diff --git a/chapters/10/1/Empirical_Distributions.ipynb b/chapters/10/1/Empirical_Distributions.ipynb index be9ef24f..aadf15af 100644 --- a/chapters/10/1/Empirical_Distributions.ipynb +++ b/chapters/10/1/Empirical_Distributions.ipynb @@ -107,7 +107,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram with 'Face' on the x-axis with bars of width 1 centered on labels from 1 to 6 and 'Percent per unit' on the y-axis. All the bars are the same height between y-axis labels 15 and 17.5." ] }, "metadata": {}, @@ -252,7 +252,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram with 'Face' on the x-axis with bars of width 1 centered on labels from 1 to 6 and 'Percent per unit' on the y-axis. The tallest bar is at 40 and centered at 2. The bars centered at 3 and 6 each have height 20 and the bars centered at 4 and 5 have height of 10. There is no bar centered at 1." ] }, "metadata": {}, @@ -279,7 +279,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram with 'Face' on the x-axis with bars of width 1 centered on labels from 1 to 6 and 'Percent per unit' on the y-axis. The height of the bars centered at 1 and 5 is the same and just below 20. The height of the bar centered at 2 is above 20. The height of the bar centered at 3 is just below 15. The height of the bar centered at 4 is just above 15. The height of the bar centered at 6 is just below 10." ] }, "metadata": {}, @@ -299,7 +299,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram with 'Face' on the x-axis with bars of width 1 centered on labels from 1 to 6 and 'Percent per unit' on the y-axis. The heights of the bars are variable, but all are between 15 and 18." ] }, "metadata": {}, diff --git a/chapters/10/2/Sampling_from_a_Population.ipynb b/chapters/10/2/Sampling_from_a_Population.ipynb index 88121066..6a5e5d27 100644 --- a/chapters/10/2/Sampling_from_a_Population.ipynb +++ b/chapters/10/2/Sampling_from_a_Population.ipynb @@ -163,7 +163,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram with 'Delay (minute)' on the x-axis and 'Percent per minute' on the y-axis. The tallest bars are on the left hand side of the graph, close to 0. The height of the bars quickly decrease, but there is a long right tail that extends to 600." ] }, "metadata": {}, @@ -211,7 +211,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram with 'Delay (minute) on the x-axis and 'Percent per minute' on the y-axis. The tallest bars are between -10 and 10 and there is a quick drop off in the height of the bars after that. Bars are visible, but very small until about x=140. The graph continues to extend to x=200." ] }, "metadata": {}, @@ -285,7 +285,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram with 'Delay (minute)' on the x-axis and 'Percent per minute' on the y-axis. The x-axis extends from about -10 to 200. There are three bars with non-zero height, from -10 to 0 with middle height, 0 to 10 with the tallest height, and 10 to 20 with the shortest height." ] }, "metadata": {}, @@ -305,7 +305,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram with 'Delay (minute)' on the x-axis and 'Percent per minute' on the y-axis. The tallest bars are between -10 and 20. There are a number of short, non-zero height bars between 20 and 110." ] }, "metadata": {}, @@ -332,7 +332,7 @@ "data": { "image/png": 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TUPeGXLFiBWJiYhAfH48333yzQdZJRESNn+BQS01NVWcdgi1duhTHjx/HsWPHYGJigtzcXACvt2iMjY01XB0REWlSk7tOLSwsDE+fPoWXlxe6d+9e9bNz505Nl0ZERBomeEsNAMrLyxEdHY1Lly4hLy8Pn376KRwdHVFUVISLFy/i7bffRvv27dVVKwCgqKhIre9PRERNl+AtteLiYnh4eGDevHk4deoUzp8/j/z8fABA69atsWrVKnzxxRdqK5SIiKg+gkMtICAA9+/fx4kTJ3Dr1i1IpdKqebq6uhg9ejTOnz+vliKJiIiEEBxqp0+fxty5czF8+PBaz3K0tbVFVlaWSosjIiKSh+BQKyoqQteuXeucL5VKUVZWppKiiIiIFCE41Dp16iTzES9JSUmws7NTSVFERESKEBxqEydOxJEjR5CUlFQ1rXI35N69exEfHw8fHx/VV0hERCSQ4FP6P/74Y9y4cQNjxoyBnZ0dRCIR/Pz8UFBQgNzcXIwaNQrz5s1TZ61EREQyCQ61Fi1aIDIyEidOnMDJkychEonw6tUruLi4YNy4cZg0aVKD3SaLiIioNnJdfA283g05ceJEddRCRESkFLlDDQB++umnqtP3bWxs0LNnT26lERGRxskVatHR0VizZg1+//33qouvRSIRrKyssGbNGm7BERGRRgkOtfDwcHzwwQcQi8UICAiAnZ0dpFIp/vvf/+LIkSOYN28eysrK4Ovrq856iYiI6iQ41LZs2QI3NzfEx8fD0NCw2rw5c+Zg5MiR2LJlC0ONiIg0RvB1ao8ePcLEiRNrBBoAGBoawtvbG7///rtKiyMiIpKH4FCzt7fHH3/8Uef833//Hd27d1dJUURERIoQHGqfffYZDh8+jK+//rrGvOjoaBw5cgTr1q1TaXFERETyEHxMbefOnWjXrh1mzZoFPz8/dO3aFSKRCA8ePEBeXh5sbW2xY8cO7Nixo2qMSCRCZGSkWgonIiL6O8Ghdv/+fYhEIlhbWwNA1fEzAwMDWFtb48WLF/jll1+qjeG1a0RE1JAEh1pqaqo66yAiIlKa4GNqREREjR1DjYiItAZDjYiItIZGQy0pKQmTJ09Gjx49YGJigvDwcJnLZ2ZmwsTEpMbPhQsXGqhiIiJqzBS6S7+qSCQSODg4YMqUKZg/f77gcdHR0XB0dKx6bWpqqo7yiIioidFoqHl4eMDDwwMA8P777wseZ2ZmBktLS3WVRURETZTg3Y8uLi5ISEioc/7Zs2fh4uKikqLqM3XqVNjZ2cHT0xOnTp1qkHUSEVHjJ3hL7eHDh5BIJHXOl0gkVQ8OVRdjY2OsW7cO/fr1g56eHhISEjBjxgyEhobC29u7znFpaWlqrUuWEkmZzL7VR5mxJZISjX52TWqun1sZ7Jli2DfFKNM3sVhc5zy5dj/KukPIb7/9htatW8vzdnJr164dFi1aVPW6V69eKCgowPbt22WGmqwGqNvdXzNhZGSk8HhlxhobGUMs7qzw+KYqLS1No7/zpog9Uwz7phh19k1mqEVERODLL7+seh0SEoLDhw/XWK6oqAj37t2Dp6en6iush5ubW71nTRIRUfMgM9QkEglyc3OrXhcXF6OioqLaMiKRCK1atcK0adPg5+enniplSE1N5UkjREQEoJ5QmzNnDubMmQMAcHZ2xsaNGzFy5EiVrbykpAQPHjwAAFRUVCA7Oxt37tyBqakpbGxsEBAQgJSUFMTGxgJ4veXYokULODs7Q0dHB2fPnkVYWBjWrl2rspqIiKjpEnxM7c6dOypf+c2bNzF69Oiq14GBgQgMDMSUKVMQGhqKnJwcpKenVxsTEhKCrKws6OrqwtbWFrt27ZJ5PI2IiJoPua9Te/r0KbKzs1FYWAipVFpj/oABAwS/18CBA1FUVFTn/NDQ0GqvfXx84OPjI7xYIiJqVgSHWmFhIVasWIGvv/4a5eXlNeZLpVKIRCIUFBSotEAiIiKhBIfaxx9/jPj4eMyZMwcDBgyAiYmJOusiIiKSm+BQu3DhAubNm4cNGzaosx4iIiKFCb5Nlr6+PmxtbdVZCxERkVIEh5qXlxfOnz+vzlqIiIiUIjjUFi1ahJycHMyfPx/Xr19HTk4O8vLyavwQERFpiuBjam5ubhCJRLh16xYiIyPrXI5nPxIRkaYIDrXly5fLvKExERGRpgkONX9/f3XWQUREpDTBx9T+qry8HAUFBXj16pWq6yEiIlKYXKH2448/YuzYsbCysoKdnR2SkpIAAPn5+Zg0aRK+//57tRRJREQkhOBQ++GHHzBy5Eikp6dj8uTJ1e772K5dO5SUlODo0aNqKZKIiEgIwaG2bt062Nra4tq1a1i9enWN+QMHDsSNGzdUWhwREZE8BIfajz/+iH//+98wNDSs9SzIjh07VnugKBERUUMTHGo6OjrQ0al78dzcXLRs2VIlRRERESlCcKi5urri7Nmztc4rKyvDiRMn4O7urrLCiIiI5CU41D755BNcunQJH3zwAVJTUwEAOTk5uHDhAsaMGYP09HQsWbJEbYUSERHVR/DF10OGDMHevXuxbNkyREREAAAWLFgAqVSKtm3bIiwsDH369FFboURERPURHGoAMGHCBIwcORIXL17Ef//7X1RUVKBr164YNmwYjI2N1VUjERGRIHKFGgC0atUKo0aNUkctREREShF8TC0hIQHLli2rc/6yZcvqPJGEiIioIQgOtZ07d+LZs2d1zi8tLcX27dtVUpQsSUlJmDx5Mnr06AETExOEh4erfZ1ERNQ0CA61e/fuwdXVtc75Li4uuH//vkqKkkUikcDBwQEbN27kdXFERFSN4GNqr169wvPnz+uc//z5c7x48UIlRcni4eEBDw8PAMD777+v9vUREVHTIXhLzcHBAbGxsaioqKgxr6KiArGxsbC3t1dpcURERPIQvKU2f/58zJ49G1OmTIG/vz969OgBAPj555+xceNGpKSkIDQ0VG2FKiMtLU1j6y6RlEEikSg8XpmxJZISjX52TWqun1sZ7Jli2DfFKNM3sVhc5zzBoTZ+/Hikp6cjMDAQ58+fBwCIRCJIpVKIRCKsWLEC3t7eChepTrIaoG53f82EkZGRwuOVGWtsZAyxuLPC45uqtLQ0jf7OmyL2TDHsm2LU2Te5rlNbunQpJkyYgLi4OGRkZEAqlaJr164YPXo0unTpopYCiYiIhBIUai9evEBMTAzefPNNuLm5YdGiRequi1RAJHq9pagIc9M2sLQwVXFFRETqJSjUDAwM8OGHH2LTpk1wc3NTd00ylZSU4MGDBwBen6CSnZ2NO3fuwNTUFDY2NhqtrbEpfvoM2w58rdDY1Yt9GWpE1OQIPvtRLBY3ioeA3rx5E4MGDcKgQYPw/PlzBAYGYtCgQfj88881XRoREWmY4GNqy5cvx5IlS/Cvf/0LPXv2VGdNMg0cOBBFRUUaWz8RETVegkPt0qVLsLCwwKBBg+Du7o6uXbvWuKOHSCRCSEiIyoskIiISQnCoHThwoOrPycnJSE5OrrEMQ42IiDRJcKgVFhaqsw4iIiKlCT5RhIiIqLGT+yGhycnJuHTpEvLy8jBv3jzY2dlBIpHg/v37EIvFaNOmjTrqJCIiqpfgUCsrK8PMmTORkJBQdWusf/3rX7Czs4Ouri4mTJiAhQsXYunSpeqsl4iIqE6Cdz8GBgbi3LlzCA4OxvXr1yGVSqvmGRoaYuzYsThz5oxaiiQiIhJCcKidOHEC06dPx6xZs2BmZlZjvlgsRkZGhiprIyIikovgUMvLy4OTk1Od8w0MDJR6TAoREZGyBIeapaWlzC2xlJQUdO7c/B5zQkREjYfgUBszZgwOHjyI3377rWqaSCQCAJw5cwYnTpzAuHHjVF8hERGRQIJDbcWKFbCxscHgwYMxe/ZsiEQibNmyBcOHD4evry9cXV3x4YcfqrNWIiIimQSHWuvWrfGf//wHn3zyCfLy8mBoaIjk5GRIJBL4+/sjLi4OhoaG6qyViIhIJrkuvjY0NMSSJUuwZMkSddVDRESksHpD7cWLF0hISEBGRgbMzMzg6emJ9u3bN0RtREREcpEZarm5uRg5ciTS09OrLrZu1aoVIiMjMWDAgAYpkIiISCiZx9TWr1+PjIwMvP/++zh+/DgCAwNhaGiI5cuXN1R9REREgsncUvv2228xZcoUrF+/vmraG2+8gdmzZ+PRo0fo2LGj2gskIiISSuaWWm5uLvr27VttWr9+/SCVSpGdna3WwoiIiOQlM9TKy8trnKZf+bq0tFR9VRERESmg3rMfMzIykJKSUvX6zz//BACkpaXB2Ni4xvJubm4qLI+IiEi4ekMtMDAQgYGBNab//WSRymesFRQUqK460hiRCLj7a6bC481N28DSwlSFFRER1U9mqO3evVvtBYSFhWHHjh3Izc2Fvb09AgMD0b9//1qXzczMhIuLS43pUVFRGD58uLpLbVaKnz7DtgNfKzx+9WJfhhoRNTiZoebj46PWlcfExMDPzw+bN29Gv379EBYWhokTJyI5ORk2NjZ1jouOjoajo2PVa1NT/uNJRERy3PtRHXbv3g0fHx9MmzYN3bt3R3BwMCwtLXHgwAGZ48zMzGBpaVn1o6+v30AVExFRY6axUCsrK8OtW7cwdOjQatOHDh2Ka9euyRw7depU2NnZwdPTE6dOnVJnmURE1ITIdUNjVcrPz0d5eTksLCyqTbewsMDjx49rHWNsbIx169ahX79+0NPTQ0JCAmbMmIHQ0FB4e3vXua60tDSV1i6PEkmZUk8EV2bsq/JXCo9XZiwAlEhKNNp3Ta67qWLPFMO+KUaZvonF4jrnaSzUKlU+aLRS5VmUtWnXrh0WLVpU9bpXr14oKCjA9u3bZYaarAao291fM2FkZKTweGXG6unqKTxembEA0NrYGGVSxcYqe+ZkWlqaRn/nTRF7phj2TTHq7JvGQq1du3bQ1dWtsVX25MmTGltvsri5uSE8PFzV5ZGSlDl7kmdOEpGiNHZMTV9fH66urrh48WK16RcvXqxxay5ZUlNTYWlpqeryiIioCdLo7seFCxdi3rx5cHNzQ9++fXHgwAHk5ORgxowZAICAgACkpKQgNjYWABAREYEWLVrA2dkZOjo6OHv2LMLCwrB27VoNfgoiImosNBpq48aNQ0FBAYKDg5Gbm4sePXogMjISnTp1AgDk5OQgPT292piQkBBkZWVBV1cXtra22LVrl8zjaURE1Hxo/ESR2bNnY/bs2bXOCw0Nrfbax8dH7ReEExFR06XRi6+JiIhUiaFGRERag6FGRERag6FGRERag6FGRERag6FGRERag6FGRERag6FGRERag6FGRERag6FGRERaQ+O3ySL6O5Ho9XPoFKUn4teaqLni335qdJR5FhsAfDLLS4XVEFFTwlAj+ovcvEI8KfxT4fGtDA3wrPSFQmOVfeI3ETHUiKp5UvgnPtuh+JPUP5r5Hp/4TaRBDDXSOoYGBgofk3tRVqbiaoioITHUSOv8KXmOXYcjFRr70cz3VFwNETUkntJPRERag1tqRI2Espcy8EQTIoYaUaOh7KUMypxoUgE9BippBYYakZZQZkuvRPIcW/afVHjdPHOTGguGGpGWUGZL74Npo1VcDZFmNMlQCwsLw44dO5Cbmwt7e3sEBgaif//+mi6LqNlSZitR07sulbngnrdka3ya3G8kJiYGfn5+2Lx5M/r164ewsDBMnDgRycnJsLGx0XR5RM2SMluJmt51qcwF97wlW+PT5EJt9+7d8PHxwbRp0wAAwcHB+Oabb3DgwAGsWbNG5etT9rZJvJiXSDZlz/pU5tZkAP+OahtRUVGRVNNFCFVWVoYOHTpg//79GDt2bNX0pUuX4t69e0hISNBgdUREpGlN6uLr/Px8lJeXw8LCotp0CwsLPH78WENVERFRY9GkQq2SSCSq9loqldaYRkREzU+TCrV27dpBV1e3xlbZkydPamy9ERFR89OkQk1fXx+urq64ePFitekXL15E3759NVQVERE1Fk3u7MeFCxdi3rx5cHNzQ9++fXHgwAHk5ORgxowZmi6NiIg0rEltqQHAuHHjEBgYiODgYAwcOBDJycmIjIxEp06dNF2aSoWFhcHZ2RmWlnMr6jsAAA25SURBVJYYPHgwrly5oumSGo3AwECYmJhU+3nzzTer5kulUgQGBsLe3h7t27fHqFGj8PPPP2uwYs1ISkrC5MmT0aNHD5iYmCA8vPq1WEL69OLFCyxbtgzdunWDlZUVJk+ejEePHjXkx2hQ9fVswYIFNb57w4cPr7ZMc+vZli1bMGTIENjY2MDW1hbe3t64d+9etWUa8rvW5EINAGbPno3U1FQ8fvwY33//PQYMGKDpklSq8gLzJUuW4NKlS3B3d8fEiRORlZWl6dIaDbFYjF9++aXq56+hv337duzevRtBQUH49ttvYWFhgffeew9Pnz7VYMUNTyKRwMHBARs3bkTLli1rzBfSJ39/f8TFxWH//v1ISEjA06dP4e3tjfLy8ob8KA2mvp4BwDvvvFPtu3fixIlq85tbzxITEzFr1iycO3cOsbGx0NPTw9ixY1FYWFi1TEN+15rUdWrNxbBhw9CzZ0/s2LGjatpbb70FLy8vtVxg3tQEBgYiNjYWV69erTFPKpXC3t4ec+bMwdKlSwEAz58/h1gsxrp165rtbuqOHTti06ZN8PX1BSCsT8XFxbCzs8Pu3bsxadIkAEB2djacnJwQFRWFYcOGaezzNIS/9wx4vaVWUFCA48eP1zqmufcMAEpKStCpUyeEh4fj3XffbfDvWpPcUtNmZWVluHXrFoYOHVpt+tChQ3Ht2jUNVdX4ZGRkoEePHnB2dsbMmTORkZEBAMjMzERubm61/rVs2RL9+/dn//5CSJ9u3bqFly9fVlvG2toa3bt3b9a9vHr1Kuzs7ODm5obFixcjLy+vah579jrUKioqYGJiAqDhv2tN7kQRbccLzOvXu3dv7NmzB2KxGE+ePEFwcDA8PDyQnJyM3NxcAKi1f3/88Ycmym2UhPTp8ePH0NXVRbt27Wos01y/i8OHD8fo0aPRuXNnPHz4EOvXr8eYMWPw3XffwcDAgD0D4OfnBycnJ7i7uwNo+O8aQ62R4gXmdRsxYkS1171794arqysiIiLQp08fAOyfUIr0qTn3cvz48VV/7tmzJ1xdXeHk5IRz585hzJgxdY5rLj1buXIlkpOTcfbsWejq6lab11DfNe5+bGR4gbn8jI2NYW9vjwcPHsDS0hIA2L96COnTG2+8gfLycuTn59e5THPXoUMHWFlZ4cGDBwCad8/8/f0RHR2N2NhYdOnSpWp6Q3/XGGqNDC8wl19paSnS0tJgaWmJzp07w9LSslr/SktLcfXqVfbvL4T0ydXVFS1atKi2zKNHj/DLL7+wl/9ffn4+/vjjj6p/uJtrz1asWIGoqCjExsZWu7wGaPjvmq6fn99axT8KqUPr1q0RGBiI9u3bw9DQEMHBwbhy5Qp27dqFtm3baro8jfvf//1f6Ovro6KiAr/99huWLVuGBw8eYOvWrTAxMUF5eTm2bt0KOzs7lJeXY9WqVcjNzcW2bdtgYGCg6fIbTElJCe7fv4/c3FwcPXoUDg4OaNOmDcrKytC2bdt6+2RoaIicnBzs27cPjo6OKC4uxscff4w2bdogICAAOjra939iWT3T1dXFZ599BmNjY7x69QqpqalYtGgRysvLERwc3Gx7tnTpUnz11Vc4dOgQrK2tIZFIIJFIALz+T7pIJGrQ7xpP6W+kwsLCsH37duTm5qJHjx74/PPPte56PEXNnDkTV65cQX5+PszNzdG7d2+sWrUK9vb2AF7vh9+4cSMOHTqEoqIiuLm5ISQkBA4ODhquvGFdvnwZo0ePrjF9ypQpCA0NFdSn0tJSfPrpp4iKikJpaSkGDRqEzZs3w9rauiE/SoOR1bMtW7bA19cXd+7cQXFxMSwtLTFw4ECsWrWqWj+aW88qz3L8uxUrVsDf3x+AsL+TquobQ42IiLSG9m0LExFRs8VQIyIircFQIyIircFQIyIircFQIyIircFQIyIircFQI60WHh5e7YGOVlZWcHJygq+vL77++mtUVFQo9L6XL1+GiYkJLl++rOKK63fq1CmIxWI8e/ZMJe9X2aPMzEyVvF9tLl++jMDAQIX7ffv2bXTo0IHPFKR6MdSoWTh8+DDOnz+PyMhIrFq1CgYGBpg1axbee+89PH/+XNPlCfbq1SusW7cOixcvRqtWrVTynp6enjh//jzat2+vkverTWJiIoKCghQONRcXF7zzzjvYsGGDiisjbcNQo2bByckJffr0wT/+8Q9MnjwZBw4cwMGDB3Hp0iWsXr1a0+UJdvr0aTx8+BD//ve/Vfae5ubm6NOnT6O/hdiMGTMQFRXFRwiRTAw1ara8vLwwcuRIHDlypNquvGfPnmHNmjVwdnaGhYUFnJ2dERISUu9WxrfffouJEyeie/fu6NChA95++23s3Lmz2uPovb29MWjQoBpjMzIyYGpqioMHD8pcx9GjRzFs2DCYmppWm25iYoL169dj586dcHR0hJWVFSZNmoS8vDzk5eVh+vTp6NSpE3r27Ilt27ZVG1vb7kcnJyfMnTsX0dHRcHd3h5WVFd55550aTxsfNWoURo0aVaNOJycnLFiwAMDrJ5UHBQUBeB2glbuCKwnt99ChQ9G6dWtERETI7BE1b3yeGjVrHh4eOH36NG7evIkBAwbg1atXGD9+PO7fv49ly5ahZ8+euH79OoKDg1FYWChz91dGRgYGDRqEuXPnwsDAALdu3UJQUBDy8/Oxdu1aAMCsWbMwadIkpKSkwM3NrWrs4cOHYWRkhAkTJtT5/i9evEBiYiJWrVpV6/yvvvoKDg4O2Lx5Mx4/foyVK1di/vz5KCkpwfDhwzF9+nScPHkSa9euhYODAzw8PGT25sqVK0hLS6vaXbthwwZ4e3vjzp07dd7vrzb/8z//g99//x1Hjx6t8Zwtefqtp6cHd3d3XLhwAUuWLBG8fmpeGGrUrFXeLLXy6bxRUVG4evUqTp8+XXUD6cGDBwMAgoKC8NFHH9X5fKeZM2dW/VkqlaJ///4oKyvDzp07sXr1aujo6GD48OHo0qULDh48WBVqL1++RHh4OCZOnIjWrVvXWWtqaipKS0vh6OhY63wDAwNERERAT+/1X+uff/4Ze/bswapVq7Bs2TIAwD/+8Q/Ex8fj5MmT9Yba06dPkZiYWBVglpaWGDJkCM6fP4+JEyfKHPtXHTt2hJWVFYDXD3StrA+Qv99OTk7YuXMnKioqtPKO96Q8fiuoWZNKX9/Pu/Lput988w1sbGzQt29fvHr1qupn6NChePnyJa5fv17ne+Xk5OCjjz6Co6MjLCwsYG5ujvXr16O4uBh5eXkAAB0dHcyYMQMxMTEoLi4G8Po42ePHjzF9+nSZtVYeS/r7I+8rDRkypFpgVD7XatiwYVXT9PT00K1bNzx69EjmugDA3d292hZZ5R3Vs7Oz6x0rlLz9Njc3x4sXL1BYWKiyGki7cEuNmrXKf9wrH/KYl5eHrKwsmJub17p8QUFBrdMrKiowZcoU5OTkwM/PD2KxGC1btsTp06cREhKC0tLSqmWnTp2KwMBAHD9+HHPnzsWBAwfg5uYGFxcXmbW+ePECAOo8oePvuwRbtGhR5/TK95Ll78ftKtf718+iLHn73bJlSwBoUmesUsNiqFGzdu7cORgaGsLV1RUAYGZmhs6dO+PQoUO1Lt+pU6dap6enp+PmzZvYu3cvvL29q6afOXOmxrJmZmbw8vLCoUOHMGzYMFy+fBk7duyot1YzMzMAQFFRUb3LNhRDQ0M8ffq0xnShNcrb78ottLq2VokYatRsxcbG4syZM5g/f37VNV/Dhg1DbGwsjIyMajyWXpbKsycrt46A18fKTpw4Uevys2fPxogRI7Bo0SK0bt0a48ePr3cdYrEYwOsTUuR9xL262NjYIDY2FmVlZdDX1wcAJCUl1Qi6yq2858+fVztuKG+/MzMzYW1tXbXFRvR3DDVqFlJTU5Gfn4+ysjJkZ2fj3LlzOHnyJIYMGYI1a9ZULTdp0iSEh4fDy8sLCxcuhJOTE8rKypCeno4zZ84gPDy81oueu3fvDhsbG6xbtw66urrQ09PDnj176qynT58+cHFxwZUrVzB37lxBF1Lb2NjAxsYGKSkp1bYGNWncuHE4dOgQPvjgA/j4+CAzMxO7d+9GmzZtqi3XvXt3AMCuXbswYsQI6OrqolevXnL3+8aNG+jfv3+DfkZqWhhq1CxMmzYNwOvdZebm5nBxccGBAwfg5eVVdZII8HpLKyYmBlu3bsXhw4eRmZmJVq1aoWvXrvDw8KjaGvk7fX19hIeHY/ny5Zg/fz5MTU3h6+sLGxsbLF68uNYxXl5euH37NmbMmCH4c4wbNw4nT57Epk2b5Pj06jNo0CBs3boVO3fuRGxsLJydnfHFF19g6tSp1Zb75z//idmzZ2P//v3YtGkTpFIpioqK5Op3dnY2fvrppzovaSACAFFRUZFU00UQNUeenp7Q0dGp9bhbXdLT09G7d2/Ex8fj7bffVmN1jc+2bduwf/9+3Lp1q9q1bkR/xS01ogb04sUL3L59G9999x2uXbsm990xunbtCl9fX2zbtq1ZhVppaSn+7//+D2vWrGGgkUwMNaIGlJOTAw8PD7Rt2xZLlizByJEj5X6PVatW4eDBg3j27JnKbmrc2D18+BDz58/H5MmTNV0KNXLc/UhERFqDdxQhIiKtwVAjIiKtwVAjIiKtwVAjIiKtwVAjIiKtwVAjIiKt8f8AVpJ3PD6QUqoAAAAASUVORK5CYII=", "text/plain": [ - "
" + "Histogram with 'Delay (minute)' on the x-axis and 'Percent per minute' on the y-axis. The tallest bars are again between -10 and 20 with short, non-zero height bars extending to about 150." ] }, "metadata": {}, diff --git a/chapters/10/3/Empirical_Distribution_of_a_Statistic.ipynb b/chapters/10/3/Empirical_Distribution_of_a_Statistic.ipynb index 5d6d1631..e68d3b99 100644 --- a/chapters/10/3/Empirical_Distribution_of_a_Statistic.ipynb +++ b/chapters/10/3/Empirical_Distribution_of_a_Statistic.ipynb @@ -48,7 +48,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram titled 'Population' with 'Delay (minute)' on the x-axis and 'Percent per minute' on the y-axis. The tallest bars are between -10 and 10. There is a long right tail extending to 200." ] }, "metadata": {}, @@ -70,7 +70,7 @@ "data": { "image/png": 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", "text/plain": [ - "
" + "Histogram titled 'Sample of Size 1000' with 'Delay (minute)' on the x-axis and 'Percent per minute' on the y-axis. The tallest bars are between -10 and 10. There is a long right tail extending to 200. The height of the bars does visually differ than the previous graph, but not by a lot." ] }, "metadata": {}, @@ -408,7 +408,7 @@ "data": { "image/png": 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", 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" + "Histogram with 'Sample Median' on the x-axis and 'Percent per unit' on the y-axis. There are two short bars centered at 1 and 4. The bars centered at 2 and 3 are much taller, with heights of about 50 and 45 respectively." ] }, "metadata": {},