From 057c7de4d743833581a99b8cfa6cedeb286a53e3 Mon Sep 17 00:00:00 2001
From: hiro98 <hiro@protagon.space>
Date: Sun, 12 Jan 2020 19:41:12 +0100
Subject: [PATCH] add calibration discussion

---
 PET/auswertung/Untitled.ipynb                 |   418 +-
 PET/auswertung/figs/calibration/all_times.pdf |   Bin 24279 -> 24279 bytes
 PET/auswertung/figs/calibration/comp.pdf      |   Bin 0 -> 174711 bytes
 PET/auswertung/figs/calibration/comp.pgf      | 44318 ++++++++++++++++
 .../figs/calibration/lenght_det.pdf           |   Bin 25850 -> 25850 bytes
 .../figs/calibration/mid_over_channel.pdf     |   Bin 88104 -> 88104 bytes
 .../figs/calibration/mid_over_energy.pdf      |   Bin 80619 -> 80619 bytes
 .../figs/calibration/time_range.pdf           |   Bin 37396 -> 37396 bytes
 PET/auswertung/out/figlist.txt                |   480 +
 PET/auswertung/utility.py                     |    14 +-
 PET/protokoll/protokoll.tex                   |   198 +-
 11 files changed, 45358 insertions(+), 70 deletions(-)
 create mode 100644 PET/auswertung/figs/calibration/comp.pdf
 create mode 100644 PET/auswertung/figs/calibration/comp.pgf

diff --git a/PET/auswertung/Untitled.ipynb b/PET/auswertung/Untitled.ipynb
index dc935fa..aed3a04 100644
--- a/PET/auswertung/Untitled.ipynb
+++ b/PET/auswertung/Untitled.ipynb
@@ -2,7 +2,7 @@
  "cells": [
   {
    "cell_type": "code",
-   "execution_count": 153,
+   "execution_count": 278,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -33,7 +33,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 12,
+   "execution_count": 433,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -50,13 +50,19 @@
     "mitte = [load_counts('../messungen/kalib/mitte/Cal_2020-01-10_09-24-T.txt')[0:rng_t],\n",
     "load_counts('../messungen/kalib/mitte/Cal_2020-01-10_09-24-EdetA.txt')[0:rng],\n",
     "load_counts('../messungen/kalib/mitte/Cal_2020-01-10_09-24-EdetB.txt')[0:rng]]\n",
+    "\n",
     "rechts = load_counts('../messungen/kalib/rechts_b/Cal_2020-01-10_10-04-T.txt')[0:rng_t]\n",
-    "links = load_counts('../messungen/kalib/links_a/Cal_2020-01-10_09-45-T.txt')[0:rng_t]"
+    "rechts_e = [load_counts('../messungen/kalib/rechts_b/Cal_2020-01-10_10-04-EdetA.txt')[0:rng],\n",
+    "load_counts('../messungen/kalib/rechts_b/Cal_2020-01-10_10-04-EdetB.txt')[0:rng]]\n",
+    "\n",
+    "links = load_counts('../messungen/kalib/links_a/Cal_2020-01-10_09-45-T.txt')[0:rng_t]\n",
+    "links_e = [load_counts('../messungen/kalib/links_a/Cal_2020-01-10_09-45-EdetA.txt')[0:rng],\n",
+    "           load_counts('../messungen/kalib/links_a/Cal_2020-01-10_09-45-EdetB.txt')[0:rng]]"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 13,
+   "execution_count": 434,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -66,12 +72,52 @@
      "slide_type": "-"
     }
    },
-   "outputs": [],
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "7000"
+      ]
+     },
+     "execution_count": 434,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
    "source": [
     "channels_t = np.arange(1, mitte[0].size + 1)\n",
     "channels_e = np.arange(1, mitte[1].size + 1)\n",
     "energies_a = energy_a(channels_e)\n",
-    "energies_b = energy_b(channels_e)\n"
+    "energies_b = energy_b(channels_e)\n",
+    "len(mitte[1])\n"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 435,
+   "metadata": {
+    "autoscroll": false,
+    "collapsed": false,
+    "ein.hycell": false,
+    "ein.tags": "worksheet-0",
+    "slideshow": {
+     "slide_type": "-"
+    }
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([False, False, False, ..., False, False, False])"
+      ]
+     },
+     "execution_count": 435,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "links_e[0] == rechts_e[0]"
    ]
   },
   {
@@ -88,7 +134,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 22,
+   "execution_count": 300,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -105,7 +151,35 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 15,
+   "execution_count": 301,
+   "metadata": {
+    "autoscroll": false,
+    "collapsed": false,
+    "ein.hycell": false,
+    "ein.tags": "worksheet-0",
+    "slideshow": {
+     "slide_type": "-"
+    }
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(array([ 970, 1140]),\n (array([46.81285, 55.02385]), array([0.02728758, 0.02979973])))"
+      ]
+     },
+     "execution_count": 301,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "range_t, channel_to_time(range_t)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 302,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -125,7 +199,63 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 16,
+   "execution_count": 303,
+   "metadata": {
+    "autoscroll": false,
+    "collapsed": false,
+    "ein.hycell": false,
+    "ein.tags": "worksheet-0",
+    "slideshow": {
+     "slide_type": "-"
+    }
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(array([2800, 3600]), array([582.2, 725.4]))"
+      ]
+     },
+     "execution_count": 303,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "range_a, e_range_a"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 304,
+   "metadata": {
+    "autoscroll": false,
+    "collapsed": false,
+    "ein.hycell": false,
+    "ein.tags": "worksheet-0",
+    "slideshow": {
+     "slide_type": "-"
+    }
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(array([1600, 2300]), array([452., 606.]))"
+      ]
+     },
+     "execution_count": 304,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "range_b, e_range_b"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 305,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -180,7 +310,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 17,
+   "execution_count": 306,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -223,7 +353,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 18,
+   "execution_count": 307,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -257,7 +387,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 19,
+   "execution_count": 427,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -297,7 +427,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 20,
+   "execution_count": 472,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -336,7 +466,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 266,
+   "execution_count": 473,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -353,7 +483,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 267,
+   "execution_count": 474,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -370,7 +500,7 @@
        "(326.08110436268794, 92.36759086635159)"
       ]
      },
-     "execution_count": 267,
+     "execution_count": 474,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -381,7 +511,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 147,
+   "execution_count": 312,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -395,10 +525,10 @@
     {
      "data": {
       "text/plain": [
-       "0.28959951442799925"
+       "0.28959951442800036"
       ]
      },
-     "execution_count": 147,
+     "execution_count": 312,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -409,7 +539,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 146,
+   "execution_count": 313,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -426,7 +556,7 @@
        "0.3185594658707989"
       ]
      },
-     "execution_count": 146,
+     "execution_count": 313,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -437,7 +567,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 21,
+   "execution_count": 314,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -454,7 +584,7 @@
        "0.2606395629852018"
       ]
      },
-     "execution_count": 21,
+     "execution_count": 314,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -477,7 +607,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 247,
+   "execution_count": 315,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -496,7 +626,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 248,
+   "execution_count": 319,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -510,21 +640,49 @@
     {
      "data": {
       "text/plain": [
-       "((8.211000000000006e-09, 4.040589313454165e-11), 2.979973322028236e-11)"
+       "(8.211000000000006, 0.040405893134541654)"
       ]
      },
-     "execution_count": 248,
+     "execution_count": 319,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "tau, d_tau"
+    "tau[0]*1e9, tau[1]*1e9"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 249,
+   "execution_count": 318,
+   "metadata": {
+    "autoscroll": false,
+    "collapsed": false,
+    "ein.hycell": false,
+    "ein.tags": "worksheet-0",
+    "slideshow": {
+     "slide_type": "-"
+    }
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(8.211000000000006e-09, 4.040589313454165e-11)"
+      ]
+     },
+     "execution_count": 318,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "tau"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 336,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -537,10 +695,10 @@
    "outputs": [],
    "source": [
     "A = (54e-3)**2  # m^2\n",
-    "d_max = 386e-3  # m\n",
+    "d_max = 386e-3/2  # m\n",
     "date_0 = datetime.datetime(2014, 1, 10)\n",
     "date_1 = datetime.datetime(2020, 10, 1)\n",
-    "A0 = SecondaryValue('A*(1/2)**(-t/hl)')(A=(1.36e6, 1.36e6*3e-2), t=(date_1 - date_0).total_seconds(), hl=82.1e6)\n",
+    "A0 = SecondaryValue('A*(1/2)**(t/hl)')(A=(1.36e6, 1.36e6*3e-2), t=(date_1 - date_0).total_seconds(), hl=(82.1e6, 31557600*.001))\n",
     "P = .90382, 0.0602\n",
     "T = 10*60 + 47, 2 # s\n",
     "omega = A/(d_max**2)"
@@ -548,7 +706,91 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 250,
+   "execution_count": 357,
+   "metadata": {
+    "autoscroll": false,
+    "collapsed": false,
+    "ein.hycell": false,
+    "ein.tags": "worksheet-0",
+    "slideshow": {
+     "slide_type": "-"
+    }
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "0.07828398077800745"
+      ]
+     },
+     "execution_count": 357,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "omega"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 339,
+   "metadata": {
+    "autoscroll": false,
+    "collapsed": false,
+    "ein.hycell": false,
+    "ein.tags": "worksheet-0",
+    "slideshow": {
+     "slide_type": "-"
+    }
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(1.2875574074648669e-09, (647, 2))"
+      ]
+     },
+     "execution_count": 339,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "d_max*2/c, T"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 343,
+   "metadata": {
+    "autoscroll": false,
+    "collapsed": false,
+    "ein.hycell": false,
+    "ein.tags": "worksheet-0",
+    "slideshow": {
+     "slide_type": "-"
+    }
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "0.22671838278119202"
+      ]
+     },
+     "execution_count": 343,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "A0[0]/1e6"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 344,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -565,7 +807,7 @@
        "212198400.0"
       ]
      },
-     "execution_count": 250,
+     "execution_count": 344,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -576,7 +818,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 251,
+   "execution_count": 358,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -594,7 +836,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 252,
+   "execution_count": 359,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -611,7 +853,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 253,
+   "execution_count": 360,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -628,7 +870,7 @@
        "(422.7496136012365, 1.5365950819791954)"
       ]
      },
-     "execution_count": 253,
+     "execution_count": 360,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -639,7 +881,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 254,
+   "execution_count": 361,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -658,7 +900,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 255,
+   "execution_count": 362,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -675,7 +917,7 @@
        "422.7496136012365"
       ]
      },
-     "execution_count": 255,
+     "execution_count": 362,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -686,7 +928,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 256,
+   "execution_count": 363,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -703,7 +945,7 @@
        "969"
       ]
      },
-     "execution_count": 256,
+     "execution_count": 363,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -714,7 +956,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 257,
+   "execution_count": 364,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -728,10 +970,10 @@
     {
      "data": {
       "text/plain": [
-       "(0.35282827909085285, 0.01080269632280018)"
+       "(0.03922103328717681, 0.001201151066701381)"
       ]
      },
-     "execution_count": 257,
+     "execution_count": 364,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -742,7 +984,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 263,
+   "execution_count": 367,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -756,16 +998,16 @@
     {
      "data": {
       "text/plain": [
-       "(0.35282827909085285, 0.01080269632280018)"
+       "array([0.0092776 , 0.00028413])"
       ]
      },
-     "execution_count": 263,
+     "execution_count": 367,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "rand_rate"
+    "rand_rate/rate[0] * 100"
    ]
   },
   {
@@ -782,7 +1024,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 274,
+   "execution_count": 368,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -799,7 +1041,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 275,
+   "execution_count": 369,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -813,10 +1055,10 @@
     {
      "data": {
       "text/plain": [
-       "(0.018406751465434315, 0.0013462868493623811)"
+       "(0.16558519495521687, 0.01211159128815072)"
       ]
      },
-     "execution_count": 275,
+     "execution_count": 369,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -827,7 +1069,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 266,
+   "execution_count": 370,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -841,10 +1083,10 @@
     {
      "data": {
       "text/plain": [
-       "244744.15933688084"
+       "6803.343115087244"
       ]
      },
-     "execution_count": 266,
+     "execution_count": 370,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -855,7 +1097,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 267,
+   "execution_count": 356,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -872,7 +1114,7 @@
        "(422.7496136012365, 1.5365950819791954)"
       ]
      },
-     "execution_count": 267,
+     "execution_count": 356,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -883,7 +1125,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": null,
+   "execution_count": 466,
    "metadata": {
     "autoscroll": false,
     "collapsed": false,
@@ -893,8 +1135,62 @@
      "slide_type": "-"
     }
    },
-   "outputs": [],
-   "source": []
+   "outputs": [
+    {
+     "data": {
+      "image/png": [
+       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+      ],
+      "text/plain": [
+       "<Figure size 432x360 with 3 Axes>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "%matplotlib inline\n",
+    "fig, ax = set_up_plot(subplot=211)\n",
+    "\n",
+    "ax.step(times, mitte[0], label='Mitte')\n",
+    "ax.step(times, links, label='Links')\n",
+    "ax.step(times, rechts, label='Rechts')\n",
+    "ax.set_xlabel('t [ns]')\n",
+    "ax.set_ylabel('Ereignisszahl')\n",
+    "ax.set_ylim(0)\n",
+    "ax.set_xlim(30, 70)\n",
+    "ax.legend()\n",
+    "ax.set_title('Koinzidenzzeitspektrum')\n",
+    "\n",
+    "_, axa = set_up_plot(subplot=223, fig=fig, ticks=5)\n",
+    "\n",
+    "fig.tight_layout()\n",
+    "axa.set_xlabel('Energie [keV]')\n",
+    "axa.set_ylabel('Ereignisszahl')\n",
+    "\n",
+    "axa.step(energies_a, mitte[1], label='Mitte')\n",
+    "axa.step(energies_a, rechts_e[0], label='Rechts', alpha=.8)\n",
+    "axa.step(energies_a, links_e[0], label='Links', alpha=.8)\n",
+    "axa.set_title('Energiespektrum A')\n",
+    "axa.set_xlim([100,1100])\n",
+    "axa.legend()\n",
+    "\n",
+    "_, axb = set_up_plot(subplot=224, fig=fig, ticks=5)\n",
+    "\n",
+    "fig.tight_layout()\n",
+    "axb.set_xlabel('Energie [keV]')\n",
+    "axb.set_ylabel('Ereignisszahl')\n",
+    "\n",
+    "axb.step(energies_b, mitte[2], label='Mitte')\n",
+    "axb.step(energies_b, rechts_e[1], label='Rechts', alpha=.8)\n",
+    "axb.step(energies_b, links_e[1], label='Links', alpha=.8)\n",
+    "axb.set_xlim([100,800])\n",
+    "axb.set_title('Energiespektrum B')\n",
+    "axb.legend()\n",
+    "\n",
+    "save_fig(fig, 'comp', 'calibration', size=(6, 5))\n"
+   ]
   }
  ],
  "metadata": {
diff --git a/PET/auswertung/figs/calibration/all_times.pdf b/PET/auswertung/figs/calibration/all_times.pdf
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new file mode 100644
index 0000000..78b0656
--- /dev/null
+++ b/PET/auswertung/figs/calibration/comp.pgf
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diff --git a/PET/auswertung/figs/calibration/lenght_det.pdf b/PET/auswertung/figs/calibration/lenght_det.pdf
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diff --git a/PET/auswertung/figs/calibration/mid_over_energy.pdf b/PET/auswertung/figs/calibration/mid_over_energy.pdf
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diff --git a/PET/auswertung/figs/calibration/time_range.pdf b/PET/auswertung/figs/calibration/time_range.pdf
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diff --git a/PET/auswertung/out/figlist.txt b/PET/auswertung/out/figlist.txt
index 476b2b0..24e29b6 100644
--- a/PET/auswertung/out/figlist.txt
+++ b/PET/auswertung/out/figlist.txt
@@ -646,4 +646,484 @@
   \caption{}
   \label{fig:calibration-all_times}
 \end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_channel.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_channel}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/time_range.pgf}
+  \caption{}
+  \label{fig:calibration-time_range}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/all_times.pgf}
+  \caption{}
+  \label{fig:calibration-all_times}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption{}
+  \label{fig:calibration-lenght_det}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_channel.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_channel}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/time_range.pgf}
+  \caption{}
+  \label{fig:calibration-time_range}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/all_times.pgf}
+  \caption{}
+  \label{fig:calibration-all_times}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption{}
+  \label{fig:calibration-lenght_det}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_channel.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_channel}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/time_range.pgf}
+  \caption{}
+  \label{fig:calibration-time_range}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/time_range.pgf}
+  \caption{}
+  \label{fig:calibration-time_range}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/mid_over_channel.pgf}
+  \caption{}
+  \label{fig:calibration-mid_over_channel}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/time_range.pgf}
+  \caption{}
+  \label{fig:calibration-time_range}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/all_times.pgf}
+  \caption{}
+  \label{fig:calibration-all_times}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption{}
+  \label{fig:calibration-lenght_det}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/all_times.pgf}
+  \caption{}
+  \label{fig:calibration-all_times}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption{}
+  \label{fig:calibration-comp}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption{}
+  \label{fig:calibration-lenght_det}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption{}
+  \label{fig:calibration-lenght_det}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption{}
+  \label{fig:calibration-lenght_det}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption{}
+  \label{fig:calibration-lenght_det}
+\end{figure}
+    
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption{}
+  \label{fig:calibration-lenght_det}
+\end{figure}
     
\ No newline at end of file
diff --git a/PET/auswertung/utility.py b/PET/auswertung/utility.py
index 74eab29..decaf4c 100644
--- a/PET/auswertung/utility.py
+++ b/PET/auswertung/utility.py
@@ -52,9 +52,10 @@ def pinmp_ticks(axis, ticks):
     axis.set_minor_locator(ticker.MaxNLocator(ticks*10))
     return axis
 
-def set_up_plot(ticks=10, pimp_top=True):
-    fig = plt.figure()
-    ax = fig.add_subplot(111)
+def set_up_plot(ticks=10, pimp_top=True, subplot=111, fig=None):
+    if fig is None:
+        fig = plt.figure()
+    ax = fig.add_subplot(subplot)
 
     pinmp_ticks(ax.xaxis, ticks)
     pinmp_ticks(ax.yaxis, ticks)
@@ -90,6 +91,10 @@ def save_fig(fig, title, folder='unsorted', size=(5, 4)):
   \label{fig:''' + folder + '-' + title + '''}
 \end{figure}
     ''')
+def plot_all(axes, counts, label):
+    axt, axa, axb = axes
+    c_t, c_a, c_b = counts
+
 
 def plot_spectrum(counts, offset=1, save=None, **pyplot_args):
     fig, ax = set_up_plot()
@@ -120,7 +125,8 @@ def find_and_plot_peak(counts, ax, label):
     times, d_times = channel_to_time(channels)
 
     splot = ax.step(times, counts, label=label, alpha=.4)
-    opt, cov = curve_fit(gauss, channels, counts, p0=(1, counts.argmax(), 100))
+    opt, cov = curve_fit(gauss, channels, counts,
+                         p0=(1, counts.argmax(), 100))
     cov = np.sqrt(np.diag(cov))
     gplot = ax.plot(times, gauss(channels,*opt), label=f"Fit {label}", color=splot[0].get_color())
     ax.axvline(channel_to_time(opt[1])[0], color=gplot[0].get_color())
diff --git a/PET/protokoll/protokoll.tex b/PET/protokoll/protokoll.tex
index b51e296..2c116a5 100644
--- a/PET/protokoll/protokoll.tex
+++ b/PET/protokoll/protokoll.tex
@@ -110,16 +110,18 @@ Die Projektion ordnet dabei den auf der Projektionsgeraden \(s\) befindlichen Pu
 Linienintegral \(p(s, \vartheta)\) zu:
 
 \begin{equation}\label{eq:linienint}
-        p(s, \vartheta) = \int_{-R_I}^{+R_I} f_I(s \cdot \cos \vartheta - t \cdot \sin \vartheta, s \cdot \sin\vartheta + t \cdot \cos\vartheta)
+        p(s, \vartheta) = \int_{-R_I}^{+R_I} f_I(s \cdot \cos
+        \vartheta - t \cdot \sin \vartheta, s \cdot \sin\vartheta + t
+        \cdot \cos\vartheta) \dd{t}
 \end{equation}
 
 Wobei folgende Beziehungen genutzt wurden:
 
 \begin{align}
-        s = x \cdot \cos\vartheta + y \cdot \sin\vartheta \\
-        x = s \cdot \cos \vartheta - t \cdot \sin \vartheta \\
-        y = s \cdot \sin\vartheta + t \cdot \cos\vartheta \\
-        R_I = \sqrt{x^2 + y^2}
+        s &= x \cdot \cos\vartheta + y \cdot \sin\vartheta \\
+        x &= s \cdot \cos \vartheta - t \cdot \sin \vartheta \\
+        y &= s \cdot \sin\vartheta + t \cdot \cos\vartheta \\
+        R_I &= \sqrt{x^2 + y^2}
 \end{align}
 
 Stellt man die Funktion \(p(s, \vartheta)\) zweidimensional dar, erhält man ein so genanntes
@@ -128,6 +130,192 @@ Stellt man die Funktion \(p(s, \vartheta)\) zweidimensional dar, erhält man ein
 \section{Auswertung}
 \label{sec:ausw}
 
+\subsection{Kalibrierung}
+\label{sec:kalib}
+
+\subsubsection{Festlegung der Energie und Koinzidenzzeitfenster}
+Beschreibung Messung etc....
+Messzeit:
+
+\begin{equation}
+  \label{eq:caltime}
+  T = \SI{647\pm}{\second}
+\end{equation}
+
+\label{sec:energkozeit}
+
+Zur bestimmung der Energiefenster wurden die (normierten) Z\"ahlraten
+der beiden Detektoren f\"ur die mittige Quellposition \"uber die
+Energie aufgetragen.
+
+\begin{figure}[h]\centering
+  \input{../auswertung/figs/calibration/mid_over_energy.pgf}
+  \caption{Z\"ahlraten der beiden detektoren in Abhängigkeit der Energie.}
+  \label{fig:calibration-mid_over_energy}
+\end{figure}
+
+Die gew\"ahlten Energieintervalle sind
+in~\ref{fig:calibration-mid_over_energy} eingezeichenet und richten
+sich nach der Halbwertsbreite der prominentesten Peaks. Da in
+Detektor A ein PM ausgetauscht wurde zeigt die Energiekurve andere
+Charakteristiken als die von B. Interessanter weise liegen die beiden
+h\"ochsten Peaks nicht aufeinander (Kalibrierungsproblem/Skalierung).
+
+\begin{align}
+  R_A &= [2800, 3600] \hat{=} [582.2, 725.4]\,\si{\kilo\electronvolt}
+  \\
+  R_B &= [1600, 2300] \hat{=} [452.0, 606.0]\,\si{\kilo\electronvolt}
+\end{align}
+
+Bei der Bestimmung des Zeitintervals wurde analog durch auftragen der
+Ereignisszahl \"uber die Kan\"ale vorgegangen
+(\ref{fig:calibration-time_range}). Dabei wurde die Intervalbreite
+etwas gr\"o\ss{}er als die die Halbwertsbreite gew\"ahlt um eine gute
+Z\"ahlrate zu gew\"ahrleisten.
+
+\begin{figure}[h]\centering
+  \input{../auswertung/figs/calibration/time_range.pgf}
+  \caption{Ereignisszahl \"uber Kanal zur Bestimmung der Zeitschranken.}
+  \label{fig:calibration-time_range}
+\end{figure}
+
+\begin{align}
+  \label{eq:timeint}
+  R_T &= [970, 1140] \hat{=} [46.813\pm 0.027, 55.024\pm
+        0.030]\,\si{\nano\second} = [t_1, t_2]
+\end{align}
+
+\subsubsection{Koinzidenzaufl\"osungszeit, Anteil zuf\"alliger
+  Koinzidenze und Koinzidenznachweiseffektivit\"at}
+\label{sec:koaufl}
+
+Nimmt man die Differnz der beiden Endpunkte von~\eqref{eq:timeint} so
+ergiebt sich die Koinzidenzaufl\"osungszeit \(\tau\) zu:
+\begin{equation}
+  \label{eq:koauf}
+  \tau = t_2 - t_1 \pm \sqrt{\qty(\Delta t_1)^2 + \qty(\Delta t_2)^2}
+  = \SI{8.21\pm .04}{\nano\second}
+\end{equation}
+
+Dieser Wert liegt in der Gr\"o\ss{}enordnung der Lichtlaufzeit
+zweischen den Detektoren (ca. \SI{1}{\nano\second}).
+
+Die Koinzidenzz\"ahlrate (ohne Filterung nach Energie) ergibt sich
+durch Summierung der Ereignisszahlen (\(\Delta N = \sqrt{N}\),
+Poisson) im Zeitinterval~\eqref{eq:timeint} und der Division
+durch~\eqref{eq:caltime}.
+
+\begin{equation}
+  \label{eq:ctrate}
+  \mathfrak{R} = \frac{N}{T} \pm \sqrt{\frac{N}{T^2} +
+    \qty(\frac{N}{T^2}\cdot \Delta T)^2} = \SI{422.7\pm 1.5}{\second^{-1}}
+\end{equation}
+
+Die Aktivität der \ce{22^Na} Kalibrierungsprobe ergibt sich mit
+\(t=\SI{212198400}{\second},\, t_{1/2} = \SI{2.6027\pm .0010}{\second}\) und \(A_0
+= \SI{1.36}{\mega\becquerel}\) (1.10.2014, Abw. \SI{3}{\percent}).
+
+\begin{equation}
+  \label{eq:acttoday}
+  A = A_0\cdot \qty(\frac{1}{2})^{t/t_{1/2}} = \SI{.227\pm.007}{\mega\becquerel}
+\end{equation}
+
+Die Z\"ahlate der zuf\"alligen Koinzidenzen ergibt sich aus
+\todo{!!!!! GLEICHUNG} mit der Kantenl\"ange des Detektors
+\(a=\SI{54}{\milli\meter}\) und dem Detektorabstand
+\(D=\SI{386}{\milli\meter}\) sowie
+\(\Omega_{min} = \frac{4a^2}{D^2} = 0.078,\, P_\beta = .90382\pm
+.00021,\, \)
+
+\begin{align}
+  \label{eq:incidentalrate}
+  \mathfrak{R}_Z &= \qty[4\tau\cdot A\cdot
+  \qty(\frac{\Omega_{min}}{2\pi})]\cdot \mathfrak{R} \pm
+  \sqrt{\qty(\frac{\Delta\tau}{\tau})^2 + \qty(\frac{\Delta A}{A})^2 +
+    \qty(\frac{\Delta\Omega_{min}}{\Omega_{min}})^2 +
+                   \qty(\frac{\Delta\mathfrak{R}}{\mathfrak{R}})^2} \\
+                 &= \SI{0.0392\pm .0012}{\second^{-1}} \approx \SI{.01}{\percent}
+\end{align}
+
+Die zuf\"alligen Koinzidenzen spielen hier also nur eine
+untergeordnete Rolle und k\"onnen in guter N\"aherung vernachl\"assigt werden.
+
+Die Koinzidenznachweiseffektivit\"at bestimmt sich
+\todo{equathsitoenshtioesnht} zu:
+
+\begin{align}
+  \epsilon & = \frac{\mathfrak{R}}{P_\beta\cdot A\cdot
+  \frac{\Omega_\min}{2\pi}} \pm \sqrt{\qty(\frac{\Delta A}{A})^2 +
+  \qty(\frac{\Delta\Omega_{min}}{\Omega_{min}})^2 +
+  \qty(\frac{\Delta P_\beta}{P_\beta})^2 +
+             \qty(\frac{\Delta\mathfrak{R}}{\mathfrak{R}})^2} \\
+  & = \SI{16.6\pm 1.2}{\percent}
+\end{align}
+
+Damit ist die Effektivit\"at, wie im folgenden zu sehen, zwar
+ausreichend f\"ur einigerma\ss{}en z\"ugigie Messungen, k\"onnte aber
+optimiert werden. Der hier gefundene Wert stellt einen sch\"atzer
+f\"ur die Effektivit\"at mit bestimmten Zeit-, aber unbestimmten
+Energieintervall da.
+
+
+\subsubsection{Einfluss der Quellposition}
+\label{sec:quellpos}
+
+Die Energie und Zeitspektren f\"ur verschiedene Quellpositionen sind
+in~\ref{fig:calibration-comp} dargestellt.
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/comp.pgf}
+  \caption[Vergleich der Quellpositionen]{Zeit und Energiespektren f\"ur Verschiedene
+    Quellpositionen. (Links \(=\) bei Detektor A), relevante Ausschnitte}
+  \label{fig:calibration-comp}
+\end{figure}
+
+Die Z\"ahlrate ist generell f\"ur die mittlere Quellposition am
+wenigsten breit verteilt, da die Anordnung so am symetrischsten- und
+der l\"angste Detektorabstand am geringsten ist. Im Zeitspektrum sieht
+man eine Verschiebung des Peaks entsprechend des Laufzeitunterschiedes
+der Positionen. F\"ur den Vergleich der Energiespektra eignet sich
+Detektor B am besten, da er der urspr\"unglichen konfiguration
+entspricht. So erkennt man, das sich f\"ur die Linke Position (bei
+Detektor A) entsprechend eine h\"ohere Z\"ahlrate f\"ur
+niederenergetische Ereignisse bei Detektor B ergibt (Analog bei Det. A
+f\"ur die rechte Position). Dies k\"onnte unter anderem von Streuueng
+bedingt sein. Dabei ist die Verteilung des jeweils anderen Detektors
+bei h\"oheren Energien angehoben (gleiche Gesamtereignisszahl,
+Umverteilung entsprechend h\"oherer ungestreuter Energie).  Die Peaks
+sind generell zu niedrigeren Energien verschoben.
+
+Bildet man die Differenz der Peakpositionen im Zeitspektrum f\"ur die Linke und
+die rechte Quellposition (mittlere wird bei Mittelung redundant) so
+ergibt sich die Doppelte Lichtlaufzeit zwischen den Detektoren (\(t_0
++ \mathfrak{t} - (t_0
+- \mathfrak{t}) = 2\mathfrak{t}\)).
+
+Um die Peakpositionen zu erhalten, wurden Gaussfunktionen \"uber die
+Zeitspektren gefittet. Als ma\ss{} f\"ur die Peakbreite und damit die
+(statistische) Unsicherheit wurde \(1/10\) des \(\sigma\) Parameters
+der Gaussfunktion genutzt (heuristische Absch\"atzung). Nicht explizit
+betrachtet werden hier der Endliche Quellendurchmesser
+\SI{2.5}{\centi\meter} sowie der Restabstand der Quelle zum Detektor
+(kleiner \SI{1}{\centi\meter}). Der Prozess wird
+in~\ref{fig:calibration-lenght_det} illustriert.
+
+\begin{figure}[H]\centering
+  \input{../auswertung/figs/calibration/lenght_det.pgf}
+  \caption[Abstandsbestimmung]{Bestimmung der Peakpositionen der Zeitspektren zwecks der
+    Berechnung des Detektorabstandes. Die farbigen Intervalmarkierung
+    stellen die gesch\"atzte Abweichung dar.}
+  \label{fig:calibration-lenght_det}
+\end{figure}
+
+Entsprechend ergibt sich dann der Detektorabstand zu:
+\begin{align}
+  \label{eq:abst}
+  \mathfrak{t} &= \SI{2.2\pm .6}{\nano\second} \\
+  D &= \frac{\mathfrak{t}}{2c} = \SI{330\pm 90}{\milli\meter}
+\end{align}
+
 \subsection{Theoriebeispiel}
 \label{sec:theobei}
 Zur Verbesserung des verst\"andnisses der Projektions- und