diff --git a/docs/algorithms/Adjusted.md b/docs/algorithms/Adjusted.md
new file mode 100644
index 0000000000000000000000000000000000000000..899876bc43a07605182cdc4978ad9e338be3a698
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+++ b/docs/algorithms/Adjusted.md
@@ -0,0 +1,132 @@
+Geomagnetic Adjusted Data
+===========================================================
+
+Abram Claycomb
+<[aclaycomb@usgs.gov](mailto:aclaycomb@usgs.gov)>
+
+
+## Background and Motivation
+
+The magnetic field measured at an observatory of the USGS is
+measured by a three-axis fluxgate sensor roughly aligned with the
+magnetic field.  The three axes are:
+
+- `h` - Horizontal 'leading' ahead of the local magnetic
+declination (magnetic north) at the time of installation, so
+that the local magnetic vector would eventually cross the h axis
+- `e` - Horizontal, nominally orthogonal to h (roughly magnetic
+  east)
+- `z` - Nominally vertical, downward, and nominally orthogonal
+to both `h` and `e`. Vertical at installation on a balancing
+device with the intended purpose of staying level if the pier on
+which it is mounted tilts under the sensor, all enclosed under a
+glass dome to keep air movements from convecting heat directly
+to the sensor from the room, or pushing the balanced system
+
+Simultaneously, the field is measured by an Overhauser-effect
+scalar magnetometer (non-directional).  This is called the total
+field:
+
+- `F` - Total field at the Overhauser pier
+
+A third magnetometer, called a declination-inclination
+magnetometer (DIM) is used to manually find direction of
+the field for the purpose of calibrating the three-axis sensor
+mentioned above, and converting the coordinate system to that of
+a geographic north, east, and downward set of axes:
+
+- `X` - Geographically North component of the magnetic field,
+based on a survey of the absolute pier, and the azimuth mark, at
+the time of installation, and periodically on a time scale of a
+few years
+- `Y` - Geographically East component of the magnetic field,
+again based on the survey mentioned in `X` above
+- `Z` - Vertical component of the magnetic field, downward,
+ based on leveling the theodolite at each absolute measurement
+ session
+
+The declination and inclination measured by the DIM are:
+
+- `D` - declination
+- `I` - inclination
+
+The measurements with the DIM are called absolutes and measured
+on a timescale on the order of 1 week.  Four sets of four
+measurements each are recorded on four orientations of the DIM
+sensor and these measurements are averaged, to account for errors
+in the sensor and its alignment to the optical axis of the
+theodolite to which it is mounted.
+
+The real-time measurements (to the nearest second) of `h`, `e`,
+`z` and `F` are used to compute what are known as baselines, or
+the differences in the pseudo-vector cylindrical coordinate
+representation.  The equations relating these quantities, with
+some definitions, are found below:
+
+- `F_pier_correction` - measured on the order of once or twice
+per year, by a second Overhauser recording for a few hours at
+the absolute pier location (in place of the absolute DIM
+  theodolite)
+- `F_corrected = F + F_pier_correction`
+- `X = F_corrected*cos(I)*cos(D)`
+- `Y = F_corrected*cos(I)*sin(D)`
+- `Z = F_corrected*sin(I)`
+- `H_absolute = sqrt(X**2 + Y**2) = F_corrected*cos(I)`
+- `D_absolute = arctan2(Y,X) = D`
+- `Z_absolute = F_corrected*sin(I)`
+- `H_ordinate = sqrt(h**2 + e**2)` - were the angles small, this may
+have been historically approximated as `h`
+- `D_ordinate = arctan2(e,h)` - were the angles small, this may
+have been historically approximated as `e/h`
+- `Z_ordinate = z`
+- `H_baseline = H_absolute - H_ordinate`
+- `D_baseline = D_absolute - D_ordinate`
+- `Z_baseline = Z_absolute - Z_ordinate`
+
+## Calibration to Reduce Errors and Transform Coordinates
+
+The purpose of making the manual absolute measurements is to
+account for errors in the vector magnetometer, and transform
+the recorded `h`, `e`, `z` data into `X`, `Y`, `Z` coordinates.
+There are several types of errors:
+
+- non-orthogonal sensor error, which can be corrected by a
+transformation matrix as a linear operator
+- scale error: measurement by one unit in one sensor not being
+   equal to one unit of the field, which can again be corrected
+   by a different kind of transformation matrix; for fluxgate
+   (and DIM) magnetic sensors, this is known to be
+   temperature-dependent
+- offset error: measurement with no field applied gives a
+  non-zero sensor output; can be corrected by adding a vector,
+  which can be re-cast as a matrix transformation and linear
+  operator by an affine transformation; for fluxgate (and DIM)
+  magnetic sensors, this is known to be temperature-dependent
+- local magnetic disturbances - usually minimized by site
+selection and disciplined operations during maintenance and
+measurement.
+
+The combined effect for the above mentioned errors, as well as
+a final rotation to transform coordinates to X,Y,Z can be found
+using a least-squares algorithm and baseline calculator data.  
+This is phase one of the Adjusted Data project.
+
+
+## Example
+
+Usage for this algorithm is shown in this
+[Adjusted Usage](Adjusted_usage.md)
+example.
+
+Example calculations of affine transformation matrices for USGS
+observatories are shown in this
+[Adjusted Example](AdjustedPhaseOneFunction2.ipynb) IPython
+notebook.
+
+
+## References
+
+ - Jankowski, J., and Sucksdorff, C., [Guide for Magnetic Measurements and Observatory Practice](http://www.iugg.org/IAGA/iaga-pages/pdf/Iaga-Guide-Observatories.pdf),
+   Int. J. of Forecasting, 19(1), 143-148.
+
+ - Hitchman, P. G., Crosthwaite, W. V., Lewis, A. M., and Wang, L. (2011), [Australian Geomagnetism Report 2011](https://d28rz98at9flks.cloudfront.net/73627/Rec2012_072.pdf)
diff --git a/docs/algorithms/AdjustedPhaseOneFunction2.ipynb b/docs/algorithms/AdjustedPhaseOneFunction2.ipynb
new file mode 100644
index 0000000000000000000000000000000000000000..1d1cdbe9d68e0e73c50148eca6ed0173480f1a17
--- /dev/null
+++ b/docs/algorithms/AdjustedPhaseOneFunction2.ipynb
@@ -0,0 +1,6317 @@
+{
+ "cells": [
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# Adjusted Data Phase One, Function-based"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "import applicable libraries"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 32,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "%matplotlib inline\n",
+    "\n",
+    "import matplotlib as mp\n",
+    "\n",
+    "import pandas as pd\n",
+    "\n",
+    "import numpy as np\n",
+    "\n",
+    "import scipy as sp\n",
+    "\n",
+    "import scipy.linalg as spl\n",
+    "\n",
+    "import glob\n",
+    "\n",
+    "import json\n",
+    "\n",
+    "import urllib2\n",
+    "\n",
+    "from datetime import datetime \n",
+    "\n",
+    "import matplotlib.pyplot as pl\n",
+    "\n",
+    "import re\n",
+    "\n",
+    "import obspy\n",
+    "\n",
+    "from obspy.core import UTCDateTime\n",
+    "\n",
+    "import geomagio\n",
+    "\n",
+    "from geomagio.edge import EdgeFactory\n",
+    "\n",
+    "#from geomagio.Algorithm import DeltaFAlgorithm"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Set up edge factory"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 33,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "factory = EdgeFactory(host='137.227.224.97', port=2060)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Class used as a container for absolute $[ H, D, Z ]^T$, baseline $[ H, D, Z ]^T$,  and start times of absolute measurements"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 34,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "class Baselines:\n",
+    "\n",
+    "    \n",
+    "\n",
+    "    def __init__(self):\n",
+    "\n",
+    "        self.absH = []\n",
+    "\n",
+    "        self.absD = []\n",
+    "\n",
+    "        self.absZ = []\n",
+    "\n",
+    "        self.baseH = []\n",
+    "\n",
+    "        self.baseD = []\n",
+    "\n",
+    "        self.baseZ = []\n",
+    "\n",
+    "        self.begin = []\n",
+    "\n",
+    "\n",
+    "\n",
+    "        "
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Class containing absolutes ($[ X, Y, Z ]^T$) and ordinates ($[ h, e, z]^T$).  Conversion of coordinates happens in <pre>get_ord_abs_from_baselines</pre>"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 35,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "class AbsOrds:\n",
+    "\n",
+    "    \n",
+    "\n",
+    "    def __init__(self):\n",
+    "\n",
+    "        self.ordp1 = []\n",
+    "\n",
+    "        self.absp1 = []"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Function that reads a json file output from the <pre>geomag-baseline-calculator</pre> webservice (currently requires login, url <pre>https://geohazards.usgs.gov/baselines/baseline_data.php?observatoryId=3&startTime=1419630615&endTime=1453326615</pre>"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 36,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "def get_baselines_from_file(filename):\n",
+    "\n",
+    "    f = open(filename)\n",
+    "\n",
+    "    json12 = f.read()\n",
+    "\n",
+    "    parsed_json12 = json.loads(json12)\n",
+    "\n",
+    "    f.close()\n",
+    "\n",
+    "    bns = Baselines()\n",
+    "\n",
+    "    for i1 in range(len(parsed_json12)):\n",
+    "\n",
+    "        if ((parsed_json12[i1]['horizontal_intensity_valid'] == 'Y') & (parsed_json12[i1]['vertical_intensity_valid'] == 'Y') & (parsed_json12[i1]['declination_valid'] == 'Y')):\n",
+    "\n",
+    "            if ((parsed_json12[i1]['absH'] !=  None) & (parsed_json12[i1]['absD'] != None) & (parsed_json12[i1]['absZ'] != None) & (parsed_json12[i1]['baseH'] != None) & (parsed_json12[i1]['baseD'] != None) & (parsed_json12[i1]['baseZ'] != None)):\n",
+    "\n",
+    "                bns.absH.append(parsed_json12[i1]['absH'])\n",
+    "\n",
+    "                bns.absD.append(parsed_json12[i1]['absD']*np.pi/180)\n",
+    "\n",
+    "                bns.absZ.append(parsed_json12[i1]['absZ'])\n",
+    "\n",
+    "                #bns.baseH.append(parsed_json12[i1]['baseH'])\n",
+    "\n",
+    "                #alternate d undoing small angle approximation in web absolutes\n",
+    "\n",
+    "                db1 = parsed_json12[i1]['baseD']*np.pi/180\n",
+    "\n",
+    "                da1 = parsed_json12[i1]['absD']*np.pi/180\n",
+    "\n",
+    "                do1 = da1 - db1\n",
+    "\n",
+    "                do2 = np.arctan(do1)\n",
+    "\n",
+    "                if (do2 >np.pi/2):\n",
+    "\n",
+    "                    do2 = do2 - np.pi/2\n",
+    "\n",
+    "                if (do2 < -np.pi/2):\n",
+    "\n",
+    "                    do2 = do2 + np.pi/2\n",
+    "\n",
+    "                db2 = da1 - do2\n",
+    "\n",
+    "                bns.baseD.append(db2)\n",
+    "\n",
+    "                #alternate h undoing small angle approximation in web absolutes\n",
+    "\n",
+    "                hb1 = parsed_json12[i1]['baseH']\n",
+    "\n",
+    "                ha1 = parsed_json12[i1]['absH']\n",
+    "\n",
+    "                ho1 = ha1 - hb1\n",
+    "\n",
+    "                ho2 = ho1/np.cos(do2)\n",
+    "\n",
+    "                hb2 = ha1 - ho2\n",
+    "\n",
+    "                bns.baseH.append(hb2)\n",
+    "\n",
+    "                #bns.baseD.append(parsed_json12[i1]['baseD']*np.pi/180)\n",
+    "\n",
+    "                bns.baseZ.append(parsed_json12[i1]['baseZ'])\n",
+    "\n",
+    "                bns.begin.append(parsed_json12[i1]['begin'])\n",
+    "\n",
+    "    return bns"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Function that gets baselines between a given date pair"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 37,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "def get_bns_between_dates(a,b,baselines):\n",
+    "\n",
+    "    d = next(idx for idx, value in enumerate(baselines.begin) if value > a)\n",
+    "\n",
+    "    e = next(idx for idx, value in enumerate(baselines.begin) if value > b)\n",
+    "\n",
+    "    baselines.absH = np.asarray(baselines.absH[d:e])\n",
+    "\n",
+    "    baselines.absD = np.asarray(baselines.absD[d:e])\n",
+    "\n",
+    "    baselines.absZ = np.asarray(baselines.absZ[d:e])\n",
+    "\n",
+    "    baselines.baseH = np.asarray(baselines.baseH[d:e])\n",
+    "\n",
+    "    baselines.baseD = np.asarray(baselines.baseD[d:e])\n",
+    "\n",
+    "    baselines.baseZ = np.asarray(baselines.baseZ[d:e])\n",
+    "\n",
+    "    baselines.begin = np.asarray(baselines.begin[d:e])"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Function that removes baselines above and below one standard deviation from the mean"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 38,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "def remove_outlier_baselines(baselines):\n",
+    "\n",
+    "    baseHstd = baselines.baseH.std()\n",
+    "\n",
+    "    baseHave = baselines.baseH.mean()\n",
+    "\n",
+    "    maskH = (abs(baselines.baseH - baseHave) < baseHstd)\n",
+    "\n",
+    "    baseDstd = baselines.baseD.std()\n",
+    "\n",
+    "    baseDave = baselines.baseD.mean()\n",
+    "\n",
+    "    maskD = (abs(baselines.baseD - baseDave) < baseDstd)\n",
+    "\n",
+    "    baseZstd = baselines.baseZ.std()\n",
+    "\n",
+    "    baseZave = baselines.baseZ.mean()\n",
+    "\n",
+    "    maskZ = (abs(baselines.baseZ - baseZave) < baseZstd)\n",
+    "\n",
+    "    maskbase = maskH & maskD & maskZ\n",
+    "\n",
+    "    baselines.absH = baselines.absH[maskbase]\n",
+    "\n",
+    "    baselines.absD = baselines.absD[maskbase]\n",
+    "\n",
+    "    baselines.absZ = baselines.absZ[maskbase]\n",
+    "\n",
+    "    baselines.baseH = baselines.baseH[maskbase]\n",
+    "\n",
+    "    baselines.baseD = baselines.baseD[maskbase]\n",
+    "\n",
+    "    baselines.baseZ = baselines.baseZ[maskbase]\n",
+    "\n",
+    "    baselines.begin = baselines.begin[maskbase]"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Function that converts $[ H, D, Z ]^T$ in ordinate, absolute (absolute = ordinate + baseline) to $[ h, e, z ]^T$ and $[ X, Y, Z ]^T$"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 39,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "def get_ord_abs_from_baselines(baselines):\n",
+    "\n",
+    "    absolutes_ordinates = AbsOrds()\n",
+    "\n",
+    "    ordH = baselines.absH - baselines.baseH\n",
+    "\n",
+    "    ordD = baselines.absD - baselines.baseD\n",
+    "\n",
+    "    ordZ = baselines.absZ - baselines.baseZ\n",
+    "\n",
+    "    ordh = ordH*np.cos(ordD)\n",
+    "\n",
+    "    orde = ordH*np.sin(ordD)\n",
+    "\n",
+    "    ordz = ordZ\n",
+    "\n",
+    "    absh = baselines.absH*np.cos(baselines.absD)\n",
+    "\n",
+    "    abse = baselines.absH*np.sin(baselines.absD)\n",
+    "\n",
+    "    absz = baselines.absZ\n",
+    "\n",
+    "    absolutes_ordinates.absp1 = np.vstack([absh,abse,absz])\n",
+    "\n",
+    "    absolutes_ordinates.ordp1 = np.vstack([ordh,orde,ordz])\n",
+    "\n",
+    "    return absolutes_ordinates"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Function that computes the affine transform matrix from the absolutes using numpy's least squares function of the linear algebra library.  More robust than, but similar to the matrix multiplication method that would compute the 2-norm-minimizing solution $[M]$ of:\n",
+    "$$ \\left[\\begin{array}{cccc} X_1 & X_2 & \\ldots & X_n \\\\ \n",
+    "                          Y_1 & Y_2 & \\ldots & Y_n \\\\\n",
+    "                          Z_1 & Z_2 & \\ldots & Z_n \\\\\n",
+    "                          1   &  1  &  \\ldots & 1 \\end{array}\\right] = [M] \\left[ \\begin{array}{cccc} h_1 & h_2 & \\ldots & h_n \\\\ \n",
+    "                          e_1 & e_2 & \\ldots & e_n \\\\\n",
+    "                          z_1 & z_2 & \\ldots & z_n \\\\\n",
+    "                          1   &  1  &  \\ldots & 1 \\end{array}\\right] $$"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 40,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "def get_transform_from_abs_ords(abs_ords):\n",
+    "\n",
+    "    tol = 1e-15\n",
+    "    \n",
+    "    ones = np.ones(abs_ords.ordp1[1].shape)\n",
+    "\n",
+    "    ordp2 = np.vstack([abs_ords.ordp1,ones])\n",
+    "\n",
+    "    absp2 = np.vstack([abs_ords.absp1,ones])\n",
+    "\n",
+    "    M, res, rank, sigma = np.linalg.lstsq(ordp2.T,absp2.T)\n",
+    "\n",
+    "    maskM = np.abs(M) > tol\n",
+    "    \n",
+    "    M = maskM * M\n",
+    "    \n",
+    "    return M.T, res, rank, sigma"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Function that applies the first equation (matrix-multiplies $[M]$ by the array of $[ h, e, z, 1]^T$ vectors\n",
+    "in the previous markdown comment block)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 41,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "def make_adjusted_from_transform_and_raw(M,raw):\n",
+    "\n",
+    "    h = raw[0]\n",
+    "\n",
+    "    hd = h.data\n",
+    "\n",
+    "    e = raw[1]\n",
+    "\n",
+    "    ed = e.data\n",
+    "\n",
+    "    z = raw[2]\n",
+    "\n",
+    "    zd = z.data\n",
+    "\n",
+    "    raws = np.vstack([hd,ed,zd,np.ones(hd.shape)])\n",
+    "\n",
+    "    adj = np.dot(M,raws)\n",
+    "\n",
+    "    return adj"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Function that saves the computed matrix, as well as the pier correction, in json format"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 42,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    " def save_state(filename, M, PC):\n",
+    "        \"\"\"Save algorithm state to a file.\n",
+    "        File name is filename.\n",
+    "        \"\"\"\n",
+    "        \n",
+    "        data = {\n",
+    "            'M11': M[0,0],\n",
+    "            'M12': M[0,1],\n",
+    "            'M13': M[0,2],\n",
+    "            'M14': M[0,3],\n",
+    "            'M21': M[1,0],\n",
+    "            'M22': M[1,1],\n",
+    "            'M23': M[1,2],\n",
+    "            'M24': M[1,3],\n",
+    "            'M31': M[2,0],\n",
+    "            'M32': M[2,1],\n",
+    "            'M33': M[2,2],\n",
+    "            'M34': M[2,3],\n",
+    "            'M41': M[3,0],\n",
+    "            'M42': M[3,1],\n",
+    "            'M43': M[3,2],\n",
+    "            'M44': M[3,3],\n",
+    "            'PC':  PC\n",
+    "        }\n",
+    "        with open(filename, 'w') as f:\n",
+    "            f.write(json.dumps(data))"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "## Example Problem Demonstrating the Adjusted Data Algorithm"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Example function.  x1 takes the place of time, x2, y2, and z2 take the place of magnetic measurements in the three axes.  Chosen to show how different affine linear transformations effect orientation, location, stretch, etc."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 43,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "x1 = np.linspace(0,np.pi, 5000)\n",
+    "\n",
+    "x2 = (2*x1 - np.pi)/np.pi"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 44,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "y2 = np.sqrt(1 - x2**2)*np.cos(24*x1)\n",
+    "\n",
+    "z2 = np.sqrt(1 - x2**2)*np.sin(24*x1)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 45,
+   "metadata": {
+    "collapsed": false,
+    "scrolled": true
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xcc923c8>]"
+      ]
+     },
+     "execution_count": 45,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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JuCb4+c+BBx8E7r0XeOYZOzFc2kFxSWHAvRIIJkmp1V2aSbm3V26Xay0rgf5+VoxRqhGw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\nPOoY/x/0yQ7mo8ZZ+AAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xcbc72b0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(x2,y2)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 46,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xcee4b70>]"
+      ]
+     },
+     "execution_count": 46,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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T9IsCzBZGEeQg00ggz3KQspfGUarEqe7ODqDHpk18u3xvae0ViQTSRAImUX8a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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xc82ef60>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(x2,z2)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 47,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xd02fe10>]"
+      ]
+     },
+     "execution_count": 47,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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hiBLS1aohb6BKFeXf9aNHYOgbN6LWUJcu6DPRrZvyPR9iYtDfYvFiPM+HH+I+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NAAAf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\nAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xb94e4e0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(y2,z2)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 48,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<mpl_toolkits.mplot3d.art3d.Line3D at 0xcdbd0b8>]"
+      ]
+     },
+     "execution_count": 48,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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aePttP3fcIZOfD/3765lt4YklhXHTTQoffmgDYiM3NA1Wr5b473+tLF9u4frr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6a/URFcXLIWZINz8MEvOzMqvtLW29yEea+Zah+3282bb77J0aNHWbx4McWj9cH8B37cVJGu1+tF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\nIAD4P4iwz5yW0mmLAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xcbc3080>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "from mpl_toolkits.mplot3d import Axes3D\n",
+    "\n",
+    "fig = pl.figure()\n",
+    "\n",
+    "ax = fig.add_subplot(111, projection='3d')\n",
+    "\n",
+    "ax.plot(x2,y2,z2)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Function to rotate axes.  Makes a rotation matrix $M_{rot}$"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 49,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[ 0.80473785,  0.50587936, -0.31061722],\n",
+       "       [-0.31061722,  0.80473785,  0.50587936],\n",
+       "       [ 0.50587936, -0.31061722,  0.80473785]])"
+      ]
+     },
+     "execution_count": 49,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "variations2 = np.vstack([x2,y2,z2])\n",
+    "variations2e = np.vstack([variations2,np.ones(np.shape(x2))])\n",
+    "\n",
+    "def make_axis_rotation_matrix(direction, angle):\n",
+    "     \"\"\"\n",
+    "     Create a rotation matrix corresponding to the rotation around a general\n",
+    "     axis by a specified angle.\n",
+    "\n",
+    "     R = dd^T + cos(a) (I - dd^T) + sin(a) skew(d)\n",
+    "\n",
+    "     Parameters:\n",
+    "\n",
+    "         angle : float a\n",
+    "         direction : array d\n",
+    "     \"\"\"\n",
+    "     d = np.array(direction, dtype=np.float64)\n",
+    "     d /= np.linalg.norm(d)\n",
+    "\n",
+    "     eye = np.eye(3, dtype=np.float64)\n",
+    "     ddt = np.outer(d, d)\n",
+    "     skew = np.array([[    0,  d[2],  -d[1]],\n",
+    "                      [-d[2],     0,  d[0]],\n",
+    "                      [d[1], -d[0],    0]], dtype=np.float64)\n",
+    "\n",
+    "     mtx = ddt + np.cos(angle) * (eye - ddt) + np.sin(angle) * skew\n",
+    "     return mtx\n",
+    "    \n",
+    "Mrot = make_axis_rotation_matrix(np.array([1,1,1]),45*np.pi/180)\n",
+    "Mrot"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Matrix to change the scale (stretch) of the data (think scale value, but nanotesla to nanotesla scale).  An entry of 1.5 means the sensor reports 1.5 nT for a field value of 1 nT  $M_{scale}$"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 50,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[ 1.5 ,  0.  ,  0.  ],\n",
+       "       [ 0.  ,  0.95,  0.  ],\n",
+       "       [ 0.  ,  0.  ,  1.2 ]])"
+      ]
+     },
+     "execution_count": 50,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mscale = np.array([[1.5, 0, 0], [0, 0.95, 0], [0, 0, 1.2]])\n",
+    "Mscale"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Translation vector, or offset.  This says that at a field of 0 nT, the sensor reports a non-zero value of the field strength.  $V_{trans}$"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 51,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[ 5],\n",
+       "       [10],\n",
+       "       [ 7]])"
+      ]
+     },
+     "execution_count": 51,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Vtranslate = np.array([[5],[10],[7]])\n",
+    "Vtranslate"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "The final matrix combines these operations.  Here I've taken the shortcut to put the translation in, and multiply the 3x3 matrices $M_{3x3} = M_{rot}*M_{scale}$, then this is augmented by $V_{trans}$ on the right, and $[0, 0, 0, 1]$ on the bottom.  this is the form of an affine transformation matrix in 3 dimensions."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 52,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  1.20710678,   0.75881905,  -0.46592583,   5.        ],\n",
+       "       [ -0.29508636,   0.76450096,   0.4805854 ,  10.        ],\n",
+       "       [  0.60705524,  -0.37274066,   0.96568542,   7.        ]])"
+      ]
+     },
+     "execution_count": 52,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Maugmented = np.hstack([np.dot(Mscale,Mrot), Vtranslate])\n",
+    "Maugmented"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 53,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  1.20710678,   0.75881905,  -0.46592583,   5.        ],\n",
+       "       [ -0.29508636,   0.76450096,   0.4805854 ,  10.        ],\n",
+       "       [  0.60705524,  -0.37274066,   0.96568542,   7.        ],\n",
+       "       [  0.        ,   0.        ,   0.        ,   1.        ]])"
+      ]
+     },
+     "execution_count": 53,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Maffine = np.vstack([Maugmented, np.array([0,0,0,1])])\n",
+    "Maffine"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here I apply the transformation the sensor might (the rotation is a bit much but it's illustrative)."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 54,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "hez2 = np.dot(Maffine,variations2e)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Below is a visual representation of the true field values (blue) and the sensor's field values (red)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 55,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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nTx88//zzep9nxZtXkKQbjUZRX18vPhh6iRNIlcnTUxqS9aNRyUOtZRYJVDpR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\nfb/7MMGzomvMxSp+pLPpvqmF329DXxn7yq8SAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xce3ca58>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "fig2 = pl.figure()\n",
+    "\n",
+    "ax2 = fig2.add_subplot(111,projection='3d')\n",
+    "ax2.set_xlim3d(-2,12)\n",
+    "ax2.set_ylim3d(-2,12)\n",
+    "ax2.set_zlim3d(-2,12)\n",
+    "ax2.plot(hez2[0,:],hez2[1,:],hez2[2,:],'r')\n",
+    "ax2.hold(True)\n",
+    "ax2.plot(x2,y2,z2,'b')\n",
+    "pl.savefig('hezftrial.png')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 56,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([ 3.79289322,  3.8146376 ,  3.82363296,  3.83043869,  3.83607063])"
+      ]
+     },
+     "execution_count": 56,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "hez2[0,0:5]"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here is the sensor data viewed from the true axes:"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 57,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xd480898>]"
+      ]
+     },
+     "execution_count": 57,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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I7hQzk40bod0qhdR6YsYM/fXh5XyFb74RM8l16cI8b57+/WNjYX/Onz99mWh3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\nmDyCmMLfxMTE5BHEFP4mJiYmjyD/HzPcYVkR6CScAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xd2465f8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hez2[0,:],hez2[1,:],'r')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 58,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xd67acc0>]"
+      ]
+     },
+     "execution_count": 58,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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fXxhc53D977+RtNWSyz5zxt63RarkMTIS12fxYuX7XbMG33vhQu3pm927cR5r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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xd49b668>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hez2[0,:],hez2[2,:],'r')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 59,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xd9aef98>]"
+      ]
+     },
+     "execution_count": 59,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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Thn78UeqYw4cz37lj+TXpQ2IiBkLv3oiH7t8fsc5ZmW2bGdLSmG/fhuAYMQK0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\nRBWBJHwJCQmJKgJJ+BISEhJVBP8PF1fjK+Bx4LgAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xd8bdb00>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hez2[1,:],hez2[2,:],'r')"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here the time series are shown, true data in blue, sensor data in red"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 60,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xd7c0dd8>]"
+      ]
+     },
+     "execution_count": 60,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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kSflrU7/iChsbP3Ys8Pvf2wY06TamIaKfRZ6vLSLHA1ijqnNFJAEgY7W7uLj4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\n+QAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xd7c0e10>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hez2[0],'r')\n",
+    "pl.plot(x2,'b')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 61,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xdd3b470>]"
+      ]
+     },
+     "execution_count": 61,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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br107bY0mc9llIp99ZjfePfeIvPlm6dsdR1unI0fajXfjjSK9epW+ffNmkSOO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\nTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xdd3b4a8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hez2[1],'r')\n",
+    "pl.plot(y2,'b')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 62,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xdea5198>]"
+      ]
+     },
+     "execution_count": 62,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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XlStBEASXIApfEATBJYjCFwRBcAmi8AVBEFyCKHxBEASXIApfEATBJYjCFwRB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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xdea5080>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hez2[2],'r')\n",
+    "pl.plot(z2,'b')"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here we are making the absolutes and ordinates by sub-sampling, similar to taking absolutes"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 63,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "#ex_bns  = Baselines()\n",
+    "#ex_bns.baseH = x2[:250:] - hez2[0,:250:]\n",
+    "#ex_bns.baseD = y2[:250:]\n",
+    "ex_abs_ord = AbsOrds()\n",
+    "ex_abs_ord.ordp1 = hez2[0:3,::250]\n",
+    "ex_abs_ord.absp1 = variations2e[0:3,::250]\n",
+    "ex_abs_ord.absp1\n",
+    "irange = np.linspace(0,4999,5000)[::250]"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Below we make the transform from the ordinates and absolutes"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 64,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "Mex, resex, rankx, sigx = get_transform_from_abs_ords(ex_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 65,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[ 0.5364919 , -0.32696549,  0.42156614, -2.36376755],\n",
+       "       [ 0.33725291,  0.84709248, -0.25884768, -8.34525556],\n",
+       "       [-0.20707815,  0.53250459,  0.67061488, -8.98395935],\n",
+       "       [ 0.        ,  0.        , -0.        ,  1.        ]])"
+      ]
+     },
+     "execution_count": 65,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mex"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "This transform should be close to the inverse of the example scaling, translating and rotating we did earlier.  Changing to orthogonal coordinates is also a linear affine transformation, even though we did not include it in our example."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 66,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[ 1.20710678,  0.75881905, -0.46592583,  5.        ],\n",
+       "       [-0.29508636,  0.76450096,  0.4805854 , 10.        ],\n",
+       "       [ 0.60705524, -0.37274066,  0.96568542,  7.        ],\n",
+       "       [ 0.        ,  0.        ,  0.        ,  1.        ]])"
+      ]
+     },
+     "execution_count": 66,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mexi = np.linalg.inv(Mex)\n",
+    "Mexi"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here we can see that to within floating point math error, we have essentially un-done the transformation the sensor applies to the field"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 67,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[ -1.33226763e-15,   1.22124533e-15,  -1.05471187e-15,\n",
+       "         -8.88178420e-16],\n",
+       "       [ -1.27675648e-15,   7.77156117e-16,  -4.44089210e-16,\n",
+       "         -1.77635684e-15],\n",
+       "       [  1.11022302e-16,   1.22124533e-15,  -5.55111512e-16,\n",
+       "         -3.55271368e-15],\n",
+       "       [  0.00000000e+00,   0.00000000e+00,   0.00000000e+00,\n",
+       "         -2.22044605e-16]])"
+      ]
+     },
+     "execution_count": 67,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mdifference = Mexi - Maffine\n",
+    "Mdifference"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here we apply the inverse transform we found to make adjusted data from the sensor data"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 68,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "h2Trace = obspy.Trace(data=hez2[0])\n",
+    "e2Trace = obspy.Trace(data=hez2[1])\n",
+    "z2Trace = obspy.Trace(data=hez2[2])\n",
+    "hez2Stream = obspy.Stream(traces=(h2Trace,e2Trace,z2Trace))\n",
+    "adj_ex = make_adjusted_from_transform_and_raw(Mex,hez2Stream)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here we visualise the absolutes (blue), ordinates(red), and adjusted data (black).  absolutes are taken at the times shown by stars in the plot"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 69,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xe4ec400>]"
+      ]
+     },
+     "execution_count": 69,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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Xwlm7Fvr2ZerkybzyyCMc/d13TKyq4o9jxzLpzjsZff31XJF8t3LYYfDcc3Xjb9EiPDMz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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xdf52400>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.subplot(1,2,1)\n",
+    "pl.plot(hez2[0],'r')\n",
+    "pl.plot(irange, ex_abs_ord.ordp1[0],'r*')\n",
+    "pl.plot(x2,'b')\n",
+    "pl.plot(adj_ex[0],'k')\n",
+    "pl.plot(irange,ex_abs_ord.absp1[0],'b*')\n",
+    "pl.subplot(1,2,2)\n",
+    "pl.plot(ex_abs_ord.ordp1[0] - ex_abs_ord.absp1[0])"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here we plot the error in the x component"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 70,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xe711e80>]"
+      ]
+     },
+     "execution_count": 70,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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TnClWnqavjxW+JSZM8N5/5pnqZZWK3RqEpUvVpBOUgQPtyA3KgQfKyVvVxGlI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\nGAAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xe03b2e8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(adj_ex[0] - x2)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 71,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xe85ae80>]"
+      ]
+     },
+     "execution_count": 71,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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VypV7CE2bTshx26BByxAe3uR6ElHl6NELECIK27adyHH78uU/ISiolPLEsWjR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\nrkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xdf3b7f0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hez2[1],'r')\n",
+    "pl.plot(y2,'b')\n",
+    "pl.plot(adj_ex[1],'k')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 72,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0xed96dd8>]"
+      ]
+     },
+     "execution_count": 72,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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Swq6W+fN5711/8csvvGh67BjRyy9z1qggCDedPCf4hgzdDoJ/ozl/nn36FSv6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\n/wPXofRt7ZTjeAAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xe820240>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hez2[2],'r')\n",
+    "pl.plot(z2,'b')\n",
+    "pl.plot(adj_ex[2],'k')"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here we show the absolute error as a function of how many absolutes are taken"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 76,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "<matplotlib.text.Text at 0x10509f60>"
+      ]
+     },
+     "execution_count": 76,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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RdpebWo/eia6U6p4OdSf6tt0/G2PSgZODm9+ISHl7B9YVxLs8NAZ0TRClVPcUypro44Bv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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xf027f28>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "a = np.arange(30)\n",
+    "max_error_x = np.ones_like(np.float64(a))\n",
+    "max_error_y = np.ones_like(np.float64(a))\n",
+    "max_error_z = np.ones_like(np.float64(a))\n",
+    "max_error_fc = np.ones_like(np.float64(a))\n",
+    "\n",
+    "for n_abs in a:\n",
+    "    skip = 5000/(n_abs + 1)\n",
+    "    ex_abs_ord = AbsOrds()\n",
+    "    ex_abs_ord.ordp1 = hez2[0:3,::skip]\n",
+    "    ex_abs_ord.absp1 = variations2e[0:3,::skip]\n",
+    "    ex_abs_ord.absp1\n",
+    "    irange = np.linspace(0,4999,5000)[::skip]\n",
+    "    Mex, resex, rankx, sigx = get_transform_from_abs_ords(ex_abs_ord)\n",
+    "    adj_ex = make_adjusted_from_transform_and_raw(Mex,hez2Stream)\n",
+    "    max_error_x[n_abs] = np.max(np.abs(np.float64(adj_ex[0] - x2)))\n",
+    "    max_error_y[n_abs] = np.max(np.abs(np.float64(adj_ex[1] - y2)))\n",
+    "    max_error_z[n_abs] = np.max(np.abs(np.float64(adj_ex[2] - z2)))\n",
+    "    max_error_fc[n_abs] = np.max(np.abs(np.float64(adj_ex[0]**2 + adj_ex[1]**2 + adj_ex[2]**2 - x2**2 - y2**2 - z2**2)))\n",
+    "\n",
+    "#pl.ylim(0,0.00002)\n",
+    "#pl.xlim(3,20)\n",
+    "pl.semilogy(a+1, max_error_x, 'r', a+1, max_error_y, 'g', a+1, max_error_z, 'b', a+1, max_error_fc, 'c')\n",
+    "pl.xlabel('number of absolutes taken')\n",
+    "pl.ylabel('maximum absolute error')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 77,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  2.06799438e+00,   1.02560749e+00,   2.14203655e-14,\n",
+       "         3.68281794e-13,   4.55191440e-15,   2.63261635e-14,\n",
+       "         2.55351296e-15,   5.77315973e-15,   2.55351296e-15,\n",
+       "         5.74540415e-15,   3.38618023e-15,   4.86208296e-14,\n",
+       "         4.10782519e-15,   3.44169138e-15,   3.88578059e-15,\n",
+       "         1.06581410e-14,   4.77395901e-15,   2.99760217e-15,\n",
+       "         5.55111512e-15,   3.55271368e-15,   2.88657986e-15,\n",
+       "         5.32907052e-15,   3.05831749e-15,   8.24340596e-15,\n",
+       "         3.10862447e-15,   3.21964677e-15,   3.23352456e-15,\n",
+       "         3.10862447e-15,   3.99680289e-15,   3.55271368e-15])"
+      ]
+     },
+     "execution_count": 77,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "max_error_x"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "$$\\alpha = 1$$"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 78,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x10a48390>]"
+      ]
+     },
+     "execution_count": 78,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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Y83b92G47GVyNiYbXB18Ic+JosoXveDe5Q7XrgAXfg+qTHNT6MVGZ4oh40LZJ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\nBBZ8hmGYgsCCzzAMUxBY8BmGYQrC/wN/aeOYDi7DTAAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xed4e4e0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(adj_ex[0] - x2)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 79,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "3.5527136788005009e-15"
+      ]
+     },
+     "execution_count": 79,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "np.max(np.abs(adj_ex[0]-x2))"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here the matrices are calculated for different observatories.  One thing we have not done in phase one is correct for the effect of temperature on scale and offset (part of the physics of fluxgate magnetometers)."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 80,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "bou_bns = get_baselines_from_file('/users/aclaycomb/Documents/boujson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 81,
+   "metadata": {
+    "collapsed": false,
+    "scrolled": true
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x10f204e0>]"
+      ]
+     },
+     "execution_count": 81,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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4bU1BX0RyUTZBv5g9/cb23RcmTYIZM+Dii+H3v8//uG1N6R0RyUVOQd/M5pvZNDObamaT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\nnKPecgAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x10d727b8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(bou_bns.baseZ)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 82,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "585.5477061"
+      ]
+     },
+     "execution_count": 82,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "bou_bns.baseZ[81]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 83,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "4"
+      ]
+     },
+     "execution_count": 83,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "a = UTCDateTime(bou_bns.begin[50])\n",
+    "\n",
+    "a.month"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 84,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,7,11,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,9,15,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,bou_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 85,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x115b1eb8>]"
+      ]
+     },
+     "execution_count": 85,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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2Df7nfywB+8Uv4Lrr7Arhc5+zwXK35ykw/8MfzM6pjTkDKqOuBb+Qj5+04Ced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\nOuH/Ayp2CtviY4TPAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x1134b6a0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.figure()\n",
+    "pl.plot(bou_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 86,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(bou_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 87,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x117cec50>]"
+      ]
+     },
+     "execution_count": 87,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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wBaEuhKFv37YRzH7JmscAtc0zzJ7d1tgsrQQNR6Q9lATlE9AtLRpi8TPXRFgh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\nAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x1145a5c0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.figure()\n",
+    "pl.plot(bou_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 88,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "bou_abs_ords = get_ord_abs_from_baselines(bou_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 89,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(bou_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 90,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[ 20819.0225    ,  20822.6725    ,  20835.5725    ,  20830.505     ,\n",
+       "         20834.92      ,  20838.195     ,  20839.1875    ,  20841.3375    ,\n",
+       "         20842.5775    ,  20855.4525    ,  20856.925     ,  20853.8875    ,\n",
+       "         20831.53      ,  20832.8425    ,  20826.38      ,  20828.645     ,\n",
+       "         20843.1925    ,  20832.9675    ,  20837.4525    ,  20846.0975    ,\n",
+       "         20830.6325    ,  20834.1125    ,  20769.14      ,  20794.5625    ,\n",
+       "         20859.625     ,  20864.105     ,  20833.81      ,  20833.975     ,\n",
+       "         20839.245     ,  20840.4875    ,  20816.2625    ,  20812.6225    ,\n",
+       "         20812.0275    ,  20856.985     ,  20866.515     ],\n",
+       "       [   -66.05552143,    -69.56509653,    -69.58531975,    -70.39066131,\n",
+       "           -77.32957443,    -98.58777987,    -60.17731356,    -66.21031332,\n",
+       "           -73.53311902,   -101.7679456 ,    -99.69692926,   -103.47704148,\n",
+       "           -75.13988255,    -80.45152894,    -55.17681569,    -65.26578657,\n",
+       "          -111.69252708,    -74.91308838,    -86.73110189,   -106.15381897,\n",
+       "          -107.58356323,   -108.28667639,   -104.51786586,   -102.19585427,\n",
+       "          -107.14591108,   -100.2047143 ,    -96.81981031,   -106.12597753,\n",
+       "          -108.38802327,   -114.06326124,    -90.660629  ,    -93.93875212,\n",
+       "           -96.43670871,    -99.84246126,    -98.05981425],\n",
+       "       [ 47390.9975    ,  47391.1575    ,  47388.755     ,  47385.1925    ,\n",
+       "         47381.635     ,  47375.7125    ,  47370.3       ,  47369.2175    ,\n",
+       "         47369.5525    ,  47371.2225    ,  47374.06      ,  47378.91      ,\n",
+       "         47375.375     ,  47375.2475    ,  47379.9475    ,  47377.25      ,\n",
+       "         47383.3625    ,  47377.49      ,  47374.835     ,  47377.4675    ,\n",
+       "         47377.0675    ,  47379.205     ,  47372.7525    ,  47376.0625    ,\n",
+       "         47385.835     ,  47388.29      ,  47366.6525    ,  47366.8075    ,\n",
+       "         47367.555     ,  47369.59      ,  47374.9675    ,  47375.1025    ,\n",
+       "         47376.87      ,  47387.67      ,  47388.185     ]])"
+      ]
+     },
+     "execution_count": 90,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "bou_abs_ords.ordp1"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 91,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mbou, resbou, rankbou, sigbou = get_transform_from_abs_ords(bou_abs_ords)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 92,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.83427577e-01,  -1.54730742e-01,   2.73849863e-02,\n",
+       "         -1.27616468e+03],\n",
+       "       [  1.66801730e-01,   9.87916201e-01,  -4.98683323e-03,\n",
+       "         -8.45819258e-01],\n",
+       "       [ -6.72505308e-03,  -1.18093515e-02,   9.96186901e-01,\n",
+       "          9.05380089e+02],\n",
+       "       [ -0.00000000e+00,  -0.00000000e+00,   0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 92,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mbou"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 93,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  8.12387327e+00,   6.62182726e+00,   2.38802764e+00,\n",
+       "         1.24385440e-37])"
+      ]
+     },
+     "execution_count": 93,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resbou"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 94,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "4"
+      ]
+     },
+     "execution_count": 94,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "rankbou"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 95,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  1.49668069e+10,   2.29654469e+09,   3.49755539e+10,\n",
+       "          7.29213470e+05],\n",
+       "       [ -6.45768758e+07,  -9.89864120e+06,  -1.50900417e+08,\n",
+       "         -3.14617119e+03],\n",
+       "       [  3.40342627e+10,   5.22230716e+09,   7.95338758e+10,\n",
+       "          1.65822030e+06],\n",
+       "       [  7.18360022e+05,   1.10227043e+05,   1.67871880e+06,\n",
+       "          3.50000000e+01]])"
+      ]
+     },
+     "execution_count": 95,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "m2 = np.dot(np.vstack([bou_abs_ords.ordp1,np.ones_like(bou_abs_ords.ordp1[0])]),np.vstack([bou_abs_ords.absp1,np.ones_like(bou_abs_ords.absp1[0])]).T)\n",
+    "m2"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 96,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "C:\\Users\\aclaycomb\\AppData\\Local\\Continuum\\Anaconda2\\lib\\site-packages\\geomagio\\edge\\EdgeFactory.py:520: ObsPyDeprecationWarning: 'getWaveform' has been renamed to 'get_waveforms'. Use that instead.\n",
+      "  edge_channel, starttime, endtime)\n"
+     ]
+    }
+   ],
+   "source": [
+    "hezfbouJan16 = factory.get_timeseries(observatory='BOU',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 97,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "bouJan16adj = make_adjusted_from_transform_and_raw(Mbou,hezfbouJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 98,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([ 3127.49144074,  3131.6261902 ,  3135.43180642,  3137.51476505])"
+      ]
+     },
+     "execution_count": 98,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "bouJan16adj[1,1:5]"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 99,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "bouh_pqqm = np.mean(bou_abs_ords.absp1[0] - bou_abs_ords.ordp1[0])\n",
+    "\n",
+    "boue_pqqm = np.mean(bou_abs_ords.absp1[1] - bou_abs_ords.ordp1[1])\n",
+    "\n",
+    "bouz_pqqm = np.mean(bou_abs_ords.absp1[2] - bou_abs_ords.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 100,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 100,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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CzVRQnmfUxIasWYNumZloExeHcUZt9cPCQlxpHFxnduyI/xQXo9+qVRj+00++77ejutpy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\nERFZ/H+0CVRDKgo6mQAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x117ec630>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.figure()\n",
+    "pl.plot(((hezfbouJan16[0].data+bouh_pqqm)**2 + (hezfbouJan16[1].data+boue_pqqm)**2 + (hezfbouJan16[2].data+bouz_pqqm)**2)**(0.5) - hezfbouJan16[3].data + 23.1,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((bouJan16adj[0]**2 + bouJan16adj[1]**2 + bouJan16adj[2]**2)**(0.5) - hezfbouJan16[3].data + 23.1,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 101,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjbou_state_.json', Mbou, -22)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 112,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "hezfbouJan16[0].stats.channel = 'H'\n",
+    "file1 = open('/users/aclaycomb/Documents/BOU201601vmin.min','w')\n",
+    "a = geomagio.iaga2002.IAGA2002Writer()\n",
+    "a.write(file1,hezfbouJan16,['H', 'E', 'Z', 'F'])\n",
+    "stats1 = hezfbouJan16[0].stats\n",
+    "stats1.channel\n",
+    "stats1.channel = 'X'\n",
+    "x = obspy.core.Trace(bouJan16adj[0], stats1)\n",
+    "stats1.channel = 'Y'\n",
+    "y = obspy.Trace(bouJan16adj[1], stats1)\n",
+    "stats1.channel = 'Z'\n",
+    "z = obspy.Trace(bouJan16adj[2], stats1)\n",
+    "stats1.channel = 'F'\n",
+    "f = obspy.Trace(hezfbouJan16[3].data - 22, stats1)\n",
+    "adjbouJan16 = obspy.Stream([x,y,z,f])\n",
+    "a = geomagio.iaga2002.IAGA2002Writer()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 113,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "file2 = open('/users/aclaycomb/Documents/BOU201601adj.min', 'w')\n",
+    "a.write(file2,adjbouJan16,['X', 'Y', 'Z', 'F'])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 115,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "brw_bns = get_baselines_from_file('/users/aclaycomb/Documents/brwjson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 116,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x12035b38>]"
+      ]
+     },
+     "execution_count": 116,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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JXH89cNllmn9vK+F+97taP+e114DXX3f2b4XBbUnU1+t3AR199u0b3KaqqsgW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\nBIWBEEJIEP8PdorL7Pr0LX4AAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xf025048>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(brw_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 117,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x1231ed30>]"
+      ]
+     },
+     "execution_count": 117,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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6VKE9J5HuclpFOvnfnC0fCyzP2voEMGaw69qLNt0PbAH2AG+SvvB3TLn2AN8j\n3ZXQBlw42PXP2b57gZeyY7mMNAZbc+0DzgE6Sn4mX8h+58r+PBakfUU5frOyNq3O2vO/suVVO37+\nspiZWR0b7OEgMzMbRA4BM7M65hAwM6tjDgEzszrmEDAzq2MOATOzOuYQMDOrYw4BM7M69v8BG30C\njkn666oAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x1226b898>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(brw_bns.baseD)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 118,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x12461400>]"
+      ]
+     },
+     "execution_count": 118,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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/+KLhz1derv9majBYU1IwLBhyQKtWupa990eWrcGwcSOcfXbNUT1r1sAeewRT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\nwYLBGGNMhP8PxUUJNmE2bfsAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x124f6f98>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(brw_bns.baseZ)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 119,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,7,1,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,9,1,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,brw_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 120,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(brw_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 121,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x125e3cc0>]"
+      ]
+     },
+     "execution_count": 121,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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h/ZiuXeHSS0PfQSUkEQYQhm7+5jdhf4glS0p77sqVYR2nG2+sTNmktg0eHPYb\nP/DAUFOQ7fTXkScNTUS5Lr00NKkUO3mqFNVclyjfuefCFVeEmcPr1xf/vKuvDvMItLNYYxo8OMwp\nURPRzhQGedIWBv36hQ/O226L/9rVHk2U71vfCtuRXnRRcaOmpk0L+05cc03lyya1afDg0GekzuOd\nKQzy1OMCdYVceWVoJ9+8ufC5xXr33TDmf++947tmqczCst3LlhX+gHcP24NefXWyS41Lst773rAR\nk2oGO1MY5ElbzQDCUMgBA8L4+LgsXw577pn8kh1du4bXdffdcM89bZ/3wAMhNL785eqVTWpPly4h\nCAYNSroktUdhkCeNYQChdnDTTfFdL6nO49bstRc89FDYz2HSpJ0f37gRvvnNsD2oVg+Vxx+HD34w\n6VLUHoVBnrSGwXnnhVUayx2OmS/JzuPWvP/98Nvfwic+Efa2zXXTTaGt+Iwzkimb1Jb+/TVhsDUK\ngxxr14ZvkWncqLxTJxg5Mr7aQS3VDLI++tGwwc+5525fsmL58rC/QByzlkXSTGGQI7tAXVq/NXzx\ni/C3v4W9GqJKeiRRW666Co48Ei68MIwwGj06jDZSh6FI+xQGOdLaRJTVs2cYY3/LLdGvVYs1AwhB\nfsstYe/hCy6AcePCqqMi0j6FQY60hwGEiVq//nXYmSuKWg0DCCNG/vIXaGkJm87ssUfSJRKpfQqD\nHI0QBu97X2hGaW8YZjFqOQwgLEv98suhaUxEClMY5GiEMIDtw0zL3SRm69awhtO++8Zbrrh17Jh0\nCUTqh8IgR6OEwRlnhNnI5W6ZumJFaHrp2jXWYolIghQGGRs3hg+5Who7Xylmoe+g3GGmtTqSSETK\npzDIWLAgBEGjzFD93Ofg6adDbahUtd5fICKlUxhkpHGBuvbsumvoXP3FL0p/rsJAJH0UBhmN0l+Q\n69JL4c47YcOG0p6nMBBJH4VBRiOGwcCBYcGuP/yhtOfV2rpEIhJdzYdBp05h1Mouu4StKPfYIyyd\n3KdPWEu/f/+wPPNjj0W7TyOGAcBll4WmolKGmapmIJI+Nd9d+vbbsGVL+7/uvBPuvRfOPLP8+zRq\nGJxxRljA7rnn4LjjinuORhOJpI95uTOPADMbAYwBBgNHu3tL5vhpwH8DnYFNwP9x94mZxyYCewNv\nAw6c4e6r2ri+F1O+l16Cs88OI4LKWWRuy5bQobpmTaiBNJqf/ASmTIGxYwufu3UrdO8eVnjt3r3y\nZROR0plHIg3QAAAK90lEQVQZ7l7Sp2HUmsF0YDjwq7zjK4Fz3H2ZmQ0BHgNyv0te4O4vRrz3Ntl9\nTV95pbxv90uXhqanRgwCgEsugQMPDPMsCi3fvWpVaK5TEIikS6Q+A3ef7e5zAcs7PtXdl2V+ngl0\nM7POcd03nxmcdhr8/e/lPb9Rm4iyevWCj38c7rij8LnqLxBJp4p3IGeaklrcPXc79t+ZWYuZ/Vdc\n91EYRHPZZXDrraHJrD0aSSSSTgWbicxsPNA39xChrX+0uz9U4LlDgOuB03MOf9bdXzOzXYG/mtmF\n7n53W9cYM2bMtp+bmppoampq9bxTTw0bm2zZUvoCZQqDsJJp375h85tzz237PNUMRGpPc3MzzeUu\nNpYRqQN520VCp/A3sh3ImWP9gQnARe7eyjblYGYXAUe6+xVtPF5UB3LW4MFw993hg60Un/oUDB8e\nNkNpZHfdFZa2fvTRts/5v/8Xdtst7CAmIrWpnA7kOJuJtt3YzHoA44BRuUFgZh3NbM/Mz52Bc4AZ\ncRWg3KYi1QyCT30qbAgzd27b56hmIJJOkcLAzM43s8XAccA4M3sk89BI4CDgajN7MdM/0BvoCjxm\nZlOAFmAJcFuUMuQqJwzcFQZZ3bqFkUW33tr2OQoDkXSKpZmoUkptJnrjjfBBtXJl+GArxurVIQhe\nf728OQpps2ABHH00/OtfrQ+1fe97w77C73tf9csmIsVJupkocT16wPvfD888U/xzsquVKgiCgQPh\n+ONbX6/IXTUDkbRKVRhA6U1FaiLa2Ve/2vp6RatXh8lmu+6aTLlEpHIUBgqDnZx5Zmhye+65HY+r\nViCSXqkLg+OOg5dfDn0AxVAY7KxDB/jKV3be+EZhIJJeqQuDrl3hhBNg4sTizlcYtO4LX4CHHgqd\n8VkKA5H0Sl0YQJiNXGxT0fz5cPDBlS1PPcquV3T77duPaSkKkfRKZRgU22+wYUNoTtp338qXqR59\n9as7rlekmoFIeqUyDA4/PHzIL1rU/nmvvBJ2SeuQyr+F6I46KqxX9PDD4c/a1EYkvVL5MdihQ2gq\nmjCh/fPUX1BYdltMUM1AJM1SGQYQmooUBtHlrlekMBBJr1SHwd//3v5G7wqDwrLrFV1/PXTqFHY5\nE5H0SW0YDBgQPrhmtLMmqsKgOJdeGpYG10gikfRKbRhA4VFFCoPiDBwIZ5yhJiKRNGvYMHj33bAy\n58CB1S1TvfrOd+DTn066FCJSKalawjrf6tXhw37VKujSZcfHXnkFmppCIIiIpEnDL2Gdb889w/r7\n+QuugZqIRERypToMoO2mIoWBiMh2CgMREUl/GJx4IkydCm++ueNxhYGIyHapD4Pu3eHYY+Gpp3Y8\nrtVKRUS2S30YwM5NRe6qGYiI5GrIMFixIiyz0KNHcmUSEaklDREGw4bBq6/Ca6+FP6tWICKyo0hh\nYGYjzGyGmW0xs2E5x08zs+fNbKqZTTazU3Ie62xmvzKz2Wb2kpkNj1KGYnTsCKecsn0VU4WBiMiO\notYMpgPDgSfzjq8EznH3I4CLgbE5j40Glrv7+9z90FaeWxG5TUUKAxGRHUUKA3ef7e5zAcs7PtXd\nl2V+ngl0M7POmYe/AFyfc+6aKGUoVnZfZHUei4jsrOJ9BmY2Amhx981mlu2yvdbMXjCzP5rZXpUu\nA4RlKTp0gNmzYd48hYGISK5OhU4ws/FA39xDgAOj3f2hAs8dQqgFnJ5zv/7A0+7+DTO7CvgJ8Pm2\nrjFmzJhtPzc1NdHU1FSoyG2UZXtTkWoGIpImzc3NNDc3R7pGLKuWmtlE4Bvu3pJzrD8wAbjI3Sfl\nHH/L3XfPOecRdz+sjetGWrU03z33wB13wDPPwPr1ISBERNIm6VVLt9040xw0DhiVGwQZD+WMLjoN\neCnGMrTr1FPhiSfgwAMVBCIiuSLVDMzsfODnQG9gLTDF3c8ys9HAt4Fs57IDZ7j7KjPbnzC6qAdh\n1NEl7r6kjevHWjMAOPzwsMfBAw/EelkRkZpRTs0g1ZvbtOab3wy1ghtuiPWyIiI1Q2FQhPXrw/DS\n3XaL9bIiIjVDYSAiIol3IIuISJ1SGIiIiMJAREQUBiIigsJARERQGIiICAoDERFBYSAiIigMREQE\nhYGIiKAwEBERFAYiIoLCQEREUBiIiAgKAxERQWEgIiIoDEREBIWBiIigMBARERQGIiJCxDAwsxFm\nNsPMtpjZsJzjp5nZ82Y21cwmm9kpmeO7mdmLZtaS+X2lmd0Y9UWIiEg0UWsG04HhwJN5x1cC57j7\nEcDFwFgAd1/n7kPdfZi7DwUWAX+JWIa61dzcnHQRKibNrw30+upd2l9fOSKFgbvPdve5gOUdn+ru\nyzI/zwS6mVnn3HPM7BBgL3f/R5Qy1LM0/4NM82sDvb56l/bXV46K9xmY2Qigxd035z30aeCPlb6/\niIgU1qnQCWY2HuibewhwYLS7P1TguUOA64HTW3n4M8CFxRdVREQqxdw9+kXMJgLfcPeWnGP9gQnA\nRe4+Ke/8w4E/ufugAteNXjgRkQbk7lb4rO0K1gxKsO3GZtYDGAeMyg+CjAuAPxS6YKkvRkREyhOp\nZmBm5wM/B3oDa4Ep7n6WmY0Gvg1kO5cdOMPdV2WeNw84293nRCy/iIjEIJZmIhERqW81OQPZzD5i\nZi+b2RwzG5V0eeJmZgszE/JeNLN/Jl2eqMzsdjNbbmbTco71NLPHzWy2mT2WaTqsS228vmvMbElm\nAmWLmX0kyTKWy8z6m9kTZjbTzKab2RWZ46l4/1p5fZdnjqfl/etqZs9lPkumm9k1meMlv381VzMw\nsw7AHOBU4FVgMvAZd3850YLFyMxeAY5099eTLksczOxEYB1wl7sfnjn2Q2C1u/8oE+g93f3bSZaz\nXG28vmuAt9y9rmfQm1k/oJ+7TzGz3YAXgPOAS0jB+9fO6/s0KXj/AMxsF3ffYGYdgX8AVwCfoMT3\nrxZrBscAc919UWZuwv8jvHlpYtTm331Z3P1pID/YzgPuzPx8J3B+VQsVozZeH+RNtqxH7r7M3adk\nfl4HzAL6k5L3r43Xt2/m4bp//wDcfUPmx66EQUFOGe9fLX4g7QsszvnzEra/eWnhwPjMuk1fSrow\nFdLH3ZdD+A8J9Em4PJUw0symmNlv6rUZJZeZDQA+AEwC+qbt/ct5fc9lDqXi/TOzDmb2IrAMGO/u\nkynj/avFMGgEJ7j7MOBs4LJMM0Ta1VZ7ZHS/BA509w8Q/hPWdXNDpgnlXuDKzDfo/Perrt+/Vl5f\nat4/d9+aWeutP3BMZrJvye9fLYbBUmD/nD/3zxxLDXd/LfP7SuA+QtNY2iw3s76wrd12RcLliZW7\nr/TtHW63AUcnWZ4ozKwT4YNyrLs/kDmcmvevtdeXpvcvy93fBJqBj1DG+1eLYTAZONjMDjCzLoRl\nKx5MuEyxMbNdMt9SMLNdgTOAGcmWKhbGjm2wDxJWrAW4CHgg/wl1ZofXl/kPlvVx6vs9vAN4yd1v\nyjmWpvdvp9eXlvfPzHpnm7jMrDth6Z9ZlPH+1dxoIghDS4GbCGF1u7v/d8JFio2ZDSTUBpzQ2fP7\nen99ZnYP0ATsCSwHrgHuB/4M7EdYqvxT7r42qTJG0cbrO4XQ/rwVWAh8OdtGW0/M7ATgKcJy9J75\n9Z/AP4E/UefvXzuv77Ok4/07jNBB3CHz64/ufp2Z9aLE968mw0BERKqrFpuJRESkyhQGIiKiMBAR\nEYWBiIigMBARERQGIiKCwkBERFAYiIgI8P8B7gVnnp91LGQAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x11f91048>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(brw_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 122,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x128345c0>]"
+      ]
+     },
+     "execution_count": 122,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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M7AvTVGXUlQKCiCRGZobgroCQTQFBRBIjM0N4+23YaScYOLCyZaomCggikhi7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\nIIiICAD/D3bH5j9kRkceAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x126f5160>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(brw_bns.baseD)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 123,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x129ade80>]"
+      ]
+     },
+     "execution_count": 123,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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YWWfgImAYaYIJMCqRjhqa4RJ/B1YBS4B5wJ/c/aNStLWStGkTZn9ffvmXjy9e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\niIjkRAFDRERyooAhIiI5+f+3SSe5pr3XvgAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x12850c88>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(brw_bns.baseZ)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 124,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "brw_abs_ord = get_ord_abs_from_baselines(brw_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 125,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mbrw, resbrw, rankbrw, sigbrw = get_transform_from_abs_ords(brw_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 126,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.34857870e-01,  -3.26009140e-01,   1.26923853e-02,\n",
+       "         -6.01772088e+02],\n",
+       "       [  3.29840807e-01,   1.08450379e+00,  -4.38199362e-02,\n",
+       "          1.96667652e+03],\n",
+       "       [ -9.26036364e-04,  -5.46591946e-05,   9.98670684e-01,\n",
+       "         -6.15282786e+01],\n",
+       "       [  0.00000000e+00,   0.00000000e+00,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 126,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mbrw"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 127,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  5.04178763e+01,   8.74894816e+02,   8.79660086e-01,\n",
+       "         1.34495954e-37])"
+      ]
+     },
+     "execution_count": 127,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resbrw"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 128,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "4"
+      ]
+     },
+     "execution_count": 128,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "rankbrw"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 129,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  2.99444530e+05,   9.36118621e+02,   1.18394564e+02,\n",
+       "         2.08605176e-03])"
+      ]
+     },
+     "execution_count": 129,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "sigbrw"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 130,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfbrwJan16 = factory.get_timeseries(observatory='BRW',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-30T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 131,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "brwJan16adj = make_adjusted_from_transform_and_raw(Mbrw,hezfbrwJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 132,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "brwh_pqqm = np.mean(brw_abs_ord.absp1[0] - brw_abs_ord.ordp1[0])\n",
+    "\n",
+    "brwe_pqqm = np.mean(brw_abs_ord.absp1[1] - brw_abs_ord.ordp1[1])\n",
+    "\n",
+    "brwz_pqqm = np.mean(brw_abs_ord.absp1[2] - brw_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 133,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 133,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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BChvRQ3p+CJM1Vanovo6wHrFZi3OlA8LXdNkyPBRlSOnec+dMP3tizx7bcw685nRlZcR0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\nA8MwDKOBhYFhGIbR8P8ByZeMebDgmxgAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x129f4e10>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfbrwJan16[0].data+brwh_pqqm)**2 + (hezfbrwJan16[1].data+brwe_pqqm)**2 + (hezfbrwJan16[2].data+brwz_pqqm)**2)**(0.5) - hezfbrwJan16[3].data + 1,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((brwJan16adj[0]**2 + brwJan16adj[1]**2 + brwJan16adj[2]**2)**(0.5) - hezfbrwJan16[3].data + 1.0,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 134,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjbrw_state_.json', Mbrw, -1)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 135,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "cmo_bns = get_baselines_from_file('/users/aclaycomb/Documents/cmojson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 136,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x1313c6d8>]"
+      ]
+     },
+     "execution_count": 136,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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mTQodnqbsuWfYzjXXuP/v/9b9TCEMhqioCCXMXXcNbfPnh8/koYfC/ccecx8w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\niwAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x129ebbe0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(cmo_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 137,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,7,1,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,9,1,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,cmo_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 138,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x13409d68>]"
+      ]
+     },
+     "execution_count": 138,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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a4pQpFvMQILogBOGiass489lxRxODMAllCN/xNMlwESQjCHPnlhYEsDDp22/b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\nHMdxHAD+Px/HiMyUwjW5AAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x132e84a8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(cmo_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 139,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(cmo_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 140,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x12de5c18>]"
+      ]
+     },
+     "execution_count": 140,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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49y5ebC2Ec8+tfFxuu7TtnLZunQ2FHTUq6Uh2NmmSTVBrybW4Tp3yhFCENCxh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\n5xzgCcE551zAE4JzzjkA/h/dgGrbp54v5gAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x135b8a58>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(cmo_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 141,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "cmo_abs_ord = get_ord_abs_from_baselines(cmo_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 142,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "Mcmo, rescmo, rankcmo, sigcmo = get_transform_from_abs_ords(cmo_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 143,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.39880017e-01,  -3.08098629e-01,   8.11979835e-03,\n",
+       "         -2.01433612e+02],\n",
+       "       [  3.22786162e-01,   9.68250360e-01,   1.65168860e-02,\n",
+       "         -8.65385130e+02],\n",
+       "       [ -6.29637516e-03,  -4.05108544e-03,   9.91887061e-01,\n",
+       "          4.72928486e+02],\n",
+       "       [  2.57918802e-15,  -3.27337577e-15,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 143,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mcmo"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 144,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  4.43079439e-01,   5.71490493e-01,   2.15290921e-01,\n",
+       "         2.83800382e-38])"
+      ]
+     },
+     "execution_count": 144,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "rescmo"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 145,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "4"
+      ]
+     },
+     "execution_count": 145,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "rankcmo"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 146,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  2.34191239e+05,   6.16124599e+01,   4.15099818e+01,\n",
+       "         6.83659777e-04])"
+      ]
+     },
+     "execution_count": 146,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "sigcmo"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 147,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfcmoJan16 = factory.get_timeseries(observatory='CMO',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 148,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "cmoJan16adj = make_adjusted_from_transform_and_raw(Mcmo,hezfcmoJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 149,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "cmoh_pqqm = np.mean(cmo_abs_ord.absp1[0] - cmo_abs_ord.ordp1[0])\n",
+    "\n",
+    "cmoe_pqqm = np.mean(cmo_abs_ord.absp1[1] - cmo_abs_ord.ordp1[1])\n",
+    "\n",
+    "cmoz_pqqm = np.mean(cmo_abs_ord.absp1[2] - cmo_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 150,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 150,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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0pQfVJ926+Z/vLy31X+TVqqwJQXJwGT/8gNHr16OlcsE0Q14v/k/JcVZUVeFB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\nSGAQQgihI4FBCCGEzv8HghbAP31tLx4AAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x12a3b240>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfcmoJan16[0].data+cmoh_pqqm)**2 + (hezfcmoJan16[1].data+cmoe_pqqm)**2 + (hezfcmoJan16[2].data+cmoz_pqqm)**2)**(0.5) - hezfcmoJan16[3].data - 7.9,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((cmoJan16adj[0]**2 + cmoJan16adj[1]**2 + cmoJan16adj[2]**2)**(0.5) - hezfcmoJan16[3].data - 7.9,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 151,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjcmo_state_.json', Mcmo, 7.9)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 152,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "frd_bns = get_baselines_from_file('/users/aclaycomb/Documents/frdjson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 153,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x1312c438>]"
+      ]
+     },
+     "execution_count": 153,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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ylTb6ds3AmjgZWCsXkPOVnAxKi83642RgrVwzyFfa6Ns1A2viZGCtvEyUr7QO1zMDa+Jk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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0xe655a90>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(frd_bns.baseD)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 154,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,8,1,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,10,1,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,frd_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 155,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(frd_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 156,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x138281d0>]"
+      ]
+     },
+     "execution_count": 156,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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69WFC6EEH5a5czsURN8gMBCZEjycAyfbn6wGUm9lyM9sATIrypcs/gLBN80Yz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\nOeeyxoOMc865rPn/XwKuKrpmMxsAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x11ceecc0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(frd_bns.baseD)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 157,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "frd_abs_ord = get_ord_abs_from_baselines(frd_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 158,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mfrd, resfrd, rankfrd, sigfrd = get_transform_from_abs_ords(frd_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 159,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[ -9.82142394e-01,  -1.83524785e-01,   1.28706175e-02,\n",
+       "         -5.26638206e+02],\n",
+       "       [  1.79292243e-01,  -1.00656618e+00,   1.13500368e-01,\n",
+       "         -5.12726686e+03],\n",
+       "       [  3.98204985e-03,   6.04692528e-03,   1.01122495e+00,\n",
+       "          9.93776528e+01],\n",
+       "       [  0.00000000e+00,   0.00000000e+00,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 159,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mfrd"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 160,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  1.65574426e+00,   1.93399773e+01,   2.49780320e-01,\n",
+       "         4.92759318e-39])"
+      ]
+     },
+     "execution_count": 160,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resfrd"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 161,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "4"
+      ]
+     },
+     "execution_count": 161,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "rankfrd"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 162,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  2.53434501e+05,   8.05438116e+01,   1.80397682e+01,\n",
+       "         5.10446006e-04])"
+      ]
+     },
+     "execution_count": 162,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "sigfrd"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 163,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezffrdJan16 = factory.get_timeseries(observatory='FRD',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 164,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "frdJan16adj = make_adjusted_from_transform_and_raw(Mfrd,hezffrdJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 165,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "frdh_pqqm = np.mean(frd_abs_ord.absp1[0] - frd_abs_ord.ordp1[0])\n",
+    "\n",
+    "frde_pqqm = np.mean(frd_abs_ord.absp1[1] - frd_abs_ord.ordp1[1])\n",
+    "\n",
+    "frdz_pqqm = np.mean(frd_abs_ord.absp1[2] - frd_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 166,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 166,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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MyGNGjjSWtVmYdYhq1TOEow05gArQno+aN36uhYOW+vxWPoaQdj7c3p6zSFAp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\nAQEBATGEiSEgICAgIIb/AdrMvwzEX9WaAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x138e45c0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezffrdJan16[0].data+frdh_pqqm)**2 + (hezffrdJan16[1].data+frde_pqqm)**2 + (hezffrdJan16[2].data+frdz_pqqm)**2)**(0.5) - hezffrdJan16[3].data + 4.6,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((frdJan16adj[0]**2 + frdJan16adj[1]**2 + frdJan16adj[2]**2)**(0.5) - hezffrdJan16[3].data + 4.6,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 167,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjfrd_state_.json', Mfrd, -4.6)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 168,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "frn_bns = get_baselines_from_file('/users/aclaycomb/Documents/frnjson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 169,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x13ffb320>]"
+      ]
+     },
+     "execution_count": 169,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": "iVBORw0KGgoAAAANSUhEUgAAAYYAAAEACAYAAAC3adEgAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\nQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x12df0be0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(frn_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 170,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,5,1,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,6,10,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,frn_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 171,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x142bc0b8>]"
+      ]
+     },
+     "execution_count": 171,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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6OnSA0aPh5pth3To44oioK5I4atPYADObAtQ//GOAA1dlGJ5p17wNMAT4gbvP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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x12df0f98>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(frn_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 172,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "frn_abs_ord = get_ord_abs_from_baselines(frn_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 173,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mfrn, resfrn, rankfrn, sigfrn = get_transform_from_abs_ords(frn_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 174,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.68565555e-01,  -2.00310287e-01,  -2.76807061e-02,\n",
+       "          1.17417624e+03],\n",
+       "       [  2.42370058e-01,   1.02706749e+00,  -1.21082597e-01,\n",
+       "          4.70604971e+03],\n",
+       "       [ -2.33058122e-02,  -1.65549754e-02,   1.02128327e+00,\n",
+       "         -3.03542290e+02],\n",
+       "       [  0.00000000e+00,  -0.00000000e+00,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 174,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mfrn"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 175,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  3.27533547e-02,   4.12836189e-01,   2.23735118e-02,\n",
+       "         1.61860062e-39])"
+      ]
+     },
+     "execution_count": 175,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resfrn"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 176,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "4"
+      ]
+     },
+     "execution_count": 176,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "rankfrn"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 177,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  1.45113868e+05,   3.65063445e+01,   2.10145476e+01,\n",
+       "         1.23018540e-04])"
+      ]
+     },
+     "execution_count": 177,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "sigfrn"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 178,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezffrnJan16 = factory.get_timeseries(observatory='FRN',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 179,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "frnJan16adj = make_adjusted_from_transform_and_raw(Mfrn,hezffrnJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 180,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "frnh_pqqm = np.mean(frn_abs_ord.absp1[0] - frn_abs_ord.ordp1[0])\n",
+    "\n",
+    "frne_pqqm = np.mean(frn_abs_ord.absp1[1] - frn_abs_ord.ordp1[1])\n",
+    "\n",
+    "frnz_pqqm = np.mean(frn_abs_ord.absp1[2] - frn_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 181,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 181,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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19fWce+65XHPNNSld8+jFioqEU+yhpXIot31xk1liI95EHPP3vdYYQHzRmH2Z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\nSUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x1401c2e8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezffrnJan16[0].data+frnh_pqqm)**2 + (hezffrnJan16[1].data+frne_pqqm)**2 + (hezffrnJan16[2].data+frnz_pqqm)**2)**(0.5) - hezffrnJan16[3].data + 6,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((frnJan16adj[0]**2 + frnJan16adj[1]**2 + frnJan16adj[2]**2)**(0.5) - hezffrnJan16[3].data + 6,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 182,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjfrn_state_.json', Mfrn, -6)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 183,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "gua_bns = get_baselines_from_file('/users/aclaycomb/Documents/guajson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 184,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x14b648d0>]"
+      ]
+     },
+     "execution_count": 184,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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bHiTBdYcCGKWqJQCgqlu97QqggYjUBlAfQBGAXVmIleBmpR9p75SUsL1DFDS/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\n1SD/D0KaEsPCygenAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x1402feb8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(gua_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 185,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,10,15,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,12,15,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,gua_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 186,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x14d9c898>]"
+      ]
+     },
+     "execution_count": 186,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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3w6GHwm23tV8bFEzcBw6sbZ/CtmX69LFl515/3dLOgvL++7DZZtC9ezh9iZJh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\nIC7ujuM4CeT/A1ZVyZoNLfOyAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x14b80438>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(gua_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 187,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(gua_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 188,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x14ff91d0>]"
+      ]
+     },
+     "execution_count": 188,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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QkSki8qGIXJbYXhHvX5rXd2lie6W8f81F5O1ELPkw0Uaa8/sXaU0/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\nAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x14db9f28>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(gua_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 189,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "gua_abs_ord = get_ord_abs_from_baselines(gua_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 190,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mgua, resgua, rankgua, siggua = get_transform_from_abs_ords(gua_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 191,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.98443843e-01,  -1.93733450e-02,  -4.25390474e-03,\n",
+       "          6.52567915e+02],\n",
+       "       [  2.02166513e-02,   1.00429017e+00,   7.01363090e-03,\n",
+       "         -6.73172625e+01],\n",
+       "       [  6.93024175e-04,  -4.44958958e-03,   1.00187292e+00,\n",
+       "          2.19933652e+02],\n",
+       "       [  0.00000000e+00,   0.00000000e+00,   0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 191,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mgua"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 192,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  1.38786609e-01,   8.45265521e+00,   1.15363688e+00,\n",
+       "         7.95410191e-37])"
+      ]
+     },
+     "execution_count": 192,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resgua"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 193,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfguaJan16 = factory.get_timeseries(observatory='GUA',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 194,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "guaJan16adj = make_adjusted_from_transform_and_raw(Mgua,hezfguaJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 195,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "guah_pqqm = np.mean(gua_abs_ord.absp1[0] - gua_abs_ord.ordp1[0])\n",
+    "\n",
+    "guae_pqqm = np.mean(gua_abs_ord.absp1[1] - gua_abs_ord.ordp1[1])\n",
+    "\n",
+    "guaz_pqqm = np.mean(gua_abs_ord.absp1[2] - gua_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 196,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-10, 10)"
+      ]
+     },
+     "execution_count": 196,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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IQ8EgkkLaX5DmSMEgIiIOBYNICukYgzRHKQsGY8wDxphiY8yn3u38VC1LRESS\np0WK5/+otfbRFC9DpMnSHoM0R6keStK3Qr6UrPdbSSLNUaqD4TZjzGJjzP8aY9qleFkiIpIExzWU\nZIx5G8iLnQRY4KfANOA/rbXWGPNL4FHg+kTzmTJlSvS+z+fD5/MdT1kiaaf9BUm2QCBAIBBolGWZ\nxtjlNcb0Bl631p6e4Dmr3W75oines4eeHTtqSElSxhiDtTYlw/WpPCupa8zDS4HlqVqWiIgkTyrP\nSppqjMkHQsDnwM0pXJZIk5KRoUuEpPlKWTBYa69O1bxFmjqdpirNmTZrRFJAXyxpzvT5FUkB7TFI\nc6ZgEBERh4JBREQcCgYREXEoGERExKFgEBERh4JBREQcCgYREXEoGERExKFgEBERh4JBREQcCgYR\nEXEoGERExKFgEEmBDP2InjRjCgYREXEoGERExKFgEBERh4JBREQcCgYREXEoGERExKFgEBERh4JB\nREQcCgYREXEoGERExKFgEBERh4JBREQcCgYREXEoGERExKFgEBERh4JBREQcCgYREXEoGERExKFg\nEBERh4JBREQcCgYREXEoGERExKFgEBERh4JBREQcCgYREXEoGERExKFgEBERh4JBREQcCgYREXEo\nGERExKFgEBERx3EFgzHmP4wxy40xQWPM8Ljn7jfGFBljVhljzj2+MkVEpLEc7x7DMuAS4L3YicaY\nwcB3gMHA14FpxhhznMtqVIFAIN0l1KCa6kc11V9TrEs1pd9xBYO1do21tgiI7/QvBmZYa6uttZ8D\nRcCo41lWY2uKHwTVVD+qqf6aYl2qKf1SdYyhO7A55vEWb5qIiDRxLepqYIx5G8iLnQRY4KfW2tdT\nVZiIiKSHsdYe/0yM8QN3W2s/9R7fB1hr7W+9x28CD1hrP0rw2uMvQETkS8ham5Jjt3XuMRyD2AJn\nAtONMY8RHkLqD3yc6EWp+sNERKRhjvd01W8ZYzYDY4BZxph/A1hrVwIvACuBN4BbbTJ2TUREJOWS\nMpQkIiJfINbatN2A84HVwFrgx42wvM+BJcAi4GNvWgdgNrAGeAtoF9P+fsKn2q4Czo2ZPhxY6tX9\n+DHW8BegBFgaMy1pNQAtgRneaxYAvRpY0wNAMfCpdzu/kWvqAbwLrCB8vczt6V5XCWr6YbrXFdAK\n+IjwZ3oZ4WN5TeEzVVtd6f5cZXjLndkU1lNcXYti6krveqpv4cm+eStiHdAbyAIWA6ekeJmfAR3i\npv0WuNdCwz5xAAAD3klEQVS7/2PgYe/+EO+NagH08WqN7GF9BIz07r8BnHcMNYwH8nE74aTVANwC\nTPPuX074epKG1PQA8KMEbQc3Uk1dgXzv/gmEv7inpHNdHaWmdK+r1t6/mcCHhK8ZSutn6ih1pXtd\n3QU8x5EOOO3rqZa60rue6lt4sm+Ej0v8O+bxfaR4rwHYAHSMm7YayPPudwVWJ6oH+Dcw2muzMmb6\nFcCTx1hHb9xOOGk1AG8Co737mcDOBtb0AOEzzeLbNVpNccv9J/DVprCu4mqa2FTWFdAaWAiMbGLr\nKbautK0rwnt8bwM+jnTAaV9PtdSV1s9UOn9EL/4iuGJSfxGcBd42xhQaY27wpuVZa0sArLXbgS61\n1Be5SK+7V2tEMuruksQaoq+x1gaBfcaY3AbWdZsxZrEx5n+NMe3SVZMxpg/hPZoPSe771eC6YmqK\nnIKdtnVljMkwxiwCtgNvW2sLaQLrqZa6IH3r6jFgMuF+ICLt66mWuiCNn6kv26+rjrPWDgcuAH5g\njDmbmm9G/ON0SGYNDT0deBrQz1qbT/iL/fvklVT/mowxJwAvAXdYa0tJ7ftVr7oS1JTWdWWtDVlr\nzyC85TnKGDOUJrCeEtQ1hDStK2PMhUCJtXbx0drRyOvpKHWl9TOVzmDYAvSKedzDm5Yy1tpt3r87\nCQ8DjAJKjDF5AMaYrsCOmPp6JqivtunHI5k1RJ8zxmQCJ1pr9xxrQdbandbb9wSe4shvXTVaTcaY\nFoQ74Getta95k9O6rhLV1BTWlVfHASBA+KSOJvOZiq0rjetqHHCRMeYz4HngK8aYZ4HtaV5Piep6\nJt2fqXQGQyHQ3xjT2xjTkvCY2MxULcwY09rb0sMY0wY4l/DZEjOBa71m1wCRDmgmcIUxpqUxpi/e\nRXre7uZ+Y8wo7xdjr455Tb3LoeYFgcmqYaY3D4BvEz6L5phr8r4kEZcCy9NQ018Jj5v+IWZautdV\njZrSua6MMZ0iwwzGmBzga4TPVknreqqlrtXpWlfW2p9Ya3tZa/sR7mvetdZeBbyezvVUS11Xp/37\nV5+DI6m6Ed6yWUP4NKr7UrysvoTPfIqcPnefNz0XmOPVMRtoH/Oa+wkf9Y8/LexMbx5FwB+OsY7/\nA7YCFcAm4PuET5lLSg2ETxN8wZv+IdCngTU9Q/jUt8WE967yGrmmcUAw5j371Pu8JO39Ota6jlJT\n2tYVcJpXx2Kvhp8m+3PdwPevtrrS+rnyXjeBIwd507qejlJXWteTLnATERHHl+3gs4iI1EHBICIi\nDgWDiIg4FAwiIuJQMIiIiEPBICIiDgWDiIg4FAwiIuL4f/iFT2+hfHuLAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x15123630>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfguaJan16[0].data+guah_pqqm)**2 + (hezfguaJan16[1].data+guae_pqqm)**2 + (hezfguaJan16[2].data+guaz_pqqm)**2)**(0.5) - hezfguaJan16[3].data - 7.9,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((guaJan16adj[0]**2 + guaJan16adj[1]**2 + guaJan16adj[2]**2)**(0.5) - hezfguaJan16[3].data - 7.9,'k')\n",
+    "\n",
+    "pl.ylim(-10,10)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 197,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjgua_state_.json', Mgua, 7.9)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 198,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hon_bns = get_baselines_from_file('/users/aclaycomb/Documents/honjson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 199,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x13c403c8>]"
+      ]
+     },
+     "execution_count": 199,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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7fffVX/b1r0f/XL9+UZY64ICo269aFeWaJUsa7uvjj6MUtP327gceWFh7Dj88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\ni4hUIQV/EZEqpOAvIlKFFPxFRKrQ/weiYsc0OMVbqQAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x14b9f048>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hon_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 200,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,10,15,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,12,15,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,hon_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 201,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x1199fcc0>]"
+      ]
+     },
+     "execution_count": 201,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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Bc8/Bu++ufnyvvcKxpUuhTZt0YouLevgiBXT55fDrX4ekvWYiWdN118GYMWG/nvXWqzle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\nRK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x13a02d30>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hon_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 202,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x150b9400>]"
+      ]
+     },
+     "execution_count": 202,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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/+Hgr/Brot3ya2fHK8S9J1fH3JR8z6+T4l8TxN7OUZIq/pBWSdkg6IOlOSctnGDtP0n2S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\nZjaE/h+ajd9d4R/wjgAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x12a78518>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hon_bns.baseD)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 203,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x13cedf28>]"
+      ]
+     },
+     "execution_count": 203,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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9quefn9dlf3LXXaoXXODNtT74QLVlS9XKyvyv9d57dq1t25yd/+qrqt275/+6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\nIipyDPREREWOgZ6IqMgx0BMRFbn/B0Q9uuSZiSIiAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x139e9208>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(hon_bns.baseZ)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 204,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x14944240>]"
+      ]
+     },
+     "execution_count": 204,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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oXnNNtHFEbZddwmPhwqYdF5eZVOuixCCSQHFoTho+PMyWusce0cYRB02tM7z7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\nwFQFAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x152362b0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "remove_outlier_baselines(hon_bns)\n",
+    "\n",
+    "pl.plot(hon_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 205,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hon_abs_ord = get_ord_abs_from_baselines(hon_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 206,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mhon, reshon, rankhon, sighon = get_transform_from_abs_ords(hon_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 207,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.99678600e-01,  -1.74029673e-01,   2.63717245e-02,\n",
+       "         -9.82568114e+02],\n",
+       "       [  1.69668389e-01,   1.01995732e+00,  -5.55170451e-03,\n",
+       "          1.74349733e+02],\n",
+       "       [  1.23732740e-03,  -1.69453292e-03,   1.05273966e+00,\n",
+       "         -1.02140068e+03],\n",
+       "       [  0.00000000e+00,   2.98072927e-15,  -1.09299776e-15,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 207,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mhon"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 208,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  9.16388677e+00,   4.33161926e+00,   3.69640761e+00,\n",
+       "         4.59177481e-41])"
+      ]
+     },
+     "execution_count": 208,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "reshon"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 209,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfhonJan16 = factory.get_timeseries(observatory='HON',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 210,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "honJan16adj = make_adjusted_from_transform_and_raw(Mhon,hezfhonJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 211,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "honh_pqqm = np.mean(hon_abs_ord.absp1[0] - hon_abs_ord.ordp1[0])\n",
+    "\n",
+    "hone_pqqm = np.mean(hon_abs_ord.absp1[1] - hon_abs_ord.ordp1[1])\n",
+    "\n",
+    "honz_pqqm = np.mean(hon_abs_ord.absp1[2] - hon_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 212,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 212,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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58mxurrHPUpYvl9PXrpUtFRUiIvKPf/xDcPnlAkDcSUnylamxUV9WVtbx//Xd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\nmwAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x150d3c18>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfhonJan16[0].data+honh_pqqm)**2 + (hezfhonJan16[1].data+hone_pqqm)**2 + (hezfhonJan16[2].data+honz_pqqm)**2)**(0.5) - hezfhonJan16[3].data - 14.5,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((honJan16adj[0]**2 + honJan16adj[1]**2 + honJan16adj[2]**2)**(0.5) - hezfhonJan16[3].data - 14.5,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 213,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjhon_state_.json', Mhon, 14.5)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 214,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "new_bns = get_baselines_from_file('/users/aclaycomb/Documents/newjson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 215,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x15931048>]"
+      ]
+     },
+     "execution_count": 215,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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eG4Hds6f7r38dO7Ljj4+dyrbbxk5zr73c//3vWL5Pn03LQ6ecEkcAf/tbrHfe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\n4+6cAAAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x13cfde10>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(new_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 216,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,10,15,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,12,15,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,new_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 217,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x15b24a58>]"
+      ]
+     },
+     "execution_count": 217,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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KKZVhBM61cfzxsHZt9PNEDShD9gUhqaI0DytOK8/SpbBrFxw4kPRM6h8ThJRSya8fV2A5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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x158e7080>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(new_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 218,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x15d0f550>]"
+      ]
+     },
+     "execution_count": 218,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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+eQyAn3NOlGK0qXJxWLw4kvmf/xwDqRMmZN9MLK2as4ip0T9nM2sFDAH2BuYB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\nD21pvl8bAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x15b41748>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "remove_outlier_baselines(new_bns)\n",
+    "\n",
+    "pl.plot(new_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 219,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "new_abs_ord = get_ord_abs_from_baselines(new_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 220,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mnew, resnew, ranknew, signew = get_transform_from_abs_ords(new_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 221,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.70381886e-01,  -2.61357358e-01,  -5.88339193e-03,\n",
+       "          3.31498500e+02],\n",
+       "       [  2.78701300e-01,   9.69226963e-01,   4.60085193e-02,\n",
+       "         -2.56585110e+03],\n",
+       "       [ -1.91365970e-02,   6.40280253e-03,   9.26542509e-01,\n",
+       "          4.80701668e+03],\n",
+       "       [  0.00000000e+00,   0.00000000e+00,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 221,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mnew"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 222,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  2.77548347e-02,   5.00419296e-01,   2.95001807e-01,\n",
+       "         1.51528569e-39])"
+      ]
+     },
+     "execution_count": 222,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resnew"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 223,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfnewJan16 = factory.get_timeseries(observatory='NEW',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 224,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "newJan16adj = make_adjusted_from_transform_and_raw(Mnew,hezfnewJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 225,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "newh_pqqm = np.mean(new_abs_ord.absp1[0] - new_abs_ord.ordp1[0])\n",
+    "\n",
+    "newe_pqqm = np.mean(new_abs_ord.absp1[1] - new_abs_ord.ordp1[1])\n",
+    "\n",
+    "newz_pqqm = np.mean(new_abs_ord.absp1[2] - new_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 226,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 226,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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WL5PyVjkeGtHc53k9SibtXccLylGYmLh5M+Tl0TqigPDUpk2Mcv9uTxf3O63IuP6jdd6H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\nICIiAQoMIiISoMAgIiIB/w+MbZKWF/bP+gAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x15cbd278>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfnewJan16[0].data+newh_pqqm)**2 + (hezfnewJan16[1].data+newe_pqqm)**2 + (hezfnewJan16[2].data+newz_pqqm)**2)**(0.5) - hezfnewJan16[3].data + 7.1,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((newJan16adj[0]**2 + newJan16adj[1]**2 + newJan16adj[2]**2)**(0.5) - hezfnewJan16[3].data + 7.1,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 227,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjnew_state_.json', Mnew, -7.1)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 228,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "shu_bns = get_baselines_from_file('/users/aclaycomb/Documents/shujson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 229,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x166727f0>]"
+      ]
+     },
+     "execution_count": 229,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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ESkmSBiWGIrN2bXH9QJw0LyolSRoUIkVGpSRJQqUkSYNCpMgoMUgSKiVJGhIlBjO72czm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\nJI8Sg4iI5FFiEBGRPEoMIiKS5/8BBsUfFKPK6REAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x15b41630>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(shu_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 230,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,10,25,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2016,1,1,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,shu_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 231,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(shu_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 232,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x1682f470>]"
+      ]
+     },
+     "execution_count": 232,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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G7nT3heme4IQToFUruO66rMadd7p3h9/+FrbaKulIRKS+qLIlYWaDgc3LHiLe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\nohkZyuIAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x15b41710>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(shu_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 233,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "shu_abs_ord = get_ord_abs_from_baselines(shu_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 234,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mshu, resshu, rankshu, sigshu = get_transform_from_abs_ords(shu_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 235,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.88588472e-01,  -2.08072460e-01,  -6.35567167e-03,\n",
+       "         -1.47139029e+01],\n",
+       "       [  2.10268162e-01,   9.69217999e-01,  -1.82802376e-02,\n",
+       "          5.17502020e+02],\n",
+       "       [  1.51436210e-02,   4.47899422e-03,   1.01739086e+00,\n",
+       "         -1.48503633e+03],\n",
+       "       [  1.99237003e-15,  -2.49062245e-15,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 235,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mshu"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 236,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  3.73523464e-01,   8.51217195e-01,   1.34919961e-01,\n",
+       "         1.48084738e-39])"
+      ]
+     },
+     "execution_count": 236,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resshu"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 237,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfshuJan16 = factory.get_timeseries(observatory='SHU',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 238,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "shuJan16adj = make_adjusted_from_transform_and_raw(Mshu,hezfshuJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 239,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "shuh_pqqm = np.mean(shu_abs_ord.absp1[0] - shu_abs_ord.ordp1[0])\n",
+    "\n",
+    "shue_pqqm = np.mean(shu_abs_ord.absp1[1] - shu_abs_ord.ordp1[1])\n",
+    "\n",
+    "shuz_pqqm = np.mean(shu_abs_ord.absp1[2] - shu_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 240,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 240,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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GOnDVVRHezGGW/va39HNGsrmNCW6ne/dAc9uECQCc/cwzFSaF1YMHe04mXt2x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\nRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x167dd400>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfshuJan16[0].data+shuh_pqqm)**2 + (hezfshuJan16[1].data+shue_pqqm)**2 + (hezfshuJan16[2].data+shuz_pqqm)**2)**(0.5) - hezfshuJan16[3].data - 13.1,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((shuJan16adj[0]**2 + shuJan16adj[1]**2 + shuJan16adj[2]**2)**(0.5) - hezfshuJan16[3].data - 13.1,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 241,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjshu_state_.json', Mshu, 13.1)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 242,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "sit_bns = get_baselines_from_file('/users/aclaycomb/Documents/sitjson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 243,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x15828fd0>]"
+      ]
+     },
+     "execution_count": 243,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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34Un7RGCsu08qsG4vtn8i5XDCCbB0KVRpPCxlYGa4+2GfMF3sWUnjgW8DX2oKhcSTwEQz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\niIhIHgWDiIjkUTCIiEie/w8QZ3sE1bQ1TwAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x167d2128>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(sit_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 244,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,10,1,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2016,1,1,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,sit_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 245,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x144972e8>]"
+      ]
+     },
+     "execution_count": 245,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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dYgIfWpZ1xo8PK7kVYocdwvxRhYwaqpa4jcFP698/lMZuvDHMt5SNFi/PrRI9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\nRK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x15e97828>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(sit_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 246,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(sit_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 247,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x16a71d30>]"
+      ]
+     },
+     "execution_count": 247,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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F0L073HJL7f7ibb65l9FGj/Y/7Kuvhtdf91bEwQf7HgltmcC0YQN84xs+Qur8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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x1443bf60>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(sit_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 248,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "sit_abs_ord = get_ord_abs_from_baselines(sit_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 249,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Msit, ressit, ranksit, sigsit = get_transform_from_abs_ords(sit_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 250,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.59545352e-01,  -3.66675295e-01,  -1.06533425e-01,\n",
+       "          5.29374275e+03],\n",
+       "       [  2.40650589e-01,   1.03242483e+00,  -2.66118481e-02,\n",
+       "          2.86265553e+03],\n",
+       "       [  2.24111073e-02,   2.01999547e-02,   1.00408997e+00,\n",
+       "          2.41162824e+02],\n",
+       "       [  1.08442241e-15,  -0.00000000e+00,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 250,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Msit"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 251,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  1.18381961e+00,   5.83420751e+00,   6.22840607e-01,\n",
+       "         1.57555273e-39])"
+      ]
+     },
+     "execution_count": 251,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "ressit"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 252,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfsitJan16 = factory.get_timeseries(observatory='SIT',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-30T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 253,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "sitJan16adj = make_adjusted_from_transform_and_raw(Msit,hezfsitJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 254,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "sith_pqqm = np.mean(sit_abs_ord.absp1[0] - sit_abs_ord.ordp1[0])\n",
+    "\n",
+    "site_pqqm = np.mean(sit_abs_ord.absp1[1] - sit_abs_ord.ordp1[1])\n",
+    "\n",
+    "sitz_pqqm = np.mean(sit_abs_ord.absp1[2] - sit_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 255,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 255,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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8yNIw299ZcokI8wsKWBiQQe4vKeGZTZsAKMrPp3bt2hGlBeD222+3XuzcGZcrsGt9/TU/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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x1443b6a0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfsitJan16[0].data+sith_pqqm)**2 + (hezfsitJan16[1].data+site_pqqm)**2 + (hezfsitJan16[2].data+sitz_pqqm)**2)**(0.5) - hezfsitJan16[3].data - 3.2,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((sitJan16adj[0]**2 + sitJan16adj[1]**2 + sitJan16adj[2]**2)**(0.5) - hezfsitJan16[3].data - 3.2,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 256,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjsit_state_.json', Msit, 3.2)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 257,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "sjg_bns = get_baselines_from_file('/users/aclaycomb/Documents/sjgjson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 258,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x16f84ac8>]"
+      ]
+     },
+     "execution_count": 258,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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lfXiuLZqTiPiGpOMnba577R+SdG9E/F9EPCfpkAbXz1Ko6Qtp9JsJr9Jy98WLEbGvuv9d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\nYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x15e7d940>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(sjg_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 259,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,10,1,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2015,12,1,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,sjg_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 260,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x17180e10>]"
+      ]
+     },
+     "execution_count": 260,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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S3UTUJ99/Ave6ez/gfuD7iZeqfNYA33b3AcA+wFm531nF19HdVwIH5SZQ7g4M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\n3e843eR4UJ0AAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x16e660f0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(sjg_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 261,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "remove_outlier_baselines(sjg_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 262,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x1738a278>]"
+      ]
+     },
+     "execution_count": 262,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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wQgosYMQi7BaGFzDATXqLoluqkgEDLPFtjOejj2DdOujVK+6aWMCIRdhJ76gDxubNbp5H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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x171de198>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(sjg_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 263,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "sjg_abs_ord = get_ord_abs_from_baselines(sjg_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 264,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Msjg, ressjg, ranksjg, sigsjg = get_transform_from_abs_ords(sjg_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 265,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.90536307e-01,   2.04242590e-01,   3.87150502e-02,\n",
+       "         -1.50422264e+03],\n",
+       "       [ -2.27532793e-01,   9.62960561e-01,   5.14425894e-03,\n",
+       "          8.62310605e+01],\n",
+       "       [ -6.93279286e-03,   2.77582644e-02,   9.44616720e-01,\n",
+       "          1.70847335e+03],\n",
+       "       [  0.00000000e+00,   0.00000000e+00,   0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 265,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Msjg"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 266,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  1.76264961e+01,   7.71329740e+00,   1.34822012e+01,\n",
+       "         3.73081703e-39])"
+      ]
+     },
+     "execution_count": 266,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "ressjg"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 267,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfsjgJan16 = factory.get_timeseries(observatory='SJG',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 268,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "sjgJan16adj = make_adjusted_from_transform_and_raw(Msjg,hezfsjgJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 269,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "sjgh_pqqm = np.mean(sjg_abs_ord.absp1[0] - sjg_abs_ord.ordp1[0])\n",
+    "\n",
+    "sjge_pqqm = np.mean(sjg_abs_ord.absp1[1] - sjg_abs_ord.ordp1[1])\n",
+    "\n",
+    "sjgz_pqqm = np.mean(sjg_abs_ord.absp1[2] - sjg_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 270,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 270,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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I/BG/I9LOf9XW0lXr19Mf9u+PG/YhIsr73vdsN952/t5//33a4/WSc8AAAkAF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\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x171d0dd8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfsjgJan16[0].data+sjgh_pqqm)**2 + (hezfsjgJan16[1].data+sjge_pqqm)**2 + (hezfsjgJan16[2].data+sjgz_pqqm)**2)**(0.5) - hezfsjgJan16[3].data + 55,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((sjgJan16adj[0]**2 + sjgJan16adj[1]**2 + sjgJan16adj[2]**2)**(0.5) - hezfsjgJan16[3].data + 55,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 271,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjsjg_state_.json', Msjg, -55)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 272,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "bsl_bns = get_baselines_from_file('/users/aclaycomb/Documents/bsljson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 273,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x17e9fb70>]"
+      ]
+     },
+     "execution_count": 273,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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tpO2/PxxzTIyae+WV+BttilldXf+BB2K9o7lz829nY6ot9Gtra6mtrS3eE7p7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\nEYW+iEgV+f/4vS4iKUHaYwAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x172ec080>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(bsl_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 274,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,10,1,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2016,1,1,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,bsl_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 275,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x180ddd68>]"
+      ]
+     },
+     "execution_count": 275,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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KP+SQ2NHEp7WDMshVV8Hy5aGWKSLV89BD0KqVEkBVqSWQJt5+G446Ct57D3baKXY0Ipnl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\nRK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x17f5d278>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(bsl_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 276,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "bsl_abs_ord = get_ord_abs_from_baselines(bsl_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 277,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "Mbsl, resbsl, rankbsl, sigbsl = get_transform_from_abs_ords(bsl_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 278,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  1.05069413e+00,   1.10714328e-01,  -2.11533688e-01,\n",
+       "          8.16799353e+03],\n",
+       "       [  2.79831733e-02,   1.06881857e+00,  -1.29195735e-01,\n",
+       "          4.37112281e+03],\n",
+       "       [ -3.85811324e-02,  -5.23226381e-02,   1.12178759e+00,\n",
+       "         -4.01891646e+03],\n",
+       "       [  0.00000000e+00,  -0.00000000e+00,   0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 278,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mbsl"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 279,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  2.28382379e+00,   2.91445223e+00,   7.70382134e-01,\n",
+       "         3.85709084e-39])"
+      ]
+     },
+     "execution_count": 279,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resbsl"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 280,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "hezfbslJan16 = factory.get_timeseries(observatory='BSL',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 281,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "bslJan16adj = make_adjusted_from_transform_and_raw(Mbsl,hezfbslJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 282,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "bslh_pqqm = np.mean(bsl_abs_ord.absp1[0] - bsl_abs_ord.ordp1[0])\n",
+    "\n",
+    "bsle_pqqm = np.mean(bsl_abs_ord.absp1[1] - bsl_abs_ord.ordp1[1])\n",
+    "\n",
+    "bslz_pqqm = np.mean(bsl_abs_ord.absp1[2] - bsl_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 283,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-10, 10)"
+      ]
+     },
+     "execution_count": 283,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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ycniub19eOkBPvLDjnN/orE6dGrR8PygxSMqrcwBTm0NMsUqo2w4wRiBV1mJu\nbi7W2shNi4YedRQd8/LgwgsJbtnCnJNOoih8EG3Thnf37mXzyJF1S47DhvG3K6/EWsv48eN58skn\n4xJfQ7vTX3/EEbRoQOli3okn8vRxx8UsxaWK1I1MxBFUG0Ojfe+ww+q9+16qNepfdNFFbN68ma7h\nbq2x7N7N2Wef7ZkUDAYxxrBx3z56ONVnDz/8cNziinfVZafcXH7UrVtcPzPeVGKQ1JdiB7B0MiI/\nn6frufxJqiUGgC5dukR64Ex2utB2njmTZ555xjPfhx9+GBmhHD5w92jCvVwOpLkNwG0IJQZJeSox\nZKbDnAFl39bWcuONN0amW2sZN25c0johNKTxubnJvG8sIoD/jc8HE+uwn92+ffICOITuqs2NEoOk\nvFQ/gKWr1KtIiu2d44+PPM/xoWunEoNIClJVUmIk6xLOTXVe+BIX+DOGRYlBJB1k4I6aCD1OOAGc\nevxUFDNt+ZEY1MYgkgbS5Ew31Q0rKoIPPvA7jHrFLB34cJDOxBKDxjGIZKgbunXjnBS8HENYrMOx\nH4foTEwMKjGIZKhsY+iZoL7/iRLX0cIHO+A7JdNMvDaXEoOIpKSuMa4Im6hBbDFlcJVlwhODMeZM\nY8xKY8yXxpg7E708EWkeOh52WOgmQi5JPXtXYkgMY0wW8AfgDGAgcIUxpt+B3yUiAv/Rti1/dd0C\nFuDwww9PXgAZnBgS3fg8FPjKWrsOwBjzOnA+sPKA7xKRjJdtDBd36RJ5vX79etonceRzFlB70Lma\np0RXJXUHNrheb3SmiTRaKl78TRKvZ8+e5Ofnx+8DD7IdDRs9On7LSjMp0V313nvvjTwvLCyk8BDu\nmyoikgjnXHcdc9991+8wIgKBAIFAICnLSnRi2AQc6Xrdw5nm4U4MIiKpINVKptEnzZMmTUrYshJd\nlbQQ6GOM6WWMyQMuB6YmeJnSzGVer3LxQyZfoyuhJQZrba0x5mbgA0JJ6Dlr7ReJXKY0f6l1HifN\nlcnAaySFJbyNwVr7PhD7FlIijVC6a5ffIUgGaB3Phu40k7kpUdLXggV+RyDNwUEGy+VnZycpkNSj\nxCAiEksGXiMpTIlBREQ8lBhERMRDiUFERDyUGERExEOJQUQkBpvBA9yUGERExEOJQUREPJQYRCQj\nZe4ohYNTYhAREQ8lBhHJTBk8svlglBhERMRDiUFERDyUGJqZnHbt/A5BRNKcEkMz03HwYL9DEJE0\np8QgIiL4R80EAAAIu0lEQVQeSgwiIuKhxCAiIh5KDCIi4qHEICIZ6dhWrfwOIWXl+B2AiEiyFRcX\n06NHjwPOY61NUjSpR4lBRDJOYWHhQefJ3LSgqiQREYmixCAiIh5KDCIi4qHEICIiHkoMIiLiocQg\nIiIeSgwiIjFk8jgGJQYREfFQYhAREQ8lBhER8VBikLTTpmdPv0MQadaUGCTtdOjXz+8QRJo1JQZJ\necbvAEQyjBKDiIh4KDE0N82w77UxKjOIJJMSg4iIeCgxiIiIhxKDiIh4KDFI2ml+rSgiqUWJQURE\nPJQYJOXVKSE0w55XIqlEiaG5UddOEWkiJQYRkRiCGVwyVWKQlJfJN0wR8UPCEoMxZqIxZqMxZrHz\nODNRyxIRkfjJSfDnP2atfSzByxARkThKdFWSWkJFRNJMohPDzcaYpcaYZ40x+QleloiIxEGTqpKM\nMdOBru5JhLqd3w08BfzGWmuNMfcBjwE/iPU59957b+R5YWEhhYWFTQlLRKTZCQQCBAKBpCyrSYnB\nWvvdBs76Z2Baff90JwaRg1EvJUmGVNvOok+aJ02alLBlJbJXUoHr5YXAZ4lalohI3KVYYkimRPZK\nesgYMxgIAl8DP0rgskREJE4SlhistVcn6rNFRCRxNPJZREQ8lBgk/WRw3a9IMigxiIiIhxKDpB9d\nWlwkoZQYRETEQ4lB0o/aGEQSSolBREQ8lBhERMRDiUFERDyUGCTtZKtXkkhCKTFI2jFZ2mxFEkl7\nmKSd7BYt/A5BpFlTYpC0o4okSYZgBneLVmKQtNM+J5FXixcRJQZJO52POsrvEESaNSUGSTtGvZJE\nEkqJobnJ4HpREYkPJQYREfFQYhAREQ8lBhER8VBiaG7UMCsSFzaD2+uUGERExEOJQUREPJQYRETE\nQ4lBREQ8lBhERMRDiUFERDyUGCTt6EY9IomlPUxERDyUGERExEOJQUREPJQYRETEQ4lBREQ8lBhE\nRMRDiUFERDyUGEREYgj6HYCPlBhERMRDiUFERDyUGERExEOJQdKO0e1LRRJKiUFERDyUGERExEOJ\nQUREPJQYRERisMHMHcmgxCAiIh5KDCIi4tGkxGCMudgY85kxptYYc2LU/+4yxnxljPnCGHN608IU\nEZFkaWqJ4VPgAmCGe6Ixpj9wKdAfOAt4yqRZ5/NAIOB3CHUopoZRTA2XinEpJv81KTFYa1dZa78C\nog/65wOvW2trrLVfA18BQ5uyrGRLxQ1BMTWMYmq4VIxLMfkvUW0M3YENrtebnGkiIpLicg42gzFm\nOtDVPQmwwN3W2mmJCkwayVq/I0g4mwHfUcRPJh47mTGmGLjdWrvYeT0BsNbaB53X7wMTrbULYrxX\ne7mISCNYaxPSdnvQEsMhcAc4FXjFGPM4oSqkPsDHsd6UqC8mIiKN09Tuqt8zxmwAhgP/MMa8B2Ct\nXQFMAVYA7wI3WZX/RUTSQlyqkkREpBmx1vr2AM4EVgJfAncmYXlfA8uAJcDHzrSOwAfAKuBfQL5r\n/rsIdbX9AjjdNf1EYLkT9+RDjOE5YDOw3DUtbjEAecDrznvmAUc2MqaJwEZgsfM4M8kx9QA+Aj4n\nNF7mFr/XVYyYfub3ugJaAAsIbdOfEmrLS4Vtqr64/N6uspzlTk2F9RQV1xJXXP6up4YGHu+HsyJW\nA72AXGAp0C/By1wDdIya9iBwh/P8TuAB5/kA54fKAXo7sYZLWAuAk53n7wJnHEIMI4HBeA/CcYsB\n+AnwlPP8MkLjSRoT00TgFzHm7Z+kmAqAwc7ztoR23H5+rqsDxOT3umrt/M0G5hMaM+TrNnWAuPxe\nV7cBf2H/Adj39VRPXP6up4YGHu8HoXaJ91yvJ5DgUgOwFugcNW0l0NV5XgCsjBUP8B4wzJlnhWv6\n5cAfDzGOXngPwnGLAXgfGOY8zwbKGxnTREI9zaLnS1pMUct9GzgtFdZVVEzjUmVdAa2BT4CTU2w9\nuePybV0RKvFNBwrZfwD2fT3VE5ev25SfF9GLHgS3kcQPgrPAdGPMQmPMD51pXa21mwGstWVAl3ri\nCw/S6+7EGhaPuLvEMYbIe6y1tcB2Y0ynRsZ1szFmqTHmWWNMvl8xGWN6EyrRzCe+v1ej43LFFO6C\n7du6MsZkGWOWAGXAdGvtQlJgPdUTF/i3rh4HfknoOBDm+3qqJy7wcZvKtKurjrDWngicDfzUGDOK\nuj9G9Gs/xDOGxnYHfgo42lo7mNCO/Wj8Qmp4TMaYtsDfgFuttbtI7O/VoLhixOTrurLWBq21Qwid\neQ41xgwkBdZTjLgG4NO6MsacA2y21i490HwkeT0dIC5ftyk/E8Mm4EjX6x7OtISx1pY6f8sJVQMM\nBTYbY7oCGGMKgG9c8fWMEV9905sinjFE/meMyQbaW2u3HmpA1tpy65Q9gT+z/1pXSYvJGJND6AD8\nsrX2HWeyr+sqVkypsK6cOHYAAUKdOlJmm3LH5eO6GgGcZ4xZA7wGjDXGvAyU+byeYsX1kt/blJ+J\nYSHQxxjTyxiTR6hObGqiFmaMae2c6WGMaQOcTqi3xFTgWme2a4DwAWgqcLkxJs8YcxTOID2nuFlh\njBnqXDH2atd7GhwOdQcExiuGqc5nAFxCqBfNIcfk7CRhFwKf+RDT84TqTZ9wTfN7XdWJyc91ZYw5\nLFzNYIxpBXyXUG8VX9dTPXGt9GtdWWt/Za090lp7NKFjzUfW2quAaX6up3riutr3/a8hjSOJehA6\ns1lFqBvVhAQv6yhCPZ/C3ecmONM7AR86cXwAdHC95y5Crf7R3cJOcj7jK+CJQ4zjVaAEqATWA9cR\n6jIXlxgIdROc4kyfD/RuZEwvEer6tpRQ6aprkmMaAdS6frPFzvYSt9/rUOM6QEy+rStgkBPHUieG\nu+O9XTfy96svLl+3K+d9Y9jfyOvrejpAXL6uJw1wExERj0xrfBYRkYNQYhAREQ8lBhER8VBiEBER\nDyUGERHxUGIQEREPJQYREfFQYhAREY//D4azweUHypDHAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x1809aeb8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfbslJan16[0].data+bslh_pqqm)**2 + (hezfbslJan16[1].data+bsle_pqqm)**2 + (hezfbslJan16[2].data+bslz_pqqm)**2)**(0.5) - hezfbslJan16[3].data + 4.2,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((bslJan16adj[0]**2 + bslJan16adj[1]**2 + bslJan16adj[2]**2)**(0.5) - hezfbslJan16[3].data + 4.2,'k')\n",
+    "\n",
+    "pl.ylim(-10,10)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 284,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjbsl_state_.json', Mbsl, -4.2)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 285,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "tuc_bns = get_baselines_from_file('/users/aclaycomb/Documents/tucjson12.txt')"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 286,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x18c8ba20>]"
+      ]
+     },
+     "execution_count": 286,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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g7corPSgk0qKF/RVJXmrYvt3Wuy4rg8ceg4ce8qDgahYqMKjqLFWtCDbnAN1i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\nD7zGBEZOJPFkAAAAAElFTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x18105630>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(tuc_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 287,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "a = UTCDateTime(2015,12,1,0,0,0)\n",
+    "\n",
+    "b = UTCDateTime(2016,1,1,0,0,0)\n",
+    "\n",
+    "get_bns_between_dates(a,b,tuc_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 288,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x18e459e8>]"
+      ]
+     },
+     "execution_count": 288,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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Wt92msBCRwqMWBmEuRdeuYUG/Xr1yU1eNlSvDkh6ffgr33BNaMcm89hqccEKY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\nhoiIpESBISIiKfn/+VRr6z775yAAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x18cbcf60>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(tuc_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 289,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "tuc_abs_ord = get_ord_abs_from_baselines(tuc_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 290,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mtuc, restuc, ranktuc, sigtuc = get_transform_from_abs_ords(tuc_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 291,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.83650649e-01,  -2.14063605e-01,   8.68640018e-02,\n",
+       "         -3.67288828e+03],\n",
+       "       [  2.12187743e-01,   8.89843829e-01,   2.22513804e-01,\n",
+       "         -1.02132303e+04],\n",
+       "       [ -1.15735139e-02,   3.83529111e-02,   8.93747080e-01,\n",
+       "          4.91693773e+03],\n",
+       "       [  0.00000000e+00,  -0.00000000e+00,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 291,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mtuc"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 292,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  9.16746608e-01,   2.68686591e+00,   4.59761366e-01,\n",
+       "         1.91204373e-39])"
+      ]
+     },
+     "execution_count": 292,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "restuc"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 293,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezftucJan16 = factory.get_timeseries(observatory='TUC',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 294,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "tucJan16adj = make_adjusted_from_transform_and_raw(Mtuc,hezftucJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 295,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "tuch_pqqm = np.mean(tuc_abs_ord.absp1[0] - tuc_abs_ord.ordp1[0])\n",
+    "\n",
+    "tuce_pqqm = np.mean(tuc_abs_ord.absp1[1] - tuc_abs_ord.ordp1[1])\n",
+    "\n",
+    "tucz_pqqm = np.mean(tuc_abs_ord.absp1[2] - tuc_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 296,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 296,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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P5vnycl4+epRZISs6zaZ0nd/PsqoqfjF4MP28Xg43NzMoMTHsownKW1qsGz/b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\ngg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x18cc81d0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezftucJan16[0].data+tuch_pqqm)**2 + (hezftucJan16[1].data+tuce_pqqm)**2 + (hezftucJan16[2].data+tucz_pqqm)**2)**(0.5) - hezftucJan16[3].data + 4.7,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((tucJan16adj[0]**2 + tucJan16adj[1]**2 + tucJan16adj[2]**2)**(0.5) - hezftucJan16[3].data + 4.7,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 297,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjtuc_state_.json', Mtuc, -4.7)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 298,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "1.5707963267948966"
+      ]
+     },
+     "execution_count": 298,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "np.pi/2"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 299,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_bh = np.array([-137.8, -137.7, -140.1, -139.2, -138.2, -140.5, -138.4, -139.4, -137.4, -138.7])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 300,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_bd = np.pi/180/60*np.array([1265.5, 1266.3, 1265.7, 1265.6, 1266.3, 1265.7, 1265.1, 1265.1, 1265.9, 1265.8])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 301,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_bz = np.array([22.4, 22.6, 22.8, 22.5, 22.7, 23.1, 22.6, 23.1, 23.0, 22.7])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 302,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_ah = np.array([8931.4, 8922.9, 8970.2, 8880.4, 8992.0, 9038.4, 8943.7, 8985.0, 8944.5, 8960.9])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 303,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_ad = np.pi/180/60*np.array([1121.7, 1127.8, 1121.7, 1143.9, 1128.7, 1130.9, 1132.0, 1123.5, 1127.0, 1119.4])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 304,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_az = np.array([56850.0, 56825.0, 56840.4, 56834.9, 56856.0, 56816.0, 56832.4, 56831.0, 56809.0, 56834.3])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 305,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_bns = Baselines()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 306,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_bns.baseH = ded_bh\n",
+    "\n",
+    "ded_bns.baseD = ded_bd\n",
+    "\n",
+    "ded_bns.baseZ = ded_bz\n",
+    "\n",
+    "ded_bns.absH = ded_ah\n",
+    "\n",
+    "ded_bns.absD = ded_ad\n",
+    "\n",
+    "ded_bns.absZ = ded_az"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 307,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x18fcd9b0>]"
+      ]
+     },
+     "execution_count": 307,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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qCs+SRIocdJArCSxe7DuSaNx7rxuYTEN/pnylLUkUexe6MLL7OuVj61Y31nLG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\nTkSuQmCC\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x18b850b8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(ded_bns.baseH)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 308,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x17834358>]"
+      ]
+     },
+     "execution_count": 308,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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DJa2S9Kqk6+poc4ekNZKWS+qbq6+k9pJmS1otaZakdtH2gyTNk/SR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\n+/91jDENqZDz7QAAAABJRU5ErkJggg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x18c38cf8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(ded_bns.baseD)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 309,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "[<matplotlib.lines.Line2D at 0x16ebcf28>]"
+      ]
+     },
+     "execution_count": 309,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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1KrPzWcrekvU2bDGGUdV3TfQRsS0iJtPbU8BWYF5E3BYRu9PDNgHzOzzEvsCB6QXGDwB+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\ngg==\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x17ad3fd0>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(ded_bns.baseZ)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 310,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "ded_abs_ord = get_ord_abs_from_baselines(ded_bns)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 311,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "Mded, resded, rankded, sigded = get_transform_from_abs_ords(ded_abs_ord)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 312,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([[  9.17300296e-01,  -3.73211099e-01,  -5.14226627e-03,\n",
+       "          2.98482986e+02],\n",
+       "       [  3.53096520e-01,   9.06733279e-01,   6.61541037e-04,\n",
+       "         -2.98943984e+01],\n",
+       "       [  3.68482513e-03,  -3.82402473e-04,   9.90805880e-01,\n",
+       "          5.11440783e+02],\n",
+       "       [  0.00000000e+00,   1.61017236e-15,  -0.00000000e+00,\n",
+       "          1.00000000e+00]])"
+      ]
+     },
+     "execution_count": 312,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "Mded"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 313,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "array([  4.44991815e+00,   1.17540091e+01,   1.07493093e-01,\n",
+       "         1.63926361e-38])"
+      ]
+     },
+     "execution_count": 313,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "resded"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 314,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "hezfdedJan16 = factory.get_timeseries(observatory='DED',\n",
+    "\n",
+    "        interval='minute',\n",
+    "\n",
+    "        type='variation',\n",
+    "\n",
+    "        channels=('H', 'E', 'Z', 'F'),\n",
+    "\n",
+    "        starttime=UTCDateTime('2016-01-01T00:00:00Z'),\n",
+    "\n",
+    "        endtime=UTCDateTime('2016-01-31T23:59:59Z'))"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 315,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "dedJan16adj = make_adjusted_from_transform_and_raw(Mded,hezfdedJan16)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 316,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": [
+    "dedh_pqqm = np.mean(ded_abs_ord.absp1[0] - ded_abs_ord.ordp1[0])\n",
+    "\n",
+    "dede_pqqm = np.mean(ded_abs_ord.absp1[1] - ded_abs_ord.ordp1[1])\n",
+    "\n",
+    "dedz_pqqm = np.mean(ded_abs_ord.absp1[2] - ded_abs_ord.ordp1[2])"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 317,
+   "metadata": {
+    "collapsed": false,
+    "scrolled": true
+   },
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "(-30, 30)"
+      ]
+     },
+     "execution_count": 317,
+     "metadata": {},
+     "output_type": "execute_result"
+    },
+    {
+     "data": {
+      "image/png": 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455aRq/S/t2wxtQnHSnnYPat2/TITxRDqlbZ7/mvXrw/5eyy8kiIt07YLFwZWMAt17ykx\nquxmUtsdMexnU6Av4RGDCfvCmQ604fqSJYDJaOHYsWOYMWMGAGDFihWoXbt2oEcHAPj448BxWmPw\nhxppmJKaGthtZmEhAGBxHIb+sixyRf/Xli1xz5NiC1XWiijdL60a4z0RJi70oqcsTxAuKymx3C+e\nld1uOeSbxJ1Qfj5+U82BpVVVrmb2tBMdzbBisEZ+sY2Nj9ZQfvMNcMMNQYfOmTMHV155JQCgWHVH\n1fXWnnpKOW7btkAjrI0U1i9aFNht7Nq1AKwXTf+1pATbHPrlX7hqFeaFCQKzFT3s6KpAUXk5KD8f\nO0tL8XyIuZs/rVhh63ya6S3ayWer+0iNsHftxYhB5uMoHCEixc6IwemdaRPU248dw4s7d0Yilinx\nzhLKREbMFQMRjSSidUT0GxHdZfvA2bOrPw8fDuTlWe56a5s2yoft24F9+5CWlhb4rX79+oocWqWX\nK//VVwcphr0mmSq/3b8fs2fPxo+GkP/eS5bgHNX+/dnevdYTeZWVgVHOx3v3Wi7FKAz/NdxwWdul\n9sD/u3MnbrGau3GA1oiWl5c7alAJwBLJNBepYrA6zmvFEIpY9QLNpI72TgrV9yXUeQ4cOOC4zHjm\nwx5JPWIgohQAzwIYAaAngMuJqJutg1UzToD77rPc9eO9e4FXXwXGjQMuvlinGPqoEdXvPvqosuGD\nD3THakPuXWrPv2Hz5vqTn3YacNppGDlyZNBcCFCdavn+rVsxzUoxnHsu8Pzzga92Gr3ZRUXouHAh\nAGDgL7+E3N8OWoW81yV3QiGZkl42JPwK91LvlkxjVg1LpC9mVJ5FsVYM6nNvmZ4e0+uYXbekqMjR\nMVeoo2WtS2IMmAOAxo0b43//+5+j8+rKeMwYHDI5L+XnR2xKTBaSffI5B8AGIcRWIUQ5gHcBXGDr\nyDfeAC64QGmYVXr06GG66/bzzgOmTw98f/mzzwAAxx13XGDbWw8/rHx47jndsZM7dMATTzyB5x94\nAABQvHs3Vq1apfx4/fW6fQ8cOAAiCvxh4cJqr6ZQ93LsmE4hhVMMVUJg5IoV2KIqK7OFguLR8xJC\nWObckUcMobyQjHyyd2/Afg1Yl5sXpqRYo92R24rBTKEZt5VE6PKrnefkpUtNf7/88ssdnU/nQbh7\nNx5//HHT/cw8CGsSST1iANAGgGyb2aFus4dh0net2osJwvDSv//MMwCAzZs36/c74wzTw2+77Tbd\n9xNPPFFp+MNFp06ejN/UbKRLHHgupVpstzIlheL7AwdsRbJG0hveW16OUZqSNKCZ5vYdO4aFhucU\n6qU+UlWFNZJiCJJq507go48Cpgw7yPtGY3TTRo89Fy/GozFIWaGVi9sL+pgtZ2osV7N4EzvIZ/6f\nzXQX+02cJYQQ2GES/GcVzOpnBV8T8Mfks0WDHRInQ1h1BCGn3cBrrwXv9/e/mx8/ZEjQpqefflr5\nYNJjml1UBCLCfouJtnBui7YiWdX/w5Yvx92bNmFVCG8Yu+c0YmzwZbQ7mLZxI36Owp03SGF9+CHw\n9NNYHSZITlRVBUaTLRcssH29f/z+e9iGec2RIzGZJA0oBpdNVo+rDe6snj2Dfpurdpr2R5i8UJb0\nMZsrxWXNnx+07auvvkLbtm2DtvcdODDsdb1m8cGDqLChzIUQgUWmosWshcjPz8e0adMCf7Ek1oqh\nAEA76Xu2uk3PPffYP2PHjspEdLNm1vs89xyQlwchBB7euhWoV8/8PK1b47IPP6xunAYMAPLyUKBV\nor59lf/16yvXVM8phMCtt96q/LZrF342rEg1UvXs2WthhrFyJdS2VgoBFBUBNnvNj2zfjvMsevZO\nEEIoE+WqJ9f5Ic6peSUdNZFxvgP33kDEsHYemzlitOsfc9jgPbljR2AiPuiccZpjcFsxaOSojhZA\ndbmuV5/lYWmdjT81blx90LRpOHjwIA4cOID5P/2Eqwyjcjl9hxOpjUuyLpLnoYQIOJd8tGoV5poo\nYa8VQ6UQgfeh/y+/YKaN0dKzBQXIcGkVPzPFkJubmzSK4WcAnYioPRGlA7gMwKdhj5I9kN57T/n/\n738r27WefqhetzQXcZdmDho+vPr3M89U/s+YgYzu3au3q+ds89NPwOOPA9qEtbx8aH4+KD9f9+Ln\n5OQoDXlVlVL5x40DAHTp0kUvl+qNVAlg09GjQb1l7fu+8nJg9GjFrdYC47FbwjSQtkchw4cDo0aF\nzZwaiLkwMVE86mANYgFFKdSuXRtbtmwBwox8jNe/5pprqjeuWgUUFLhiqolFw6Ql2HNzMSF5ZcOM\nFLU6v/sulvznP5gxYwZKVbPOFmmJ1EohgF9/Be64A5g3D2vWrME999yDUwcNwvTCQmDePGDOHOw4\ndgyDly0LHOfEHGl8H5fI2XpXrQIeeggAMGPyZJzx669Bx3udJffkpUt1ZtRQacw1vnY4we9nYqoY\nhBCVAP4G4BsAqwG8K4QwnyjIyND/12jWDLjsMqBXL+sLaWs51K0L1KkT2DzAYsIMUsP1xq5dGKm9\nmLKy6dNH+T5hAnDppUGnCFqLePToapOYVcOo9iYqhcDxixbhS/VFmj59Oo4ePRrkOhuqcRYAYLCD\nl1dVWXow2almuh6ziTnAbN8qOY5h506lwr/0Er7++uvA5oKCAuy26HFt2LABtWvXBqBM7uO772xI\nWs3GjRuVD0ePArfeCkydih/DpFK36lJooxAcOICyGCw49GuISfqZM2finXfecXxOeb2SWtp789JL\nWPv667jyyivxsxqXUyqN4qoA4McflQBRKGbRuXPnKj+edhowbRrwwANoq3rFaSwNp7Q1857BO2/P\nnj2o37Sp8qW8XHlWMtKIYc+ePcCGDY4V84Hy8qBRSjQsLynBZ1L9sxO1/qWLiiHZvZIghPhaCNFV\nCNFZCPFQ2AM++ih42403KuYcK7RezWuvAa+/Hti8SLZ9f/tt9ed163SHz9ZeTMPDeLJTJ6X33K4d\nQnL88ZY/3XHHHdVfatUCUJ32WHPJu+qqq/DVV18FKkMHQ4U0Y8emTcDVV+u2pX//vem8wJyiIvRW\nG4FQ6Cqj1lBY7qyOGDTFIATwj38oJoJ338VZZ50V2DU7OxuDBw8OPkdREXpLI7a0tLTq4MVwshoj\nr7U5iW3bsHrp0pDpwK0qXaCXes01WHzFFbbkiAZ50Z6xY8fiiiuuwGGH6yHLkctmjdc76jtSJnlC\n5R04oIvnmTlzJq666ipH1/3iiy+CN6rZBnDttShW59mICM2bN8f/pkxRfvv5Z2DqVP1xF12k2xd/\n+Qsu7NUL69atQ1VVla3RQ9uFC23n1Lp23Trc7nBlyHhPxia7V5J9tJdaHjGMHYu+ZvMDMiNHAt3U\n0IjmzYEWLSKXIaW6OL4+6SRMyM4Ovf/EiYq8ap4lAEBamk4JPaqZowBAjSF4Wo08nrx5c+Cl3xkm\nunSvwS7upEdhO5pZ/iKVRagkbSs0m3R5OWAyKtinKmfT+zP08FJTrfy1gtFkWq51CrTefnk5bj3z\nTLz66qu6/ad+8AG+Ued8SquqUFRejp0G5RG4y+JiHLWxGHvm8OHYFsWi7XkmoxK7QWNEhJSUFPxN\nClask2JdnVe8/LJ+g1NzW0VFwMwnhMC5554bfC7p+Q226kxNmaK4b4ehYMsWdO/eHampqUhJSQER\nYfTo0aisrERlZWWwO25lJTbYzOr7xq5dgQl7u4SrbUdisDKfl/hHMTRtqpiCNJ58ElOnTUN+796h\nj6uqUuIdzj7bVXHk5RLPl1aXA4DXunZV1tk95xzgq6+UjVoP6qOPlApiCKQDAHTurPu6q6wsMDr4\n6KOPlIbJInmc0SWxltYDdGh60dhqUjl1lU1WDIb9PvvsMzx1770AgMonn1QaDJPUGOXl5Tiiyn3E\nrNIaht5BrotHjypmueLi4MYyTOP5jOqyrHHfxRdjhBqrcvyiRWgyf74yl6Q7pZC/hDw/ABz97jvM\nNUTDO+E5tYNQLJm++vbti5SUFPxiI6jRWCa1QiiGtLp1gZkzQS+8oGwwNGR333136Is9+yygBnj+\n3ei9py0/GUlOsS++AN58MzAyCKUUP/zwQ6SlpSEtLS2gLIgI106cCBw+jEobsRpLHMqoxdwUmzT8\nxcXFgQ5aXaNp2YSNR49aZj0w4qZZLBL8oxieeQZ4++3q7716IbtuXdSXophNEUIZNcgmGyixAq93\n7Vq9QR559O9vfi71IdeXej4bcnLw4QknYMuAASgYOBAiNxfXtmqFE2UlBgCZmeqF1WOzsvD69u0Y\nMWJE9T4VFYoik15gbeWvK6+8UqkUN90UmKTWiWb4Hkj299hj5vdi5JNPdI2dmblKp3ok04/RW+ff\n//433nnppeoNBw6YmoCeffZZc5POoUOKLfqmm3SbdR5GeXmKsh83Dhg1CilSo1dWVoZrL7pIf05D\nRVonmQsDjY2ZspbQ3WWYEZm2JOz7mvkEUJ6t3RThp52GcnU01ahRo8BmbS7mv//9ry6Y0vhnZFm/\nftVfZIcKlYrDh4H//heYOVPZ8Gl4H5AAL76ovD8AJq5bV+2qraGZ3TQX8rw8/HXyZLRoUx2ydP+S\nJcCbbwItWwKy22pmJtCunek9lZaWQgiB6dOnY9KkSaioqEA/+T5V3njsMeDcc7Hr/PNBRCGVqlkD\nL1NUVKSLxh6ybBmwYAH+ZmI9mDdvnuk51liYA+/auBGjwyyZq3G3MQYLwDdxnNz2j2Jo2BCQ3ehg\n01xi0sP4W5s2KBs2DNe0alW98dFHgUcewSOPPBLwGgKAP7dqhUV9+wLduuHCDh3QIzMT30oT3Z0y\nM5FKhPYZGWitTpICwE2tW5vLo84jAMCNGzfiejmy8913lcbw4ouBNWuUxlFtDMshNUwmk3zGsrhI\n85iQJtstKSwEnnwyaFLQ0pQCANqIZNcuTFyxAkSEsWPHAkBwoNIrr5gqhttuuw2dZdOeEMDatebz\nSAA+ks0yJilQtu7YgZKSEkyaNAk/yp5rhw5Vj1gkT7CfjGnWpVGgGbreahhTyyLVwWDOl19Wb1y5\nEhg/PuRxAAJK7JtTT8U2yYGgSKr4L8mK1wa15dGCVSAoAPzwA4pPPdXRueWYocdMlE6A664Dhg0D\nAPxtyhQUTp8OfPklKisr0aBFC2WurnnzkCOLPWVlgewE2pT0ZWPH4vxJk5CamoolS5YERhZWo4t+\n/foFFGitWrUwa9asgGPBcM3R5M03dcdv3rwZRIQmTZqgQYMGge27y8sDmZiNbumfqfFR62RFUFmJ\nv1vkIqsdYkRnhxE2TcJu4B/FYILVg5/avn31F5MK/EznzsETcV27AqecokwGS+6spzVqhJwGDYAX\nXsCLPXtidU6O8j0MvdXJ8EvleIq8PGWOQaVMCFwqT3QXFADaS3PLLcp/Ne3G/tLS6oZZNqmcdRbw\n00/B7nLa96IiRbmcdhrw8suBY2nuXGwpKFBWx7vsMmXftDSlUVLzP32nmgCKi4vx/vvv43V5rqS8\nXFFQl1+Op1Svr5kzZ+L9998PpCgPMG8eIHkhWTJ+PPDXv+ocBGQevvDCkId3aNsW9evXxxNPPKH/\n4fzzFaULAJMmBTYPGjQIubm5uEUra9mm/8MPgMFWLWB/7ma9qnR0EcWqiWXkl1+GXPtZNqG1V9/l\np59+Go0NHSONiqqqgKmlqqoK27dvD+q1m0r91luKM4Bh3ZL0UBlx77xT/90iZUVgxcXbb1f+C6Eo\nfLXhDchTpw7+sXFj9XxKWlogTkZmmdpLb75ggTJn+NxzaLlgAQ6UlyPz++8xaNky/NngNBLE9dej\nqqoK90reXRUVFbjkkkuQmpqKUaNGKfWjpAR44w2dOUpOnwNAmS+bO1epO2pHKCcnBw888AAWL14M\noLrj0V2LXSgrA4YPxxzNS1Li7bffRrHNhl0I4XwOyGV8rRjMaJOejn926KB8adQIOOEEzOzeHQMt\nGvP+Jt5Mi/v2xSbVnBTt7H8Po0nJSLgJVXVSdsuWLajQ3Pi0/8eOKX93341Z33xjfQ7Nq+qdd4AR\nI/DFl18Cs2ahY3Y2OmhlBSiNvRTPMa5DBxAR2rRpg0svvRS3yqadRYuCvJ4A4FKj667WmGmTvdKI\nCQCaySO8TkTjAAAgAElEQVQGp0F4DRva31ez9TdrpkRPq8ybNw8vaHb1o0erFeO//gXcfbcucMmJ\n73wt1Umiqqoq4FSgMXvWrICJ0BTNJi+Rv2pVcAp3Nagybd48PKPORxARsrOzAy6+mjfWAbmxP/54\nxWzUtq0y8ktLQystdgdAHeMo8/jjFTPb7NnVrt+AUk5a1gAjubnKf23+7fTTlfdQHQ2Ml7x+ni4o\nqF6X3cJtue/SpaD8fOVLSkqg89Z4/nyUqc/lVbXcfj9yJPhZPfcccOWVSJk3D1NbtQoEo8p88skn\nwIgRpgG1N998M4QQWKBF0Y8Zo8ROFRbqFOuUKVPQv39/EBFWa2ahSy5R/mudEyjrwGgIITBu3Dh8\nYSOv1Lhx43DGGWeYZ4MoKXEc0BkpCacYRmRlVQv90UfAhRfishYt0N9CMeT37o0fDBPYpzRogI5q\n5WgmNWSRKImstDQIrZKYYXP4+OLDDyNPSw+gDU2lwJ+JFxhyD8oNtCFu4txzzgG0xlDGIo2IqYvk\nwoXVPVtjb0pGqxQamqJ49lm8/MUX+CCUQtOQ54KAahu0bJ6SR4lAdU8VALKzq3uh9eoBjRubezgV\nFgZ6fwCAxYvx7ccfB742MbxDb69fj8rKykCciUwtuXFV7e8BpBFRkeq2edZZZwHLlyvPdPx4vZ0d\nwIdjxuAv69fjiZdeAi66CHj/fd3vE37/XbfY1JlaQ69OGq/eurV6tFNRoRu5AkCaNsc2ebJe1nPO\nUTL/ZmUpSkSa7zClTx9l/kZ7r40jo7/8BUCIdRccegMZofx8dF68GCnz5ukDGY3xTyqayamqqiqQ\ngl+rV8/u2IEtaqDp82r246wQ5sYmqhLMMF7r8GEl7kd67r169cLEiRNRWlqqz2VWWqoLSpQ5dOgQ\n3n77beRZLTFw3nnBSj1G+FoxGIf1BQMH4oUuXUyH+w9ZNF4Zqak41eJlLxo8GMPD2J1D8cTxx+OK\ncO6xZooh3NKlFoFEs9etw/TPPgu+f5MeqMbBgwcB1RsHciOt9kaHqT39BQsWoNDKh/7VV4G8PPxe\nWBj4DHUhpKD7271b8ZTq2RPzOnZU3IcHDAhqCHVyvPgi8N57GKXNCYwdq8ydyJ5ML78MzJqFrB9+\nUDxLtHkgIlPTxJUrV2LPnj2orKzE70eOVLs0y5HSAF43TIDLjOvWDWlpabjqqquQmZmpm/x9UlaI\nsmPD+ecDALrVrRuwWQNQAv7+8Y/qfFypqcq9z5qFzUeOACkpmL1/P5pfcIESqKcFhEk0+PFHFJWX\no7CsDC1btlQ2qo3cbm2u4o8/lMbaoBjTNOcIY0904sTq+STAsoHF7NmKvI8/js5yRL/x+dt1o37x\nRSCM6TAc6d9/rzzXunWBNqFzcxKRPvZi2DD8bcMGdFi4UJdSPFMrJ0CZxM/LA/78Z+Czz7Bv1iwI\nIZRgVCGqTZSAfhSiOtE89thjyMjIQC35WUyfjuLycoyeMCHwLpWrHaCZmmOAD/CFYgjZ45ZoXbs2\n0i164JFM7DQ2mD2cpnr+e9u2yFLPMdTK7GEmV+fOIRcewiOPmG4e2b07rlIbHh1pacpQ/sMPge++\nwwW//gp88AG2lJTgkk2blIbZgnnHHQfk5WHAgAFINZQHAODkkwMf3zlypHr0oHmHmAWkqfc8vbAQ\nQ9euBR58MKgHG0SzZqij9djLyoJMUqhVC2jSBEUVFfoU0F27KpPPBo5UVaGsfn0sOnRI6bGp7rWh\nuG3ixOroZ4mLtLxYVrz9dnXP2WB+a9y4MYQQ+Pzzz/XHaMqsSRN0lFYNDGfMajJ/PlouWIBZsjK8\n7z7M1N6ZsWNNRwwZWk8zNdU0mV1I8vJ0yiNk3qBw9bBDB/QfPFh5biYT9ddrCg9A+dCh2DNoEADg\nt5wc/Fl2JtF44QXg888ByTFE45bfflPSy6j8qM2NjRqlC7KT36e6smlYm8S/4grTfGvPPPOMfkEx\nQPG8ys6GEALvSqYljBmj/J8+HV3q1cOH0hxReno6iAg33nhj8P15hC8UgxWR5Etp4CBISmZDTk6g\nkY+ETIvrjjYu/ANUTy5nZQGtWytrUMv2xzATT/fff79+w3/+AyxdqphxUlLwSVERkJWFCrUXGtSL\nM5k7eGnnTmXBo7lz9fEkD1UHq/9L9mrS7teY3sCKk04Ku4uuwQnnb669G6NHm/58sKICnRYtwqBl\ny5SJe+NzUEdMcoT3/Q89hBTNBfH004EnnsDY1avx4UUX6RIoCiFwgRbJq8XPaHM3tWsD332HdYcP\nQwgR8DQaLufqAnRpIGQsVwE0ME6eiM3Lw0rZj37XriDFmio1nBcYzZKh0BwXJK4M5fUUpv5VbtqE\nTyyi6q9p2RKvaCM7AGkpKWiang6Rm4vOmZl4uWvXsObeJmlp+PzEEwEAz+/ciabz5+M2db7jHU0x\njBsXVCeqhMDBigqkmSgYGVnRLD50SFGYspeXZEEYM2YMhBAoqagIcs0GoJieDBHkV5vUzTSioJif\nWONrxRAJkS7w0kkeQkbAS8aEeSo/mZmFtMb0nXeUBYkaNlRssybeDACURIJ5ecCECcj+7jtcJdvX\nNUzMKZ2knmiA8eODzCkAcPOGDfjz+vVKhZE9XsIpWrv5fTQTSq1aiiIDqhMkytx9t97c0bdv6NGV\nxfOevX9/IChwiolPuO74E04AoK/0SE0FevfGO5KyWm6WXtwY7JWRAaSk6LKSAkqv0A4bTBTttgED\ndD1pWxie2yrpvIH5FwsvKB3herHG8g/zvqQQWXb4XleVwmkh5jmqcnNxniHgVGbvqafiHMPvT+zY\nAcrPx6qWLZW5KpP7Tp03Dw1//BENVY8jRdjg5rHp/Pnov3Qp9paVYbHWebnuOmDAAJy6dGlg5CLf\nY1DW3kceAR5+GOjQAcjMhBAikCdLpxiuuw6YMQND0tIsO0CxwteKIZJEUl7lZGwn2WZfkSZTLzLO\nQVx+eXV219q19T07M/vuq69WpxgfNQo7UlLQfuHCwKRjALtlZceuq8o0ePBgbLcyQ0Wa/bJePcU8\nZZU6/cwz9SOWcArbhhwfax4xmg3XbC0OQJ80zsSZoY9kcmiieXsZR5lqwzhJWuRJCKGYs9SerF1S\nAOwcOBBtMzLwcteueK9HD9tm16AGWs4QrH02rFBoxrOGaP1w3GDDTNXAxKwor2p3n+xJZ8KnJ54I\nkZsbVBajTeZldLRooXTEVExTiMj1SH1PWhmU+uJDh9BswYJqz6uOHYEHH8Qn0vOVO2VBC2n17Ank\n5Og2XX755RBCYJgaBwIA2LwZeOUV5EkjkrveeivUHbqGrxVDJHiZrvcStaEbIs03DJMnt/PylJGB\nVdI9s16hlRfCmWcqEd8aNmy7tlEbu+eeew7ZVpOR3bopk6TGUc6sWaHP7dTUd+215tvlNTTs0rIl\nMHRo8ESlUanOmAHccIPpKbRUBW3POEOXE6t169a6EcUONWqX8vORMm8ean3/fZBbazgODxmCVmoP\nlIhwiWoO22QVuW+DVCjZfAGEXtNE5eJw+xjctbNN3td1hkYwMzU1qFH/Q51LACLv3M1SR34AcFcI\nBXVOVhZEbi4OGRbgmmg8pn17vNa1K57q1CnstXvXq4esWrXQVn1emyS30mcLDEvQhOjspISpxw87\nnR+KkORTDB5eW2teumRmBnpAxsny0xs1sp6oNksYGMrmKdvNLQKqvtR6MaGy00LNJKuhNt6aW16m\n2cuanq64VU6YoE9HEmKYDwCwWLzIEitXWU0xSGUWrlIBUCahw5l1Wre2LPd6P/wAys/HvVu36pTc\nTTfdpEuTsuHo0er5Cg3V9PDjjz8CEyfiojA93AwLJdraQjY5tUZQDIhaNs3S0xVPNSBgQgtFi/R0\nXGY2TwYopsCTTtI9g0bqaCCvVy/MVT3HIpv1c8ZJBgX1UIiMx5+pdSKVSJek8z8mx3TNzAwoZI2z\nTTwZl6rOGBdIz/T6deswbfNm/FObN5o927Tj9Ifd9a3tRNW7hG8VQ0ZKCq5QH0jJkCE45DSM38CD\nHTu6IVZITm3YMFAxstLSkAIpR77KZc2bo4tVj+HKKwFj+uMwk2EB1HQVRs7SGmpVjtuknC8jJFvr\n+DZtcI8WK2BQDCE9vtq3B84+Gy+++CJybZo5vnBoUjHFMDI8eeRIrF27Fr9KXlSAuRvz3415byxG\nmWObN0f50KH4LSdHn3fLhLKyMsuc/SI3VzdpOnjwYBx68EE849BMo6E9j2wpgh9AaG8jVbZUqOnN\ngfBmOpV7rUab2mhCncvp2LEjhg8ahBPq1kWPunUDsUVOTcKRdO5+MJmf08xNdVNS0F26V1mej044\nAWepIwhAavRVM9sgVcH+X8eO2Ni/P3YNGoQvTjopaMSjPfunOnUKdApf27VL6UBopKcHOk5Vw4YF\nHGVaq27aReXlSozDrFnmZr4o3Xud4FvFcHZWVqDHVDc1FfXCuTuqWL1UoTJPusWt2dnYryqw/N69\nsX3gwCDFcEPr1uhnlUo8PV3prcqYKIYpJimNtxrSTAPAckMjCQCPSSODZzt3RtWwYVim5pYJLA2p\nlrsWTHOJDZPDjTfeaB2YozF+PPDoozi7SROUDx0ael+1B2aZ16ddO10Pqku/fujSpQtOksr23R49\ncJdJWd1g5vZowuvduiEtJQWdMzNxTatW+D2ECUcLEvw/QwdEa0CGGHrw9dLSLHv+dpn45pu673ZG\nTAVlZbjC7bUm1HiTTZs2oUePHlh5yilonp5u6akXDqeKYWRWlum8hUbJ0KFYYzBnabTLyMCXksfc\nUG3UZfCiu7t9exxXpw5ahBltphDpzGJm7B88GESEYsmUdcP69Wgyfz5aLFigKI8o4qvcwDeK4ajB\n3hdpqgqrlyreC180S09H69q1TRXSX1q3xnqLFzXI39/khb9f6wVLPd12GRkoUxvbw0OGQOTmopes\ngKRe36lqI9VJDdrS8j510uzDqsxa2gV5hFMpT46Foci4OM+FF6K2qqzSLBqxgE37llswY8YM0wp/\nQ6tWivKSelBmz1cz1RhltvJcyzGY24xmwOPr1IHIzcUuY8W/805MmDABgNKAAMDqU07R9SrTU1IU\n10Qp0tpMNie0bNdOmbdS5wx+NVkiM4B0z/1VBTc+TFCYW1jVvV2DBqGDyRyW03lCu3X70RDmJY1X\npTxgF4Qzi9qgctiwoNFFIxO3+FeM+ccMXm3vS2le4oFvFENGaqpOOdhZSs8Mr9eKNVKLSPEs6tkz\nsC2FKGByCj7AeSzFXXfdpftu9LZYcfLJSu9aXTvi0xNOMPU26q7ZaQ2KQfb2cPJcGteqpRvdtKtd\nG1+EiWcIPL+OHQPZXGUubNoUN5tktjVTIGmqrEaZW0hlfLlkP17Yt29I2QLHp6djupxl9KyzAsnw\nAKUxMObQOj4jQzHdGEYOkb7nAHDZmjXKBzsNvORldd1116G4uBhPWZmyLr5YSZ6nxssYa9Sck07C\nZzbmJwCgc4hedov0dJzbpEngOWk4rcF2G7Hb27bFEUMH1IjsLvxKGPNhUOp9iSNDhuD27Oywz/d/\nBnNgAINiGD1qVMjzuI09+4wHWE54hcEvIwaNNCJlAvXZZ3Xb061eGG34/fjjgMkiRWYvkmZC0O7d\naNM9sV495bzquRvXqhUU9W04oSKjWqHbm/TqCPYq8AlS5Vmfk2M5oQoAWwYMCLvk4ocmDdKJvXrh\nGpOFmsxs28be2zs9euA9AJUW+1vRKUTOGrPG4KnOnfFSFKu9Rc3IkUpMCJT7bBAqg7Cc6gHBHY12\nGRnYZIi3IIuOzm9hPKie7NQpqCfvWDE4eG51HJi3wp23SYg6VCc1FY/a8Ga6tHlzvPLHH8G5pdQF\nuE4++WT07ds37mtA+2bEAOgr5kU27NpG+tarZ5ll1SvFYHXdhoaKFGjwtUrYqZNpbMKlJgpTK7eg\nQJpIUSuPpnC08xt7dnaQPTrCBR+aKSAZuVG/X7Llr1i+HDlWpjkL5kprbkRSavLI9AkbJopQE/gL\nrAIb3SQlxdwd2gbG594lMzOo0awdYdaAVKKgsmlscz5Rw826XVuO9wizr1uN53NmIzd1tP7zzz87\nXpvDDXylGKJlUd+++NrCVBFvjath5YFklCcFap4YbbtJ5ZAbxtNNokNrp6Tgn8YspJGQnm6ablkb\n5bzZrRveklIXhEK+Syc9u85hskiauQxqTLVRBqHMAHaQlUnYtcFVmlg0eAOdpBc34Q7VG+kk7d03\nerZFiRx89oFqEn3O4JufHkYxtHMw0d6nfn3sM85PhcDNmv2mZiIkCtthcHLdd0IscGQ6+vzTnxyc\n3X18pRiifcBpKSmWk5pejRgsTUYGUojwSrduaC0lO5OZJc1RANClGdeUDBHhPrfcck08px5WJ73H\ntWyJK8P0Pr9Te+Q6xeDg8m2khmRUuIhWA61sNEJaDh4j71nZfA3IjUYsOh1ORhFaZ+DEE0/ElqNH\nlVQKLiIrdM1P/4iUz6tFixboEabc3g618psJTvKWRTNPY0SOawirGBxc9/IQWZiJCLN69sSr8pzG\n6adjiImnYbzwlWKIJec0aYKxEc5bRENQOLwFgQehKTaDYhhtMK3dLvmsNwqXQ98lzrbhpfFGt274\n8sQTcbpJPhqriiTHFZSq5SXvObN7dxQaPIFCleoNrVphr0mPU16y1SBY4KMxmMkrnIwiNOmFEGHN\nceEwzWCK6hGqZg6U40PWrVuHb6UocDOMbttu4mYjJk+UZ4Uxabl5R6ObNcN1ctmnp6N1FBHu0eIr\nxRDLXv3xdepghs3eoJvIeVJDhdafqZpGAo1nGJ/0+pLi0FwlY02GDT/5q1u2rA6qg71eVXOpd/j5\nvn0A9C9mRmoqmttMQgcoPUjjxGDjtDR0izJRooyffN+0Mo7GI+9c9ZlZzSONM4wQ5UjjRo0a6dNV\nxxk3Rwwy4d7dWDeekczpuYWvFEMyIjfgZoWtNYp11f0CldvBS1HLxrD7bpNALyf8MXBg1AFZVpg1\nZ26bZ4pOPVVnnooWt92itd5pL5sNbG/J5OFGSb3bowf2DBqEv5q4ApsRq8Y4EtxsxJzclfaOboxR\nz76roSPzSKiVFF3GV4rByUNx6rngFXIDZ9bYGYfY55lMqn5kmF+IBKcV2ZiErGUMlILmKOCaN1Uc\ncVviMc2bh0wnbWS5lM5dNiVFSt3UVDRNT1dcm01oauh8+KXh6F+/Ps5zOAflFloOsY5Rmu+suMmg\npOOpiv3yfB1TFGXuJC+wU9it1Ao4QQpaGhWB6260uDk6WH3KKSgxCSzSJuYHNWyoMycBylxFKFyt\nJBE0qJE0waFGQc936YJPI8whpZ11kdn6Gyrto3yeZ2dlYbc0z+OVl5+Rhf36hV9e1wGBu7JKWyOR\nHYPOUq40X9jMgfnUbXylGPzyssUKs1678Z4r1SypvcK8mE4bJqcl6+aT6FG3bsBUZsbpjRuj0DBZ\n7KbZJxbEaowTjcLZHGJBorZR9mqJyNOGKq588omyxoJN3Gy3rNztAetVImNBVIqBiC4molVEVElE\nfQ2/TSaiDUS0lohi5pRrTE7mZ+y8PpXqKmJuq0g/qtycBg0wzck6ETEiklX//JR6xY70vuoB+p1Q\nUeExJlQg5OA4tnXRGupXArgQgC40j4i6A7gUQHcA2QC+JaLOIkxtiqTx6u/hQ4wFFapi2CIt9GGG\n3fgIjf4NGjg6Jh6KpG5qKqb6QDFkpKSgPPxuOrQX2UmDe3GzZtgW5rlGNGKwsY+fJov9TLJbLewS\nlWIQQqwHAAouzQsAvCuEqACwhYg2AMgBYG0ElXASleqnnls4zBoRq4bluwMH0DEjwzIOwukLfHaT\nJih1kMnT7xXEL3MMT9rIh6PxgsW64NFipyy0fSyTN8aYxKmlDBC7EWYbANul7wXqtpBoL6+TqM9E\neuGC5hOGDQv2VZYWVFnar5/pmgrxYIwHE96JhPbe1Y+j3dcK43t1RqNGyG3UyHRxoSt8EsDnV5x0\nOGIZtGdGmzjO8YTtPhDRHADytL+WWHOKECI4oU4ETJs2DYDa+2/cGBQmNa7GcRkZOC1OUb9uYNTC\nZsP7tqo3ThpR6AyoMaapzZewea1a2F3u1BATPV6PaLSRqh9MNEYJ5qgR3vOLi4P2fdxkhHOhibtn\nCuBeepUkJd7PftWCBZian49p+fkxv1ZYxSCEODOC8xYAkB3hs9VtpmiKAQDuy8+3rbU3OlkI3gfY\nua+2XbsCeXkRTYjGm2NDh2L8hg34r5fppD0ikjkGJ+cNR7969bBUjWUwvima0jy1USNsHTAA7Rcu\nDOxjXHwIMF/reEJ2Nqa4kZAxwXAU4BYzKczJzc3VLZ977733xuxasQoa/BTAZUSUTkQdAXQCsDiS\nEyUTdnq5Tnqip3rskRVyLegkR2vAc10esU5q1y4ouDDU9fvUqxd4ry40WRO4neqmGuptMvstkUy0\njPtENRNFRKMAPAOgKYDPiWi5EOIsIcQaInoPwBoA5QD+Gs4jqSbgROHZsVyb9f6Y+KC9zNkuR71e\n0aIFYCNgq2/9+vilpETXORgxYoTl/qEqX6gFZ2oaydopdUq0XkkfA/jY4rcHATwYzfmTDbOXzrgt\nYKKwM7qIViAmYrzu50xq1w6v/PEHzlCz2K5fvx7HRZBLxyz1OOD9/SUrF3mUvsMpiZFwKElw0hsJ\nF/nsF2pq8+H1fWspLrSMt13CuMJyT9h9qsLvEkS7GOVVchtf2iKS9SV2Mgqoy2YiX+O1YtConQBO\nCoB/yiscTrzd3t+92/H5vUyl7QRufeKI2StxRuPGpgF9dioSD/e9w+uMsFoDdnL9+rb271G3Luo4\n6GzwmxWeCyOI9WmWIPM5vjQlJYpWdYrZXb1kCEJyMsfgB9xuQM7KysJXRUXhr+txw+x1w6m9HbVs\nNvYdMzJwZOjQ2AmUJDipdU7bqW0DBujWz7biH9nZeGLHDkfndhvfjRhEbq7lus01Aa3B+1ubsIHi\nSYnddCiuxnkYlEymjffPL4ohVt0Hr+8vEXDaOWmbkWFLkRvXvvCCmtsCe4CjOQYfpFqwg1c9d+Pq\nVm6SSI2iHcVwWfPmOMfBIkCxoE+9epgc5SqC8cAP43Q/yOBLU1Ky4ocHnizEsixtze/E8Pp20OYY\n7JTDzAjWOnf7/jJTU/FAHJemjAdeJSSMB8l7Zz7ETiV2UiG9trMD7jcg3t+RPfxQ9oD3OaOSDSel\neWe7dhjr4upxfoJNSXEkUSaUE4FYpt220+hH4sPuNgUDByZETq1EpIONeIP0lBQcV6eO69f2Q5eD\nFUMc4SqcGCSCKQlwd11uI34ZEXmF04Wwkg1WDD6jZldHj+7f0AhwDEnNxQ+mOe8lYMUQV2x5JdXw\nBscP958oI4ZYYvf+piSApxHjHFYMccTtyWc/kGjymmFURnaUUzLcNxNMrOND7OCHd4sVQxzxwxCR\nCQ+PGOzfnx9ML7EgWe/LLuyuGkfcHjH0GzMG8yoqIhXHl/ihQapFhNIwowY/mLz8QLKVgx9GDH5Q\nSawY4ojbjVnD7GxgzBhXz+kUr+MY2rnhmWN4LitOOSWsHPUSJDKdiYyabkphxcAkNH1isG5FFxvp\nNs5p0gQbcnJcv3aikWwml0BEeZLdl1NqumKMK0k5+eyT9NNRnSPC63aKYb4mr7H7VL1+/rGCJ5+Z\nuGFLMTioaH54gdwmGe8pEUnWBp+xByuGOJKMIwa3cdogudGzO1RZ6cJZaiY13eQSC/xQoqwY4gjn\ntXEPV71Hksyzyw1quimppsOKIY6c3rixq+eLRaW8KkmzRYaksNBrCRifUdPVHSuGOJIIIwY7WSVl\nvHZXdSVj7QknRH+OGgqbktzHD0qJFQOjY0r79tg6YIDXYsSVE++802sRGJ9R09UdxzEkMLHoWdRO\nSUE7h6MGN7mpdWs0i/eat2wnD6KmlwhHPjO+ItEqpNvydq9bF/fUrevyWUPDE6jB1PQS8UPj7CVs\nSkpganrlBdypwKuOHHHhLAyTPLBiYKLCK+VU03t0saZlerqt/ZJ1tFXTJ9WjUgxE9AgRrSWi5UT0\nARE1kH6bTEQb1N//FL2oDBOMG9W3cRpbVGV2DRqEf7Vv77UYjIdEO2L4BkBPIURvABsATAYAIuoB\n4FIA3QGcBeB5qukqOAYkZ18t/rzStavXIviKFunpqJVir2ngap2cRNVVEkJ8K31dCGC0+vl8AO8K\nISoAbCGiDQByACyK5nqM/7i5dWs0j7cXkctkJbj8DOM2bo6hrwMwU/3cBsBP0m8F6jYmyRjUsCEG\nNWzo2fW5v8rEgpr+XoVVDEQ0B4CcJ4GgWDGmCCE+U/eZAqBcCDHT5BRMjLioaVP8VsM9atiUwSQb\nZzZujE/27vVUhrCKQQhxZqjfiegaAGcDOF3aXACgrfQ9W91myrRp0wKfc3NzkZubG06spMXJvEGf\n+vXxv549YyaLn2GFwMQSL9+ukxs0wMJ+/YK25+fnIz8/Py4yRGVKIqKRAO4AMFQIUSr99CmAGUT0\nBBQTUicAi63OIysGhmEShx5JvFiR3zB2mu+9996YXSvaOYZnAKQDmKP24BYKIf4qhFhDRO8BWAOg\nHMBfRbI6PLsM94OdweXlHSKJR/Y1/b2K1iupc4jfHgTwYDTnr4mw9mQY76nppkqOfGYYhmF0sGLw\nGTW7n8IwjB9gxeAz2JQUf3j6izGSVcPTpLBiYBKaHaWl4XdiGId09HBNEj/AioFhGMZAfR4xMAzD\nMDKpXgvgMTVbLTIMwxhY0KcPTojzKoJ+gxWDz2hjc4EURuH6Vq28FoFJMgZ6mBTSL7ApyWcMz8rC\n4SFDvBYjYbC70lgo2CeJYfSwYvAhmak13cJpH477YBj3YcXAMAzD6GDFwDAMw+hgxcAwDMPoYMXA\nMAzD6GDFwCQ07FHEMO7DioFJaNgriWHchxUDk9CwYmAY92HFwDAMw+hgxcDUeBo2auS1CAzjK1gx\nMKZSPvEAAAY/SURBVAmNG6akRllZQF6eC2dimOSAFQOT0LBXEsO4DysGhmEYRgcrBiahYa8khnEf\nVgxMQkPEqoFh3IYVA1PjqcdpzhlGBysGJqFxY7zQIj0dx4YOdeFMDJMcsGJgEhq3vJJqp3BVYBgN\nrg0MwzCMjqgUAxHdR0S/EtEyIvqaiFpKv00mog1EtJaI/hS9qAwTDE89M4z7RDtieEQI0UsI0QfA\nFwCmAgAR9QBwKYDuAM4C8DwlmPtIfn6+1yIEwTLZg2Wyjx/lYpm8JyrFIIQokb7WBVClfj4fwLtC\niAohxBYAGwDkRHOteOPHF4FlCsast+G1TGb4USbAn3KxTN6TFu0JiOh+AOMAHABwmrq5DYCfpN0K\n1G0MwzCMzwk7YiCiOUS0Qvpbqf4/DwCEEPcIIdoBmAHg1lgLzDAMw8QWEsIdhz8iagvgCyHESUQ0\nCYAQQjys/vY1gKlCiEUmx3EeNIZhmAgQQsRk7jYqUxIRdRJC/K5+HQVgnfr5UwAziOgJKCakTgAW\nm50jVjfGMAzDREa0cwwPEVEXKJPOWwHcBABCiDVE9B6ANQDKAfxVuDU0YRiGYWKKa6YkhmEYJkkQ\nQnj2B2AkFPPTbwDuisP1tgD4FcAyAIvVbY0BfANgPYDZABpK+0+G4mq7FsCfpO19AaxQ5X7SoQyv\nAigEsELa5poMANIBvKse8xOAdhHKNBXADgC/qH8j4yxTNoC5AFYDWAlgvNdlZSLTrV6XFYDaABZB\neadXQpnL88M7ZSWX1+9VinrdT/1QTga5lklyeVtOdgV3+08tiN8BtAdQC8ByAN1ifM1NABobtj0M\n4E71810AHlI/91AfVBqADqqs2ghrEYBT1M9fAhjhQIZTAfSGvhF2TQYANwN4Xv08Bko8SSQyTQVw\nm8m+3eMkU0sAvdXP9aBU3G5ellUImbwuq0z1fyqAhVBihjx9p0LI5XVZ/QPAdFQ3wJ6Xk4Vc3paT\nXcHd/gMwAMBX0vdJiPGoAcBmAE0M29YBaKF+bglgnZk8AL4C0F/dZ420/TIALziUoz30jbBrMgD4\nGkB/9XMqgD0RyjQVwO0m+8VNJsN1PwYw3A9lZZDpDL+UFYBMAEsAnOKzcpLl8qysoIz45gDIRXUD\n7Hk5Wcjl6TvlZRK9NgC2S993IPZBcALAHCL6mYj+rG5rIYQoBAAhxC4AzS3k04L02qiyarghd3MX\nZQgcI4SoBHCAiLIilOtvRLSciF4hooZeyUREHaCMaBbC3ecVsVySTJoLtmdlRUQpRLQMwC4Ac4QQ\nP8MH5WQhF+BdWT0B4A7ok/J6Xk4WcgEevlM1LbvqYCFEXwBnA7iFiIYg+GEYv3uBmzJE6g78PIDj\nhBC9oVTsx9wTyb5MRFQPwCwAE4SSgiWWz8uWXCYyeVpWQogqoeQrywaQQ0Q94YNyMpGrBzwqKyI6\nB0ChEGJ5qP0Q53IKIZen75SXiqEAQDvpe7a6LWYIIf5Q/++BYgbIAVBIRC0AQM0Ou1uSr62JfFbb\no8FNGQK/EVEqgAZCiCKnAgkh9gh17AngZVTnuoqbTESUBqUBflsI8Ym62dOyMpPJD2WlynEQQD4U\npw7fvFOyXB6W1WAA5xPRJgAzAZxORG8D2OVxOZnJ9ZbX75SXiuFnAJ2IqD0RpUOxiX0aq4sRUaba\n0wMR1QXwJyjeEp8CuEbd7WoAWgP0KYDLiCidiDpCDdJTh5vFRJSjZowdJx1jWxzotbabMnyqngMA\nLoHiReNYJjmFOoCLAKzyQKbXoNhNn5K2eV1WQTJ5WVZE1FQzMxBRHQBnQvFW8bScLORa51VZCSHu\nFkK0E0IcB6WtmSuEuArAZ16Wk4Vc4zyvf3YmR2L1B6Vnsx6KG9WkGF+rIxTPJ819bpK6PQvAt6oc\n3wBoJB0zGcqsv9EtrJ96jg0AnnIoxzsAdgIoBbANwLVQXOZckQGKm+B76vaFADpEKNNbUFzflkMZ\nXbWIs0yDAVRKz+wX9X1x7Xk5lSuETJ6VFYATVTmWqzJMcfu9jvD5Wcnl6XulHjcM1ZO8npZTCLk8\nLScOcGMYhmF01LTJZ4ZhGCYMrBgYhmEYHawYGIZhGB2sGBiGYRgdrBgYhmEYHawYGIZhGB2sGBiG\nYRgdrBgYhmEYHf8PC7KB4QT7HCsAAAAASUVORK5CYII=\n",
+      "text/plain": [
+       "<matplotlib.figure.Figure at 0x16ce82e8>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "pl.plot(((hezfdedJan16[0].data+dedh_pqqm)**2 + (hezfdedJan16[1].data+dede_pqqm)**2 + (hezfdedJan16[2].data+dedz_pqqm)**2)**(0.5) - hezfdedJan16[3].data + 0.5,'c')\n",
+    "\n",
+    "pl.hold(True)\n",
+    "\n",
+    "pl.plot((dedJan16adj[0]**2 + dedJan16adj[1]**2 + dedJan16adj[2]**2)**(0.5) - hezfdedJan16[3].data + 0.5,'k')\n",
+    "\n",
+    "pl.ylim(-30,30)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 318,
+   "metadata": {
+    "collapsed": false
+   },
+   "outputs": [],
+   "source": [
+    "save_state('/users/aclaycomb/Documents/adjded_state_.json', Mded, -0.5)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": null,
+   "metadata": {
+    "collapsed": true
+   },
+   "outputs": [],
+   "source": []
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "Python 2",
+   "language": "python",
+   "name": "python2"
+  },
+  "language_info": {
+   "codemirror_mode": {
+    "name": "ipython",
+    "version": 2
+   },
+   "file_extension": ".py",
+   "mimetype": "text/x-python",
+   "name": "python",
+   "nbconvert_exporter": "python",
+   "pygments_lexer": "ipython2",
+   "version": "2.7.11"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 0
+}
diff --git a/docs/algorithms/Adjusted_usage.md b/docs/algorithms/Adjusted_usage.md
new file mode 100644
index 0000000000000000000000000000000000000000..4db49e5c509c398b8aa61f6675dd28781a47326e
--- /dev/null
+++ b/docs/algorithms/Adjusted_usage.md
@@ -0,0 +1,48 @@
+Adjusted Algorithm Usage
+========================
+
+The Adjusted Algorithm transforms between `observatory`, and
+`geographic`, channel orientations, using transform matrices
+derived from absolute and baseline measurements.  Read more about
+the [Adjusted Algorithm](./Adjusted.md).
+
+`geomag.py --algorithm sqdist`
+
+### Example
+
+This example uses a state file to produce X, Y, Z and F channels
+from raw H, E, Z and F channels using the EDGE channel naming
+convention.  Absolutes were used to compute a transform matrix
+contained in the statefile.  The pier correction is also currently
+contained in the statefile.
+
+    bin/geomag.py \
+      --input-edge cwbpub.cr.usgs.gov \
+      --observatory BOU \
+      --inchannels H E Z F \
+      --starttime 2016-01-03T00:00:00 \
+      --endtime 2016-01-03T23:59:59 \
+      --algorithm adjusted \
+      --adjusted-statefile=/etc/adjusted/adjbou_state_.json \
+      --outchannels X Y Z F \
+      --output-iaga-stdout
+
+
+### Statefile Example Content
+
+This is the content of /etc/adjusted/adjbou_state_.json:
+
+{"M32": -0.011809351484171948, "M41": -0.0, "M44": 1.0, "PC": -22,
+ "M24": -0.84581925813504188, "M43": 0.0,
+ "M34": 905.38008857968441, "M33": 0.99618690124939757,
+ "M21": 0.16680172992706568, "M22": 0.98791620101212796,
+ "M23": -0.0049868332295851525, "M11": 0.98342757670906167,
+ "M42": -0.0, "M13": 0.027384986324932026,
+ "M12": -0.15473074200902157, "M14": -1276.1646811919759,
+ "M31": -0.006725053082782385}
+
+### Library Notes
+
+> Note: this library internally represents data gaps as NaN, and
+factories
+> convert to this where possible.
diff --git a/docs/api.md b/docs/api.md
index 61ef90e0570f4a0b4ee1d6c40ff292ee792f3c71..7f65eee069046f69697da66c2bb02c91e06a4a96 100644
--- a/docs/api.md
+++ b/docs/api.md
@@ -47,6 +47,7 @@ Exception base class is `geomagio.TimeseriesFactoryException`.
 Base class is `geomagio.algorithm.Algorithm`
 Exception base class is `geomagio.algorithm.AlgorithmException`
 
+- Adjusted `geomagio.algorithm.AdjustedAlgorithm`
 - Delta F `geomagio.algorithm.DeltaFAlgorithm`
 - XYZ `geomagio.algorithm.XYZAlgorithm`
 
diff --git a/docs/images/senspier.png b/docs/images/senspier.png
new file mode 100644
index 0000000000000000000000000000000000000000..5286b401b48cb1ede0d4396325e7f428113fcc99
Binary files /dev/null and b/docs/images/senspier.png differ
diff --git a/docs/images/transformation.png b/docs/images/transformation.png
new file mode 100644
index 0000000000000000000000000000000000000000..3dca3140409933f4c675688af5ef11b675dd1706
Binary files /dev/null and b/docs/images/transformation.png differ
diff --git a/docs/usage.md b/docs/usage.md
index d27cf7d82fda3e820b0dd3bb18d0d917da154897..0717a94f6420fb26b29b0fa522bccaf9f1b11d72 100644
--- a/docs/usage.md
+++ b/docs/usage.md
@@ -87,6 +87,14 @@ data to an **_iaga2002_** formatted file:
 
 There are flags to specify certain algorithms should be run against the data.
 
+### Adjusted ###
+
+`--algorithm adjusted`
+
+`--adjusted-statefile=/etc/adjusted/adjbou_state_.json`
+
+`--outchannels X Y Z F `
+
 #### XYZ ####
 
 `--algorithm xyz`
@@ -101,5 +109,9 @@ Rotate data from HEZ (obs) or HDZ (mag) to XYZ (geo) and back.
 
 Document: [/algorithms/XYZ_usage.md](./algorithms/XYZ_usage.md)
 
+
+
+
+
 Extensive explanation of all input and output methods:
 [IO Methods](./io.md)
diff --git a/etc/adjusted/BOU201601adj.min b/etc/adjusted/BOU201601adj.min
new file mode 100644
index 0000000000000000000000000000000000000000..7d9262b9ad3cd6ace9916009e5be409dad16a35d
--- /dev/null
+++ b/etc/adjusted/BOU201601adj.min
@@ -0,0 +1,41614 @@
+ Format                 IAGA-2002                                    |
+ Source of Data         United States Geological Survey (USGS)       |
+ Station Name           Boulder                                      |
+ IAGA CODE              BOU                                          |
+ Geodetic Latitude      40.137                                       |
+ Geodetic Longitude     254.764                                      |
+ Elevation              1682                                         |
+ Reported               XYZF                                         |
+ Sensor Orientation     HDZF                                         |
+ Digital Sampling       100.0 second                                 |
+ Data Interval Type     filtered 1-minute (00:15-01:45)              |
+ Data Type              variation                                    |
+ # DECBAS               5527    (Baseline declination value in       |
+ # tenths of minutes East (0-216,000)).                              |
+ # Vector 1-minute values are computed from 1-second values using    |
+ # the INTERMAGNET gaussian filter centered on the minute. Scalar    |
+ # 1-minute values are computed from 1-second values using the       |
+ # INTERMAGNET gaussian filter centered on the minute.               |
+ # CONDITIONS OF USE: The Conditions of Use for data provided        |
+ # through INTERMAGNET and acknowledgement templates can be found at |
+ # www.intermagnet.org                                               |
+DATE       TIME         DOY     BOUX      BOUY      BOUZ      BOUF   |
+2016-01-01 00:00:00.000 001     20428.79   3123.15  47956.69  52226.63
+2016-01-01 00:01:00.000 001     20427.67   3127.49  47956.96  52226.72
+2016-01-01 00:02:00.000 001     20427.86   3131.63  47957.42  52227.49
+2016-01-01 00:03:00.000 001     20428.76   3135.43  47957.84  52228.48
+2016-01-01 00:04:00.000 001     20429.93   3137.51  47958.35  52229.55
+2016-01-01 00:05:00.000 001     20431.36   3139.23  47958.56  52230.40
+2016-01-01 00:06:00.000 001     20433.60   3139.70  47958.58  52231.34
+2016-01-01 00:07:00.000 001     20435.21   3139.98  47958.45  52231.86
+2016-01-01 00:08:00.000 001     20436.62   3139.43  47958.28  52232.24
+2016-01-01 00:09:00.000 001     20436.83   3140.37  47957.96  52232.08
+2016-01-01 00:10:00.000 001     20436.84   3140.13  47957.96  52232.08
+2016-01-01 00:11:00.000 001     20437.52   3139.36  47957.89  52232.22
+2016-01-01 00:12:00.000 001     20437.90   3138.42  47957.69  52232.12
+2016-01-01 00:13:00.000 001     20437.53   3137.82  47957.43  52231.71
+2016-01-01 00:14:00.000 001     20437.75   3136.71  47957.31  52231.60
+2016-01-01 00:15:00.000 001     20438.01   3135.56  47957.01  52231.36
+2016-01-01 00:16:00.000 001     20437.04   3134.69  47956.71  52230.66
+2016-01-01 00:17:00.000 001     20435.79   3135.37  47956.27  52229.81
+2016-01-01 00:18:00.000 001     20435.20   3136.56  47955.99  52229.40
+2016-01-01 00:19:00.000 001     20436.15   3137.53  47955.85  52229.70
+2016-01-01 00:20:00.000 001     20437.75   3137.44  47955.85  52230.32
+2016-01-01 00:21:00.000 001     20439.89   3136.05  47955.85  52231.06
+2016-01-01 00:22:00.000 001     20441.29   3133.79  47955.70  52231.30
+2016-01-01 00:23:00.000 001     20440.58   3131.79  47955.39  52230.63
+2016-01-01 00:24:00.000 001     20439.50   3130.17  47955.06  52229.82
+2016-01-01 00:25:00.000 001     20438.50   3129.07  47954.64  52228.96
+2016-01-01 00:26:00.000 001     20437.54   3128.62  47954.24  52228.20
+2016-01-01 00:27:00.000 001     20436.18   3128.73  47954.02  52227.48
+2016-01-01 00:28:00.000 001     20434.55   3129.29  47953.87  52226.75
+2016-01-01 00:29:00.000 001     20433.68   3130.04  47953.78  52226.38
+2016-01-01 00:30:00.000 001     20433.90   3130.21  47953.81  52226.51
+2016-01-01 00:31:00.000 001     20433.80   3130.47  47953.68  52226.36
+2016-01-01 00:32:00.000 001     20433.14   3131.23  47953.61  52226.08
+2016-01-01 00:33:00.000 001     20433.71   3132.78  47953.47  52226.27
+2016-01-01 00:34:00.000 001     20435.33   3135.53  47953.02  52226.67
+2016-01-01 00:35:00.000 001     20433.96   3139.24  47953.65  52226.96
+2016-01-01 00:36:00.000 001     20438.31   3140.93  47953.91  52229.01
+2016-01-01 00:37:00.000 001     20439.02   3139.98  47954.93  52230.15
+2016-01-01 00:38:00.000 001     20440.47   3138.82  47955.38  52231.04
+2016-01-01 00:39:00.000 001     20441.97   3136.82  47955.67  52231.77
+2016-01-01 00:40:00.000 001     20442.37   3135.29  47955.98  52232.12
+2016-01-01 00:41:00.000 001     20441.32   3133.05  47956.27  52231.84
+2016-01-01 00:42:00.000 001     20439.01   3133.94  47956.02  52230.76
+2016-01-01 00:43:00.000 001     20436.64   3136.95  47955.76  52229.79
+2016-01-01 00:44:00.000 001     20436.57   3139.63  47956.07  52230.23
+2016-01-01 00:45:00.000 001     20437.86   3141.76  47956.20  52230.99
+2016-01-01 00:46:00.000 001     20440.07   3141.48  47956.55  52232.16
+2016-01-01 00:47:00.000 001     20443.64   3140.09  47956.56  52233.45
+2016-01-01 00:48:00.000 001     20446.85   3136.38  47956.55  52234.45
+2016-01-01 00:49:00.000 001     20450.93   3132.59  47956.02  52235.32
+2016-01-01 00:50:00.000 001     20453.14   3126.93  47956.03  52235.81
+2016-01-01 00:51:00.000 001     20454.67   3119.54  47955.70  52235.62
+2016-01-01 00:52:00.000 001     20454.84   3113.35  47955.00  52234.65
+2016-01-01 00:53:00.000 001     20454.22   3107.81  47954.36  52233.45
+2016-01-01 00:54:00.000 001     20453.12   3101.76  47954.03  52232.32
+2016-01-01 00:55:00.000 001     20452.38   3095.33  47953.83  52231.41
+2016-01-01 00:56:00.000 001     20450.24   3091.33  47952.98  52229.54
+2016-01-01 00:57:00.000 001     20446.89   3091.09  47952.11  52227.43
+2016-01-01 00:58:00.000 001     20445.42   3093.47  47951.71  52226.62
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+2016-01-01 01:01:00.000 001     20442.54   3098.00  47953.08  52227.05
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+2016-01-01 01:07:00.000 001     20427.66   3111.10  47955.99  52224.77
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+2016-01-01 01:09:00.000 001     20424.87   3123.51  47958.05  52226.37
+2016-01-01 01:10:00.000 001     20425.24   3128.44  47959.28  52227.96
+2016-01-01 01:11:00.000 001     20426.86   3131.63  47960.39  52229.81
+2016-01-01 01:12:00.000 001     20429.15   3133.66  47961.10  52231.49
+2016-01-01 01:13:00.000 001     20431.41   3134.49  47961.54  52232.84
+2016-01-01 01:14:00.000 001     20434.16   3136.08  47961.38  52233.87
+2016-01-01 01:15:00.000 001     20435.97   3136.35  47961.63  52234.83
+2016-01-01 01:16:00.000 001     20437.07   3137.40  47961.57  52235.28
+2016-01-01 01:17:00.000 001     20438.57   3138.15  47961.47  52235.82
+2016-01-01 01:18:00.000 001     20439.85   3137.95  47961.59  52236.43
+2016-01-01 01:19:00.000 001     20442.11   3138.24  47961.51  52237.24
+2016-01-01 01:20:00.000 001     20442.67   3138.61  47961.62  52237.59
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+2016-01-29 20:46:00.000 029     20509.97   3116.46  47918.33  52222.19
+2016-01-29 20:47:00.000 029     20510.00   3116.65  47918.37  52222.25
+2016-01-29 20:48:00.000 029     20510.22   3116.78  47918.38  52222.36
+2016-01-29 20:49:00.000 029     20510.48   3117.02  47918.38  52222.48
+2016-01-29 20:50:00.000 029     20510.58   3117.19  47918.42  52222.57
+2016-01-29 20:51:00.000 029     20510.56   3117.28  47918.48  52222.62
+2016-01-29 20:52:00.000 029     20510.89   3117.48  47918.47  52222.75
+2016-01-29 20:53:00.000 029     20511.03   3117.83  47918.49  52222.83
+2016-01-29 20:54:00.000 029     20511.24   3118.00  47918.55  52223.00
+2016-01-29 20:55:00.000 029     20511.38   3117.95  47918.65  52223.13
+2016-01-29 20:56:00.000 029     20511.45   3117.79  47918.71  52223.20
+2016-01-29 20:57:00.000 029     20511.58   3117.91  47918.69  52223.24
+2016-01-29 20:58:00.000 029     20511.88   3118.15  47918.66  52223.36
+2016-01-29 20:59:00.000 029     20512.10   3118.56  47918.66  52223.47
+2016-01-29 21:00:00.000 029     20512.48   3118.86  47918.72  52223.68
+2016-01-29 21:01:00.000 029     20512.74   3119.00  47918.81  52223.87
+2016-01-29 21:02:00.000 029     20512.80   3119.12  47918.85  52223.96
+2016-01-29 21:03:00.000 029     20512.94   3119.31  47918.89  52224.05
+2016-01-29 21:04:00.000 029     20513.12   3119.48  47918.89  52224.14
+2016-01-29 21:05:00.000 029     20513.25   3119.81  47918.91  52224.22
+2016-01-29 21:06:00.000 029     20513.50   3120.04  47918.95  52224.37
+2016-01-29 21:07:00.000 029     20513.46   3120.30  47919.01  52224.42
+2016-01-29 21:08:00.000 029     20513.51   3120.54  47919.05  52224.50
+2016-01-29 21:09:00.000 029     20513.62   3120.76  47919.05  52224.56
+2016-01-29 21:10:00.000 029     20513.99   3120.94  47919.10  52224.77
+2016-01-29 21:11:00.000 029     20514.19   3120.99  47919.15  52224.90
diff --git a/etc/adjusted/BOU201601vmin.min b/etc/adjusted/BOU201601vmin.min
new file mode 100644
index 0000000000000000000000000000000000000000..57c20c44233ae76dfd9dae307ce91c14086b4651
--- /dev/null
+++ b/etc/adjusted/BOU201601vmin.min
@@ -0,0 +1,41614 @@
+ Format                 IAGA-2002                                    |
+ Source of Data         United States Geological Survey (USGS)       |
+ Station Name           Boulder                                      |
+ IAGA CODE              BOU                                          |
+ Geodetic Latitude      40.137                                       |
+ Geodetic Longitude     254.764                                      |
+ Elevation              1682                                         |
+ Reported               HEZF                                         |
+ Sensor Orientation     HDZF                                         |
+ Digital Sampling       100.0 second                                 |
+ Data Interval Type     filtered 1-minute (00:15-01:45)              |
+ Data Type              variation                                    |
+ # DECBAS               5527    (Baseline declination value in       |
+ # tenths of minutes East (0-216,000)).                              |
+ # Vector 1-minute values are computed from 1-second values using    |
+ # the INTERMAGNET gaussian filter centered on the minute. Scalar    |
+ # 1-minute values are computed from 1-second values using the       |
+ # INTERMAGNET gaussian filter centered on the minute.               |
+ # CONDITIONS OF USE: The Conditions of Use for data provided        |
+ # through INTERMAGNET and acknowledgement templates can be found at |
+ # www.intermagnet.org                                               |
+DATE       TIME         DOY     BOUH      BOUE      BOUZ      BOUF   |
+2016-01-01 00:00:00.000 001     20735.93    -99.77  47370.21  52248.63
+2016-01-01 00:01:00.000 001     20735.48    -95.30  47370.53  52248.72
+2016-01-01 00:02:00.000 001     20736.30    -91.25  47371.05  52249.49
+2016-01-01 00:03:00.000 001     20737.77    -87.64  47371.51  52250.48
+2016-01-01 00:04:00.000 001     20739.24    -85.78  47372.06  52251.55
+2016-01-01 00:05:00.000 001     20740.92    -84.32  47372.31  52252.40
+2016-01-01 00:06:00.000 001     20743.20    -84.24  47372.34  52253.34
+2016-01-01 00:07:00.000 001     20744.85    -84.23  47372.22  52253.86
+2016-01-01 00:08:00.000 001     20746.16    -85.01  47372.05  52254.24
+2016-01-01 00:09:00.000 001     20746.52    -84.12  47371.74  52254.08
+2016-01-01 00:10:00.000 001     20746.49    -84.36  47371.74  52254.08
+2016-01-01 00:11:00.000 001     20747.06    -85.24  47371.66  52254.22
+2016-01-01 00:12:00.000 001     20747.29    -86.23  47371.45  52254.12
+2016-01-01 00:13:00.000 001     20746.84    -86.76  47371.18  52253.71
+2016-01-01 00:14:00.000 001     20746.88    -87.89  47371.04  52253.60
+2016-01-01 00:15:00.000 001     20746.97    -89.07  47370.73  52253.36
+2016-01-01 00:16:00.000 001     20745.89    -89.77  47370.42  52252.66
+2016-01-01 00:17:00.000 001     20744.76    -88.90  47369.98  52251.81
+2016-01-01 00:18:00.000 001     20744.38    -87.63  47369.71  52251.40
+2016-01-01 00:19:00.000 001     20745.47    -86.83  47369.58  52251.70
+2016-01-01 00:20:00.000 001     20747.03    -87.19  47369.59  52252.32
+2016-01-01 00:21:00.000 001     20748.94    -88.91  47369.58  52253.06
+2016-01-01 00:22:00.000 001     20749.98    -91.38  47369.40  52253.30
+2016-01-01 00:23:00.000 001     20748.97    -93.23  47369.07  52252.63
+2016-01-01 00:24:00.000 001     20747.67    -94.65  47368.71  52251.82
+2016-01-01 00:25:00.000 001     20746.51    -95.58  47368.27  52250.96
+2016-01-01 00:26:00.000 001     20745.50    -95.86  47367.86  52250.20
+2016-01-01 00:27:00.000 001     20744.18    -95.53  47367.63  52249.48
+2016-01-01 00:28:00.000 001     20742.66    -94.70  47367.48  52248.75
+2016-01-01 00:29:00.000 001     20741.92    -93.83  47367.40  52248.38
+2016-01-01 00:30:00.000 001     20742.16    -93.69  47367.44  52248.51
+2016-01-01 00:31:00.000 001     20742.10    -93.42  47367.30  52248.36
+2016-01-01 00:32:00.000 001     20741.57    -92.56  47367.24  52248.08
+2016-01-01 00:33:00.000 001     20742.38    -91.13  47367.12  52248.27
+2016-01-01 00:34:00.000 001     20744.42    -88.69  47366.71  52248.67
+2016-01-01 00:35:00.000 001     20743.62    -84.80  47367.39  52248.96
+2016-01-01 00:36:00.000 001     20748.19    -83.86  47367.69  52251.01
+2016-01-01 00:37:00.000 001     20748.72    -84.90  47368.70  52252.15
+2016-01-01 00:38:00.000 001     20749.96    -86.28  47369.15  52253.04
+2016-01-01 00:39:00.000 001     20751.13    -88.51  47369.42  52253.77
+2016-01-01 00:40:00.000 001     20751.28    -90.08  47369.71  52254.12
+2016-01-01 00:41:00.000 001     20749.88    -92.11  47369.98  52253.84
+2016-01-01 00:42:00.000 001     20747.74    -90.85  47369.72  52252.76
+2016-01-01 00:43:00.000 001     20745.87    -87.48  47369.49  52251.79
+2016-01-01 00:44:00.000 001     20746.20    -84.83  47369.84  52252.23
+2016-01-01 00:45:00.000 001     20747.80    -82.94  47370.00  52252.99
+2016-01-01 00:46:00.000 001     20749.94    -83.59  47370.36  52254.16
+2016-01-01 00:47:00.000 001     20753.27    -85.55  47370.36  52255.45
+2016-01-01 00:48:00.000 001     20755.86    -89.75  47370.33  52256.45
+2016-01-01 00:49:00.000 001     20759.34    -94.17  47369.76  52257.32
+2016-01-01 00:50:00.000 001     20760.65   -100.12  47369.71  52257.81
+2016-01-01 00:51:00.000 001     20761.03   -107.67  47369.29  52257.62
+2016-01-01 00:52:00.000 001     20760.26   -113.81  47368.51  52256.65
+2016-01-01 00:53:00.000 001     20758.81   -119.17  47367.80  52255.45
+2016-01-01 00:54:00.000 001     20756.78   -124.96  47367.38  52254.32
+2016-01-01 00:55:00.000 001     20755.06   -131.17  47367.09  52253.41
+2016-01-01 00:56:00.000 001     20752.35   -134.78  47366.18  52251.54
+2016-01-01 00:57:00.000 001     20749.02   -134.46  47365.29  52249.43
+2016-01-01 00:58:00.000 001     20747.94   -131.87  47364.91  52248.62
+2016-01-01 00:59:00.000 001     20746.97   -129.35  47365.21  52248.51
+2016-01-01 01:00:00.000 001     20746.61   -127.37  47365.63  52248.75
+2016-01-01 01:01:00.000 001     20745.75   -126.91  47366.33  52249.05
+2016-01-01 01:02:00.000 001     20744.34   -127.25  47366.82  52248.97
+2016-01-01 01:03:00.000 001     20742.36   -126.71  47367.10  52248.44
+2016-01-01 01:04:00.000 001     20739.59   -125.31  47367.52  52247.74
+2016-01-01 01:05:00.000 001     20737.10   -122.35  47368.04  52247.24
+2016-01-01 01:06:00.000 001     20734.56   -117.39  47368.54  52246.67
+2016-01-01 01:07:00.000 001     20732.96   -111.47  47369.35  52246.77
+2016-01-01 01:08:00.000 001     20732.07   -104.98  47370.40  52247.34
+2016-01-01 01:09:00.000 001     20732.06    -98.75  47371.56  52248.37
+2016-01-01 01:10:00.000 001     20733.16    -93.93  47372.86  52249.96
+2016-01-01 01:11:00.000 001     20735.24    -91.05  47374.02  52251.81
+2016-01-01 01:12:00.000 001     20737.80    -89.43  47374.77  52253.49
+2016-01-01 01:13:00.000 001     20740.15    -88.98  47375.23  52254.84
+2016-01-01 01:14:00.000 001     20743.13    -87.87  47375.10  52255.87
+2016-01-01 01:15:00.000 001     20744.96    -87.91  47375.37  52256.83
+2016-01-01 01:16:00.000 001     20746.21    -87.05  47375.33  52257.28
+2016-01-01 01:17:00.000 001     20747.81    -86.57  47375.25  52257.82
+2016-01-01 01:18:00.000 001     20749.04    -86.98  47375.36  52258.43
+2016-01-01 01:19:00.000 001     20751.33    -87.08  47375.30  52259.24
+2016-01-01 01:20:00.000 001     20751.94    -86.80  47375.42  52259.59
+2016-01-01 01:21:00.000 001     20752.72    -84.62  47375.15  52259.63
+2016-01-01 01:22:00.000 001     20754.35    -83.78  47375.41  52260.50
+2016-01-01 01:23:00.000 001     20757.55    -83.78  47375.67  52261.97
+2016-01-01 01:24:00.000 001     20760.08    -85.86  47376.18  52263.44
+2016-01-01 01:25:00.000 001     20761.08    -87.65  47376.06  52263.74
+2016-01-01 01:26:00.000 001     20761.44    -87.19  47375.75  52263.59
+2016-01-01 01:27:00.000 001     20762.95    -85.58  47375.32  52263.77
+2016-01-01 01:28:00.000 001     20766.11    -85.06  47375.14  52264.84
+2016-01-01 01:29:00.000 001     20769.82    -86.87  47375.11  52266.25
+2016-01-01 01:30:00.000 001     20772.99    -91.51  47374.96  52267.39
+2016-01-01 01:31:00.000 001     20774.08    -98.15  47374.69  52267.60
+2016-01-01 01:32:00.000 001     20773.44   -104.55  47373.93  52266.69
+2016-01-01 01:33:00.000 001     20771.81   -110.14  47373.20  52265.42
+2016-01-01 01:34:00.000 001     20769.28   -114.73  47372.41  52263.73
+2016-01-01 01:35:00.000 001     20766.27   -117.33  47371.65  52261.87
+2016-01-01 01:36:00.000 001     20763.87   -118.73  47371.12  52260.46
+2016-01-01 01:37:00.000 001     20760.79   -118.91  47370.79  52258.97
+2016-01-01 01:38:00.000 001     20757.56   -117.10  47370.47  52257.40
+2016-01-01 01:39:00.000 001     20754.53   -113.89  47370.51  52256.25
+2016-01-01 01:40:00.000 001     20751.37   -110.08  47370.95  52255.40
+2016-01-01 01:41:00.000 001     20748.74   -106.10  47371.55  52254.90
+2016-01-01 01:42:00.000 001     20747.03   -102.02  47372.26  52254.86
+2016-01-01 01:43:00.000 001     20746.26    -97.65  47372.87  52255.10
+2016-01-01 01:44:00.000 001     20746.27    -93.66  47373.58  52255.74
+2016-01-01 01:45:00.000 001     20746.13    -89.45  47374.28  52256.31
+2016-01-01 01:46:00.000 001     20747.32    -86.75  47375.13  52257.53
+2016-01-01 01:47:00.000 001     20747.84    -85.81  47375.87  52258.40
+2016-01-01 01:48:00.000 001     20747.70    -83.54  47376.02  52258.47
+2016-01-01 01:49:00.000 001     20748.15    -81.34  47376.17  52258.77
+2016-01-01 01:50:00.000 001     20748.73    -80.29  47376.66  52259.44
+2016-01-01 01:51:00.000 001     20748.93    -79.59  47376.78  52259.63
+2016-01-01 01:52:00.000 001     20749.23    -79.50  47377.21  52260.14
+2016-01-01 01:53:00.000 001     20749.38    -81.91  47377.37  52260.37
+2016-01-01 01:54:00.000 001     20748.66    -82.51  47376.98  52259.73
+2016-01-01 01:55:00.000 001     20747.65    -81.52  47376.62  52259.00
+2016-01-01 01:56:00.000 001     20748.18    -79.88  47376.55  52259.13
+2016-01-01 01:57:00.000 001     20748.54    -81.05  47377.21  52259.88
+2016-01-01 01:58:00.000 001     20747.96    -82.67  47377.33  52259.79
+2016-01-01 01:59:00.000 001     20746.28    -81.99  47377.18  52258.99
+2016-01-01 02:00:00.000 001     20745.25    -81.77  47377.34  52258.73
+2016-01-01 02:01:00.000 001     20744.39    -80.55  47377.24  52258.30
+2016-01-01 02:02:00.000 001     20744.24    -76.47  47376.93  52257.93
+2016-01-01 02:03:00.000 001     20745.89    -71.44  47377.28  52258.87
+2016-01-01 02:04:00.000 001     20747.94    -67.76  47378.12  52260.41
+2016-01-01 02:05:00.000 001     20750.67    -66.56  47379.14  52262.41
+2016-01-01 02:06:00.000 001     20753.10    -68.20  47380.01  52264.16
+2016-01-01 02:07:00.000 001     20754.05    -70.65  47380.32  52264.83
+2016-01-01 02:08:00.000 001     20754.19    -73.52  47380.27  52264.84
+2016-01-01 02:09:00.000 001     20754.74    -74.90  47379.69  52264.53
+2016-01-01 02:10:00.000 001     20755.58    -75.28  47379.20  52264.40
+2016-01-01 02:11:00.000 001     20756.08    -75.22  47378.92  52264.33
+2016-01-01 02:12:00.000 001     20756.89    -74.78  47378.75  52264.51
+2016-01-01 02:13:00.000 001     20758.24    -74.87  47378.73  52265.01
+2016-01-01 02:14:00.000 001     20760.16    -75.79  47378.77  52265.80
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+2016-01-01 02:16:00.000 001     20763.79    -78.30  47378.63  52267.10
+2016-01-01 02:17:00.000 001     20765.30    -79.80  47378.53  52267.60
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+2016-01-01 02:19:00.000 001     20767.69    -86.23  47378.46  52268.48
+2016-01-01 02:20:00.000 001     20767.79    -90.52  47378.08  52268.21
+2016-01-01 02:21:00.000 001     20767.17    -94.21  47377.55  52267.50
+2016-01-01 02:22:00.000 001     20765.93    -96.05  47376.66  52266.21
+2016-01-01 02:23:00.000 001     20765.03    -95.67  47375.94  52265.19
+2016-01-01 02:24:00.000 001     20764.24    -94.67  47375.46  52264.44
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+2016-01-01 02:27:00.000 001     20763.59    -89.65  47375.56  52264.25
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+2016-01-01 02:29:00.000 001     20763.12    -89.03  47376.01  52264.50
+2016-01-01 02:30:00.000 001     20763.08    -88.36  47375.96  52264.44
+2016-01-01 02:31:00.000 001     20763.44    -87.98  47376.15  52264.75
+2016-01-01 02:32:00.000 001     20763.50    -88.01  47376.30  52264.90
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+2016-01-01 02:40:00.000 001     20768.65    -73.77  47376.90  52267.39
+2016-01-01 02:41:00.000 001     20770.21    -73.12  47377.09  52268.17
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+2016-01-01 02:54:00.000 001     20765.86    -78.90  47374.36  52263.99
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+2016-01-01 02:56:00.000 001     20766.12    -76.41  47373.86  52263.64
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+2016-01-29 20:51:00.000 029     20817.02   -119.60  47332.17  52244.62
+2016-01-29 20:52:00.000 029     20817.37   -119.45  47332.16  52244.75
+2016-01-29 20:53:00.000 029     20817.56   -119.13  47332.18  52244.83
+2016-01-29 20:54:00.000 029     20817.80   -119.00  47332.25  52245.00
+2016-01-29 20:55:00.000 029     20817.92   -119.07  47332.35  52245.13
+2016-01-29 20:56:00.000 029     20817.97   -119.24  47332.40  52245.20
+2016-01-29 20:57:00.000 029     20818.12   -119.14  47332.39  52245.24
+2016-01-29 20:58:00.000 029     20818.45   -118.95  47332.36  52245.36
+2016-01-29 20:59:00.000 029     20818.74   -118.59  47332.37  52245.47
+2016-01-29 21:00:00.000 029     20819.15   -118.36  47332.44  52245.68
+2016-01-29 21:01:00.000 029     20819.44   -118.26  47332.53  52245.87
+2016-01-29 21:02:00.000 029     20819.51   -118.15  47332.57  52245.96
+2016-01-29 21:03:00.000 029     20819.67   -117.98  47332.61  52246.05
+2016-01-29 21:04:00.000 029     20819.88   -117.85  47332.62  52246.14
+2016-01-29 21:05:00.000 029     20820.06   -117.54  47332.64  52246.22
+2016-01-29 21:06:00.000 029     20820.35   -117.36  47332.69  52246.37
+2016-01-29 21:07:00.000 029     20820.35   -117.10  47332.75  52246.42
+2016-01-29 21:08:00.000 029     20820.43   -116.87  47332.79  52246.50
+2016-01-29 21:09:00.000 029     20820.57   -116.67  47332.80  52246.56
+2016-01-29 21:10:00.000 029     20820.97   -116.56  47332.85  52246.77
+2016-01-29 21:11:00.000 029     20821.17   -116.54  47332.90  52246.90
diff --git a/etc/adjusted/adjbou_state_.json b/etc/adjusted/adjbou_state_.json
new file mode 100644
index 0000000000000000000000000000000000000000..365af0fa1f48d98474ce7642cc270227bc4c92c1
--- /dev/null
+++ b/etc/adjusted/adjbou_state_.json
@@ -0,0 +1 @@
+{"M32": -0.011809351484171948, "M41": -0.0, "M44": 1.0, "PC": -22, "M24": -0.84581925813504188, "M43": 0.0, "M34": 905.38008857968441, "M33": 0.99618690124939757, "M21": 0.16680172992706568, "M22": 0.98791620101212796, "M23": -0.0049868332295851525, "M11": 0.98342757670906167, "M42": -0.0, "M13": 0.027384986324932026, "M12": -0.15473074200902157, "M14": -1276.1646811919759, "M31": -0.006725053082782385}
\ No newline at end of file
diff --git a/geomagio/algorithm/AdjustedAlgorithm.py b/geomagio/algorithm/AdjustedAlgorithm.py
new file mode 100644
index 0000000000000000000000000000000000000000..5e950a68cec307552de9061cf356fccf1e5e91cf
--- /dev/null
+++ b/geomagio/algorithm/AdjustedAlgorithm.py
@@ -0,0 +1,177 @@
+"""Algorithm that converts from one geomagnetic coordinate system to a
+    related geographic coordinate system, by using transformations generated
+    from absolute, baseline measurements.
+"""
+from Algorithm import Algorithm
+import json
+import numpy as np
+from obspy.core import Stream, Stats
+import sys
+
+
+class AdjustedAlgorithm(Algorithm):
+    """Adjusted Data Algorithm"""
+
+    def __init__(self, matrix=None, pier_correction=None, statefile=None,
+            data_type=None, location=None):
+        Algorithm.__init__(self, inchannels=('H', 'E', 'Z', 'F'),
+            outchannels=('X', 'Y', 'Z', 'F'))
+        # state variables
+        self.matrix = matrix
+        self.pier_correction = pier_correction
+        self.statefile = statefile
+        self.data_type = data_type
+        self.location = location
+        if (matrix is None):
+            self.load_state()
+
+    def load_state(self):
+        """Load algorithm state from a file.
+        File name is self.statefile.
+        """
+        self.matrix = np.eye(4)
+        self.pier_correction = 0
+        if self.statefile is None:
+            return
+        data = None
+        try:
+            with open(self.statefile, 'r') as f:
+                data = f.read()
+                data = json.loads(data)
+        except IOError as err:
+            sys.stderr.write("I/O error {0}".format(err))
+        if data is None or data == '':
+            return
+        self.matrix[0, 0] = np.float64(data['M11'])
+        self.matrix[0, 1] = np.float64(data['M12'])
+        self.matrix[0, 2] = np.float64(data['M13'])
+        self.matrix[0, 3] = np.float64(data['M14'])
+        self.matrix[1, 0] = np.float64(data['M21'])
+        self.matrix[1, 1] = np.float64(data['M22'])
+        self.matrix[1, 2] = np.float64(data['M23'])
+        self.matrix[1, 3] = np.float64(data['M24'])
+        self.matrix[2, 0] = np.float64(data['M31'])
+        self.matrix[2, 1] = np.float64(data['M32'])
+        self.matrix[2, 2] = np.float64(data['M33'])
+        self.matrix[2, 3] = np.float64(data['M34'])
+        self.matrix[3, 0] = np.float64(data['M41'])
+        self.matrix[3, 1] = np.float64(data['M42'])
+        self.matrix[3, 2] = np.float64(data['M43'])
+        self.matrix[3, 3] = np.float64(data['M44'])
+        self.pier_correction = np.float64(data['PC'])
+
+    def save_state(self):
+        """Save algorithm state to a file.
+        File name is self.statefile.
+        """
+        if self.statefile is None:
+            return
+        data = {
+            'M11': self.matrix[0, 0],
+            'M12': self.matrix[0, 1],
+            'M13': self.matrix[0, 2],
+            'M14': self.matrix[0, 3],
+            'M21': self.matrix[1, 0],
+            'M22': self.matrix[1, 1],
+            'M23': self.matrix[1, 2],
+            'M24': self.matrix[1, 3],
+            'M31': self.matrix[2, 0],
+            'M32': self.matrix[2, 1],
+            'M33': self.matrix[2, 2],
+            'M34': self.matrix[2, 3],
+            'M41': self.matrix[3, 0],
+            'M42': self.matrix[3, 1],
+            'M43': self.matrix[3, 2],
+            'M44': self.matrix[3, 3],
+            'PC': self.pier_correction
+        }
+        with open(self.statefile, 'w') as f:
+            f.write(json.dumps(data))
+
+    def create_trace(self, channel, stats, data):
+        """Utility to create a new trace object.
+
+        Parameters
+        ----------
+        channel : str
+            channel name.
+        stats : obspy.core.Stats
+            channel metadata to clone.
+        data : numpy.array
+            channel data.
+
+        Returns
+        -------
+        obspy.core.Trace
+            trace containing data and metadata.
+        """
+        stats = Stats(stats)
+        if self.data_type is None:
+            stats.data_type = 'adjusted'
+        else:
+            stats.data_type = self.data_type
+        if self.data_type is None:
+            stats.location = 'A0'
+        else:
+            stats.location = self.location
+
+        trace = super(AdjustedAlgorithm, self).create_trace(channel, stats,
+            data)
+        return trace
+
+    def process(self, stream):
+        """Run algorithm for a stream.
+        Processes all traces in the stream.
+        Parameters
+        ----------
+        stream : obspy.core.Stream
+            stream of data to process
+        Returns
+        -------
+        out : obspy.core.Stream
+            stream containing 1 trace per original trace. (h, e, z)->(X, Y, Z)
+        """
+
+        out = None
+
+        h = stream.select(channel='H')[0]
+        e = stream.select(channel='E')[0]
+        z = stream.select(channel='Z')[0]
+        f = stream.select(channel='F')[0]
+
+        raws = np.vstack([h.data, e.data, z.data, np.ones_like(h.data)])
+        adj = np.dot(self.matrix, raws)
+        fnew = f.data + self.pier_correction
+
+        x = self.create_trace('X', h.stats, adj[0])
+        y = self.create_trace('Y', e.stats, adj[1])
+        z = self.create_trace('Z', z.stats, adj[2])
+        f = self.create_trace('F', f.stats, fnew)
+
+        out = Stream([x, y, z, f])
+
+        return out
+
+    @classmethod
+    def add_arguments(cls, parser):
+        """Add command line arguments to argparse parser.
+        Parameters
+        ----------
+        parser: ArgumentParser
+            command line argument parser
+        """
+
+        parser.add_argument('--adjusted-statefile',
+                default=None,
+                help='File to store state between calls to algorithm')
+
+    def configure(self, arguments):
+        """Configure algorithm using comand line arguments.
+        Parameters
+        ----------
+        arguments: Namespace
+            parsed command line arguments
+        """
+        Algorithm.configure(self, arguments)
+        self.statefile = arguments.adjusted_statefile
+        self.load_state()
diff --git a/geomagio/algorithm/__init__.py b/geomagio/algorithm/__init__.py
index 3601520147a8a261ce902f8703ea36dcf4612747..2f95af0eae62b83253d3a68ae49a03b205272313 100644
--- a/geomagio/algorithm/__init__.py
+++ b/geomagio/algorithm/__init__.py
@@ -6,13 +6,16 @@ Geomag Algorithms module
 from Algorithm import Algorithm
 from AlgorithmException import AlgorithmException
 # algorithms
+from AdjustedAlgorithm import AdjustedAlgorithm
 from DeltaFAlgorithm import DeltaFAlgorithm
 from SqDistAlgorithm import SqDistAlgorithm
 from XYZAlgorithm import XYZAlgorithm
 
+
 # algorithms is used by Controller to auto generate arguments
 algorithms = {
     'identity': Algorithm,
+    'adjusted': AdjustedAlgorithm,
     'deltaf': DeltaFAlgorithm,
     'sqdist': SqDistAlgorithm,
     'xyz': XYZAlgorithm
@@ -24,6 +27,7 @@ __all__ = [
     'Algorithm',
     'AlgorithmException',
     # algorithms
+    'AdjustedAlgorithm',
     'DeltaFAlgorithm',
     'SqDistAlgorithm',
     'XYZAlgorithm'
diff --git a/test/algorithm_test/AdjustedAlgorithm_test.py b/test/algorithm_test/AdjustedAlgorithm_test.py
new file mode 100644
index 0000000000000000000000000000000000000000..f412efa7cc2bf44807e79f2c1f7c076a5d1fbcd0
--- /dev/null
+++ b/test/algorithm_test/AdjustedAlgorithm_test.py
@@ -0,0 +1,58 @@
+from geomagio.algorithm import AdjustedAlgorithm as adj
+import geomagio.iaga2002 as i2
+from nose.tools import assert_equals
+from nose.tools import assert_almost_equals
+
+
+def test_construct():
+    """
+    path to
+    """
+    matrix = None
+    pier_correction = None
+    # load adjusted data transform matrix and pier correction
+    a = adj(matrix, pier_correction, 'etc/adjusted/adjbou_state_.json')
+
+    assert_almost_equals(a.matrix[0, 0], 9.83427577e-01, 6)
+
+    assert_equals(a.pier_correction, -22)
+
+
+def test_process():
+    """
+    Check adjusted data processing versus files generated from
+    original script
+    """
+    matrix = None
+    pier_correction = None
+    # load adjusted data transform matrix and pier correction
+    a = adj(matrix, pier_correction, 'etc/adjusted/adjbou_state_.json')
+
+    # load boulder Jan 16 files from /etc/ directory
+    hezf_iaga2002_file = open('etc/adjusted/BOU201601vmin.min')
+    hezf_iaga2002_string = hezf_iaga2002_file.read()
+    xyzf_iaga2002_file = open('etc/adjusted/BOU201601adj.min')
+    xyzf_iaga2002_string = xyzf_iaga2002_file.read()
+    factory = i2.IAGA2002Factory()
+    hezf = factory.parse_string(hezf_iaga2002_string)
+    xyzf = factory.parse_string(xyzf_iaga2002_string)
+
+    # process hezf (raw) channels with loaded transform
+    adj_bou = a.process(hezf)
+
+    # unpack channels from loaded adjusted data file
+    x = xyzf.select(channel='X')[0]
+    y = xyzf.select(channel='Y')[0]
+    z = xyzf.select(channel='Z')[0]
+    f = xyzf.select(channel='F')[0]
+    # unpack channels from adjusted processing of raw data
+    x_adj = adj_bou.select(channel='X')[0]
+    y_adj = adj_bou.select(channel='Y')[0]
+    z_adj = adj_bou.select(channel='Z')[0]
+    f_adj = adj_bou.select(channel='F')[0]
+
+    for r in range(hezf[0].data.size):
+        assert_almost_equals(x.data[r], x_adj.data[r], 1)
+        assert_almost_equals(y.data[r], y_adj.data[r], 1)
+        assert_almost_equals(z.data[r], z_adj.data[r], 1)
+        assert_almost_equals(f.data[r], f_adj.data[r], 1)