkyAulJFEU0X62HU6rk9NGRDQuqNVqSMUSSspKkJmViT11e7DiyRVY/tDylJtCYvBCKclgMMBUakJmeiZ3HRHRuONz+dBh6cDBhoP4aP9HKTeFxGkjSknhqaOfrvgpOls7EQqGAKDX+pfBKrv2NZxz4ylR+zUaWFU68QXlQaq28/6NumBg8J93wB+IPO5odyBLnwXzZWaIGhENnzSgsbExZaaPGLxQyjIYDHA4HTj84mEEA0GoVCoYCg1Qi2oEA0HY2+3Q5+mhFgfPwjucc+MpUfs1WlhVOrHJHhl2ix21b9RCo+n/Twnv3+iSZRn2TjtqX+tOUtdXMBiEw+FA3Rt1UGu6P+PcHjeO7ToGAQKC/iCeeeEZPGJ4JCW2UDN4oZRlNBpRUV4Bh8sBX9AHjahB5aJKSCUSrK1W7N66G5VXVw5YcTpsOOfGU6L2a7SwqnRiE0UR+nw9Zn99NoxFxn6P8/6Nrp4Lcgf6fZdlGaIoRv3e3mpH3da6lCnkyOCFUpYkSbj9+7ejpq4GnWc7kWPMgVQsRSpMazSaXt8PZjjnxlOi9mu0sDZVYlOr1TAWGQd8//H+ja7wgtzz+X2XnTLa29tRczg1yghwJSOlNJPJhKrKKuTqc8e6K0REY0bUitAZdMibmpcSSewYvFBKkyQJN37zRoR8IW6bJqJxS/bJcNlcaDqYGknsOG1EKW/ixImYNGUSTnWc4vw7EY1LovYfa5S+MRvZUja67F04uv1o0u5A4sgLpTyj0Yiy0jLAC1ibrGg61ARLE7dxEtH4otZ0r1EqKStBRmYGGo83Yu3za5Ny+ogjL5TyJEnCXbfehVMnT2HHSzvg8Xugk3Rw29ycRiIagaAchKXJAkT5NWKel8TT8351tnYipA6hdn9tUu5AYvBC48KsWbPw85U/x10P3IVTllOY9s/TcGznMU4jEZ0n2SfD3mFH7avM85IM+t6vYCAIp9sJQRAi618ee/CxpJlCilvw4vf7sWLFCmzevBk2mw3l5eVYvXo1vvjFLw7a7sUXX8RNN93U77ggCGhpaUFBQUGsukwpxmQywTzFjNOnTiNLn8VtnEQj0HMNBfO8JL5o90uWuwPLZFz/Erfg5cYbb8S2bduwZMkSlJWVYePGjbjqqquwfft2XH755YO2FQQBq1atQmlpaa/jubnc/kpDJ0kS7rj5DjSfaYbf7eeQNtEIhddQMM9Lchjofp06ciqy/mW1YXVSTB/FJXipqanByy+/jLVr12LJkiUAgBtuuAEXX3wxli1bhg8//PCcz/GVr3wFFRUVse4qpTiTyYTJEyfjzb++CY/PwyFtIhr31KIaiqigdn8tHn3yUax9bG3Cj8DEZbfRli1boNFocMstt0SOpaen4+abb8bOnTtx+vTpIT2Py+VCKBSKVTdpHJAkCbfddBsmT56MnLwcDmkT0bgn+2Q4LA5Y3BbU7KlBY2PjWHfpnOISvOzbtw9Tp06FTqfrdbyqqiry+GAURcGCBQuQk5ODzMxMfO1rX8OxY8di1l9KbeG1L/CCU0dENO6JWhGGIgMqrqqAHJTx7G+eTfjt03GZNmppaUFxcf850eLiYiiKgjNnzgzYNjMzEzfddBMWLlyInJwc1NXVYe3atZg/fz727NmDCy64IJZdpxTUc+2L1+FF06EmAN2/wLJP7jcawy2fRJTq1Bo1dDodLDYLag7XJPzuo7gEL16vF+np6f2Oa7XayOMDWbx4MRYvXhz5ftGiRfjSl76Ez3/+83j00Uexbt260e8wpTyTyQTzhWa8t+09tLW1QQkpyMnLgcvmgj5PD7X42UJDbvkcO8FAEJbm809fHi0YpdFhabYg4A8Mmucl4A8Mev+S+f4M5fUl0vUGu1/hxzydHmTps1BwUQEajjUk9O6juAQvGRkZ6Orq6nfc5/NFHh+O+fPnY+7cuXj77beHdP6SJUug1+t7Hbv++utx/fXXD+u6lDokScI9d94Dr9eL93e9Dz/8mPa5aTi68ygqr+5dcp5bPseGLMuwd9pR+1otNGnD/6gKBoKwt9v7BaM0OoKBIBwOB+r+Wge1uv/PNxj8x+Nv1EXddZTs9+dcry/RrjfY/Qo/1lDdALfHjab9TUAQeGHjCzCZTOcMYF566SW89NJLvY7Z7fZh93E44hK8FBcXR50aamlpAQBMmDBh2M85adIkNDQ0DOncp59+mjuVqB+z2Yw7f3AnavfWwmlxIkOXAY1GE7XkPLd8xp8oitAb9Kj8t97B5FBZW63YvXV3v2CURo8syxDFgYP6wR5PhftzrtefaNcbrH34sfB/XR0unNh+YkijL9EGA/bs2YPKysrz7uu5xCV4mTlzJrZv3w6Xy9Vr0e6uXbsgCAJmzpw57Of89NNPkZ+fP5rdpHHIZDKhqrIKH9V8BFeHi2tbEoxarY4aTA7VQMEoJQben8R1ynMKRxuP4pn/egbPmp5NuOmjuOw2uvbaaxEIBLB+/frIMb/fj40bN2LevHmRRbetra2or69HMPjZPyAdHR39nu/1119HXV0dvvrVr8a+85TSJEnC7d+/HWmaNOz52x7Y2mxc20JE414oGILb68be/XsTcut0XEZeqqqqsHjxYtx7771oa2uLZNg9efIkNmzYEDlv+fLl2LRpE06cOIGSkhIAwOWXX45Zs2Zh9uzZ0Ov1qKurw4YNGzB58mTce++98eg+pTiTyYQ5FXPgq/FBRvIuICQiGi2iVoTOoINX9uKp55/CKsOqhMq8G7fyAL/73e/61TZ67bXXMH/+/Mg5giBApeo9GPStb30Lr732Gt566y14PB4UFxfjRz/6ER588EFOG9GokCQJ9999P1asWoGdtTs5dUREhO48WDaLDW+9+xZUGhWe/UXiTB/FLXhJS0vDmjVrsGbNmgHP2bBhQ6+RGABYuXIlVq5cGevu0ThnNpvx0zt/iuWrlvfL/cI8L0Q03sg+GW67G4JWQFAdxL4D+xJq63TcgheiRBct94uh0ABFUJjnhYjGlXDW3UsXXQpVSIVDrx7Cb373myFtnY4HBi9E/xAt90vlokoIaQLzvBDRuKPWqFE4qRCQga5gFz6u/xhWqzUhgpe47DYiShbh3C+Z6ZnocnUhx5ADY5GReV6IaNwKF248cfzEkPOrxRqDF6I+wrlf8vPz4XV4YWnimhciGr9ErYhsKRshVQjrfrsOFkt8SiIMhsELUR/h3UcVF1Vgx+YdqPlTDewddq55IaJxJSgHYWmywNJsQSgYAkSgw9qREHlfGLwQRWE2m3HX7XdhyoVTUDqrFDqDjmteiGjckH0y7B121L5ai7o36uByu+DxedDc3oyHHn0IJ06cGNP+ccEu0QBMJhOmmaZh+87tcHe6OfJCROOGqBWhz9dj9jdmw1hkhCx3f/652lw49toxHD9+HKWlpWPWPwYvRAPoufuoZn9NJP+LqBUh+3pn4u37/WCGc+5gmH+GiGJJrVHDWGTsVXvquOs4mk414YUNL6C8vHzMdh4xeCEahNlsxoqlK7D6idWo/nM12tvbkZWbBZfNBX2eHmpRjWAgCHu7PfL9YIZz7rkEAgHmnyGiuArKQXQFurCrZheampoYvBAlKrPZjAeWPoBVT6xC9b5q5F+cj5P7TqJyUSWkEgnWVit2b92Nyqu7vx/McM49F2urlflniCiusgxZyDZmI01Iw5kzZzBr1qwx6QeDF6Ih6DkCs2PPDrhtbuQYciLDqRqNBlKx1Gt4dSDDOfdcmH+GiOJJ9snwOr2Q02U899/PYd68eWMy+sLdRkRDZDabsew/l+Gif7oI+nw9RzyIaNwRtSJyC3NRcXUFPF2eMds2zeCFaBiKiopQqC9EhjoDjrMONB1qYhI7IhpX1Bo1NBoNjnxyBE8+++SYJK3jtBHRMEiShGU/WdZrAW9mbibcNm6lJqLxQwko8Pl9OFR/aEzqHXHkhWiYwgt4qy6tQl5eHibPnMwkdkQ0rmTkZMBQaIAuSwebzRb36zN4IToP4QW882bOQ/uhdiaxI6KUEy4P0HKsJfJlabYg4A/Afra7ZEpjY+OYTB1x2ojoPPXcQl2zvwZanXasu0RENCp6lgfQaD4LFYKBIBwOBxqqG+D2uRFUB/Fxw8dxnzpi8EI0AmazGT/7z59h1a9WocvdhVNHTiEUDEWmkPpm02VWXCJKBn3LA/QkyzJEUYQsy3C0OdD2QVvcp44YvBCNUFFREYoMRTjwtwOo/6QeHr8HuQW5gIB+2XSZFZeIkkW08gB9HXcdx5GPj2Dtc2ux7ul1cRt9YfBCNEKSJGHF0hXYs2cP7lx+JzwWD6ZUTIFaq8YnH3wSycQLMCsuEaWWsSoXwOCFaBRIkoSKigrMnzcfO6p3oOHdBigZSr9MvACz4hJR6sgyZCG3IBfZYnZcr8vdRkSjRJIkPLHyCfz6iV/jIvNFSEMaBJUw1t0iIoqpUDCETksnWlpa4nZNBi9Eo0iSJCxcuBDrnlmHz839HPLz8uE860TToabubYbMxktEKUT2yXDb3fCqvHj6+adx4sSJuFyX00ZEMRDOA3PnkjtR/YdquLvcyJFyoAgKF+wSUcoQtSIMRQaYLzejc28nbDYbSktLY35djrwQxYjZbMbjqx7H/LnzkZeXh2nzp2FK5RRm4yWilKLWqKEz6BCQA+js7IzLNRm8EMXQrFmzsPL+lZg3cx5O7DyBva/tjWSmJCJKFX6PH02nmvDChhfikm2X00ZEMRbOxPvgYw/izbY3EUQQna3df50MlMyu7/fRMOEdESWCoByE5ZQFLrcLH+38CE1NTTG/JoMXojgwm81Yed9KCCoB+w/ux8HXD8LaaUWOlNMvmV0wEOyX3C4aJrwjorEWLiMgB2RodBqo1PGZ0GHwQhQnZrMZz/7iWTQ2NuK5/34O1fuqMe2L09Dl68LH2z+OJLOztlqxe+tuVF79WXK7aJjwjojGWs8yAkpAgbXaCp1OB6fTGdPrMnghiiNJkroz8hpW4MnnnoTdYkf93np4Oj29ktlpNBpIxdKgabkBJrwjorEXLiPgd/ixv3E/GhoaUFw8+GfXSHHBLtEYMJvNeOzBx7DiJyswd+Zc5Ofnw+vwoulQE3PBEFFSCgVCcPgc+P3W38d81xFHXojGSGQUZukKrH5iNar/XI329nak69Lh6fRwLQsRJRVtthZZeVk4c/YMHA5HTK/FkReiMRbejTRv1jwUSoUsK0BESavL04XGI42wWq0xvQ5HXogSgNlsxtpH10YW89bsr4ESVHD2xFn4XD6IWrHf9mlulSaiRBIuFaDVaKEoSkyvxeCFKEH0W8z7sR079+1Ee3s7snKz4LK5em2f5lZpIkok4Z1HE/MmQpIG3ik5Ghi8ECWY8GLe1tZWrPnlGlTvq0ZheSFO7D0R2U4NcKs0ESUeJaSg6VhTzBPVcc0LUQKSJAkzZszAiqUrsOCyBVC1qiB4BYhqEZAB2SlD8StAbEdmiYiGRVEUeAIebP7fzTG9DkdeiBJYeBSmsbERz6x7Bvte3Qdv0At7ux3abG3K70oKBoKwNH9WJ2UoZRPCuCaIaGSCchCWJgswyEeMpdmCgD8AS5MFAXcAiqIgTZcGS2ds6xsxeCFKcOG1MI8YHsEvfvULnHWcRX2wHj7ZB6/KO9bdixlZlmHvtKP2tVpo0jQIykHYO+zQ5+uHlJyPa4KIzl847X/tq7XQaAYOFYKBIBwOB2r+WAOHxQFFrQAqQFBiu2OSwQtRkjCbzXj84cfh9/vR3Nwc2ZXU5e5Cy9EWBAPBXrWQBhulGM4Ixmi0Ox+OFgd0Oh1mf202pBIJliYLal+txexvzIaxyHjO9lwTRHT+eqb9P9fvmyzLcLQ4UPtqLWYumgmNoMHJ/zuJlk9bYtY/Bi9ESSS8gr+4uDiyK+nk7pM42HQQbW1t0ErdWxQVRYHT6oSh0NCvuONQCz/2db7tzlcgEIDL5vqsbILcXTbBWGQ8Z9mEMJZPIDp/4bT/Q/l9a0ELNBoNCicVAn7giOtITPvG4IUoSYXXw1itVjQ0NGDtL9fieNtx2Dpt0Oq0CAVDuPQrl6KwrLBXu6EWfuzrfNudL46cENFAGLwQJbHwehiz2YypU6fi0bWPoqauBp4uD7rELmgEDYKeIELBUCQIUPwKBEUYUuHHvoZaMHK0cOSEKPn4u/ywddhieg0GL0QpomeW3nW/XYc9B/agrboNNU01cHe5kaXPAgCElBBcVhcXshJRTLgsLtgcDF6IaIjCIzEmkwlWqxU2mw2/fOGX2HtwLzxdHnTaO7unlEKhse4qEaUolVrVvesohhi8EKWgcBADAL8y/SoyGhOZUtJ0wXHWMaxdSsybQkRDkVuUC0OBAa3W1phdI27Bi9/vx4oVK7B582bYbDaUl5dj9erV+OIXv3jOtna7TWNZ4QAAIABJREFUHUuXLsWf/vQneDweVFVVYe3atZg1a1Ycek6U3HqOxvScUrLutaLhbw1oa2tDRn4GlJCCUCg04C4l5k0hoqFSQiky8nLjjTdi27ZtWLJkCcrKyrBx40ZcddVV2L59Oy6//PIB2ymKgquuugoHDx7EsmXLIEkS1q1bhwULFmDPnj0wmUzxeglESa3vlBIANDQ04Fcv/Ap2tx3Np5uBjO4PHdMcE3R5uu6FvmndozAOqwP1H9Rz9w8Rjbm4BC81NTV4+eWXsXbtWixZsgQAcMMNN+Diiy/GsmXL8OGHHw7Y9g9/+AN27tyJrVu34pprrgEALF68GFOnTsVDDz2EzZtjWz+BKNX0nFIym82YN28eGhsb8fz/ex7HThzDGf8ZdDV2oeHdBri73NDl6gAAwVCQC32JKCHEJXjZsmULNBoNbrnllsix9PR03Hzzzbj//vtx+vRpXHDBBVHbbt26FUVFRZHABQDy8vJw3XXX4fe//z1kWYYo8i9BovPVd0TG5XJBlmX88oVf4sCRA8hIz8DpltPdozKKAsdZB04dOdVr+zUw+hl9ucaGKHnJXbH9Iycuwcu+ffswdepU6HS6Xserqqoijw8UvOzduxcVFRX9jldVVeE3v/kNGhoaMGPGjNHvNNE403NEBuhe6BvesdRzVKbn9mtdrg6CSoDcJcPd6YahaPQy+nKNDVFykn0yvK7Y1l2LS/DS0tKC4uL+Sa2Ki4uhKArOnDkzaNsrrrgialsAOHPmDIMXohjoGcwMNCqTk50Dt9MNi80CDTS46PMXQZujBQAEugIIdAVga7PB5/GhctHwM/pWv1IN6ykrRK0ISzNHYoiSgagVkZmdCa8ldgFMXIIXr9eL9PT0fse1Wm3k8fNpqyjKoG2JaHQMNCoDAC6XCy0tLfifrf+DjpMdONV+CgBgbbfC5XDB7rNDUAmADMDf3d7f5YfskxHwBaBJ10DMECMjLAFfAHKXjLPNZ2FpteCd370D6QIJChQ4LA7IHo7EECU6QZUCVaUzMjLQ1dXV77jP54s8fj5tBUEYtG3YkiVLoNfrex27/vrrcf3115+zLRH11zeYmTVrFubOnRsZnQEAj8eDlpYWbHplE45+ehTWvVY0vdcEoDuw8bq98Hq80OXokJaeBq+7+w8Rr8cL2S+jy9cFOShDl6/DpVddCjFDRO22Wq5xI0owB/9+ELWv1qKjqQN/e+ZvgAJ0numM6TXjErwUFxdHnRpqaekulz1hwoRB24bPG27bsKeffjrquhkiGj19A5qwhQsX9hqlAboDm/BXRkYGsrKy4PF4Io95vV7s2LEDv/l/v0FWbhYKJxYCIqBWs9YRUaK55AuXIG9yHv7+27/jCz/6AiADr6x8BZ3NsQtg4hK8zJw5E9u3b4fL5eq1aHfXrl0QBAEzZ84ctG20rdS7du1CZmYmpk6dGpM+E9HoGCioGUq7V7a9Ao3IROBEyUalUsX2+WP67P9w7bXXIhAIYP369ZFjfr8fGzduxLx58yI7jVpbW1FfX49gMNirbVtbG7Zt2xY51tHRgS1btmDRokUcQiZKUZmZmdBmaqFSx+VjiohGUax/b+PyJ01VVRUWL16Me++9F21tbZEMuydPnsSGDRsi5y1fvhybNm3CiRMnUFJSAqA7eHnmmWdw00034fDhw8jLy8O6desQCoXw8MMPx6P7RDQGFEWBRqOBP7zKl4iShloT2yneuI3H/u53v+tX2+i1117D/PnzI+cIgtBvqEmlUuGNN97A0qVL8eyzz8Lr9aKqqgqbNm2C2WyOV/eJKM4EQUAgEAD6bzYkonEubsFLWloa1qxZgzVr1gx4zoYNG3qNxITp9XqsX7++17QTEaW2zMxM5Eq56JRju2uBiJIPV8IRUULS6XTIys6CrcM21l0hoiEIykFYmiwIuAMIhUIxvRaDFyJKSG1tbWj8pBE+xdddG4mL84kSluyTYe+wo/qP1ehs7YTH6Ynp9biMn4gSVkZGBrJys4Zd1JGI4kvUitDn6zH9c9ORmZMZ891GDF6IKCEVFhZisnky0jO5YpcoGag1auQYc5CmTYM2XRvTazF4IaKEZDQaMSF/AtytbnidrGFGlCzUGjUKpIKYXoPBCxElJEmS8J3F30FmeibUIssCECWTWOd5YfBCRAmruLgY+cX5SEtPG+uuENEQKSEFGZnnLpo8EtxtREQJS6fTQZejg6XZAojdWzGJKHHJfhkOiwOySo7pdRi8EFHCamtrw8cHPoZvnw/Z+dlw29yQfbH9UCSi8yemicjIzkCaHNvRUk4bEVHCEgQBokZEZm4mpn9uOvT5em6bJkpgsl+Gx+6B0+GM6XUYvBBRwsrMzIRUICEtPQ05xpyYLwIkopER00RkS9mYMGlCTK/D4IWIEla4RIASUsa6K0R0DkE5CNsZGxSPAn2WPqbXYvBCRAmt094JW5uNuV6IEpjsk2Frs6H21Vp0ubtw9Veujun1GLwQUcIyGo2YMX0G0jRpMU83TkTnT9SKyDZmI9OQCa1Wi/z8/Jhej58GRJSwJEnCbd+7DZMmTEJaJnO9ECUytUYNtUaNElMJjEZjTK/FrdJElNAmTpwIQ54BjjYH87wQJbBQMARHuwPN3mZ4PLGtKs3ghYgSmsvlwvHG47DutUJQCczzQpTABLUAlRj7SR0GL0SU0HQ6HSZMmgB/mx8qqJjnhSiBGQ1GLLh8AYqKimJ6Ha55IaKEZjQaUVZaBngBlYofWUSJSPbJcHQ44LF6sPjqxcjNzY3p9fhJQEQJTZIk3HHzHbig+IKx7goRDUDUisjKzUJWVhb0+tjmeAEYvBBREhBFEe1t7d0F37jmhSghiekiLphyAQoLC2N+LQYvRJTwdDodCicUQmfQcc0LUQIKykF4273IErNivk0a4IJdIkoCRqMRUo6EU82n0H6iHUD3HHs4kOn5/2GWFgsC/gAszZZex6Odm2iSoY8jZWmxwO/z97s/qSgZ7mffPlqa//H702QB5IHPDf9/x8kOSJKEn9z6E0iShJMnT8a0vwxeiCjhSZKE239wO35014/w7u/eRbaUDZfNBX2eHhAAe7sd+jw91OJnhRuDwSAcDgfq3qiLFHQMBoJRz00kydDH0eD3+9F+qh01f6lBWkbqJiBMhvsZlIOwd9ihz9f3+l1xOByo+2sd1Gp11HOhAPYOOzJzMtF5thOSQcKECbEtyBjG4IWIksIFF1yArMwsIAuY9rlpOLrzKCqvroSQJmD31t2ovLoSUonUq40syxDFz/6atLZaBzw3USRDH0eDtdWK6j9Uo+prVSn/OhP9flqaLKh9tRazvzEbxqLPpnz6/v70PVfxK6h9tRYl5SU48O4BXFR+Ucy3SIcxeCGipJCVlYXiScVoam9CjjEHGo0GUrEEiIj8f/Hk4nM+z3DOHSvJ0MfRkJaWNi5eZ8LfT7m7j8Yi47n72OPc8P/nSDkQgyKkLAlpafEZReOCXSJKCkajEZMvmIygM4hgkGUCiBJFWmYaJhZPxA++8wNIUnxGlxi8EFFSCOd7KZlUAleHi3WOiBJAUA7C5/Ch8IJCTJw4MW7XZfBCREnDYDDA7rSj9rVa2NpszPlCNIZkn4zOs53Y/9f9KM4vjssW6TCueSGipGE0GlFRXgGHywEZib/9lCiVhbPqFhuKcdtNt8VtygjgyAsRJRFJknD792+HVtTC6/Ry5IVoDMk+GR6HB16vFwaDIa7XZvBCREll0qRJmHbxNOjz9Rx5IRpDolaEPl8P03QTdDpdXK/NaSMiSippaWkoyCmAGBLRfqIdqnQVF+8SxVFQDsLSZEGoKwQxJKIgpyBuW6TDGLwQUVKRJAn/8fX/wP+9+X9493fvQifp4La5OYVEFAeyT4a9w46dW3bC2eHEhKIJuOWGW+K63gXgtBERJaGJEydiUukkZOdlY/rnpnMKiShOwlNFZXPLIGpElF9cDpPJFPd+MHghoqRjNBpRVloGwSsgS58VqcdCRLGn1qghXSChZEIJbvtefHcZhXHaiIiSTjhhXfOZZqRnpo91d4jGHTFdjHtiup448kJESWnSpEkoMZXA6/BywS5RHAXlILwOL4omFsV9l1EYgxciSkppaWkQugTUba1D59lOLtglioNwVt26rXUQuoS47zIKY/BCRElJkiTcdtNtmDx5MnLycrhglygORK2InLwcTJ48Oe5ZdXti8EJESctkMsE8xQx4wakjojgIykHAC5inmMdkl1EYF+wSUdLquXDX6/Ci6VBTZARG9vWvfWRpsTDIIYoinHgOfWZfw79H4f96HV6YTCbccfMdYzbqAjB4IaIkZzKZMHniZLz127fg9rmRW5ALCIC93Q59nh5q8bNt1IFAAI4OB9fHEPUQTjxX+2otNJrPwoKgHIS9ww6dQQeXzYVsYzbgBa684soxHXUBGLwQUZILr32pb6zHKcspVC6qhJAmYPfW3ai8uhJSyWd/HVpbrajdWsv1MUQ9hBPPzf7GbBiLjJHjliYLal+thfkyM47uPIqLrrgI3iPeMV3rEsbghYiS3qRJkzCxdCLOus5CKpYAEdBoNJCKJRRPLu51LhPaEfWn1qhhLDL2/n2Ru3+Pcow5EBQBoiiisKwQkyZNGruO/gMX7BJR0ktLS0OGkAG5U+aaFqJRJvtlOCwO1L9dj3Qlfcy2R/cUt+DFbrfjhz/8IQoKCqDT6XDllVdi7969Q2r7yCOPQKVS9fvKzMyMca+JKBmEF+6aTCZ4HV60HWtjEEM0CoJyEK4OF4y5RsydORf33HnPmE8ZAXGaNlIUBVdddRUOHjyIZcuWQZIkrFu3DgsWLMCePXuGtPBHEAS88MILyMrKihxTqzn8S0TdTCYTzBea8d6299Da2goo4MJcohGQfTJsbTbY/mbDBYUX4M4f3Amz2TzW3QIQp+DlD3/4A3bu3ImtW7fimmuuAQAsXrwYU6dOxUMPPYTNmzcP6Xm+8Y1vwGg0nvtEIhp3JEnCPXfeA6/Xi/e970NG/63SRDR0olZEVm4WRIiYUzFnzHcY9RSXaaOtW7eiqKgoErgAQF5eHq677jr8+c9/hiwP7a+jUCgEp9MZq24SUZIzm8248wd3IjM9Ez6XjyMvRCMg+2T4XD5kpmfi9u/fnhDTRWFxCV727t2LioqKfserqqrg8XjQ0NBwzudQFAUXXngh9Ho9srOzccMNN+Ds2bOx6C4RJTGTyYSqyirk5+dDq9OOdXeIkpZWp0V+fj6qKqsSatQFiNO0UUtLC6644op+x4uLu7dknTlzBjNmzBiwvcFgwI9//GNcdtllSE9PxwcffIDnnnsOu3fvRm1t7ZhVtSSixCNJEpb+eClW/WoVvHYvWo61RLKDMsMuUXQ9M+yGf1/8bj9mzpyJpT9emlCjLsB5BC+KosDv9w/p3PT0dACA1+uN/H9PWq0WiqLA6/UO+jw/+clPen1/zTXXYM6cOfj2t7+NdevWYdmyZUPsPRGNB0VFRchQZeCd/3oHyACcVif0eXoogsIMu0R99MywKygC7B32Xtl0i4qKxrqL/Qw7eHn//fexcOHCc54nCAKOHDmCqVOnIiMjA11dXf3O8fl8EAQBGRkZw+0Grr/+etx99914++23zxm8LFmyBHq9vl/766+/ftjXJaLEF866e7z5OEJFIRzfczySeZcZdol665lhV/ErqP5jNSbPmgxVq2pI2XRfeuklvPTSS72O2e32WHZ5+MHL9OnTsXHjxiGdG54WKi4uRktLS7/Hw8cmTJgw3G4A6M6qabVaz3ne008/HXXNDRGlLpPJhGmmadi+czs8nR7kGHIgZovMsEsURTjDruyU4en0oO1AGxZctmBIa12iDQbs2bMHlZWVseru8IOXwsJCfPe73x1Wm5kzZ+LDDz/sd3zXrl3IzMzE1KlTh9sNAMCJEycYlBBRVD23Tu+s3YnO1k6obCqueSGKIrzmRVSL3Yt0L61KmIR00cRlt9G1116LtrY2bNu2LXKso6MDW7ZswaJFiyCKnw3hNjc3o76+vlf7jo6Ofs+5bt06tLe346tf/WrsOk5ESS28dTpNk4b3/uc9VP+xGvYOO9e8EPUQXvNS86ca7Ni8AxUXVWDF0hUJk5AumrjsNrr22mvxzDPP4KabbsLhw4eRl5eHdevWIRQK4eGHH+517g033ID3338foVAocmzy5Mn45je/iUsuuQRarRYffPABXn75ZVRUVOCHP/xhPF4CESUpk8mEORVzsHPPTpT+cykaPmzgmheiHsJrXqZfMR3eI17cdftdCR24AHEKXlQqFd544w0sXboUzz77LLxeL6qqqrBp06Z+PyBBEKBS9R4Q+s53voMdO3Zg27Zt8Pl8mDx5MpYvX4777rsPWi3zOBDRwHpunfZoPYAy1j0iSkAKEqpq9LnEJXgBAL1ej/Xr12P9+vWDnvfuu+/2O/Zf//VfseoWEY0DRUVF0Gv12Pv2Xjgs3CpN1JPs+6xq9ILLFiRE1ehziVvwQkQ0VqIt3gW6h8vDCbl6inZsIMM5dyiYSC/1BANBWJoto/qcI32Pho/JPhmdrZ0JVzX6XBi8ENG4EF68W7evDu9segdKSIG+QA+XzQV9nh5qsXsLdTAQhL3d3uvYQIZz7lAFAgEm0kshsizD3mlH7Wu10KSNzj+5w3qPykHYO+zQ5+sjaQLCx3QGHexn7RBUAi4oSqyq0efC4IWIxg2TyYRLL7kUrWdbEUQQprkmHK87jsqrKyGVdP+1aW21YvfW3b2ODWQ45w6VtdXKRHopRBRF6A16VP7b6L5Hhvq+szRZUPtqLWZ/YzaMRcZex6ZUTsHe1/ZCrVLj0ksuTbj6RYNh8EJE44YkSXhk+SNQQgpq99dCCAkQFAFSsYTiycWR8zQaTb9jAxnOuUPFRHqpRa1Wj/p7ZMjvO7n7XGOR8bNzZUBQBAghAfl5+Zh96Ww8svyRpJguCotLnhciokRhNpux5LYlSNOkoe71OlhbrJyioXFF9smwtlhR93od0jRpWHLbkqSZLgpj8EJE4054+kij1kBQCWPdHaK4E1QCNGpN0k0XhXHaiIjGnZ7TR3UH6+Bod6DpUBNErcjdPpRywqn/IXePungdXhQVF2HWP81KuumiMAYvRDQumc1mrLxvJe5ccidqXqmBu8uNHCkHiqBwtw+ljHDq/9pXayEoAhwWB/Lz8zH30rl4YOkDSTddFMZpIyIat8xmMx5f9TiqKqqQmZaJWf86C3O+MQf6fD13+1BKCKf+n/ONOZj1r7O63+cXzUrqwAVg8EJE49ysWbOw7D+XwWw2IyMjA4pfYQkBSi0KEPQGocvWdS9Yvz35Fuj2xWkjIhr3TCYTzBea8cGfPoCzywlnh5PTRpQSZJ+MzrOd2PX7XZg+fTrKZ5Qn5QLdvhi8ENG4Fy4f4FnjwY49O7gDiVKKoBKQk5ODe39yLyoqKpJygW5fDF6IiNC9/uXBnz2IVU+swq49u3rtQAKi14fhziQaK9HqJfV8j4b/39HuQJ6Uh3mz56VM4AIweCEiijCbzVixdEW/HUgQELWWDOsQ0ViIVi+pZ70jALC12ZCTlwPBJ2D6hdNx/933p0zgAjB4ISLqJbwD6dEnH0V1XTVm/essqDPUUWvJsA4RjYVo9ZJ61jsK+APYvmk7RIiYPWc2lt+1POkX6PbF4IWIqI/wDqTlq5ZDl62Dy+mKWgMJYB0iGhvR6iUJEIAAoFFpUJBfgHkV87Bi6YqUC1wABi9ERFGZTCaUzyjHge0HcPToUXj8Hk4PUcKSZRk2qw3Vf6qGSlZh+oXTUzZwAZjnhYgoKkmSsGLpCjy+4nHMrZyLrPQsqNT8yKTEJQgC0oQ0zJszD4+vejxlAxeAIy9ERAOSJAmSJEWmkPweP04dOYVQMMQ6SDSmwruNIruKzjiQL+Vj7iVz8eCyB1M6cAEYvBARnVPPKaRjx46xDhKNqfBuo+o/V8NpdSJHyoEgC5heOn1cBC4Ap42IiM6p5xRSuA6SaY4JUyqnQGfQcbcRxZUoitDl6FBgKkBIE4KoiJhXmfpTRT1x5IWIaAjCU0j333M/lq9YjuM1x3G2/SyggCMvFFeyLMNhd8BebYeoFjHn0jlY9cCqcRO4ABx5ISIallmzZuG5p5/DvIp5kCQJOXk5HHmhuBJFETn6HOQV5eFfFv7LuAtcAI68EBENWzgT78o1K1F3uA6Os5+texG1YtRSAkD0EgN9cRFw6omWyj+aaO+Pvin/AcDj9kCXoUPltEo8+LPxscalLwYvRETnIVwLafUTq1H952q0trRCCSnQF+jhsrn6lRLomb695/G+WHIgtURL5R9NtPdHr5T/AmBrsUFRFBRNKMK8mfPwwNIHxmXgAjB4ISI6b2azGQ8sfQAPPvYg3mx7E/6gH3lT8qBAQeWi/qUEopUY6IslB1JLtFT+0UR7f1hbrdj1yi6YqkwIaUKwvWaDxq/BrItmjevABWDwQkQ0ImazGSvvWwnZL+Pdj95FY00jVCoVcgw5/UoJaDSaqCUG+mLJgdQSLZV/NH3fH7Isw2l34pP3PwGCQGFOISpnVeKR5Y+M68AFYPBCRDRiZrMZP3/453jo8YewZ98eOJ1OONodaDrUBABMaEdD0nNtjOyT0XaqDUpIgagSUTa5DPfdfR/Ky8tTqjr0+WLwQkQ0CsxmM579xbM4cOAAHl/7OA68dgBnz56FElJgLDYyoR0NqufaGEElwNZiQygUgqgRMXfm3HG5o2gw3CpNRDRKJEnCwoUL8dzTz6HykkqoVWpAAKZUTIH5MjMT2tGAwonnyuaWYcplU4B0QFSLWPDPCxi4RMGRFyKiURZeByOoBOzZvwcN7zZAyVDgtrk58kJRybIMR6eD61uGiMELEVEM9JxGeuzJx3Ds1DG44ELbp20A0Ct3R8/RGK6NST3R8rz0zd/C9S3Dw+CFiChGwtNIEydO7N5O/e6b+PCVDyEIAgxFBkBAv9wezPOSWqLleembv6XzbCeUkAKNoOH6liFi8EJEFGM9p5E+2vkRZFnGtPnTEFSC+OSDT3rlhGGel9QSLc9LOH/LlIop0OZq0bC9AWmhNMwsn8lpoiFi8EJEFAc9p5F+8+JvsK96H1x+FxztDnhtXsiG7mkExa8Aylj3lkaVAiAAQO6eIvLYPHDYHKh/tx7Tpk3DF+Z9ATd/+2aYTCZOEw0RgxciojjpOY30i1/9AvsP74ftlA0fbfkIgiAgtyCXW6pTTN8t0OEpopAcgmmGCY+veJxBy3lg8EJEFGdmsxmPP/w4Ghsb8cRzT+Dg4YNwOBwwzzMjqARxdMdRThuliPAW6AsrL4SoE3HozUPQiTpcOuNS3PvTezFr1qyx7mJSYvBCRDQGJEmCJEl44ekXcODAATz13FOwH7OjsbERXr8X7Sfae1WqDhusMvVQqlYPZCRtz4elxQK/zz+kasujKVY/o767h8LVxTutnXDanah/tx5lZWWomF6Bn97+U+4kGiEGL0REYyg8lVReXo7Gxkbc9/B9OPbpMRx8/SAsNguUkILcglyoRfWglamHWrU6mpG0PV9+vx/tp9pR85capGWkxeWasfoZ9av+3GpDVm4WvE4vJIMEvUYP0xQTfv7wzzlFNEoYvBARJYDwSMx/r/tvHD9+HC++/CJ27d4Fh8MB0xwTMg2Z8Lq8/XYnhQ21anU0I2l7vqytVlT/oRpVX6uK6zVj8TPqV/35dRs00KBQKsTcyrm48Vs3YsqUKSgtLR3FVzO+MXghIkogpaWlKC0tRXl5eaRO0vGa47BYLUjXpcPT6YlasRoYetXqaEbS9nylpaXF/Zqx+Bn1q/6cXYjL5lyG22++nSMtMcLghYgoAfXcmfTo2kdRU1cDT5cHXpUXna2dABBZV8Gq1fHRt+pzz3UtgiAwO24cMXghIkpgZrMZax9di8bGRqz77Trs3rMbB18/CGunFRnZGXB3urnFOg76bXlu60RWbhY8Dg8kg4Ti3GJUVVTh/nvuZ5K5OGDwQkSU4MLrYUwmUySIqdtfB226Fmd8Z3DR5y9CV1cXt1jHUM8tz9pcLQ68cQDFhmL4Mn2oLK/kFFGcMXghIkoSPYMYq9UKm82GX2/4NU42nER9fX2vLdY9p5TCBtrqO56mnKIVSQwb6OcVnhpyOV1oeL8BU8um4kv//CXc+r1bYTAYYDQaGbTEGYMXIqIkEw5iAERGY3puse47pXSubdbjpRhktCKJYX1/PsFAsN/UUFFOEWaWz8RdP7qLoyxjLC7BS2trK5555hnU1NSgtrYWLpcL27dvx+c///khP8eZM2dw11134a233kIoFMLChQvx9NNPY8qUKTHsORFRYou2xbrvlJI2RwvLaQuOVR8bcJv1eCgGGa1IYpi11Yqd/7sTJeUlkEok+Dw+Tg0lMFU8LlJfX48nnngCZ86cQXl5OQRBGFZ7t9uNBQsW4IMPPsADDzyAlStXYu/evViwYAFsNluMep2cXnrppbHuQlzx9aY2vt6hKy0txcKFC7H20bXYtmkbnv/F8/jSlV9C6GQIx/92HIf+7xCcHU5ABnw2H9xn3YAMQMaYFYN0djjjf9EeRRIhA+6zbvisPigBBQ67A4fePIQT/3cCocYQvvTPX8Lzv3ge2zZtw9rH1qKqqmpEgct4ez/HUlxGXmbPng2LxYLc3Fxs3boVO3fuHFb7559/Ho2Njdi9ezcqKioAAF/5yldw8cUXY+3atVi9enUsup2UXnrpJVx//fVj3Y244etNbXy9w9d3SslqteLUqVP49cZf43D9YbRVt+HIJ0fgD/hhKDRAUAno8nXB0+mJ+7SRq8MV1+vJsgyrxYodW3YgLSMNiqLA1maDNk2LaVOnoSS/BDOmzcCtN92KiRMnjvpalvH2fo6luAQvWVlZI2q/detWzJkzJxK4AOguI/6FL+CVV15h8EJEFEU4kDH2hzB1AAAPG0lEQVSbzSgvL48s8n3y+Sdx+JPDyNXnwm61w263IxgKwnHWgZajLfC5fQjKQWQZuj+7Y1FPydJiQSgYOq/aRue6Zs/H3TY31KIa2iwtHGcdCIaC8Nq9MGYYoc/TI0udhYunXYx7fnwPF98mkYRfsKsoCg4cOICbb76532NVVVV466234Ha7RxwgERGlsp4jMr82/RpWqxUAeo3KWPda0fhWI5rPNKNL7kJuQS5CwRDcnW7k5OUAAFRqFULBEFRqFYKBIJxWJwyFhmHXCvL7/fD7/MOubRQMBGFrtSHbmA21pvua4f6EgiFAABwdDmTps6BJ08DWZkOaKg0lE0uQm5eL0oLSXqMrABiwJKGED16sViu6urpQXNw/lXP42JkzZ5gUiIhoiHoGMj1HZYDPgpma3TXQaXSwO+1IU9KgCqrQae9ERnYGPJ0e6CQdQqEQlJCCS79yKQrLCofVB2urFX899ldUfX14tY3amtvwzm/fgd/nh6gVoUCBy+JCpj4TPqcP+lw90oQ0qDwqTJwwEVnqLFwy/RIGKylm2MGLoijw+/1DOjc9PX3YHerL6/UO+FxarbbXOQO1PXLkyIj7kSzsdjv27Nkz1t2IG77e1MbXG396vR633ngr/v3L/w4A8Pl8cDqdePv9t3Hk6BGkp6VDEAXkZeTB6XAiqA6iy96FjqMdkGW5e0GsAAS6Agj4A9CIGmi0Gvicvsg1Av4AOjs6EegK4Pju47CetEKTpolsX9akaxDwBRCQA93H0zWR5/W6vBBkAUqXgsy0TGRkZSAkhmDUGtGl6sJFZRfhi5//IrKzs2E0GgEAOTk50Ov1cDq7Fwg7nU6cPHkyrj9XIDHub7yE/90d6N/nEVOGafv27YogCOf8UqlUSn19fb/2W7ZsUVQqlfLee+8N6XodHR2KIAjK6tWr+z22bt06RaVSKQ0NDVHbbt68WUH3W55f/OIXv/jFL37F+Wvz5s3DCzKGaNgjL9OnT8fGjRuHdG60qZ7hMhqNSE9PR0tLS7/HwscmTJgQte2Xv/xlbN68GaWlpcjIyBhxX4iIiOjcvF4vTpw4gS9/+csxef5hBy+FhYX47ne/G4u+RCUIAi655BLU1tb2e6y6uhoXXnjhgIt18/Ly8O1vfzvWXSQiIqI+5s+fH7PnjkuSuuFobm5GfX19r2PXXnstdu/e3WuusL6+Hu+88w6uu+66eHeRiIiIxpCgKIoSjwutXr0agiDg8OHD+N///V98//vfj6T2v//++yPnLViwAO+//z5CoVDkmMvlwqxZs+B0OnHPPfdAo9Hg6aefhqIo2Lt3L1eNExERjSNxC15UKlXUsgCCICAQCES+X7hwIT744INex4Du7dBLlizBm2++Galt9NRTT+HCCy+Med+JiIgoccQteCEiIiIaDQm35oWIiIhoMCkTvLS2tmL58uW48sorkZOTA5VKhffff39Yz3HmzBlcd911MBgM0Ov1+Pd//3ccP348Rj0eObvdjh/+8IcoKCiATqfDlVdeib179w6p7SOPPAKVStXvKzMzM8a9Pje/34+f/exnuOCCC5CZmYl58+bh7bffHlLbkfxMxsr5vt4XX3wx6j1Uq9U4e/ZsHHp+ftxuNx566CF89atfhSRJUKlU2LRp05DbJ9s9HsnrTbZ7XFtbizvvvBMXX3wxdDodJk+ejG9+85s4evTokNon270dyetNtnsLAB9//DGuu+46mEwmZGVlIT8/H1dccQX++te/Dqn9aN7fhC8PMFT19fV44oknIqmuh1u52u12Y8GCBXA6nXjggQeg0Wjw1FNPYcGCBdi3bx8MBkOMen5+FEXBVVddhYMHD2LZsmWQJAnr1q3DggULsGfPHphMpnM+hyAIeOGFF3ptNVerh1efJBZuvPFGbNu2DUuWLEFZWRk2btyIq666Ctu3b8fll18+YLvR+JmMhfN9vUD3PVy1ahVKS0t7Hc/NzY1hj0emo6MDq1atwuTJkzFz5kxs3759yG2T8R6P5PUCyXWP16xZgx07dmDx4sUoLy9Ha2srnn32WVRUVKC6uhr/9E//NGDbZLy3I3m9QHLdWwA4efIkXC4Xvve972HChAnweDzYunUrFi1ahPXr1+MHP/jBgG1H/f7GJPXdGHC5XIrNZlMUZfhZfBVFUdasWaOoVCqlrq4ucuyTTz5RNBqNcv/99496f0fq5ZdfVgRBULZt2xY51t7erhgMBuXb3/72Ods//PDDikqlUiwWSyy7OWzV1dWKIAjKU089FTnm8/mUsrIyZf78+YO2HenPZCyM5PVu3Lix33s2Gfj9fqWtrU1RFEWpra1VBEFQXnzxxSG1TcZ7PJLXm2z3eOfOnYosy72OHT16VNFqtcoNN9wwaNtkvLcjeb3Jdm8HEgqFlJkzZyoXXXTRoOeN9v1NmWmjrKysEUWrW7duxZw5c1BRURE5Nm3aNHzhC1/AK6+8MhpdHFVbt25FUVERrrnmmsixvLw8XHfddfjzn//cXWNkCEKhUKTeRyLYsmULNBoNbrnllsix9PR03Hzzzdi5cydOnz49YNvR+pnE00heb08ul6tXeoFEJooiCgoKzqttMt7jkbzenpLhHs+bNw8aTe8B/bKyMsyYMeOcNeaS8d6O5PX2lAz3diCCIGDSpEno7Owc9LzRvr8pE7yMhKIoOHDgAGbPnt3vsaqqKjQ2NsLtdo9Bzwa2d+/eXoFWWFVVFTye/9/e/YU02cVxAP9uVnNLXUtHzmGY1OoiwUVlsBhDYhTFpLHNwgILjC6sjMyg6K5uE4pGeJNFQZaFRNRF6IXtQvNP3QitTAyZtjSxOayJet6L2Hj3us1tzzZ39v4+4IXnOWc7v/NFOD579jxz+Pz584qvwRhDaWkp5HI5cnNzcfLkyVX/rPXjx4/QaDTIyckJat+7d2/geDiJWJNUE1Iv8DdDg8GAvLw8yGQyVFVVYXh4OGnzXW08ZixUJmTsdrtRUFAQsU8mZRtNvQC/2c7NzeHnz58YGRlBc3Mz3rx5gwMHDkQck+h8afMCYHp6Gj6fL+SzmPxt4+PjqZ5WRBMTE4Lmq1AocO7cObS0tOD58+eoq6tDW1sb9Ho9vF5vUuYcjUh1McYi1iV0TVaDkHplMhlOnToFu92Ojo4OXLlyBZ2dndDpdFGfseENjxkLkQkZP3r0CC6XC8eOHYvYL1OyjbZenrO9dOkSlEoltm7disuXL8NsNuPOnTsRxyQ637S8YJcxhvn5+aj6SiQSwe/nf2R3qNfKzs4O6pMM8dT7+/fvsPNljK043/Pnzwf9fvToUezZswc1NTWw2+1oamqKcvaJFaku//F4xkazJqtBSL1WqxVWqzXwu8lkgtFohF6vx82bN2G32xM/4VXGY8ZC8J7xp0+fUF9fD51Ot+Iz8TIh21jq5Tnbixcvwmq1Ynx8HE+fPsXi4iJ8Pl/EMYnONy3PvHR3d0Mqla74I5PJEnIq0f/E6VCL/+fPn6A+yRBPvVKpNOx8RSJRXPM9fvw4CgsLo/5acjJEqst/PJ6x8a5JsgmpNxSdToeKiopVzTCZeMw40XjJ2O124/Dhw1AoFHj27FnIO6z/G+/ZxlpvKLxkq9FoUFlZiRMnTuDly5eYnZ2FyWSKOCbR+ablmZcdO3agtbU1qr6hTkPFauPGjZBIJJiYmFh2zN9WVFQk+H3CiadelUqVlPkWFxdjeno6rrGJoFKpQp4+jKauZK1JMgmpN5zi4mKurg+IBY8ZJ0O6Z+zxeHDw4EF4PB44HA4UFhauOIbnbOOpN5x0zzYUi8WCs2fP4suXL9i2bVvIPonONy03L5s2bVrxlFsiiUQilJWVob+/f9mx3t5elJaWBt0LJdHiqbe8vBwOh2NZe09PD2QyGTQaTVxzGR0dDXlRVar474Ph9XqDLmLt6emBSCRCeXl5xLHJWJNkElJvOCMjI1AqlYmcZtrgMeNkSOeMfT4fjhw5guHhYXR2dmL79u1RjeM123jrDSedsw3H/5HPr1+/wvZJdL5p+bFRso2NjcHpdAa1WSwW9PX1YXBwMNDmdDrR1dUFm82W6imuyGKxwO1248WLF4G2qakptLe3w2QyYe3atYH2UPVOTU0te0273Y7JyUkcOnQoeRNfgcViwcLCAlpaWgJt8/PzaG1txb59+6BWqwH8vaOy0+nE4uJi0Nho1yRdCKk3VIavX7/GwMDAqmaYKJmScbQyIeOlpSXYbDb09vaivb098K25/8qUbIXUy1u2ADA5ObmsbWFhAQ8ePIBUKg3clC8V+WbUgxlv3LgBkUiEoaEhPHnyBKdPn8aWLVsAANeuXQv0MxgM6O7uDvpevdfrhVarxezsLBobG7FmzRo0NzeDMYYPHz4gPz8/5fVEsrS0hP3792NoaAiNjY0oKCiA3W7H2NgY+vr6gk7dhap3/fr1qK6uRllZGbKzs/Hu3Tu0tbVBq9XC4XAELhhdDdXV1ejo6EBDQ0PgjrP9/f3o6uqCTqcDANTW1uLhw4cYHR3F5s2bAcS2Jukk3no1Gg20Wi12794NuVyOgYEB3L9/H2q1Gu/fv0/r/97u3r2LmZkZuFwu3Lt3D2azGVqtFsDfi8lzc3MzKuN46+Ut44aGBty+fRsmkynoYlS/mpoaAJnz9yukXt6yBQCz2QyPxwO9Xg+1Wo3v37/j8ePHcDqduHXrFi5cuAAgRfnGfFu7NCYSiZhYLF72k5WVFdTPYDAsa2OMMZfLxWw2G9uwYQPLy8tjVVVV7OvXr6mafsxmZmZYXV0dUyqVLCcnh1VWVrLBwcFl/ULVe+bMGbZz504ml8uZRCJhGo2GXb16lXm93lRNPyyfz8eamppYUVERk0qlrKKigr19+zaoT21tLcvKymLfvn0Lao92TdJJvPVev36d7dq1iykUCiaRSFhJSQmrr69nP378SHUJMSspKQn5tyoWiwM1ZlLG8dbLW8YGgyFsnWKxONAvU7IVUi9v2TL29y65RqORqVQqtm7dOpafn8+MRiN79epVUL9U5JtRZ14IIYQQkvn+l9e8EEIIIYRftHkhhBBCCFdo80IIIYQQrtDmhRBCCCFcoc0LIYQQQrhCmxdCCCGEcIU2L4QQQgjhCm1eCCGEEMIV2rwQQgghhCu0eSGEEEIIV2jzQgghhBCu0OaFEEIIIVz5B7vu8u9SxYWDAAAAAElFTkSuQmCC",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x3222d0690>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(-0.9999923705763645,2.9999923705763645,-0.9999713893612233,2.999971389361223)"
-      ]
-     },
-     "execution_count": 11,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "draw(inner, \"green\", 0.5, 1)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 9,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       ":((S10a ∪ S10b) ∪ S10c)"
-      ]
-     },
-     "execution_count": 9,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "expand(:(S10a ∪ S10b ∪ S10c))"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 13,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  1.273488 seconds (8.97 M allocations: 269.566 MB, 14.99% gc time)\n"
-     ]
-    },
-    {
-     "data": {
-      "image/png": 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",
-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x32270e950>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(9.155692571038987e-5,1.999908443074289,0.0001220777639902998,1.9998779222360095)"
-      ]
-     },
-     "execution_count": 13,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "S12 = (S10a ∩ S10c) ∪ (S10b ∩ S10c)\n",
-    "@time inner, boundary = pave(S12, X, 0.01);\n",
-    "draw(inner)"
-   ]
-  },
-  {
-   "cell_type": "markdown",
-   "metadata": {},
-   "source": [
-    "## Cusp"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 26,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "text/plain": [
-       "1.7320508075688772"
-      ]
-     },
-     "execution_count": 26,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "sqrt(3)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 29,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "  8.317151 seconds (59.83 M allocations: 1.786 GB, 13.88% gc time)\n"
-     ]
-    }
-   ],
-   "source": [
-    "S13a = @constraint x^2 + y^2 <= 1\n",
-    "S13b = @constraint (x-2)^2 + y^2 <= 1\n",
-    "S13c = @constraint (x-1)^2 + (y-1.732050807568877)^2 <= 1\n",
-    "\n",
-    "\n",
-    "S13 = !(S13a ∪ S13b ∪ S13c)\n",
-    "X = IntervalBox(-0..2, -0..2)\n",
-    "@time inner, boundary = pave(S13, X, 0.001);"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 32,
-   "metadata": {
-    "collapsed": false
-   },
-   "outputs": [
-    {
-     "data": {
-      "image/png": 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RrtNhx4cfcoUMERHRGJMkCRq1GvF4HL5gMKfnKqqZkFq7HXdffz2S6TQ2trYiEonAZDIVelhEREQlQRRFvP3666ixWnHHNdfgzW3bcnq+ogohgiCg3GZDNJFANBZj51QiIqIxJIoiIn19MKvVMJnNOa+/LKrbMf1iiQS63G7EYrFCD4WIiKhkpFIpyOk0KsxmqJW5jwhFNRPST5JlzoQQERGNsXg8ju7ubigsFkiZTM7PV5QzIQCQSCa5QoaIiGgMJRIJGMvKUGOz5WUmpChDiEqlQszvxyt/+QvbtxMREY0BURSxYe1aBLxeqPLUi6soQ4hJr8eU+npE/H74/f5CD4eIiKjoBQIB7N6xA4p4HJk83IoBziGERKNRPPLII7jppptQUVEBpVKJ5cuXn9Vzn332WSiVylP+p1Kp4PV6z3oMCgCyJCEWi0GW5ZG+BSIiIjqJJElQqVSotFoRCIfzUhMy4vkWn8+Hn//852hqasLcuXPxzjvvjOj5CoUCP//5zzFp0qQTjltHsF2wXqfDlIYGOMNhtm8nIiIaA9lsFlarFbfOno2u3t7xuTqmtrYWbrcbDocD27dvx6WXXjrik95444246KKLRvy8wRRKJUKiyJoQIiKiMRAIBBARRej0eqjV6rycc8QxR61Ww+FwjPrEoiiO6p6TSqlENBDAX/785xHdyiEiIqITBQIB/G3lSvS53UCO94sZLO+FqdlsFldffTXMZjMMBgNuv/12HDx4cMSvo1arYdXp4DxwgCGEiIhoFLxeL9r37YNVq4VWq83befNaUGEwGHD//ffjmmuugdlsxvbt2/Gb3/wG8+fPx6effoq6urqzfi2tWo3mmhqIHg+yeUxtREREpSaVSkGpUmFmYyPKDIa8nTevIWTRokVYtGjRwNcLFizA9ddfjy984Qv4r//6LyxZsuS0z09JEgLhMLLZLJKSBCmdRjgS4TJdIiKiUYhGoxBjMUjpNEKxGJKpFEKxGFI57kxe8KUl8+fPx2WXXYaNGzee8bHPrluHv7/7LgAgnkggncmgwmzG+xs24OKLL+aOukRERCOUTCbR3t6Obrcbf25txUtvv41kKgWtRoOQKOb03AUPIQDQ0NCAAwcOnPFxi3/0I1w+axYAIH28P0i3z4dNbW2IRCIMIURERCMkiiI++fBDXDhtGn5w112ottuRlmWoBAFbd+/GrT/4Qc7OPS5CiNPpRGVl5RkfZzWbUXFSP5GELCORTHIzOyIionMgSRL0CgWMJhMqrNYTrrNWszmn587Z6hi32422tjak0+mBYz6f75THvfbaa9i+fTtuuummczpPLJFAR2cnV8gQERGdg0gkAimdhsNqzXsD0HM625NPPolgMIiuri4AwJo1a+ByuQAADzzwAMrKyvDwww9j+fLl6OjoQGNjIwDg85//PC688EJccsklsFgs2L59O5YtW4ampib8+Mc/Pqc3oFIqkYhG8drq1Zg8eTJsNts5vQ4REdFEk0wm8dFHH+FgRweEqqq8b4VyTiHk0UcfRWdnJ4BjbdhXr16N1atXAwDuu+8+lJWVQaFQQHlSy9e7774b69atw4YNGxCLxVBTU4N/+Zd/wX/8x3+c1e2YodjMZlw6ZQoOud3w+/0MIURERGcpEAhg6+bNsGq1aHQ4imMm5PDhw2d8zLJly7Bs2bITjv3sZz/Dz372s3M55RnFEwnWhRAREY1ALBZDNBRChcEAvU6X9/OPi8LU0UomkwiEQggGg4UeChERUdGIRCLHds4tKxvVVirnKu9t28eaLMsIRqPQpdPY+Oqr3NCOiIjoLIiiiE3r1iHQ04NINIoeny/vNSFFH0IEQcCMpibcf8stCPp87J5KRER0FgKBADra29FcV4cFV1+NSTU1ea8JKfoQAhzbzE6n1yMUDnMmhIiI6CxIkoR4PA6lUokyiwVqtTrvYyiJEAIc+2G6Ozux8dVXIea4zSwREVGx83q9iMRisBmNUCsLEwdKJoRotVpYNRrs372bjcuIiIhOIxAI4IXly+E9ehR+UYRUgKJUoIRCSLnZjNkzZiAly4hGo4UeDhER0bjl9XrR43JhZlMTmmtrORMyGpIsI3R8C+JwJMLiVCIiotPw+XyIRiKAUokMcOwamueVMUAJhBBZlnHU48Gu1lYkUymYFAq8v2ED60KIiIiGIIoi3l2/HhUGAyoMBgT9fuxqbcVRj6c42raPJ4IgoN7hwPy5c2EyGNDt82FTWxsikQhMJlOhh0dERDSuRCIRaAD84J57UGu3AwDEWAwftLQUR9v28UatVsNiNqPCakVCltEXDMLr9aKmpqbQQyMiIhpXAoEAguEwyq1WOI6HEFUwyCW6YyGTyeDIoUN4/k9/Ys8QIiKiQURRxGuvvAJnezuSqVShh1N6IUSlVMKm1aK3u5shhIiIaJBAIIC9O3dClUxCpVIVejilF0L0Oh2mNjZCq9MhEokUejhERETjRiQSgU6nw0Xnnw+z0Vjo4ZReCAEAjVYLWRTx6ssvczaEiIgIx3ac37FjB/yhEDAOZkGAEg0hapUKU6qq0ONysWcIERERjt2KeX/TJsTDYWQK1CH1ZCUXQmRZRo/Ph2AkAo/PB5/PV+ghERERFZzX64UYCKCxrAyRaDTvPUGGUnIhRBAETKqpwY3z50NIp7FhzRo2LiMioglNFEW8/cYb0CoUWHjTTWiuq8t7T5ChlFwIAY71DbHZbKg0meDp6mJdCBERTWiBQADO/ftRdvz6WIieIEMpyRACAHqNBnV2O3r9fnR1dRV6OERERAXj8XjgCwZRXV4OvUZT6OEMKNkQImUy8IsivEeP4oXlyzkbQkREE1IgEMDfV65EoKsLflGENE6KUoESads+FLVSiebaWoiiiKMdHTh69ChsNluhh0VERJRXXq8X7W1taG5sRHNtLdTK8TP/MH5GMgqSLCMQDsMXDCIQCiGZSiEUiyEDAAoFxEgELS0tSCaThR4qERFRXvl8PoihELLZLDIAQrEYkqkUAqEQfMHgsWtnOAypAKtlin4mRJZlHPV48GFLCzRqNSRJgre3F5lMBkG/H+UGA0SzGa0tLRBvvhlarbbQQyYiIsoLURTx7vr1qDAYUGEwIOj3Y09bG3x9fdi6c+dAgWpKktDl9eZ92W7RhxBBEFDvcGD+3LmwmM0AgLQsQyUISB//YR7t7cWrO3bA4/GgoqKikMMlIiLKG5/PB6Us4wf33IPa/h1zj18fVYOW6IbCYXzQ0pL3ZbtFH0KAY0tyLWYzKqzWIb8vZTLoOXoUa1auROMPfwiTyZTnERIREeVXMpnEtm3bcNTrhfWKK+A4HkKGU4hluyVRE3ImWo0G06qq4O3pQU9PT6GHQ0RElHOBQABv/P3v6O7oQCabLfRwhjQhQogsy3AHgzjU0YGPPvqIBapERFTyurq6EItEUGkyQT1ONqw72YQIIYIgoNHhgFWrxdbNm9kzhIiISlogEMBLzz0HnUKBOVOnQq/TFXpIQ5oQIQQA9DodKgwG+L1edlAlIqKS5nK50N3ZCbvROK5XhU6YEJLJZOCw2SBHo3j9lVe4qR0REZWk/s3qlLKMSqsVmXHUIfVkEyKEyLKMHp8PyXgcNWVl6OnshNvtLvSwiIiIxlwgEMDh1lbYNBok43H0+Hx57/9xtkpiie6ZCIKASTU1uHzWLPSFw3hq/Xps374dDQ0N43qaioiIaKT8fj/kTAb33XILysvKsHX37rz3/zhbE2ImBDi2/rncZoPDbkc6HsfmDRs4G0JERCUlEAjg1ZdfhhSNospuR7nNVpD+H2drwoSQfmajETNqauDt6cHWrVu5XJeIiErGoUOHsG/PHkx2OGAyGAo9nDOacCFElmWIiQS0mQw2b9oEr9db6CERERGNWiAQwN9XrkSgqwt94fC4rQMZbMKFEEEQMHPSJPzDddehz+3mcl0iIioJTqcT+/bsQXNjI5pra8dtHchgEyaESLKMQDiMQCiETDYLlUaDeCiEv7/0EpuXERFRURNFERvXroXo80EBIAMgEAohEA5DGsczIuM/Jo0BWZZx1OPBhy0tUADw9vZCkiQ0mM3ocjrhcrlgs9kKPUwiIqJz4na74Tp0COdVVqLcYEDQ78fWnTuRBdDl9Y7bWzMTIoQIgoB6hwPz586FxWwe2ML4slmz8PS6dXjtlVfQ3NzM3XWJiKjoiKKIN9esQZlOh6/fcw+qKioAACpBQCgcxgctLeP21sz4HFUOqNVqWMxmVFitA8ckWYZFo4GvpwdutxtTpkwp4AiJiIhGzu12o6O9HYZ0GpUVFXDY7Sd8n0t0xylBEFBTUYFsMomVzz3H2hAiIioqoiji1VWrEPL5UG6xjNsZj+FM6BAiyzL6wmFoJAnt+/bB5XIVekhERERnze12Y/cnnyArighEIuO29mM4EzqE9Ldzv2H+fCCVwsZXX+XGdkREVBSSySS2b9+OjEKBO6+/Hs11dZwJKTZqtRo2mw1CJoOWTz7hbAgRERUFt9uNzRs2IJ1IwG63j+vaj+FM+BAiyTJSsoxpjY1QSBLeXLuWsyFERDSuJZNJbN26FaG+Psysq0MGGNf9QIZTXPM2Y6y/f0hKkpBKJlGu1aJt9264XC7MnDmz0MMjIiIaktvtxrsbN0KVSiGVTGJXayu8fn/R1YRM6BAyuH+IyWCAy+PBH/72N7y5di0aGhrYN4SIiMad/lmQaCiEb91xB6Y1NkKMxcZ1P5DhTPjbMf39Qxx2OxwVFShTq7F/1y7WhhAR0bjkcrnw1vr1yCQSqK2qgsNuh8VsZk1IsdPrdGioqkIsFMJLK1awbwgREY0roihizcqV6OvsxPl1dTAbjYUe0qgwhAwiyzIisRjMSiV2t7TA6XQWekhEREQDnE4ndnz8MawqFaKJRNHVgJyMIWQQQRDQXFeHO667DkpZxpqXX+ZsCBERjQv9e8SIwSAW3ngjpjU2Fl0NyMmKavRhUYQvGDzhWCAUQjKVQiAcRnaY5w33mJOPB0IhZLJZ6AwGWHU67NqxAwcOHMBll12Wq7dERER0Vtra2rD9o49g1Wqh1euRCQQQCIUAAMFw+Nj17PjX/YY7frLhHhfOccuKogohLa2tCIXDJxyTJAne3l5saWkZtihnuMecfLz/60wmg5ryciQ8Hry1bh0+97nPcaUMEREVjCiKePPvf4dGltFUU4OOo0fh6+vD1p07T7h+9X/db7jjJxvucYe7u3P6vooqhFw4cyYuPf/8U46nZRmqM0xJDfeYk4/3f52WZXT7fFi7Ywc6Oztx/hDnJSIiyofOzk7IsRh+cM89qLXbB65TQ12/TnY218jhHvfxvn2jH/xpFFUIKTMaUWG15u18UiaDo0eO4M9PPYUHf/xjVFdX5+3cREREABAIBLDimWfQ19mJyuuug8Nuz9u5y3K8+oaFqaeh1Wgw2eFAt8uFzZs3I5lMFnpIREQ0wRw6dAjeri5McTig1WgKPZwxxRByGrIsIxKPQ5lI4K0332QDMyIiyiu3240Xly9HMhRCpASW5J6MIeQ0BEHAtIYG3HfTTZD8fqx75RVubkdERHmRTCaxefNm+Nxu3HvDDZhaX1/0S3JPxhByBmq1Gg67HSZBwCdbtrCBGRER5YXT6cSrq1cjFY/DXlFRlG3Zz4Qh5AwkWUZKllFXWYlEJIIXn3sObre70MMiIqISJooi1q1ahcDRo5hZU4MMjl2PSg1DyGnIsoyjHg92tbZCTqVQU1aGA3v2YNOmTSxSJSKinHE6nTiwZw9qzWakZRm7Wltx1OMpuZqQ0rq5NMYEQUC9w4H5c+fCZDCg2+fDo3/9K95/+21ceeWVaGpqKvQQiYioxLjdbvztr39FVpbxvXvvRU1FBcRYDB+0tLAmZKJRq9WwmM1w2O2or67G3EmTIPX1YfULL7BIlYiIxpQoinjh2WdxtL0dF9TXo66qCg67HRazmTUhE50sy4gmElAmEmj56CMu2SUiojHlcrnQ8tFHQDSKoCiW3O2XkzGEjED/Lrv33HYbTGo1Vi5fziJMqNUfAAAgAElEQVRVIiIaE6Io4vXVq6GQJHztppvQXFdXcrdfTsYQMkJqtRr2ykqYNBrs272bnVSJiGhMuFwutHzyCYRsFvbKypK8/XIyhpAzkCQJoXAYfcEgguEwUpKERDyOqvJy6JRKbHrtNfYOISKiUXE6nVjxzDPQKZU4/7zzIEsSUpKE4PHrTygchiRJhR7mmCvteZ5RSssyur1evL9jBzQaDSRZRpfXC1mWIcZicJhMOHD4MF5asQIP/vjHMJlMhR4yEREVGVEU8ZdnnsG+Tz7B9IYGiIkEdra1weP3Y8vOnVALAlKpFHp6e5EusRoRhpDTEAQBtVVVuHz2bNgsFgDHilMFQYAsy+gLBrFi7Vq4Dh+G0+nE7NmzCzxiIiIqNi6XC0ePHMG0hgbcc8stqLTZBq4z/TUhgVAIW3ftKrkakdJ6NzmgFgTYLBbYrdYhv1fvcODI/v343a9/jYd+8hNMnz69AKMkIqJi5HQ68dTixUjH46hrbERNZeWQ1xvg2DWn1LAmZBTSsoxIJII6iwWu1lYsXbwYgUCg0MMiIqIiEAgE8OzTT+Pwnj2o0GoRikZLfknuyRhCRkElCKiqqsKXrrgC5zc3w+tysUiViIjOitPpxOHWVkyuq8O1l12GusrKkrvdciYMIaOQlmX4+vrg8nhgM5lgEAS8tmoVe4cQEdFpud1uvLZqFfRKJawGA1xeLzx+/4SbCZlYkWuMqQQB1Q4Hrpg7F2aDAZ5AAM9t3IilixfjW//6r6iuri70EImIaJzpb83ucTrxL1/5CuorK0t2b5gz4UzIKKnValiP7y1TabMhHYvh448/5k67REQ0pL179+KtTZsQC4VQabOV9N4wZ8IQMsZ0ggCLUol333qLe8sQEdEJnE4n/u+TT0KIx1FdWVmSK15GgiFkDAmCgBnnnYdv3n47BFHEs0uXMogQERGAY3Ugf1qyBGGPB/9z4ULMPO+8CXf75WQMIaMkSRICoRB8wSACoRAy2Sy0ej1MWi0OtrTglb/+FaIoFnqYRERUQKIoYtXzz8N14AAqjUbojUZkstnPrh/hMKQJVpQKsDB1VNKyDLfXiw9bWqDVaCBJEry9vchkMjBrNGiuqkLr7t3spkpENMG5XC7s37UL9RYLDFot2js64Ovrw9adO6FWq5GSpIFtQSYShpBRGLw6xmY2AzgWTFSCgLQso6evD4+98AK7qRIRTWD9XVEziQTuuv121FRUDFwnVMdvx4TC4Qm5OmZivdsc6F8dUzFEm90MgEqTCbtaW7H4N7/Bv/2f/4OGhob8D5KIiArC7XbjmT/8Ac7duzG9qQlVFRVw2O1DPnYiro4pqhASFkX4gsG8nS8YDiOZSiEQCg37/TPdwyvT63FhczM6Dh/GS889h2898AB32yUimgCSySQ2bdqE9n37MKOuDkat9rSP768xHEogFDp2PQqHkc3FYIcRznFNY1GFkO179yIUDuftfP01Hv337E52pnt4giCgub4eUxsa8Nf169G+bx9cLhdmzpyZ66ETEVGBuVwuvLtpEzQKBW67+mp09PQMe7vl5BrDk/Vfj7a0tOR1xuRgjld4FlUImT11KuZfeGFezzn4nt3JzuoenkIBlVaLyfX12N3ZiacWL8YDP/whmpubczRiIiIqNJfLhT88/jjSgQAuam6GzmgEFIphHz9UjeHJTnc9yhWDTpfT1y+qEGIymYasvSik0yVSWZZx1ONBSpIQFUU49Hrs3rULT/zyl/jhT37C+hAiohLkcrnw5GOPobO1FdOqq5GMx7GrtRXeM+wNc7oaw0LJdflAUYWQYiMIAuodDsyfOxcmgwG9wSCeeuklRHt6sPzpp/FP3/kO95chIiohoijipeeew75PPkFDZSW+ftttqLRaJ+zeMGfCZmU5plarYTm+t0yV3Y7ZU6fi5iuuwKEDB7B582buL0NEVEJcLhd2fvopHBbLsdUwdvuE3hvmTBhC8kiWZfQGg/D4/UAshk2vvw6n01noYRER0RhwOp144dlnYRYE1FitCEWjE6752EgxhORR/+2ZGz7/eXx30SLIwSCe+v3vGUSIiIqcy+XCksceQ3d7O/75jjvwjTvuwKSaGt5+OQP+dEZpJOu6+/eWyQAwG404v74eH+7fjyd+9Sv88H//bxaqEhEVIZfLhT8+8QQ8HR2YM2kS9BoNFArFwN4wwNj0nSpFDCGjMNJ13YO/BoBkIoEGsxnd7e344xNP4Nvf/z6DCBFREenr68PzzzyD3du2YZLdjmQiga07dwLACX2mRtt3qlQxhIzCuazrHvx1+niNyJ/XrMHBnTvx12XL8E/f/S4qKiryMn4iIjp3yWQSGzduxCfbtqHcYMA/LlyIWrv9hM/44T7/T8a9Y+icjHZddwaASadDdVkZ9u3ejXfeeQe33nortGdo70tERIXlcrnw1oYN0ANoqK5G9fGVMOdqIq6eYWFqgfW3dl90/fVQShLWvvIKXDluk0tERKPjcrnw1OLFUIbD+OcFCzBt0qQJN4sxFhhCxgOFAiqdDuVGIwRRxO9/+1u0tbUVelRERDSEtrY2/OYXv0CwsxNmrRZqvf60LdlpeAwhBdbf2n1fezvsBgPmnnceAh0dWLp4MWdEiIjGGafTiT88/jgCHR2Y09QEm06Hfe3tOOrxTLii0rHAuaMCO7m1u0oQ8PmeHvzp1VfxhyeewDe/8x1udkdENA64XC48vXgx3IcP48G778bkhgakZZkt2UeBMyHjwODW7hVWK2orK1Gm1WLvxx/jT0uWwO12F3qIREQTWl9fH5YtWYKDe/ag0mhETWUlKqxWtmQfJYaQcUonCPhcXR1cBw5g+dNPM4gQERVIOBzGhg0b4Dx4EM0VFbBbrVBz1mNMMISMQ/0rZhZcey30SiU+2LiRQYSIqADC4TDefPNN/O2ll5BJJHDr1Vejub6et17GCH+K44AkywOt3YHP2rtnBQFWoxHZVAofv/sukM2ymRkRUZ4kk0ls2LABf1+1CkIshkqrFYJOd0I7dmDitlwfCwwhBda/OubDlhZojt9T7G/vm8lkYDUY0FBVhZ379+PjLVtQ29yMBQsWwDxMh1YiIhq9ZDKJ1tZWrF+7FspwGBdOnYpEPI7Wgwfh6+s7of36RG25PhYYQgps8OoYy6Bg0d/et///r5gzB7958UWsX7cOOp0O119/PYMIEVEOJJNJbNq0CRtefRWZcBgP3H03JtXWnvK53G+itlwfC/yJjQP9q2NO1/o9C+DiKVPwSXs7Xv7LX6BWq3HjjTeyvTsR0RhzOp14cflyZKJRXDp1Kppqa8+4NQdXx5wbFqYWCVmWEU0k0GSxwCjLeG3NGrS2tiKZTBZ6aEREJcPpdOLpJ5+EKhZDg8mEkCjyNksOjTiERKNRPPLII7jppptQUVEBpVKJ5cuXn/XzQ6EQvvWtb8HhcMBkMuHaa6/Fjh07RjqMCUcQBEyqqcE/LlyI7yxahHQggD8/9RQ2bdrEIEJENAZcLhf+/Mc/ItLTg+/ddRfuv/NOTKqp4W2WHBpxCPH5fPj5z3+O1tZWzJ07F4oR9MvPZrO4+eab8cILL+CBBx7Ar3/9a/T29uLqq6/GoUOHRjqUCUmlUsFiMmF2UxP6XC68+Nxz2L9/P4MIEdEoOJ1OPPHLX8LjdGJOUxPMRiNUKlWhh1XyRhzvamtr4Xa74XA4sH37dlx66aVn/dyXXnoJW7ZswapVq/CVr3wFALBo0SJMmzYNjzzyCFasWDHS4UwYsizjqNeL91taoFAoEIpGUVVWhqOhEH77i19g4T334Prrr2eNCBHRCO3ZsweP//KXSIZCaLBaERBFbNm5E9lslqtecmzEIUStVsPhcJzTyVatWoXq6uqBAAIAdrsdd911F55//nlIksTinmEIgoD6qipcMWcOrGbzwF+KI93dWLJqFTa9/jqam5sxZcoUBhEiorPkcrnw1OLF8HZ14d/vuw+TamsBHPvMDYbD2LJzJ2/H5FBeC1N37NiBiy666JTj8+bNQywWw4EDB/I5nKKjFgTYzGbYrVZU2+2ottsxpbERl06bhrjHg8W//S3eeOMNhMPhQg+ViGjcc7lc+N2jjyLu9eLaWbMwpbFx4LPVbrXCZjazPXuO5TWE9PT0oKam5pTj/ce6u7vzOZySkJZliJEILHo9Ej4fVr3wAl577TUGESKiYSSTSezfvx9PL14M0e2GvawMkXict10KIK8RLx6PD3mrQKfTIZvNIh6Pn/b53b29aO3oGGiPm8lmISiVKDMaoQCg1+mGfJ4sy+c8nXa65wbDYSRTqRPa945UIBQ69hqD2rYPdd7hHheOxWCvrMQXpk5FPBbD02vWYOXzzwMAvvzlL7PFOxHRIOFwGBs3bsS61ashBYP45m23Qa3RYG97OyLR6Amfu8N9xp/8+TwW14KzeY1cXcsAIJ5IIByLIZFMQk6noRYEGHQ6dPf2ntP5zlZeQ4herx9yFUcikYBCoYBerz/t8x9esgSCICCdTiOTzUJOpdBUUYHLZs+GlMngguZmKBUKZAFk0mmkUikkUyn4olE0ORxQKBTIpNMnfD+dzUKv08Fus51yPkmW0ePzYVJt7ZBTcv3t1Qe37x2p/tfY0tIy8BqSJOGo14v6qqqB8w71uP7jgUAAhzo6AADn2e3Yc+QIPnjjDQS6u/GVr38d1dXV5zQ2IqJS0tfXhw0bNuDVV15BsKsLc5qbcaSrCwAQ8PtP+Swf6jP+dJ/PY3EtGO41JElCR08Pauz2YW8RBSIRxKNRqFQqZAEIKhXUGg2ymQw6vV7YTSZoNJohv7/f6cSWlhZ0+HxQqFQQBAEajSbns0N5DSE1NTXo6ek55Xj/sdrjBUHDefKPf8T06dMhSRKi0SjeeeMN7N+1C13RKDKZDOyShGgsBoVCgYgoorevD7F4HIJCgbRWi3gyCTEahUKhQDQWgz8YRDweR4XZjBsuvhhKpRLIZpHOZAYCjD8axecvvBB2qxV6jQZSJgO18rO7WMlUClqNZsjxnvzY4aTT6ROWgkWiUaRkGVfMmQPbEK3cT3n+oOOXz5qFtz76CA11dVj1zjsIBoO495//GQ0NDWccBxFRqXK73Vjxpz/hg7ffhk6jwXUXX4ybv/CFgX+Ans3nK3CsRfvbn3yCGZMnw2IwfPa4kz7Hh3O660I6nUZGoRj4fv9j46kUAoEAdu7fDzmdhl6tPnaubBYqQRjYd+y9XbvgCYdhNBigUCig02rhsNuh12pxqKsLu7JZGPV6GPR6KBQKGPR61FZXw6jXI6ZSYeoFF+Ars2Zh/pe+hLKyMhgMBrS1teGOO+44+x/0COU1hMydOxfvv//+Kce3bt0Kg8GAadOmnfb5DQ0NmDFjxsDXF1xwAbxeL6LHg4XZbIYkSQCOpcZYLAZJkqDRaAa+N/j74XAYra2taNu1C75sFjFRPCXAKACIb74Jk0aDhspK+CIRVFosyGYySCWT8MfjmFpfD51Gg3QmA1X/H54zzKKcTkqS4PX7YTIYztgqeCgWsxmV5eVAKoUtb72FUCSC7z74IIMIEU1Ibrcby59+GtvffRflKhXKTKZjW2XYbCP+jE3LMvx+P/a1tw/7D9DhDDWb0X/dSGcykGUZzu5uWA0GqJRK9ASDqLJY4Pb7EZEkuLxeZJTKIYOEyWDA/Ouuw+x581BWVgbg2GpWg8EAtVqNcDiMVCoFtVo9MNMy+Pv95RD9jUT7xWKxEb3HkcpZCHG73QiFQpgyZcpAOly4cCFWrVqFV155BV/96lcBHGt+9vLLL2PBggUjnsYymUwn/LDOxRVXXIFAIIBUKjVkgJFlGZ9+8AEO7d+Pw5EIwqEQvMkkAsEggsEgEtEokM2itqICvlAIlVYrspkM0uk0kqkULpk1C44R/iEfi82QDDod6qqqoNFocGj3bjz6X/+F7//oR2hubj7n1yQiKjZOpxPPLFmCrgMH4LBaMbmuDoFRFO6rBAHVDgeumDv3hJnqs+EPBOA8cgR9oRDUSiWy2Sx6AgFUWa3oi0QgplLwRiJIeTzQ63QIB4PwyzIsRiNmzZyJ++fPhyAIwwaJsrKyUV8T8+2crnJPPvkkgsEguo7fS1uzZg1cLhcA4IEHHkBZWRkefvhhLF++HB0dHWhsbARwLIQ8/vjjuP/++7F3717Y7XYsWbIEmUwGP/3pT8fmHY2QVqs9Y83EnDlzBoKKLMvIZrOIxWLw+/3Y9PrrUCaTSOj1SMbj6APQ5fUiFgyiwmhEOBKBAsdmRlRKJXTHC3MFlWrYYtoMAIygE+1QBKUSk2pqcNXs2di4ZQv2792LP/3xj/jegw+yRoSIJgSn04k//u53aNuxA9Pq63H7tddCr1bj4717B2atz1U2mz1hkcBg8UQCUjoNAIjEYkin0zDodAhFIvCHw+jp6oLBZoPFZII/GoXKYoFgsaC+ogL33XTTQMiQZRl6vR5GoxE2m63oAsbZOKcQ8uijj6KzsxMAoFAosHr1aqxevRoAcN9996GsrAwKheJYjcUgSqUSr7/+Oh566CEsXrwY8Xgc8+bNw/LlyzF16tRRvpXcOd2My+WXXw5RFJHNZgcCitfrxasvv4yujg6s3LIF8UQCgVAICVFEuUoFOZOB2WKBlE5j1pQpMOn1J9zKScky3D7fqAqC5EwGHr8fWQAGkwmfa25Gyu/H07/7He755jc5I0JEJa2/B4hz717MqK+HQa/HYZcL2WwWvX4/6qqqzul107KMo93deDuVgvb4bET/53fy+Ox56+HDCAYCUKpU6BVFqMvKUFtdDZ1Wi7hGg5mXXILb7rwTNpttIGhoNJoxmd0vNucUQg4fPnzGxyxbtgzLli075bjFYsHSpUuxdOnSczn1uDPUH5rGxkZMnjwZgUAA2WwWkiQhGAzivQ0bsH/nTgQDAYQiEYiiiGAyiQubmhCKxVBptUJQqY7dHxxlRbKgVA50WDUdL57qDQTwu7/+Ff/9yCP4/r/9Gy644IJRnYOIaDxqa2vDb/77vyH5/ZjZ0IB7b70VlTbbQBfU/pnpc5XJZJCSZSSSSUipFHoCAZQbDNjX0wNHbS0iAILZLLSCgNlXXIFbv/pVVFRUQK1WQ6FQwGazwTbEisyJiK3gcmSoP2T9hbSxWAyJRAK7du3Czo8/RlyvR1KW4Uok0NXZibn19YhKEo709CCRSsFkMJyyxnu4Nd/9f8GAzzqs9hdeKQHUWq3Y4XTiiV/9Cv/6wx+iubl5wiVvIipNyWTy2C2Yxx9HwO3G5VOmIJZKodJmQ7XdDgBQ4NhnY0qSzronR/9/i7EYPD4fxGQSCAax5+hRlJWXIx6NImM0wt7YiPnXXYfzzz8f6XR6YJsTBo7hMYTk0cmzJrNmzcLtt98+UGvi9/vx/LJl6PT7IUajeO6dd5CMRjGzuhrecBhVNhu0Gg00gjDsypuUJKGzuxtTm5pOaW4WjsXQUFeHC2bMwGtbtmDxL36BORddhIX33ss6ESIqan19fdi4cSM2rFuHZCCA/3n77TDo9dhzUhOyYDiMeCIBt9eLD1tahlzh0r+KxWwyQUql0O33o9pmwyGvF2qjEaFoFGVKJZpmzMDCe+5BWVnZQO2GyWTi/l0jwBBSQFqt9oQ/rA0NDWh85BH4/X7IsoxEIoG1L70E59Gj6O3rg9PthlGhQHNdHQKxGL5QW4uaiooT1p2HwmEccbmwp70dgUDglCZovb296PJ40FRejkgshvYdO7A0EMC9//RPrBMhoqLkcrnw1z//GZ9u3Qp1NotmhwNHurrQ5fFApVCc0mzM7/dDzmYxvbkZ5ceXs/Z/jiYkCWI4jH0HDuCA04lwKoV4JgO/LGPqjBm4deFC6HQ6CIKA8vJyznKMEkPIOHPybZzGxkb4/X4Eg0G8u3499rS0YLfHg0Q8jhXr1+OChgb0hcOor6qCoFIhnckgDWD+xRejwmQ6pfmOPxDAlt27cdmsWSjT6+Hq7cVjL7yARz0efP+hhzB9+vQ8v2MionPndDrx+K9+hY69e1FTXo5v3XknGqqqIMZieL+lBZfNmnVKR+xenw8vv/kmdrW1QVCpkEwmccTrRZXFggMeD+oaG+FXKKC0WHDVhRfiimuuQUVFBaqqqhg6xhhDyDg3OJRMnz59oDlbOBzGexs2IByNIpBOI+p2QyVJKDcYkJAkyJKEDI7VgQy+t6lQqaBQKFBhs8FutSINoMJgwMGdO/H7xx7D9x96CA0NDZxOJKJxz+Vy4ZklS9Cxdy8aKithMZlQV1UFh90OVTAIBY6tyszis89BWZaRBhBPpdDn98MfjUJMpeCPx5ExGtE0cyYW3HUXdMfbJ5zcvIvGFkNIETm5pmTOnDmIRCIIBoP4+4svwtnWhmAkAm93N5a8+CJMRiNqy8sRikYxuaFhoBiry+sdWP6rEQTUlJfDqNcj4vfj1//937j+5ptx9dVXc/M7IhqXRFGE0+nE8qVLEe3txawpU1BtsyEsiujvsJSW5YG6D6VCAWdXF8oMBniDQciyjP2HD6OmsRFKpRJN06fjm3fcgcrKSpSXlzN05BFDSBHrDyU1NTWo/v73EQgEEIlE8OaaNTiwZw/coghvJAKzIODS2bNhNRohyzLEWGygUCsSi6GmqgpfmjIFiUQC/3fNGqxfvRr7d+zA1//xH1knQkTjisvlwsvPPYd9O3cimUzi/htugMNuRywex862NkRiMaiCQYRjMZhMJjjsdmRlGdtaWnAok4FCq0WZ0YhLr74at95550BdB2+zFAZDSIkY/Jeov0dJIBDA5jfewKG2Nrz0wQcI+nywKJVIyTJSsgxbWRkSySR8fX3HNu5Lp2FUKDDZbIazrQ3PLl2Kb373u9xzhojGBbfbjWefegp7P/0U+kwGWqUSrYcPo7On59h+XR4P3vn4Y2SyWcRjMWzZvh2vb90Knc0GQanEjNmzccfXvjbweckZj8JjCClB/TMkDQ0NaG5uRiAQgMfjweoXXsCBPXsgyjK2trXhwqYmBKNRVJeXQ06nkUmnUeVw4LZrr4Usy1i6ejX+/3//d/zz976Hz33uc/wLS0QFIYoi2tra8Nwzz0BIJPC/7roLSoUCr739NtLZLOLJJCRZRjgWg6q3F/t6emCvqYHO4cB5552H2xctgs1mY8+OcYghpMQNDiSTJ0+Gy+XCjh078OnWrQir1eiORnE0HEa5VovG4818AEArCDAqldi5ezce+8//xOdmz+YyXiLKO7fbjZXLl+Oj999HT08PLpo6FWajEcrj+2vF43G4fT5EYjH0BoOoa26GvbERV113HebMmYOKigoGj3GMIWQC6Z+CnD59Om699VZEIhFs27YNG9atgy8QQNztRjoaxRvvvQetWg21IGCKwwGLXo9P33sPwUAA33nwQa6eIaKcSyaTOHDgAJ5ftgzugwdhUyigttmgUSrx1rZtkCQJR9xuCCYTEpkM1Ho95s+bh5u/+lVUVVWxaViRYAiZgPqbpFVUVKCmpgZf/OIX4fV6sWblSrTv24edR46gTKVCXXk57HY7rr3kEry1fTuCXi8W//rX+Py11+JLX/oSV88QUU709fXhnXfewet/+xuOtLVh7pQpuO7SS/HWli3QaDRoPXwYoiwjYzBg8syZuO347RbWeRQfhpAJTqvVorq6GtXV1WhoaIDL5TpWzLp/Pw6LIrxuN2ytrcim02i02bBl1y4c6eyEq70dX/sf/4NFq0Q0plwuF1589lls+/BDCAoFHCYTkqkUtu/bh71Hj8JQXg5HeTnmXnABrrnxRjQ0NPB2SxFjCKEB/f+S6C9m9fv9+PuLL6K1vR1+jwc2QYA6k4FGFLH/o4+w2OvFvd/8JjfBI6JR69987pklSxA8cgTaWAxTzjsPu/ftw8FEAt3xOBpnzMDVN9yAiy++GNXV1fzcKQEMIXSKwcWsjY2NOHToEFa/8AL27dyJtFqN+tpazJo6FWs/+AC/+slPcNHll2PRffdxVoSIzonb7cbmzZvx6urVCLrduPOqq9B68CDEbBbGmhpMmzwZty9ahLq6OjgcDtZ6lBCGEDotm82GSy65BJMnT4bT6cTm9etx5OBBbNizB929vaiRJKz/299w8PBh/OuDD6K5uZkfEER0VvpnP/74xBM4eOAAkMkg4vXi1S1bUF1Xh/Nnz8Y/3XQTqqureculRDGE0Fmx2Wy4+OKLMX36dLjdbmzbtg1vrFkDX18fAoEA9n78Mf7zpz/FzQsW4LrrrkN1dXWhh0xE41hfXx82btyIv61ahe62NiQkCRa7HZUNDbj8qqtwy513oqGhgbdcShxDCI2IyWTClClT0NDQgCuvvBLvv/8+3li7Fofa27Fz5070dnXhw3fewbcfeADTpk3jrAgRnaB/9mP50qXY09KCLo8HGp0Ok6dOxY0LFuDSSy9l+JhAGELonGi1WjQ1NaG6uhpf+MIX4HQ68eKKFXAdOoSPtm6Fx+PBl2+5BV/+8pfZ4IyIABxb+bJu3Tq899Zb6Dh0CDaLBXMvughXXXcdrrrqKvYgmoAYQmhUtFotGhoa0NDQgNmzZ8PpdGLlc8/hwy1b8PsnnsA7b7yBH/z4xzj//PP5LxuiCUoURezbtw+//81v0LJzJ7RGI66/+mp89etfR11dHWw2G8PHBMUQQmOmv26kubkZu3btwuqVK7F/3z785OGHcemFF+L/+/a3MXXq1EIPk4jyqK2tDS88+yw2b94MKZvF5Zddhq994xu46KKLWGxKDCE09mw2G774xS/i4osvxr59+/DU73+Prdu2wRMK4ZvH+4o4HI5CD5OIcsjr9eLgwYN48sknccTpRH1dHb7zwAOYNWsWwwcNYAihnDGZTJg3bx4mPfoonE4nnn32WTz22GP4f+3deXib1Z0v8K/2xbK12JYl27IdJ7Gz2s5CyDYlBBgIS4CSEEICSQgJlAKFDoXyTJneKbf3lh9Dzp8AACAASURBVKelCzDptEyHEGjDElK2QMuacLOTxYFCNsdx7HiRLGuzrPWV3vtHbE2cxfEu2f5+nscP5F2kI7965Z/O+Z3fGT9+PO69917O9ycaphwOB1544QUcPXoUKpUKa+6/H/Pnz2ctIToPgxAacGazGWazGTabDTt27EBVVRW2bNmCyZMno7y8nLkiRMNENBpFIBDAF198AZVKhdtuuw3Tp09HXl4ev3DQBTEIoUGTl5eHm2++GW63G0ePHoXT6URlZSUmT54MrVYLhUKR7CYSUS90BB9HjhxBLBZDbm4uvvOd70Cv1zP4oC4xCKFB1bFgntFoRCAQwLFjx/DNN99ALpdj7Nix0Gq1/NAiGiLC4XDiPo7FYpDL5Zg4cSK/VFC3MQihpFCpVFCpVJg6dSoCgQC+/vprbNu2DdnZ2Rg3bhx0Oh2DEaIU5vf7cejQITidTmRmZrJHk3qFQQgllUKhgF6vR0VFBQ4dOoSmpiYcPnwYxcXFmDJlCrPoiVJMIBCA1+vF7t27EYvFYLVamdtFvcYghFKCTqfD9OnT4Xa7sXv3bhw5cgQ7duxIVFzllF6i5HI4HKiursbWrVtRUFAAvV6Pyy67jHkf1CcMQihldOSLLFiwAI2NjXj22Wfxy1/+Eunp6bjnnntYX4AoCdxuNw4fPowXX3wRra2tyM3NxZ133gmr1cqhF+ozBiGUclQqFYqKivDjH/8Yn376Kd544w3825NPYubll+O7d9yBsWPHMhghGmB+vx/Hjx/H6xs24KuvvoLGYMDNN9+Mq666Cnl5ecluHg0TDEIoZeXl5WHJkiUoKyvDf//hDzj01VfY8+WXuGzaNCy56y6UlpZyHJqon/n9flRXV+O9N9/Ejp07IQCYPH48VrUvu8ChF+pPDEIopalUKlRUVODf/8//weHDh/GH557DZ598gsr9+3Hl/Pm44bbbUFxczGCEqI86go93X38de3fvRlNzM0aNHo0f/OhHGD9+PHsfaUAwCKEhwWg0Yvbs2bBYLPjP3/0OB778Em+88Qb2ffklxo0fj1uXLsXo0aP5QUnUQ263G7W1tXh/0ybs2rEDNadOwWgwYN6VV2L1Aw+gtLQ02U2kYYxBCA0pxcXFePJ//S98++23eOW//xvVhw7hw6oq1FZXY+yECbj59ttRUFDAYIToEvx+P2pra7Hp1VdRdfQoDh8+DIVEgrKKCtz38MMoKyvjfUQDjkEIDTlGoxFz5szB6NGj8cqLL2L7F1/A19qK3Z9/jtoTJ2DKycGye+7B6NGjOUxDdI6O4GPzX/4CZ1MTjh4+DLVaDWtuLubMnYs7V6/mQnM0aBiE0JBlsVjwvUcfxbU334z/WrcONd9+C4tCgb07dyLg8yE3Px+3LF2KnJwcVmClES0cDsPhcKChoQEfv/ce2jwe/OOrrzCpoAAyiQT5Y8dizQMPML+KBh2DEBrSdDodysrK8Mjjj+P9TZtQfewYJAD0goC927ah1eWCqFBg4rRpqKioQH5+PruYacTw+/2oq6vDgQMHsGPrVtSfOoVYMIiKUaMQDYXgFARcPm8elt1zD4qLi5PdXBqBGITQsFBcXIx7HngAJ06cwIsvvIDDJ09CEY9DFQxi74ED2Lt7N/QGAyZMnMgkVhr2OpJNP3r3XXy1fz8aHQ6YMjKgDgYRFQQcrq/HmIoKrFy7lvcCJRWDEBo2dDodysvL8cMnn8Sf1q3DsYMHUdfYCFUsBggCjNEodm/diprqakyYNAk3LloEk8kEo9HILmga8sLhMNxuN+x2O957803UnjyJupMnkavVQhuNIksmw6lAAAqdDpOmTME97cMvRMnEIISGneLiYjz02GN4Y8MGfLl9O/yiiPKSEtwwezY+3rMHer0e1UeO4MXf/AZyqRSjxo3DldddB5vNxm+ENOS43W40NTXhq6++wvbPP0csEEA0GMR4iwWZcjmunjYNf9uxA65wGNbiYkyYMgV33nMPLBZLsptOxCCEhieLxYJ7HngAc666Cm9t3AjB7UZUKoXFbMaMsjJcrVTC7XbjnU8/xcHt27F/927kFhTg1qVLYbVaYTKZ2DtCKcvv96O1tRXNzc3YuH49mmprIYgiIoEAVlx7LXKyshAVBOz56ivEpFIEJBJkFhZi1f33w2az8b1NKYNBCA1bOp0O06ZNQ15eHv7797/Hn7/4Ao6GBjQ4nZg4ejRiggBBEFCSm4sWnw+N1dX41c9+hjGjRqGguBhX33RTIhjhzBpKto4ZLg6HA3u/+AIeux119fWIRSIwKZXITEtDdTCIJqcTLW43vj1xAkerqrDzm28wcdo0rPre9zj1llIOgxAa9iwWC+753vewbds2fPT++6j3eHBVVhbUcjlqTp9GlskES3Y2wuEwTjkcsCgUOPGPf8DV1IRWQUDp5MkoKyuD2WyG2WxmQEKDqiPJtLKyEru2boWzqQn52dkYk52NLIUC+fn5kMtkiMXjCEajmDBmDELBIP6+Zw9gMGDa7NlYumoVAxBKSQxCaESwWCy45ZZbUFZWhhdfeAF/fPddZKWlwZSejrKSEhgzMiDE4wAAuVSKcDQKt9uN32/ejEOVlfgoPR3GnBxccdVViUqSRqORAQkNCLfbDbfbjdbWVrz/1luoqapCvd0OZSyGHL0et86ZA0tWVqf3rMfnw+n6euw+eBB7jx2DNicHN11/Pa6++mpkZmYm+RURXRiDEBoxVCoVxo8fjwf/5V/wu2eeQX1VFSJtbdj91VfQqFRwuFwoslqhUCgAAJFoFKPMZkybPBlquRwbP/0Ub73yCj5Qq5FhMmHmFVdgypQpiRk2DEiotzpmtrS1tcHpdOKtjRvhbmyEVC5HNBDA4iuvhEImQzQSwZ5Dh1BTX4/G5mZEo1HUNDbCbDIhHA6jtqkJLdEockePxt1r16K0tJTvS0ppDEJoxCkuLsZjP/kJXt+wAV8fOID9J08iU6VChlqNGZMnI6t9hozL7UZ9QwPaAgEEJRIUms3I0Grham2Fs7kZb7zyCrZt2QJVejrmzp/PHhLqkXA4DL/fD7/fj3379uHzjz5CLBCAy+2GWi5HTno6zHo9fCoVnC4XFHI5ItEo5AoFZpSXw2wwwOl2o6qmBt9WVcEVDiMsl2PUqFFY+9BDnP1CQwKDEBqRbDYbVt1/P7Zu3Yq/vfsujldVocBshlajQabBkDguPzcXM8vLYdTrcc3s2ZDL5RAEAU1OJ1774APotFp8W1eHLZs24b2NG6HQanHdzTfj8ssvh0wmg06n47RfSnC73XA4HAiHwzh8+DC++OQTKEURwUgE3pYWTLZaoTMasWzBAlgyMxPvN7n8zEe1x+eDRCJBtsGATIMBUUFAOBbDoepqWIuLcdvixbjiiisYgNCQwSCERqzMzEzceOONmDBhAv7jN79Bc20tGpqbAQAKuRz+QADRWCxxfMcfAgDQqFRIU6lgzsqCyWhEOBzG0VOn0OxwYPvHH6Pm0CGcqK5GZl4ebl68GDqdDnq9nomtI0zHMEsgEIDL5cJfX3sNVYcPQ5RIkJWZCXtjIyzp6ZhYVASZxXKmt6OpCUqlMvEYZ7/vovE44vE4HG43gqEQGhwOeCIRTJ42DSvvvx+TJk3i+4uGFAYhNKJ15In88Mc/xqt/+hP+8vHHiIfDMKSnw5aTg8NVVYAoQqvRAACi0ShOOxwwm0yISyQoKy2FKT0dADA/EkFMEACJBG2trTh58CC+rq/H8cOHEQ2Hoc/OxrU33YQpU6ZArVZDq9Vy6GaYOTvoCIVCOHjwILZ/9hlCXi8EUYTX6YRBoYBaq8VtM2fCqNNBJpdD0x50eH0+NDU1YefBg2h2uZBvNidylKLRKE41NECMxXCspgbu1lYEYjGYR43CQ489xtkvNCQxCCHCmTyRtQ89hD//139h79ataPV6MXXcOEjGjMF3pk+HMSMDwJk/EtsrKzG+qAgOhwNHq6uhOutba4doNAprXh5GazRALIZjp0/D6XDgg02bsOezz9Da2gq1Toe5V13FoGQI68jriEajaG1txd69e7Hj888R8nqRrtfD4XQi7PcjJyMDY/LzIS8ogEQigcvrRYPdjuaWlk6PF4lGIZHJMGnsWBw7eRJzKiqgP+u9FxEEmI1G/G3bNpyw2zFlzhx8/4c/ZABCQxaDEKJ2FosFy+69F1KZDDs+/xz/tWULykaNwk1abac8EaVCAX1GRqd8kQs5eyw/GAohEA4jFo+jtbUVr7z9NmodDrzrdGLnRx/B7/dDqlIl8kni8Tii0SjMZjNzSlJIR05HJBJBJBJBVVUVvvjkE2ilUkjb686EvF5Y9HrcOXcu0nU6yKRSaFUqaNTqxOOc/d44W0fOhzE9PfE+63jvxQQBJ2pq8OG+fdBoNLjsiitwDwuQ0RDHIIToLBaLBWseegiz58/HH154Aafdbpx2OBL7/YEAooIAAFAoFDDq9cg6K0DpDofTiWyTCfn5+VBIJACAIy0tcLhc2PrBBzhx4ACqa2rg9vlQMmECrlu4EOnp6dBqtVAoFIkpwTSw3G43XC4XotEootEo2tra8N5bb+H4N99AEEXEolHkWK1obmxEjk6H0sJCZNtsiOfloTUQQKHVCktWVo+eU4Iz+UgAEBUEuH0+RNsDljqHAyebmxGRyXDLokVYsGAB63/QkMcghOgcOp0Ol19+ObKzs7HuN7/Bi+++C0P7N1lbTg4cLhemTpzYp+dQyuUwZWRA1T7ef1l6OmKxGCCRnMlBicXgDwbx1a5dOLBvHzLS05GdmQmtRgNDVhauvvFGGAwGKBQKSCQSDuX0wdlDKpFIBIFAAB6PBx+99x58TicCoRDaAgFEolEEfT5o4/Eza7PE45hoNkNutUImkyWuZUQQEG4PVHtLiMdx2m7Htn370NDcDGN6Og7V1CA9NxeLbroJ11xzDTLah2mIhjIGIUQXUVxcjB88/jh+9b//Nw4cPIjJo0cj32w+821VKu3148rk8ksO5XQM34QiEYTCYSjkcmjVavj8fjz/+us4VFkJo14PjUoFj9fbaSgnHA6jra0tEaB0lJsf6TqqkHYEGtFoFABQU1OTGFJRqdVwOJ1we72QxeN4dMkS6HW6RO+XTCqFTCaDRqWCBOg0xNLB4/Nh16FDFxxu6S65VIockwm27GxUnTyJOpcL1tGjsXTVKhQXFzPYpGGDQQhRF2w2Gx744Q/xu1/9ClVHj0K2dy/SNBpE28tl94VEIoHkIvu0ajW0F/gDJxNFFJpM0Gi10KhUEEURAYej01DOkaNH4QsGoVGrEQwGUVxSgjtXroTRaEQwGIQoilAoFMOqF+VCvRnRaBQSiQQajQZutxvvb9qE+pMnEZNI4PZ4EAgGAVFEYWFhYkglt7AQJpMJYa0WnlAIGTodsns43CYFAFHs0+sR4nHU2u34tqoKxxoaUDx5MtY89BDzP2jYYRBCdAmlpaV47Mkn8ad161B75AjS2trgcLkQCIXg9noBnJ9oeLHEQwBocbtxurERO0TxgjNruhKNRqHSapGTlZXIHTh3KCc3IwMTLBbIpFJUNzSg4cQJ/OHXv0a6TofaU6cgkcuh0+mgUavh8XohU6lwzQ03YPr06YjFYvD5fIm2KxSKRC7KuQHMQOWm+P1+uFyu8wKJjtyMjt9DMBhM/J6rqqqwY+tWpMlkUCgUaHa54Pf7IQgCiouK4PH5EPB4kKnTYZTVCjErC5FwGM5AAKMuMKQSFQQITif2ff114vfcXZFoFLUNDXC43Rc95mLvF4/Ph0AoBHtLC+wuF5q9XoyaOBEPcwouDVMMQoi6obi4GA899hie/9Wv8PXu3Vj/1ltQKhSAKEIhl+O0w4H8nBwo5PJELZGOf58rEo0iJoq4rKwM5l78Ee8qwDl3fzAUQigSQSweh9fnw6t2O+JyOdRSKcRwGNHmZjSGw3jvjTfw5datcLUHSGqVChKJBOr2gmwalQp19fWQtQcwaqUSqrQ03Lp0KXJycqBQKBAIBC4awEgkEoiieNFAQq1WQ6/Xo6WlBR+99x7a3G60eDxnejcEAYV5eQiGw/C3tUEikaAtEIDb60U4EoFep0N6RgZaHA6Y1WoU5OfDJJUiTa1GRBBw+6xZ0KenQyaVQq1UdmuWSnd+zxfT4najvrERX3711YWnbwsCTtvtiRogZ79fBEHAl4cOYVdlJWodDpTPno2H/uVfGIDQsMUghKibLBYL7v/BD7BBrcaerVth0GhQMWECDFottldWYlZ5OYwZGYlaIh3/PpfX58MOAGajsccza/rC4XTCkp0NvcFwJoACMCovD7F4PDErI5yejknZ2ZDJZBAByGUyKJRKiPE4BI8HSoUCKoUCsXgclfv3o/rECeTn5kKXlgZ7czPqm5qgbh/W0ajVyM7MhFqlQigcPjM81J7kCQCBYBBurxehUAgGvR4FeXlocbvh93gwuaAAOQoFDDodgtEoivV6SCQSxGMxiADisRgikQjiogi5XA61Wg1x7FjIpNLEH/6IIMDpcvVqlkpfSADkW62YVVFxwevv9vmws7IyUQPk7PdLsK0Nu/bvhysSwdQ5czgEQ8MegxCiHrDZbFj94INQKJU4XlmJ1tZWRAUBEokEhrNqOigVik7/PldHFczBJJPLUZCX12VCbFeCoRDOznRwt7YiFotBq1ZDIZcjEArB5/f/T09IezKtPxDA/m++wbSJE6HTahNJnlFBQDAU+p+ekPYEUJlUCp1Wm3ieiyWAXkp/JIj2lqKL6y8C59UAkQAQRREhQYCoUuHyWbNw99q1XAOGhj0GIUQ9ZLFYcPfatfjrxo14Zds2tHo8GG0245pZs5LdtEvqbW2TCyno5h/IFo8HVadOoSg3d1B7fs6uuZHKYoKA6ro6NHs8OO3xoHDyZAYgNGKk/h1KlIIsFgtuv/tuGCwWvP/Xv6LKbkd1fT2AzgXNiC7k7EJkp5uaUFtfD0GlwpTZs3HbsmUMQGjEYBBC1EuZmZm44YYboFKpsPm11/DLv/wFpbm5GGuzweFyQWAgQhcgtCembtu3D8dqa3HS4YAolWLmzJm4Y+VKBiA0ovS+4hIRISMjAzfccAMeefxxaI1GVNntyDYYkGMyJSUXgVKfXC5HjsmEbIMB1c3NENVq3LxsGVbedx8DEBpxGIQQ9ZFKpcLkyZNx29KlUBsMWP/xx/i2poY9IXRBgiDgZEMDNn/8MSRSKW5evBgLFy7kOjA0IvGrGlE/UKlUuPrqqxGJRPDnl19Gld2OE6dPAzjzzffsmhOe9lwAGr6i0WiikB3wPzVHBEFAs9uNUDiMkCjislmzsGDBAq4DQyMWgxCifpKRkYHrr78eAPDWxo347RtvYKzFgjH5+bC7XIniZZFoFPUOB3tKhqmYIKDJ4cDOykqolMpEcbIckwknGxsRjkTgCQRw2ZVXYtk997AHhEY0BiFE/ejsQOSdzZtR5XBg5sSJEIFOxcx2VFYyZ2SYksnlsJjNiWJlbp8P2/btQ05mJnYcOAC/IGBGewDCHBAa6fgpSNTPOgIRQRDw3saNeH/7duRkZuIGrTZRnCoZxcpo8JxdrCwqCKhpaMCef/wDvkgE0/7pnxiAELVjEEI0ADIyMrBgwQI01dZi3+efQ+bxoNHpBHCmjkhHyfLu6u06Jmcbibko5+Zm9FZPfv8eny9xfQVBQKPTCbvLhaaWFkyeNQsr77+fAQhROwYhRAMkMzMTy++5B9FIBLs+/RT/+eabMBuNKMjJwbdVVYBEAm03ypGfu+BZb420XJRzczN661ILEp4rFArh66NHEY3FcNpuR1NLC2oaGzFlzhzc//DDDECIzsIghGgAWSwWLF+9Gr7WVnyzZw+kUimumz0bcrkc/zRt2gUXODvXuQue9dZIy0U5Nzejty61IOGFjhcBjCkqwv4jR3Cyvh4lU6fi/ocf5mJ0ROcYGZ9GRElks9nwwCOP4MXnn4fj5EkEw2HI5fIuF7g724UWPOutkZaL0tVCcj1xqQUJzyWXyRAMhRCMxzFh+nQ88sQTKC4u7lMbiIYjFisjGgQ2mw0P/PCHyMjLw4aPPsLRU6dGzLDISBMTBNScPo0/f/QRcgoK8KOf/IQBCNFFsCeEaJBYLBbc//DD+O0zz+B4bS1OOxyJfR1DJBdKgHR7vSMuoTTVRAXhggmuZ1+vjqCyobkZtS0tyB07Fmu+/30OwRB1gUEI0SAqLi7G93/4Q/zhd7/Dn7ZsQaZaDZVSiaLcXEAUL5gAGYlE0NjczJ6TJBEEAQ12O3ZVVkJ5VoLr2QnDkEhQ09CAtmAQnnAYBpsNa77/ffaAEF0CgxCiQVZaWopHn3wS/71uHeqPHsW4/HzMKi+HFLhgAmRHQqlshCSUphqZXI5cs/m8xOCzE4bjADytrahyOJCWlYX7fvADBiBE3cCcEKIksNlsWLZ6NaR6PfZVV6M1EEA4HodEIkkkQHb86DMyRlxCaapRnJUY3PFjyMiARCJBOB5HMBxGY0sL1DodrlqwgEMwRN3Er1ZESWKz2fDPN92ED995B8+99RaytVqka7UcdhkihPZKqN9WV6O1rQ1tgoDy2bMxb948qFSqZDePaEhgTwhRknSsvHvVggUIRqNwuVxI12pHTB2PoU4ul8OYno62QACnm5tRMmUK7lixggvSEfUAgxCiJMrIyMA111yDqTNmwOHz4WhtLYKhULKbRd0QDIVw+NQpnHa5MHHGDCxfvZrVUIl6iF+5iJIsMzMTS1euRG1tLWqPH0eDw5GYHSOXy0fkmi+pJioIcLdXQk1MxXU4UOd0omDsWNz/gx8wD4SoFxiEEKUAm82Ghx57DH947jm89OGHMKhUSNNoUJSbC1EUR9SaL6lGaJ+Ku7OyEpL2qbihcBjucBhjJk7EfSzHTtRrHI4hShGlpaV44NFHIc3IQL3XC51Wi1nl5ZhbUYF8s5m5Ikkil8uRbzZjbkUFZpWXw5CejmAoBKlSiTUPPojS0tJkN5FoyGIQQpRCbDYbrlqwAFK5HCcbGqBSKjlFNwV0TNFVKZU4XleHlkAA48rK2ANC1EcMQohSiEqlwrx581A2bRqCggC7ywWHx8OckCSLCgIcHg/sLhea/X7kl5Zi0fLl0Ol0yW4a0ZDG/l2iFJOZmYnb774bL/n9eOmDD5CuUCBNrWZOSJJ01AP5x4kT8EejKJk8GSvuu48zYYj6AXtCiFKQzWbDqgcegDozE6daWqBTq5kTkiRyuRxpKhXq3G6IOh3uWrOGJdmJ+gmDEKIUZbPZsGLtWigUCnx78iTrhyRJMBTC4ZMnERNFlmQn6mf8akWUwoqLizFlxgwc2r0b9e31Q+Ry+XlLyF+sl+TsfR6fD+FI5JJL0vc3j8+HQDB4weftLxdq/4Veb3d/Vx3/LwgC6h0ORKVSTJ8+nSXZifoZgxCiFKbT6bDorrtQW1+PX732Gsbk5KDEZoPd5UJ+Tg4gijjtcCA/JydR4KxDNBrttC8ajcLR3Izdhw51mm1z7nH9LRQK4eujRwGJBFq1ut8fP9pexyPfbD7vdZ39ei923LmPAYkEp+125JhMOFZXhyq7HbYxY3DHqlUsyU7UzxiEEKU4m82Ge+6/H794+mmccDgwe9IkiABmlZdDCmB7ZSVmlZfDeNYy8wDg9fnO2xcTBMjOCTQudFx/8rZXGv2nadMG5PHdPh92VlZiTkUF9Oc8/tmvt6vjzt4XB7Bt3z7kZGZi2969kEilWH7PPRyGIRoADEKIhoCSkhIsvO02bN6wAR/u2oUckwk6rRYKuRxKhQKG9mXmz9XVvt4c11satXrAHl/EmfbrL/H4XR139r6oIKCuqQn7vv0WgXgcs+fPZ0EyogHCxFSiIaBjxd3Z3/kOYlIpMjQazpYZIHK5HEadDv5YDOOnTcPSVatYD4RogDAIIRoiMjMzsWTFCqRbrdhz4gRO1tezkFk/6ihIdrK+Hodqa1E0bhzWPPQQ64EQDSB+lSIaQiwWC+5ctQq//dnP8Pu//AU5ZjO0LGTWZx0FyY7W1KDZ40FbJIJblixhHgjRAGNPCNEQU1paiqkzZ8Ifi6EtEIAxPZ1DM30kl8thTE+Hz++HPxLBxClTWJCMaBDwk4toiNHpdFi6ahWcLS2o3LkTkViMhcz6SBAENLS04OuTJzFx2jSsfeghGI3GZDeLaNhjTwjREGSxWLB89Wpk5OXB0dqKaCyW7CYNaXK5HDkGAyaXlWHl2rXMAyEaJOwJIRqiiouLccuiRfjs/ffR7HJBq1J1qqbq8fmYtHqOqCDA3V63BEAil+a0w4HqlhaMnzoV48aNS14DiUYYBiFEQ5RKpcIVV1yBPTt24FcbN2KMxYKx+fmJaqqiKKLe4WDSajuhvSrqzspKKNsrqNY0NKAtGMTJ5mbkjh6NGxct4nRcokHE4RiiIcxiseC+738fBosFpz0eWLOyYDaZMKu8HHMrKpBvNjNptZ1cLke+2Yy5FRW4ZtYszCovhyE9HcFgEGqtllVRiZKAQQjREFdaWor7H34YUpkMn3z5Jersdui0WugzMs5bI2WkU5xVMVWlVOLIqVNo8HgwbeZMVkUlSgIGIUTDQHFxMYpKSnC0thatbW3Jbs6Q0BoIoKqxEdlFRbh16VIOwxAlAftpiYYBo9GIO1asQHVNDZqDQTQ6nUjXapmYeo6OxNSoIMDj88Gam4u7772XwzBEScIghGiYKC4uxo233oq3NmzAxg8/RGlhIRwuFxNT23Ukpm7btw8nGxrgDoUwfvJkDsMQJVGPh2MikQieeOIJ5OXlQavVYubMmfjkk08ued7LL78MqVR63o9MJoPD4ehV44nof3TMlskfNQp2vx+5WVnIMZmYmNpOLpcjx2RCblYW6txuqDMzceeqVSxKRpREPf50WrFiBTZv3oxHH30UY8aMwfr163H99ddj69atmD17dpfnSiQSPP300ygqKuq03TBAy4cTHoFICQAAHxBJREFUjTQWiwUr167F8z//Of66dStyTCb2hLQTBAG1dju+OXkSkEpx56pVHIYhSrIeBSF79+7F66+/jmeffRaPPvooAOCuu+7CpEmT8Pjjj2P79u2XfIzrrrsOU6dO7V1rieiSiouLYS4owP/7+GNoVKpkNyeltLa14WhdHabNncu1YYhSQI+CkE2bNkEul2PNmjWJbSqVCqtXr8a//uu/or6+Hnl5eZd8HL/fD61WC6mUk3OI+ptOp8Mdd9+NU6dOwR2JoNHp7FRJteO/HYZDZdVzK6EC6PQ6BUFAs9sNfyAAbUYGbrvzTg7DEKWAHgUhlZWVKCkpOW8q24wZMxL7uwpCRFHEvHnz4Pf7oVQqce211+LZZ5/FmDFjetF0IrqYkpIS3HTbbfjrn/+MN/7+d4y12WB3uZBjMiUqqira/0BHotEhXVn13EqowJmg5LTdjnyzGZBIUNPQAH8gAFcggFnz57MXhChF9CgIaWxshNVqPW+71WqFKIpoaGi46LlarRarVq3ClVdeiYyMDOzfvx/PPvss5syZgwMHDnSrB4WIuqcjSfVIZSWaqquRbTRCBFBeWopvTpzArPJyGDMyAABenw87KiuHbAJrRyXUORUV0Le/JrfPh52VlZhTUYE4AJfXi6ONjcgbOxaLly9nTRCiFNGj8ZBgMAjVBcaY1Wp1Yv/FLF68GH/605+wfPlyLFy4EP/+7/+Ov//973A6nfj5z3/ew2YT0aVYLBbcfvfdCEaj2Pzxx6hpaIBao4FSoYChvWpopsEwLCqrnl0JNdNggCEjA8r2bSqlEkdqaxGXSHDX6tVMRiVKIT366qPRaBAOh8/bHgqFEvt7Ys6cObj88su7NcUXAB599FHo9fpO25YuXYqlS5f26HmJRgqbzYbx5eX4+N13kZaenuzmJEVrIIDqpiaMnzyZwzBEXdi4cSM2btzYaZvX6x3Q5+xREGK1Wi845NLY2AgAyM3N7XEDbDYbjh071q1jf/Ob33BmDVEP6HQ6LLz9duw7eBC+s6qFjgRRQYDD40FrIICxY8Zg+b33MhmVqAsX+lJ/4MABTJs2bcCes0dBSEVFBbZu3Qq/399pTHX37t2QSCSoqKjocQOqq6uRnZ3d4/OIqHuKi4uxaOlSvP/663j7s8+gT0sbskmo3SUIAmoaGvBVVRXaolGUz56NcePGJbtZRHSOHuWELFq0CIIg4I9//GNiWyQSwfr16zFz5sxEcmlTUxOOHj2KWCyWOM7pdJ73eB988AH279+PBQsW9Lb9RHQJHUmqmRYLqu126NTqIZuE2l1yuRw6tRr/qKlBVK3G9d/9LpNRiVJQjz6JZsyYgcWLF+PJJ5+E3W5PVEw9deoUXnrppcRxP/7xj7FhwwbU1NSgoKAAADB79mxMmTIF06dPh16vx/79+/HSSy+hsLAQTz75ZP++KiLqxGKxYOmKFfjFU0/hSG0tgu15XMNVMBTCtzU1UKhUWLl2LZNRiVJUj78OvfLKK3jqqafw6quvwu12o6ysDFu2bMGcOXMSx0gkkvMKkd1xxx3YsmULPv74YwQCAVitVtx33334t3/7Nw7HEA2CkpISFBYX4/DXX6M1EEh2cwZUayCAY42NGDtuHCZMmJDs5hDRRfQ4CFEqlXjmmWfwzDPPXPSYl156qVPPCAD87Gc/w89+9rOet5CI+oXRaMTye+/Fn373O7h9PjS1D5H6A4Ehn6waPSfpttnlQsno0Vj9/e8zGZUohQ3vgWEi6mTcuHEoGjMGL773Hizp6UjTaJCbnQ2HyzVkk1U7KqZu27cPDc3NaAsGccLhwJhJkzBp0qRkN4+IusDFW4hGEJ1Oh6tvvBFtkQiaXS4Y0tNRUVqKfLN5yCardlRMrSgthSE9HQ6nE4Io4pbbb2cyKlGKYxBCNMIUFxejZOJE2L1enG5uhlqjGRYVU9UaDU43N6PW6UTB6NEoKSlJdrOI6BIYhBCNMEajEUvuugumrCz4/f4hOwxzLkEQ4PX5YLZacTcLkxENCQxCiEag4uJiXD53LkSFAnanc1gkpnpbWxGVSDCxvBylpaXJbhIRdQODEKIRSKfT4dpbbkEgGsWGt9/Gibq6Idsj0lEd9YPt26HS6XDT4sXMBSEaIhiEEI1QFosF48rK4BfFIV1FtaM66mm3G5b8fBYmIxpCGIQQjVA6nQ7X3HQTFCoVqhsbh2wV1WAodKYKbCSCGxYtYi4I0RDCIIRoBCsuLsaEsjK4QyGEIpFkN6dXQpEI7D4fCseMQXFxcbKbQ0Q9MDT7X4moXxiNRixZsQLrX3gBrrOqqHYMzQiCcN4wzYW2dbXP4/MhEAzC7fV26/iu9p29rSOHxeXzYWxJCZavXcteEKIhhkEI0QhXUFAAfWYmfv3aaxiVlYU0jQZFubmAKOK0w4H8nBwo2v/wR6PR87Z1uNi+UCiEr48eBSQSaNXq/zm+vdJpvtl8Xp2SC+07exskEtQ0NKAtGMRJpxNl06dj9OjRA/UrIqIBwiCEaITT6XS47pZbcPjQIbS43cjPycGs8nJIAWyvrMSs8nIYMzIAAF6f77xtHS62z+vzQQTwT9Omddru9vmws7IScyoqoD/nsS607+xtcQBtwSBa3G7EJRJcfeONnBFDNAQxCCEilJaWomTSJHy9fz9EUYQhIwMSAEqFAoaMDGQaDIljL7TtUvs0avV528X24/UXOP5C+87eJgIQRRFBqRTlU6eyOirREMXEVCKCTqfDLXfcAYPBgKO1tSk/UyYYCuGrEycQB3DbsmXMBSEaohiEEBGAMzNlzDYbTjQ1oTUQSHZzutQaCOBIXR3SjEbWBSEawjgcQ0QAzvSG3LRoEepOnoTT5YJEKk25cu5RQYDD44GjpQW5VisWLV/OXBCiIYxBCBEllJaWwlpQgHXvvIPi7GxoVKqUKefeUZ792+pq1LhcyMrPx5gxY5LdLCLqAw7HEFGC0WjEnStXIsdqhV6thjUrK2XKucvlclizspChViM9IwPzrrmGuSBEQxyDECLqJD8/Hxq9Hgfr6tCWYgmq4WgUx2troZTLMX36dKhUqmQ3iYj6gEEIEXWi0+kwvrwcbr8fdQ5HSg3H1NntqHe7YRs9GpmZmcluEhH1EYMQIupEpVLhsssuw6jCQuQajSk1HJOp06Fg1Chcd8stTEglGgYYhBDReaxWK4pGj0adz4dwiixsF45EcKy5GVm5uSgoKEh2c4ioHzAIIaLzGI1G3LZsGTLNZjQ5nXB6PGhyOuH2+QZt2m5UEOBuX1TP6fGg0elEfkEB7rr3XiakEg0TqdHPSkQpx2QyoVUQ8H///Gd8Z8IEtAWDMJtMcLhcA54nIrQvVrdt3z44XC7odTrsOXQI+txcmEymAX1uIho87AkhogvS6XSYUFEBQRQxJj8feWYzKkpLkW82D3ieiFwuR3778+WZzRhjs8ErCMgtKmIuCNEwwiCEiC6oI0G1qKAASpUKEokE6WlpUCgUg/L8CoUC6WlpkEgkiAPItdmw4NZbGYQQDSMMQojooqxWK6w2G/66fTuO19YiGo8P6vNH43Ecr63Fxs8+gyE7mwmpRMMMgxAiuiij0Yirb7gBTW43fEla1K4tFII/FMLNixczIZVomGEQQkRdMpvNyMjOhisUgsPlGvTZMRBFmPR6ZGdnD8rzEtHgYRBCRF0ym824+rrr4AsEsGXbNtQ0NAzK7Jiahga89/nnONHUhPHl5TCbzQP6nEQ0+BiEEFGXVCoVZsyYgeLCQpjT0wdlUbuOxeoMGg0KiopYIZVomGIQQkSXZLVaYcrJwf5TpxAMhwflOYPhMHYfPw61Xs+EVKJhikEIEV2STqfDlQsWIBiJoHYQFrUTBAG1DgdiEglu4LRcomGLFVOJqFssFgsKCgpgTU8flOEYc3o6/DYb8vPzB/S5iCh52BNCRN1iMpmQX1Q0KIvadSxWZ8jKYpl2omGMPSFE1C0di9q98eKLaHQ6IZNKIZfLIQgC5HI5PL1Y3K5jGq4IJB5HEAQ4PR4UjRqFW1euZG0QomGMQQgRdZtarUZNbS1+//XXsOXmosBigd3lQn5ODkRRRH0P8kU6FqnbWVkJiUSC03Y7ckwm1Dc3ozUQgDseh1qtHuBXRETJxOEYIuo2nU6HHJsNHkGAQadDefsCc7PKyzG3oqJHi9t1LFI3t6ICs8rLkWc2o7y0FAadDo1eL/SZmUxIJRrm2BNCRN1mNBqxePly/N5uh0QqRXpaGpQKBQwZGZAAPV7cTqFQQJ+RARGAsn3BurgoIs1oxF333ssCZUTDHHtCiKhHTCYTFBIJjp8+jWA/J6gGIxEcqa2FTBSZkEo0AjAIIaIeMRqNyMjOxommJvjb2vr1sf1tbThSVwdFWhoTUolGAAYhRNQjOp0ONy1aBHNODjxtbf22oF1UEOBpa0N+fj4WLV/OfBCiEYA5IUTUY2azGXKpFO9+9hmsWVkQBAGKPhQwEwQBJ+rqsP3gQShVKuTm5vZja4koVbEnhIh6zGg0wmSxwBMKIctg6HMFVblcjiyDAZ5QCCaLhUMxRCMEgxAi6jGj0Ygld98NfVYWYvF4vzxmLB6HPisLS+6+m0EI0QjB4Rgi6pX09HR4fT5829aGYCgEbR8KiwVDIXxTXQ1vLIb09PR+bCURpTL2hBBRr5jNZuQXFsLu9SLUx6m60VgMgdZWpKnV0Gq1/dRCIkp1DEKIqFeMRiOWrlyJ3IICuLxeODyeXq0d4/B40OLxQJGRgclTp3IohmgE4XAMEfVaeno63B4P/vTXv8JsNEKlVPZo7ZiahgZU1daiNRyGu60Ns6+6ilNziUYQBiFE1CdCJIJAOAyjzQZ9RkaP1o6xZmUhEolA4nRCrlBwKIZohOFwDBH1mtlshq24GL5YDDKZrMe1QhRyOaKxGL6125GemQmDwTBALSWiVMQghIh6zWg04s5Vq2DJy4MQi/XqMSKRCFRpabjuxhu5YB3RCMMghIj6xGQyAfE47G53j2uGxOJxODweKKRSlJWVQaVSDVAriSgVMQghoj5RKBSQKxRwtrT0eKquEIvB3dqKmCAwACEagRiEEFGfGI1GjB0/Hm2iiHAPg5BwJAJ3KITsvDxOzSUagRiEEFGf6HQ6fOfaawGZDFWnTyMYCnXrvGAohCOnTgEyGRYvX84ghGgEYhBCRH2WnZ2N/NxcqOVyiN08RwSglstRmJcHq9U6kM0johTFOiFE1GdKpRKhcBjOhgYEw+FunSPEYmhyOCCPRiGRSAa4hUSUitgTQkR9ptPpkFtYCF8shlA3g5BQOAxnMAh9VharpBKNUAxCiKjPdDodrr7xRhizsyGVdu9jJRaPw5Cdjdvvuov5IEQjFIdjiKhfZGdnIzcnB4FgEE1OJ4AzpdmbPR4EgkE0u1wAkFhbJhAMIt9qZT4I0QjGIISI+oVEIoGzpQXr/vIX5Fks0KjVyMvORl1TE+zNzTjV1IRCiwX1zc2IRCJobGmBD+j2gndENPwwCCGifmE0GmHIysLhujqMHzUKmZmZKC8thRiPw6TXQ61Wo7y0FDFRhNvjQWVNDUxWKxetIxrBmBNCRP3CaDRi6cqVsNhsUCqVUMrlSE9Lg0KphFqlSvxbKZdDKpVCq9fjn7leDNGIxiCEiPpNdnY2jBkZiIuXrhaSZTBgypQpLNdONIIxCCGifiORSBAMBLpczC7WvthdNByGWq0e5BYSUSphTggR9atoLAZvKAQhFrvoMcFwGJ5gENFodBBbRkSphj0hRNRvjEYjRo0di1AXi9kFw2G4wmGkmUxMSiUa4RiEEFG/MRqNuPbmm+Fta0Otw4HoOUMy0XgcJxsb0eL1Yt7VVzMplWiE43AMEfUrvV6PzKws5BqNUJxTPVUhlSLPZEJzJIKKigompRKNcOwJIaJ+pVAokK7VQiqTXXC/VCaDQafjejFExCCEiPqXIAhoam7GtydPInhOXkg0HsdppxOn6+sRDAaT1EIiShUMQoioX5nNZuQXFsLu9SJ8zoq6CqkUVoMBVqsVGo0mSS0kolTBIISI+lVH5dTcggJ4/H5E29eGicZiaGxpQY3bjfyiIphMpiS3lIiSjYmpRNTvZDIZamprsSUUgiEtDWaTCU0uF76uqsLRxkYs+d73YDQak91MIkoyBiFE1O9EUYRCqUS2TgdTZiYUMhksmZlQSSSo0Wg4FENEADgcQ0QDQKvVIicrC1qtFgr5me86Crm803YiIgYhRNTvFAoF5DLZeVVT46IIjUoFhUKRpJYRUSphEEJE/S4tLQ3BeBx7TpxAoH0qbiQaxbG6OgjRKJRKZZJbSESpgEEIEfU7o9GIuVdeiZhEgnAoBAAIhkI40tAARVoak1KJCACDECIaACqVCtOnT4fJaITYvk2IxZCXl4dFy5ezWioRAeDsGCIaIDKZDH6vF3aZDLq0NNg9HkSCQRgMhmQ3jYhSBIMQIhoQcrkceqMRFqMRSoUCVoMBPlGEXM6PHSI6g8MxRDQgEgvZta+kK5XJkK7VcmYMESXwKwkRDYhgMIjT9fWQmkzQqNWob2nBaZeLC9cRUQKDECIaEBqNBuacHJjVaigVCpgzMhBVKlktlYgSOBxDRAPCZDLBkJWFIw4HPF4vHF4vFFIpa4QQUQKDECIaEEajEVffcAOO1tTgw+3b8fmBA1Dq9awRQkQJDEKIaMCo1WpAKoVKIoFSpcJVCxawRggRJTAnhIgGjEajQaZeD01bGyRpacjOzk52k4gohbAnhIgGjEKhgEathkwuh1qj4fRcIuqEQQgRDRiFQoE0rRZSmQw6BiFEdA4OxxDRgIlGowgEg5AIAiKhEKLRaLKbREQphD0hRDRgFAoFlEolRAAqhYI9IUTUCXtCiGjASCSSM5VTHQ6YFAoIgpDsJhFRCmFPCBENGI1GA3NmJvRaLfR6PRevI6JOGIQQ0YCRSCTwtLbCGwxCrVZzOIaIOuHXEiIaMDqdDlq9Hs2trdDX13PxOiLqhD0hRDRgjEYjblu6FDqjEZmZmVy8jog6YRBCRANKr9dDoVYjr7AQJpMp2c0hohTCIISIBtSpU6fQaLdjfEUFF68jok4YhBDRgPJ6vQg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-      "text/plain": [
-       "PyPlot.Figure(PyObject <matplotlib.figure.Figure object at 0x321fe0e90>)"
-      ]
-     },
-     "metadata": {},
-     "output_type": "display_data"
-    },
-    {
-     "data": {
-      "text/plain": [
-       "(0.0,2.0000000000000004,-2.7755575615628914e-17,2.0)"
-      ]
-     },
-     "execution_count": 32,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "draw(inner, \"red\", 0.2, 1)\n",
-    "draw(boundary, \"grey\", 0.2, 1)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "collapsed": true
-   },
-   "outputs": [],
-   "source": []
-  },
-  {
-   "cell_type": "code",
-   "execution_count": null,
-   "metadata": {
-    "collapsed": true
-   },
-   "outputs": [],
-   "source": []
-  }
- ],
- "metadata": {
-  "kernelspec": {
-   "display_name": "Julia 0.4.6",
-   "language": "julia",
-   "name": "julia-0.4"
-  },
-  "language_info": {
-   "file_extension": ".jl",
-   "mimetype": "application/julia",
-   "name": "julia",
-   "version": "0.4.6"
-  }
- },
- "nbformat": 4,
- "nbformat_minor": 0
-}
diff --git a/examples/coloured_solid_torus.png b/examples/coloured_solid_torus.png
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diff --git a/examples/Billiard.ipynb b/examples/old/Billiard.ipynb
similarity index 100%
rename from examples/Billiard.ipynb
rename to examples/old/Billiard.ipynb
diff --git a/examples/Logistic map.ipynb b/examples/old/Logistic map.ipynb
similarity index 100%
rename from examples/Logistic map.ipynb
rename to examples/old/Logistic map.ipynb
diff --git a/examples/Surface.ipynb b/examples/old/Surface.ipynb
similarity index 100%
rename from examples/Surface.ipynb
rename to examples/old/Surface.ipynb
diff --git a/examples/robot_kinematics.jl b/examples/old/robot_kinematics.jl
similarity index 100%
rename from examples/robot_kinematics.jl
rename to examples/old/robot_kinematics.jl
diff --git a/examples/tangle.jld b/examples/old/tangle.jld
similarity index 100%
rename from examples/tangle.jld
rename to examples/old/tangle.jld
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