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Last active August 29, 2015 14:08
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EBG-671_bo_problems
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{
"metadata": {
"name": "",
"signature": "sha256:e4c7b30156361ad0a6952db2f82ffd32463f390a3a7748bb4f209e594d82a178"
},
"nbformat": 3,
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"worksheets": [
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"This notebook shows an undesiderate effect of the Bid Optimization algorithm implemented in eneberg-forecast. "
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"import sys\n",
"sys.path.append('../../bin')\n",
"from lib.BidOptimisation import BidOptimisation as BO\n",
"from scipy.stats import norm"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 8
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"params = {\n",
"\"spot_price\": 14.0,\n",
"\"avoidable_cost\": 8.0,\n",
"\"premium_price\": 1.0,\n",
"\"imbalance_cost_under3\": 16.86,\n",
"\"imbalance_cost_over3\": 48.45,\n",
"\"imbalance_income_under3\": 11.9,\n",
"\"fuel_cost_adjustment\": 1.0,\n",
"\"exp_imbalance_rate\": 0.0,\n",
"\"exp_imbalance_rate_std\": 10.0\n",
"}"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 199
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"def get_correlation(bid):\n",
" \"\"\"\n",
" This function replicates the method BidOptimisation.bid_optimisation()\n",
" \"\"\"\n",
" step_size = 0.001\n",
" x = np.arange(-2.0, 2.0, step_size)\n",
" err_dvalue = bid._err_pdf(x)\n",
" prof_value = bid._profit_at_error(x)\n",
" adj = np.arange(-(len(x)-1), len(x), 1.0) * step_size\n",
" profit_by_adj = np.correlate(prof_value, err_dvalue, 'full')\n",
" profit_by_adj *= step_size\n",
" best_adjustment = np.array([adj[np.argmax(profit_by_adj)]*100.0])\n",
" # plotting not included in the original method\n",
" hlines(0.0,min(adj),max(adj),alpha=.5)\n",
" plot(adj,profit_by_adj)\n",
" ylabel('expected profit')\n",
" xlabel('adjustment')\n",
" print np.sum(prof_value <= 0.0),' profit samples are less than zero, out of', len(prof_value)\n",
" print np.sum(profit_by_adj <= 0.0),' expected profit samples are less than zero, out of', len(profit_by_adj)\n",
" print 'adjustment returned:',best_adjustment/100.0"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 194
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"The current BidOptimization algorithm does the following operations:\n",
"```\n",
"expected_profit = []\n",
"for adj in adjustments_to_try:\n",
" - multiply the profit_curve by the error distribution\n",
" - save the result in expected_profit\n",
"return the adjustment that gave the best expected profit\n",
"```\n",
"Unfortunately, there are some conditions that make the algorithm return an indesiderate result. The conditions identified are two:\n",
"\n",
"1. The spot price is too low. (which means that the profit curve is too low)\n",
"2. The standard deviation of the error distribution is too large.\n",
"\n",
"In condition 1 happens we have that the trading conditions are not favorable. In condition 2 we have that the result of the eneberg forecast is unreliable.\n",
"\n",
"In both cases the expected profit is always less than 0, and 0 with a particularly extreme adjustment.\n",
"\n",
"The following charts show the expected profit in the two situations."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"*** case 1 ***"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"params['spot_price'] = 9.10\n",
"get_correlation(BO(**params))"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"3934 profit samples are less than zero, out of 4000\n",
"7999 expected profit samples are less than zero, out of 7999\n",
"adjustment returned: [-3.999]\n"
]
},
{
"metadata": {},
"output_type": "display_data",
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"text": [
"<matplotlib.figure.Figure at 0x10e6d9ed0>"
]
}
],
"prompt_number": 201
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"*** case 2 ***"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"params['spot_price'] = 15.0\n",
"params[\"exp_imbalance_rate_std\"] = 55.0\n",
"get_correlation(BO(**params))"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"3119 profit samples are less than zero, out of 4000\n",
"7999 expected profit samples are less than zero, out of 7999\n",
"adjustment returned: [-3.999]\n"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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RiuSIPn3gqqtcR1G2cBh69XIdRXYIh8OEw+G4vy8I6xgaAe8DbbEkAfCAd/8B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\nERERERGR5Pl//zb8bq1a4VUAAAAASUVORK5CYII=\n",
"text": [
"<matplotlib.figure.Figure at 0x10e6cb050>"
]
}
],
"prompt_number": 202
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"In both cases, the algorithm returned the first adjustment tried (-399%). "
]
}
],
"metadata": {}
}
]
}
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