changed stats module to use more efficient computation methods
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27d065c2e5
commit
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10 files changed
+323
-301
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+125
-125
@@ -1,7 +1,7 @@
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{
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"metadata": {
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"name": "",
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"signature": "sha256:7ef35bb11ab92ac993eeaa45ddc2bd139cb3a3842240266d90d82e6a0812daff"
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"signature": "sha256:9cd59481342e5ef50f2f0a6e6cbd72ad8f60d22f9fa94d6e6e2b50793e23f26b"
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},
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"nbformat": 3,
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"nbformat_minor": 0,
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@@ -185,7 +185,7 @@
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"language": "python",
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"metadata": {},
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"outputs": [],
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"prompt_number": 3
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"prompt_number": 2
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},
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{
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"cell_type": "markdown",
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@@ -209,11 +209,11 @@
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"output_type": "stream",
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"stream": "stdout",
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"text": [
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"-0.8025\t0.4440\t1.6176\t-0.7325\t0.0304\t0.3592\t-0.1916\t1.3645\t0.2563\t-0.4732\t-0.3872\t0.2693\t0.4122\t0.1272\t0.7263\t-0.5945\t0.4633\t-1.5166\t0.5133\t1.1987\t"
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"-0.2093\t1.0177\t-0.1450\t-2.2557\t0.2699\t0.2095\t-0.4464\t-0.3039\t-0.4437\t-0.3667\t0.7999\t0.6447\t1.9560\t0.1862\t2.2909\t-0.3298\t0.5015\t0.4101\t1.3123\t-0.3362\t"
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]
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}
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],
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"prompt_number": 4
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"prompt_number": 3
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},
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{
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"cell_type": "markdown",
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@@ -253,13 +253,13 @@
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{
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"metadata": {},
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"output_type": "display_data",
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28b10d0>"
|
||||
"<matplotlib.figure.Figure at 0xa234128>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 5
|
||||
"prompt_number": 4
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -298,13 +298,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28e3f90>"
|
||||
"<matplotlib.figure.Figure at 0xa362748>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 6
|
||||
"prompt_number": 5
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -332,13 +332,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28c0410>"
|
||||
"<matplotlib.figure.Figure at 0x3d7ecf8>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 7
|
||||
"prompt_number": 6
|
||||
},
|
||||
{
|
||||
"cell_type": "code",
|
||||
@@ -352,13 +352,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28b1250>"
|
||||
"<matplotlib.figure.Figure at 0xa353da0>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 8
|
||||
"prompt_number": 7
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -395,13 +395,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28cfb50>"
|
||||
"<matplotlib.figure.Figure at 0xa3669e8>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 9
|
||||
"prompt_number": 8
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -433,13 +433,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28b1110>"
|
||||
"<matplotlib.figure.Figure at 0xa76bd30>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 10
|
||||
"prompt_number": 9
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -530,13 +530,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2dffb90>"
|
||||
"<matplotlib.figure.Figure at 0xa78ef28>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 11
|
||||
"prompt_number": 10
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -578,13 +578,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2e0ba50>"
|
||||
"<matplotlib.figure.Figure at 0xa78e4e0>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 12
|
||||
"prompt_number": 11
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -628,13 +628,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2c29cd0>"
|
||||
"<matplotlib.figure.Figure at 0xa96f6d8>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 13
|
||||
"prompt_number": 12
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -705,7 +705,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 14
|
||||
"prompt_number": 13
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -724,7 +724,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 15
|
||||
"prompt_number": 14
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -753,30 +753,30 @@
|
||||
"output_type": "stream",
|
||||
"stream": "stdout",
|
||||
"text": [
|
||||
"time: 0 \tposition = 0.793 \tvariance = 2.500\n",
|
||||
"time: 1 \tposition = 0.575 \tvariance = 1.667\n",
|
||||
"time: 2 \tposition = 0.277 \tvariance = 1.250\n",
|
||||
"time: 3 \tposition = 0.348 \tvariance = 1.000\n",
|
||||
"time: 4 \tposition = 0.401 \tvariance = 0.833\n",
|
||||
"time: 5 \tposition = 0.231 \tvariance = 0.714\n",
|
||||
"time: 6 \tposition = 0.386 \tvariance = 0.625\n",
|
||||
"time: 7 \tposition = 0.517 \tvariance = 0.556\n",
|
||||
"time: 8 \tposition = 0.452 \tvariance = 0.500\n",
|
||||
"time: 9 \tposition = 0.332 \tvariance = 0.455\n",
|
||||
"time: 10 \tposition = 0.298 \tvariance = 0.417\n",
|
||||
"time: 11 \tposition = 0.280 \tvariance = 0.385\n",
|
||||
"time: 12 \tposition = 0.197 \tvariance = 0.357\n",
|
||||
"time: 13 \tposition = 0.132 \tvariance = 0.333\n",
|
||||
"time: 14 \tposition = 0.116 \tvariance = 0.312\n",
|
||||
"time: 15 \tposition = 0.076 \tvariance = 0.294\n",
|
||||
"time: 16 \tposition = 0.135 \tvariance = 0.278\n",
|
||||
"time: 17 \tposition = 0.040 \tvariance = 0.263\n",
|
||||
"time: 18 \tposition = 0.003 \tvariance = 0.250\n",
|
||||
"time: 19 \tposition = 0.006 \tvariance = 0.238\n"
|
||||
"time: 0 \tposition = 1.524 \tvariance = 2.500\n",
|
||||
"time: 1 \tposition = 0.607 \tvariance = 1.667\n",
|
||||
"time: 2 \tposition = 0.647 \tvariance = 1.250\n",
|
||||
"time: 3 \tposition = 0.667 \tvariance = 1.000\n",
|
||||
"time: 4 \tposition = 0.654 \tvariance = 0.833\n",
|
||||
"time: 5 \tposition = 0.596 \tvariance = 0.714\n",
|
||||
"time: 6 \tposition = 0.619 \tvariance = 0.625\n",
|
||||
"time: 7 \tposition = 0.662 \tvariance = 0.556\n",
|
||||
"time: 8 \tposition = 0.733 \tvariance = 0.500\n",
|
||||
"time: 9 \tposition = 0.865 \tvariance = 0.455\n",
|
||||
"time: 10 \tposition = 0.869 \tvariance = 0.417\n",
|
||||
"time: 11 \tposition = 0.826 \tvariance = 0.385\n",
|
||||
"time: 12 \tposition = 0.676 \tvariance = 0.357\n",
|
||||
"time: 13 \tposition = 0.567 \tvariance = 0.333\n",
|
||||
"time: 14 \tposition = 0.660 \tvariance = 0.312\n",
|
||||
"time: 15 \tposition = 0.712 \tvariance = 0.294\n",
|
||||
"time: 16 \tposition = 0.695 \tvariance = 0.278\n",
|
||||
"time: 17 \tposition = 0.607 \tvariance = 0.263\n",
|
||||
"time: 18 \tposition = 0.545 \tvariance = 0.250\n",
|
||||
"time: 19 \tposition = 0.582 \tvariance = 0.238\n"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 16
|
||||
"prompt_number": 15
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -843,7 +843,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 17
|
||||
"prompt_number": 16
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -893,47 +893,47 @@
|
||||
"stream": "stdout",
|
||||
"text": [
|
||||
"UPDATE: 1.0000,\t502.0000\n",
|
||||
"SENSE: -0.9237,\t9.8047\n",
|
||||
"SENSE: 0.8308,\t9.8047\n",
|
||||
"\n",
|
||||
"UPDATE: 0.0763,\t11.8047\n",
|
||||
"SENSE: 0.1727,\t5.4138\n",
|
||||
"UPDATE: 1.8308,\t11.8047\n",
|
||||
"SENSE: 3.0009,\t5.4138\n",
|
||||
"\n",
|
||||
"UPDATE: 1.1727,\t7.4138\n",
|
||||
"SENSE: 3.2003,\t4.2574\n",
|
||||
"UPDATE: 4.0009,\t7.4138\n",
|
||||
"SENSE: 4.1303,\t4.2574\n",
|
||||
"\n",
|
||||
"UPDATE: 4.2003,\t6.2574\n",
|
||||
"SENSE: 6.5697,\t3.8490\n",
|
||||
"UPDATE: 5.1303,\t6.2574\n",
|
||||
"SENSE: 4.0626,\t3.8490\n",
|
||||
"\n",
|
||||
"UPDATE: 7.5697,\t5.8490\n",
|
||||
"SENSE: 7.6101,\t3.6904\n",
|
||||
"UPDATE: 5.0626,\t5.8490\n",
|
||||
"SENSE: 4.5662,\t3.6904\n",
|
||||
"\n",
|
||||
"UPDATE: 8.6101,\t5.6904\n",
|
||||
"SENSE: 8.2152,\t3.6267\n",
|
||||
"UPDATE: 5.5662,\t5.6904\n",
|
||||
"SENSE: 5.1264,\t3.6267\n",
|
||||
"\n",
|
||||
"UPDATE: 9.2152,\t5.6267\n",
|
||||
"SENSE: 6.5868,\t3.6007\n",
|
||||
"UPDATE: 6.1264,\t5.6267\n",
|
||||
"SENSE: 7.5146,\t3.6007\n",
|
||||
"\n",
|
||||
"UPDATE: 7.5868,\t5.6007\n",
|
||||
"SENSE: 6.4438,\t3.5900\n",
|
||||
"UPDATE: 8.5146,\t5.6007\n",
|
||||
"SENSE: 6.9139,\t3.5900\n",
|
||||
"\n",
|
||||
"UPDATE: 7.4438,\t5.5900\n",
|
||||
"SENSE: 7.7971,\t3.5856\n",
|
||||
"UPDATE: 7.9139,\t5.5900\n",
|
||||
"SENSE: 6.8968,\t3.5856\n",
|
||||
"\n",
|
||||
"UPDATE: 8.7971,\t5.5856\n",
|
||||
"SENSE: 7.7203,\t3.5838\n",
|
||||
"UPDATE: 7.8968,\t5.5856\n",
|
||||
"SENSE: 9.1777,\t3.5838\n",
|
||||
"\n"
|
||||
]
|
||||
},
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2c57890>"
|
||||
"<matplotlib.figure.Figure at 0xa6fb7b8>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 18
|
||||
"prompt_number": 17
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1065,17 +1065,17 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2e129d0>"
|
||||
"<matplotlib.figure.Figure at 0xa96d828>"
|
||||
]
|
||||
},
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x3246b10>"
|
||||
"<matplotlib.figure.Figure at 0xa992f98>"
|
||||
]
|
||||
},
|
||||
{
|
||||
@@ -1086,7 +1086,7 @@
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 19
|
||||
"prompt_number": 18
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1222,7 +1222,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 20
|
||||
"prompt_number": 19
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1286,17 +1286,17 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x3214710>"
|
||||
"<matplotlib.figure.Figure at 0xa36da58>"
|
||||
]
|
||||
},
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2e2bcd0>"
|
||||
"<matplotlib.figure.Figure at 0xa986f98>"
|
||||
]
|
||||
},
|
||||
{
|
||||
@@ -1304,11 +1304,11 @@
|
||||
"stream": "stdout",
|
||||
"text": [
|
||||
"Variance converges to 0.0907297673624\n",
|
||||
"Last voltage is 15.6491261618\n"
|
||||
"Last voltage is 16.3277712404\n"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 21
|
||||
"prompt_number": 20
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1333,7 +1333,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 22
|
||||
"prompt_number": 21
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1367,13 +1367,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2bdaa50>"
|
||||
"<matplotlib.figure.Figure at 0xa714b00>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 23
|
||||
"prompt_number": 22
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1436,21 +1436,21 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2e1db10>"
|
||||
"<matplotlib.figure.Figure at 0xa96a7b8>"
|
||||
]
|
||||
},
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2e22e50>"
|
||||
"<matplotlib.figure.Figure at 0x1520ce10>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 24
|
||||
"prompt_number": 23
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1522,13 +1522,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2e1d850>"
|
||||
"<matplotlib.figure.Figure at 0xa963f98>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 25
|
||||
"prompt_number": 24
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1587,13 +1587,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x3234790>"
|
||||
"<matplotlib.figure.Figure at 0xa977080>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 26
|
||||
"prompt_number": 25
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1651,13 +1651,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2dffbd0>"
|
||||
"<matplotlib.figure.Figure at 0xa7718d0>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 27
|
||||
"prompt_number": 26
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1703,13 +1703,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2c2bd10>"
|
||||
"<matplotlib.figure.Figure at 0xa23b518>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 28
|
||||
"prompt_number": 27
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1758,13 +1758,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "pyout",
|
||||
"prompt_number": 29,
|
||||
"prompt_number": 28,
|
||||
"text": [
|
||||
"<function __main__.plot_kalman_filter>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 29
|
||||
"prompt_number": 28
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1813,21 +1813,21 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x324e950>"
|
||||
"<matplotlib.figure.Figure at 0xa79b048>"
|
||||
]
|
||||
},
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "pyout",
|
||||
"prompt_number": 30,
|
||||
"prompt_number": 29,
|
||||
"text": [
|
||||
"<function __main__.plot_kalman_filter>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 30
|
||||
"prompt_number": 29
|
||||
},
|
||||
{
|
||||
"cell_type": "heading",
|
||||
@@ -1863,7 +1863,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 31
|
||||
"prompt_number": 30
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1905,13 +1905,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2e17990>"
|
||||
"<matplotlib.figure.Figure at 0xa78a630>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 32
|
||||
"prompt_number": 31
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1950,7 +1950,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 33
|
||||
"prompt_number": 32
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1992,13 +1992,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2e27990>"
|
||||
"<matplotlib.figure.Figure at 0x2252048>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 34
|
||||
"prompt_number": 33
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -2034,7 +2034,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 34
|
||||
"prompt_number": 33
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
|
||||
@@ -1,7 +1,7 @@
|
||||
{
|
||||
"metadata": {
|
||||
"name": "",
|
||||
"signature": "sha256:9de522896a31234c5502f9ba39e27ca8fe00b307764f4a503b6b7ca27476e2b3"
|
||||
"signature": "sha256:22be69a2e94220518ac46fa32a493f4e6a94a118e580f9527d8d1a8ac217f37a"
|
||||
},
|
||||
"nbformat": 3,
|
||||
"nbformat_minor": 0,
|
||||
@@ -352,16 +352,14 @@
|
||||
"cell_type": "code",
|
||||
"collapsed": false,
|
||||
"input": [
|
||||
"%matplotlib inline\n",
|
||||
"import matplotlib.pylab as pylab\n",
|
||||
"from matplotlib import cm\n",
|
||||
"from mpl_toolkits.mplot3d import Axes3D\n",
|
||||
"import numpy as np\n",
|
||||
"\n",
|
||||
"pylab.rcParams['figure.figsize'] = 12,6\n",
|
||||
"pylab.rcParams['axes.color_cycle'] = '348ABD, 7A68A6, A60628, 467821, CF4457, 188487, E24A33'\n",
|
||||
"\n",
|
||||
"P = np.array([[8.,0],[0,10.]])\n",
|
||||
"P = np.array([[8.,0],[0,4.]])\n",
|
||||
"mu = np.array([2,7])\n",
|
||||
"\n",
|
||||
"xs, ys = np.arange(-8, 13, .5), np.arange(-8, 20, .5)\n",
|
||||
@@ -396,9 +394,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2734110>"
|
||||
"<matplotlib.figure.Figure at 0xa4c6ef0>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -421,15 +419,15 @@
|
||||
"\n",
|
||||
"P = np.array([[2,0],[0,2]])\n",
|
||||
"plt.subplot(131)\n",
|
||||
"stats.plot_covariance_ellipse(P, x=2, y=7, title='|2 0|\\n|0 2|')\n",
|
||||
"stats.plot_covariance_ellipse((2,7), cov=P, title='|2 0|\\n|0 2|')\n",
|
||||
"\n",
|
||||
"plt.subplot(132)\n",
|
||||
"P = np.array([[2,0],[0,9]])\n",
|
||||
"stats.plot_covariance_ellipse(P, x=2, y=7, title='|2 0|\\n|0 9|')\n",
|
||||
"stats.plot_covariance_ellipse((2,7), P, title='|2 0|\\n|0 9|')\n",
|
||||
"\n",
|
||||
"plt.subplot(133)\n",
|
||||
"P = np.array([[2,1.2],[1.2,2]])\n",
|
||||
"stats.plot_covariance_ellipse(P, x=2, y=7, title='|2 1.2|\\n|1.2 2|')\n",
|
||||
"stats.plot_covariance_ellipse((2,7), P, title='|2 1.2|\\n|1.2 2|')\n",
|
||||
"\n",
|
||||
"plt.tight_layout()\n",
|
||||
"plt.show()"
|
||||
@@ -440,9 +438,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28ceed0>"
|
||||
"<matplotlib.figure.Figure at 0xa4c6e48>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -530,9 +528,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28d4410>"
|
||||
"<matplotlib.figure.Figure at 0xa4c6358>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -557,9 +555,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28e3650>"
|
||||
"<matplotlib.figure.Figure at 0xa7cef28>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -576,7 +574,7 @@
|
||||
"cell_type": "code",
|
||||
"collapsed": false,
|
||||
"input": [
|
||||
"mkf_internal.show_x_error_char()"
|
||||
"mkf_internal.show_x_error_chart()"
|
||||
],
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
@@ -584,9 +582,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2f9a390>"
|
||||
"<matplotlib.figure.Figure at 0xaac6128>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -615,9 +613,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x27c7950>"
|
||||
"<matplotlib.figure.Figure at 0xabf1ef0>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -668,13 +666,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x27c7dd0>"
|
||||
"<matplotlib.figure.Figure at 0xa5e7208>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 14
|
||||
"prompt_number": 15
|
||||
},
|
||||
{
|
||||
"cell_type": "heading",
|
||||
@@ -926,11 +924,9 @@
|
||||
"\n",
|
||||
"$$R = 5$$\n",
|
||||
"\n",
|
||||
"In general the matrix will have dimension $m{\\times}1$, where $m$ is the number of sensors. We have only 1 sensor here, so we can get by using a scalar. However, we could equally have written\n",
|
||||
"In general the matrix will have dimension $m{\\times}m$, where $m$ is the number of sensors. It is $m{\\times}m$ because it is a covariance matrix, as there may be correlations between the sensors. We have only 1 sensor here so we write:\n",
|
||||
"\n",
|
||||
"$$R = \\begin{bmatrix}5\\end{bmatrix}$$\n",
|
||||
"\n",
|
||||
"but I endevour to keep the nomenclature as simple as possible."
|
||||
"$$R = \\begin{bmatrix}5\\end{bmatrix}$$"
|
||||
]
|
||||
},
|
||||
{
|
||||
@@ -985,7 +981,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 15
|
||||
"prompt_number": 16
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1010,7 +1006,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 16
|
||||
"prompt_number": 17
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1100,7 +1096,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 17
|
||||
"prompt_number": 18
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1168,7 +1164,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 18
|
||||
"prompt_number": 19
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1189,21 +1185,21 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x112c750>"
|
||||
"<matplotlib.figure.Figure at 0xa5eb588>"
|
||||
]
|
||||
},
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28d06d0>"
|
||||
"<matplotlib.figure.Figure at 0xa4b2ba8>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 19
|
||||
"prompt_number": 20
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1331,7 +1327,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 20
|
||||
"prompt_number": 21
|
||||
},
|
||||
{
|
||||
"cell_type": "heading",
|
||||
@@ -1368,21 +1364,21 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x29b6b10>"
|
||||
"<matplotlib.figure.Figure at 0xa8a1c50>"
|
||||
]
|
||||
},
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x29b5c90>"
|
||||
"<matplotlib.figure.Figure at 0xaaafac8>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 21
|
||||
"prompt_number": 22
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1491,13 +1487,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x24673d0>"
|
||||
"<matplotlib.figure.Figure at 0xa888550>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 22
|
||||
"prompt_number": 23
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1552,8 +1548,7 @@
|
||||
"collapsed": false,
|
||||
"input": [
|
||||
"P = np.array([[2,0],[0,6]])\n",
|
||||
"e = stats.sigma_ellipse (P, 0, 0)\n",
|
||||
"stats.plot_sigma_ellipse(e, '|2 0|\\n|0 6|')"
|
||||
"stats.plot_covariance_ellipse ((0,0), P, title='|2 0|\\n|0 6|')"
|
||||
],
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
@@ -1561,13 +1556,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x27c2a50>"
|
||||
"<matplotlib.figure.Figure at 0xaabc518>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 23
|
||||
"prompt_number": 26
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1581,8 +1576,7 @@
|
||||
"collapsed": false,
|
||||
"input": [
|
||||
"P = np.array([[2,2.4],[2.4,6]])\n",
|
||||
"e = stats.sigma_ellipse (P, 0, 0)\n",
|
||||
"stats.plot_sigma_ellipse(e, '|2.0 2.4|\\n|2.4 6.0|')"
|
||||
"stats.plot_covariance_ellipse ((0,0), P, title ='|2.0 2.4|\\n|2.4 6.0|')"
|
||||
],
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
@@ -1590,13 +1584,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x28cec50>"
|
||||
"<matplotlib.figure.Figure at 0xabf9128>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 24
|
||||
"prompt_number": 28
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1658,8 +1652,8 @@
|
||||
" plt.title(title)\n",
|
||||
"\n",
|
||||
" for i,p in enumerate(cov):\n",
|
||||
" e = stats.sigma_ellipse (cov=p, x=i+1, y=ps[i])\n",
|
||||
" stats.plot_sigma_ellipse(ellipse=e)\n",
|
||||
" stats.plot_covariance_ellipse ((i+1, ps[i]), cov=p)\n",
|
||||
"\n",
|
||||
" if i == len(cov)-1:\n",
|
||||
" s = ('$\\sigma^2_{pos} = %.2f$' % p[0,0])\n",
|
||||
" plt.text (30,1,s,fontsize=18)\n",
|
||||
@@ -1681,21 +1675,21 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x29a62d0>"
|
||||
"<matplotlib.figure.Figure at 0xa7ebb70>"
|
||||
]
|
||||
},
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x29a1990>"
|
||||
"<matplotlib.figure.Figure at 0xa7f2e48>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 25
|
||||
"prompt_number": 30
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1756,13 +1750,13 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x24c7e10>"
|
||||
"<matplotlib.figure.Figure at 0xa8a97f0>"
|
||||
]
|
||||
}
|
||||
],
|
||||
"prompt_number": 26
|
||||
"prompt_number": 31
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
@@ -1779,15 +1773,6 @@
|
||||
"\n",
|
||||
"> **sidebar**: when plotting covariance ellipses, make sure to always use *plt.axis('equal')* in your code. If the axis use different scales the ellipses will be drawn distorted. For example, the ellipse may be drawn as being taller than it is wide, but it may actually be wider than tall."
|
||||
]
|
||||
},
|
||||
{
|
||||
"cell_type": "code",
|
||||
"collapsed": false,
|
||||
"input": [],
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 26
|
||||
}
|
||||
],
|
||||
"metadata": {}
|
||||
|
||||
@@ -1,7 +1,7 @@
|
||||
{
|
||||
"metadata": {
|
||||
"name": "",
|
||||
"signature": "sha256:66c26b5f12522984f5c0f4f1f89c03cd62b201e37c170c063437cb122ac1b054"
|
||||
"signature": "sha256:5a550f9fc280bc70f84269889df27a4796e358296fd0bd82d4b2b6e09eea2c89"
|
||||
},
|
||||
"nbformat": 3,
|
||||
"nbformat_minor": 0,
|
||||
@@ -157,9 +157,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x1f3af90>"
|
||||
"<matplotlib.figure.Figure at 0xa136b00>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -191,9 +191,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x1fbd4d0>"
|
||||
"<matplotlib.figure.Figure at 0x3e70c18>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -243,9 +243,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x24d7a10>"
|
||||
"<matplotlib.figure.Figure at 0xa583a58>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -283,9 +283,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x22fdad0>"
|
||||
"<matplotlib.figure.Figure at 0x3e707f0>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -373,9 +373,9 @@
|
||||
{
|
||||
"metadata": {},
|
||||
"output_type": "display_data",
|
||||
"png": 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truncated
|
||||
"png": 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truncated
|
||||
"text": [
|
||||
"<matplotlib.figure.Figure at 0x2189250>"
|
||||
"<matplotlib.figure.Figure at 0xa7d3588>"
|
||||
]
|
||||
}
|
||||
],
|
||||
@@ -477,7 +477,7 @@
|
||||
"language": "python",
|
||||
"metadata": {},
|
||||
"outputs": [],
|
||||
"prompt_number": 9
|
||||
"prompt_number": 7
|
||||
},
|
||||
{
|
||||
"cell_type": "markdown",
|
||||
|
||||
+5
-5
@@ -155,7 +155,7 @@ def plot_ball_filter4 (f1, zs, skip_start=-1, skip_end=-1):
|
||||
m[0] = x
|
||||
m[2] = y
|
||||
|
||||
f1.update_long_form (m)
|
||||
f1.update (m)
|
||||
|
||||
|
||||
'''
|
||||
@@ -176,8 +176,8 @@ def plot_ball_filter4 (f1, zs, skip_start=-1, skip_end=-1):
|
||||
if i > 0 and z[1] < 0:
|
||||
break;
|
||||
|
||||
plt.plot (xs, ys, 'r--')
|
||||
plt.plot (pxs, pys)
|
||||
p1, = plt.plot (xs, ys, 'r--')
|
||||
p2, = plt.plot (pxs, pys)
|
||||
plt.axis('equal')
|
||||
plt.legend([p1,p2], ['filter', 'measurement'], 2)
|
||||
plt.xlim([0,xs[-1]])
|
||||
@@ -191,7 +191,7 @@ def run_6():
|
||||
dt = 1/30
|
||||
noise = 0.0
|
||||
f1 = ball_filter6(dt, R=.16, Q=0.1)
|
||||
#plt.cla()
|
||||
plt.cla()
|
||||
|
||||
x,y = baseball.compute_trajectory(v_0_mph = 100., theta=50., dt=dt)
|
||||
|
||||
@@ -215,4 +215,4 @@ def run_4():
|
||||
plot_ball_filter4 (f1, znoise, start_skip, end_skip)
|
||||
|
||||
|
||||
run_6()
|
||||
run_4()
|
||||
Executable → Regular
File mode changed.
Executable → Regular
File mode changed.
@@ -5,6 +5,7 @@ Created on Wed Apr 30 10:35:19 2014
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@author: rlabbe
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"""
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import numpy.random as random
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import math
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class dog_sensor(object):
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def __init__(self, x0 = 0, motion=1, noise=0.0):
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+4
-2
@@ -1,7 +1,7 @@
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{
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"metadata": {
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"name": "",
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"signature": "sha256:327668f3cfc21e289ec66ce5afcf96d3bdb9e2cc78fc817e634cd292d081ac7a"
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"signature": "sha256:54ea380f616e75260be91fea63e27687b7f7fe4dfd03d6185542e4746e737014"
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},
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"nbformat": 3,
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"nbformat_minor": 0,
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@@ -687,7 +687,9 @@
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"\\end{aligned}\n",
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"$$\n",
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"\n",
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"I'll let you decide which form of the equation is more expressive. One form explicitly uses $g$ and $(1-g)$ to compute the point between the two values, the other finds the difference between the points, and adds a fraction of that to the first value. Both are computing the same thing. You'll see both forms in the literature, so I have used both to expose you to them. "
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"I'll let you decide which form of the equation is more expressive. One form explicitly uses $g$ and $(1-g)$ to compute the point between the two values, the other finds the difference between the points, and adds a fraction of that to the first value. Both are computing the same thing. You'll see both forms in the literature, so I have used both to expose you to them.\n",
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"\n",
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"**author's note: I think residual form is clearer. recast development to use this form**"
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]
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},
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{
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+28
-13
@@ -63,21 +63,24 @@ def show_position_prediction_chart():
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plt.scatter ([4], [4], c='g',s=128)
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ax = plt.axes()
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ax.annotate('', xy=(4,4), xytext=(3,3),
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arrowprops=dict(arrowstyle='->', ec='g',shrinkA=6, lw=3,shrinkB=5))
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arrowprops=dict(arrowstyle='->',
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ec='g',
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shrinkA=6, shrinkB=5,
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lw=3))
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plt.show()
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def show_x_error_char():
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def show_x_error_chart():
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""" displays x=123 with covariances showing error"""
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cov = np.array([[0.003,0], [0,12]])
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sigma=[0.5,1.,1.5,2]
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e = stats.covariance_ellipse (cov)
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e1 = stats.sigma_ellipses(cov, x=1, y=1, sigma=sigma)
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e2 = stats.sigma_ellipses(cov, x=2, y=2, sigma=sigma)
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e3 = stats.sigma_ellipses(cov, x=3, y=3, sigma=sigma)
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stats.plot_covariance_ellipse ((1,1), ellipse=e, variance=sigma, axis_equal=False)
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stats.plot_covariance_ellipse ((2,1), ellipse=e, variance=sigma, axis_equal=False)
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stats.plot_covariance_ellipse ((3,1), ellipse=e, variance=sigma, axis_equal=False)
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stats.plot_sigma_ellipses([e1, e2, e3], axis_equal=True,x_lim=[0,4],y_lim=[0,15])
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plt.ylim([0,11])
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plt.xticks(np.arange(1,4,1))
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@@ -90,23 +93,35 @@ def show_x_error_char():
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def show_x_with_unobserved():
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""" shows x=1,2,3 with velocity superimposed on top """
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# plot velocity
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sigma=[0.5,1.,1.5,2]
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cov = np.array([[1,1],[1,1.1]])
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ev = stats.sigma_ellipses(cov, x=2, y=2, sigma=sigma)
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stats.plot_covariance_ellipse ((2,2), cov=cov, variance=sigma, axis_equal=False)
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# plot positions
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cov = np.array([[0.003,0], [0,12]])
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e1 = stats.sigma_ellipses(cov, x=1, y=1, sigma=sigma)
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e2 = stats.sigma_ellipses(cov, x=2, y=2, sigma=sigma)
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e3 = stats.sigma_ellipses(cov, x=3, y=3, sigma=sigma)
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sigma=[0.5,1.,1.5,2]
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e = stats.covariance_ellipse (cov)
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stats.plot_covariance_ellipse ((1,1), ellipse=e, variance=sigma, axis_equal=False)
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stats.plot_covariance_ellipse ((2,1), ellipse=e, variance=sigma, axis_equal=False)
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stats.plot_covariance_ellipse ((3,1), ellipse=e, variance=sigma, axis_equal=False)
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# plot intersection cirle
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isct = Ellipse(xy=(2,2), width=.2, height=1.2, edgecolor='r', fc='None', lw=4)
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plt.figure().gca().add_artist(isct)
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stats.plot_sigma_ellipses([e1, e2, e3, ev], axis_equal=True,x_lim=[0,4],y_lim=[0,15])
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plt.gca().add_artist(isct)
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plt.ylim([0,11])
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plt.xlim([0,4])
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plt.xticks(np.arange(1,4,1))
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plt.xlabel("Position")
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plt.ylabel("Time")
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plt.show()
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plt.show()
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if __name__ == "__main__":
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show_x_with_unobserved()
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@@ -1,16 +1,34 @@
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"""
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Author: Roger Labbe
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Copyright: 2014
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This code performs various basic statistics functions for the
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Kalman and Bayesian Filters in Python book. Much of this code
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is non-optimal; production code should call the equivalent scipy.stats
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functions. I wrote the code in this form to make explicit how the
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computations are done. The scipy.stats module has many more useful functions
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than what I have written here. In some cases, however, my code is significantly
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faster, at least on my machine. For example, gaussian average 794 ns, whereas
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stats.norm(), using the frozen form, averages 116 microseconds per call.
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"""
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import math
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import numpy as np
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import numpy.linalg as linalg
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import matplotlib.pyplot as plt
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import scipy.sparse as sp
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import scipy.sparse.linalg as spln
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from matplotlib.patches import Ellipse
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_two_pi = 2*math.pi
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def gaussian(x, mean, var):
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"""returns normal distribution for x given a gaussian with the specified
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mean and variance. All must be scalars
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mean and variance. All must be scalars.
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gaussian (1,2,3) is equivalent to scipy.stats.norm(2,math.sqrt(3)).pdf(1)
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"""
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return math.exp((-0.5*(x-mean)**2)/var) / math.sqrt(_two_pi*var)
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@@ -24,7 +42,7 @@ def add (a_mu, a_var, b_mu, b_var):
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def multivariate_gaussian(x, mu, cov):
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""" This is designed to work the same as scipy.stats.multivariate_normal
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""" This is designed to replace scipy.stats.multivariate_normal
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which is not available before version 0.14. You may either pass in a
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multivariate set of data:
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multivariate_gaussian (array([1,1]), array([3,4]), eye(2)*1.4)
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@@ -36,6 +54,10 @@ def multivariate_gaussian(x, mu, cov):
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The function gaussian() implements the 1D (univariate)case, and is much
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faster than this function.
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equivalent calls:
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multivariate_gaussian(1, 2, 3)
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scipy.stats.multivariate_normal(2,3).pdf(1)
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"""
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# force all to numpy.array type
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@@ -65,89 +87,71 @@ def norm_plot(mean, var):
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plt.plot(xs,ys)
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def sigma_ellipse(cov, x=0, y=0, sigma=1, num_pts=100):
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""" Takes a 2D covariance matrix and generates an ellipse showing the
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contour plot at the specified sigma value. Ellipse is centered at (x,y).
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num_pts specifies how many discrete points are used to generate the
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ellipse.
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def covariance_ellipse(P):
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""" returns a tuple defining the ellipse representing the 2 dimensional
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covariance matrix P.
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Returns a tuple containing the ellipse,x, and y, in that order.
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The ellipse is a 2D numpy array with shape (2, num_pts). Row 0 contains the
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x components, and row 1 contains the y coordinates
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Returns (angle_radians, width_radius, height_radius)
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"""
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cov = np.asarray(cov)
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U,s,v = linalg.svd(P)
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orientation = math.atan2(U[1,0],U[0,0])
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width = math.sqrt(s[0])
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height = math.sqrt(s[1])
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return (orientation, width, height)
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L = linalg.cholesky(cov)
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t = np.linspace(0, _two_pi, num_pts)
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unit_circle = np.array([np.cos(t), np.sin(t)])
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ellipse = sigma * L.dot(unit_circle)
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ellipse[0] += x
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ellipse[1] += y
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return (ellipse,x,y)
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def sigma_ellipses(cov, x=0, y=0, sigma=[1,2], num_pts=100):
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cov = np.asarray(cov)
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def plot_covariance_ellipse(mean, cov=None, variance = 1.0,
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ellipse=None, title=None, axis_equal=True,
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facecolor='none', edgecolor='blue'):
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""" plots the covariance ellipse where
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L = linalg.cholesky(cov)
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t = np.linspace(0, _two_pi, num_pts)
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unit_circle = np.array([np.cos(t), np.sin(t)])
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mean is a (x,y) tuple for the mean of the covariance (center of ellipse)
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e_list = []
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for s in sigma:
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ellipse = s * L.dot(unit_circle)
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ellipse[0] += x
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ellipse[1] += y
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e_list.append (ellipse)
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return (e_list,x,y)
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cov is a 2x2 covariance matrix.
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def plot_covariance_ellipse (cov, x=0, y=0, sigma=1,title=None, axis_equal=True):
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""" Plots the ellipse of the provided 2x2 covariance matrix.
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variance is the normal sigma^2 that we want to plot. If list-like,
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ellipses for all ellipses will be ploted. E.g. [1,2] will plot the
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\sigma^2 = 1 and \sigma^2 = 2 ellipses.
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ellipse is a (angle,width,height) tuple containing the angle in radians,
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and width and height radii.
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You may provide either cov or ellipse, but not both.
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plt.show() is not called, allowing you to plot multiple things on the
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same figure.
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"""
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e = sigma_ellipse (cov, x, y, sigma)
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plot_sigma_ellipse(e, title, axis_equal)
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assert cov is None or ellipse is None
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assert not (cov is None and ellipse is None)
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def plot_sigma_ellipse(ellipse, title=None, axis_equal=True):
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""" plots the ellipse produced from sigma_ellipse."""
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if cov is not None:
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ellipse = covariance_ellipse(cov)
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if axis_equal:
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plt.axis('equal')
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e = ellipse[0]
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x = ellipse[1]
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y = ellipse[2]
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plt.plot(e[0], e[1],c='b')
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plt.scatter(x,y,marker='+') # mark the center
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if title is not None:
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plt.title (title)
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def plot_sigma_ellipses(ellipses,title=None,axis_equal=True,x_lim=None,y_lim=None):
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""" plots the ellipse produced from sigma_ellipse."""
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if x_lim is not None:
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axis_equal = False
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plt.xlim(x_lim)
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if np.isscalar(variance):
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variance = [variance]
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if y_lim is not None:
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axis_equal = False
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plt.ylim(y_lim)
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ax = plt.gca()
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if axis_equal:
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plt.axis('equal')
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angle = np.degrees(ellipse[0])
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width = ellipse[1] * 2.
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height = ellipse[2] * 2.
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for ellipse in ellipses:
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es = ellipse[0]
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x = ellipse[1]
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y = ellipse[2]
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for e in es:
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plt.plot(e[0], e[1], c='b')
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plt.scatter(x,y,marker='+') # mark the center
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if title is not None:
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plt.title (title)
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for var in variance:
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e = Ellipse(xy=mean, width=var*width, height=var*height, angle=angle,
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facecolor=facecolor,
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edgecolor=edgecolor,
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lw=1)
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ax.add_patch(e)
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plt.scatter(mean[0], mean[1], marker='+') # mark the center
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def _to_cov(x,n):
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@@ -164,9 +168,26 @@ def _to_cov(x,n):
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return np.eye(n) * x
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def test_gaussian():
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import scipy.stats
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mean = 3.
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var = 1.5
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std = var*0.5
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for i in np.arange(-5,5,0.1):
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p0 = scipy.stats.norm(mean, std).pdf(i)
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p1 = gaussian(i, mean, var)
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assert abs(p0-p1) < 1.e15
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if __name__ == '__main__':
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from scipy.stats import norm
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test_gaussian()
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# test conversion of scalar to covariance matrix
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x = multivariate_gaussian(np.array([1,1]), np.array([3,4]), np.eye(2)*1.4)
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x2 = multivariate_gaussian(np.array([1,1]), np.array([3,4]), 1.4)
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@@ -180,13 +201,11 @@ if __name__ == '__main__':
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assert rv.pdf(1.2) == x2
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assert abs(x2- x3) < 0.00000001
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cov = np.array([[1,1],
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[1,1.1]])
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cov = np.array([[1.0, 1.0],
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[1.0, 1.1]])
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sigma = [1,1]
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ev = sigma_ellipses(cov, x=2, y=2, sigma=sigma)
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plot_sigma_ellipses([ev], axis_equal=True,x_lim=[0,4],y_lim=[0,15])
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#isct = plt.Circle((2,2),1,color='b',fill=False)
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#plt.figure().gca().add_artist(isct)
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P = np.array([[2,0],[0,2]])
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plot_covariance_ellipse((2,7), cov=cov, variance=[1,2], title='my title')
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plt.show()
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print "all tests passed"
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Reference in new issue
Block a user