{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# INCAWrapper validation case medium size model\n", "In this notebook, we use the INCAWrapper to fit a simulated data. This notebook serves as an integration test the INCAWrapper that can be run when changes are made to the codebase to ensure that the INCAWrapper performs consistently. Furthermore, this case act as a validation case the show that the INCAWrapper actually works and that it is capable of estimating correct flux distribution from simulated data.\n", "\n", "This notebook is not meant as a tutorial and therefore code description is a bit more sparse. For a proper tutorial see the other examples at https://incawrapper.readthedocs.io/en/latest/examples/index.html.\n", "\n", "The model we use is from Alagesan, S., Minton, N.P. & Malys, N. 13C-assisted metabolic flux analysis to investigate heterotrophic and mixotrophic metabolism in Cupriavidus necator H16. Metabolomics 14, 9 (2018). https://doi.org/10.1007/s11306-017-1302-z, which is also used for one of the tutorials.\n", "\n", "The simulation mimics a two parallel experiment where C. necator is grown with different labelled fructose and labelled glycerol. We simulated MS measurements of the amino acids and a few exchanges fluxes are measured. To increase the information about the systems we simulate measurements of CO2 exchange flux. To do this we added one additional reaction to the original model, i.e. CO2 -> CO2.ext. For more details about the simulation see the [simulation script](https://github.com/biosustain/incawrapper/blob/main/docs/examples/Literature%20data/Cupriavidus%20necator%2520%20Alagesan%202017/c_necator_simulation.py)." ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [], "source": [ "import pandas as pd\n", "import numpy as np\n", "import dotenv\n", "import ast\n", "import pandera as pa\n", "import incawrapper\n", "from incawrapper import utils\n", "from incawrapper import visualization\n", "import pathlib\n", "import matplotlib.pyplot as plt\n", "import pytest" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [], "source": [ "# import environment variables\n", "INCA_base_directory = dotenv.get_key(dotenv.find_dotenv(), \"INCA_base_directory\")" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": [ "# set up path to data\n", "working_dir = pathlib.Path(dotenv.find_dotenv()).parent\n", "data_directory = working_dir / 'docs' / 'examples' / 'Literature data' / 'Cupriavidus necator Alagesan 2017' / 'simulated_data'\n", "results_file = data_directory / 'fit_simulated_fructose.mat'" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [], "source": [ "# Reading the reactions, tracers, and simulated measurements\n", "rxn = pd.read_csv(data_directory / 'reactions_processed.csv')\n", "tracers = pd.read_csv(\n", " data_directory / 'tracer_info.csv', \n", " converters={\"atom_ids\": ast.literal_eval, \"atom_mdv\": ast.literal_eval}\n", ")\n", "flux_measurements = pd.read_csv(data_directory / 'flux_measurements_no_noise.csv')\n", "mdv_measurements = pd.read_csv(\n", " data_directory / 'mdv_no_noise.csv',\n", " converters={\"labelled_atom_ids\": ast.literal_eval}\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Looking at the traces dataframe, we can see the design of the two simulated parallel experiments" ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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experiment_idmet_idtracer_idatom_idsatom_mdvenrichment
0simulation1FRU.extD-[1-13C]fructose[1][0.0, 1.0]1
1simulation1GLY.ext[1,2-13C]glycerol[1, 2][0.0, 1.0]1
2simulation2FRU.ext[1,6-13C]fructose[1, 6][0.0, 1.0]1
3simulation2GLY.ext[1,2-13C]glycerol[1, 2][0.0, 1.0]1
\n", "
" ], "text/plain": [ " experiment_id met_id tracer_id atom_ids atom_mdv enrichment\n", "0 simulation1 FRU.ext D-[1-13C]fructose [1] [0.0, 1.0] 1\n", "1 simulation1 GLY.ext [1,2-13C]glycerol [1, 2] [0.0, 1.0] 1\n", "2 simulation2 FRU.ext [1,6-13C]fructose [1, 6] [0.0, 1.0] 1\n", "3 simulation2 GLY.ext [1,2-13C]glycerol [1, 2] [0.0, 1.0] 1" ] }, "execution_count": 25, "metadata": {}, "output_type": "execute_result" } ], "source": [ "tracers" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "We will now setup and run INCA." ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [], "source": [ "script = incawrapper.create_inca_script_from_data(\n", " reactions_data=rxn,\n", " tracer_data=tracers,\n", " flux_measurements=flux_measurements,\n", " ms_measurements=mdv_measurements,\n", " experiment_ids=[\"simulation1\", \"simulation2\"],\n", ")\n", "\n", "script.add_to_block(\n", " \"options\",\n", " incawrapper.define_options(\n", " fit_starts=50,\n", " sim_ss=True,\n", " sim_na=True,\n", " sim_more=True,\n", " )\n", ")\n", "script.add_to_block(\n", " \"runner\",\n", " incawrapper.define_runner(\n", " output_filename=results_file,\n", " run_estimate=True,\n", " run_continuation=True,\n", " run_simulation=True,\n", " )\n", ")" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "INCA script saved to /var/folders/z6/mxpxh4k56tv0h0ff41vmx7gdwtlpvp/T/tmprvxgfgwr/inca_script.m.\n", "Starting MATLAB engine...\n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation1 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "ms_simulation2 = 1x23 msdata object\n", " \n", "fields: atoms id [idvs] more on state \n", " \n", "Alanine232 Alanine260 Asparticacid302 Asparticacid390 Asparticacid418 Glutamicacid330 Glutamicacid432 Glycine218 Glycine246 Histidine338 Histidine440 Isoleucine274 Leucine274 Methionine320 Phenylalanine302 Phenylalanine308 Phenylalanine336 Serine362 Serine390 Threonine376 Threonine404 Valine260 Valine288\n", " \n", " \n", "m = 1x1 model object\n", " \n", "fields: [expts] [mets] notes [options] [rates] [states] \n", " \n", "\t60 reactions (75 fluxes) \n", "\t55 states (33 balanced, 2 source, 20 sink and 0 unbalanced)\n", "\t53 metabolites \n", "\t2 experiments \n", " \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.06225e+06\n", " 1 1.02512e+06 0.144 -1.02e+05 0.91001\n", " 2 975367 0.282 -6.19e+04 0.91001\n", " 3 965684 0.069 -5.92e+04 0.91001\n", " 4 950348 0.153 -3.43e+04 0.91001\n", " 5 936144 0.241 -1.48e+04 0.91001\n", " 6 925272 1 246 0.91001\n", " 7 743455 1 -8.24e+04 1.05695\n", " 8 444702 0.378 -2.91e+05 0.704553\n", " 9 322461 0.345 -1.37e+05 0.704553\n", " 10 255325 0.452 -5.17e+04 0.704553\n", " 11 224471 1 -833 0.704553\n", " 12 223926 1 -66.3 0.234851\n", " 13 223899 1 -3.18 0.0782837\n", " 14 223899 0.146 -0.977 0.0260946\n", " 15 223898 1 -0.187 0.0260946\n", " 16 223898 1 -0.0231 0.00869819\n", " 17 223897 1 -0.117 0.0028994\n", " 18 223896 0.141 -5.42 0.000966466\n", " 19 223896 0.00979 -0.453 0.000966466\n", " 20 223895 1 0.0482 0.000966466\n", " 21 224385 0.628 7.43e+03 0.000534328\n", " 22 224237 0.893 6.21e+03 0.00106866\n", " 23 224368 0.893 6.72e+03 0.00427462\n", " 24 224393 0.897 6.98e+03 0.034197\n", " 25 224622 0.925 9.49e+03 0.273576\n", " 26 224152 1 3.91e+03 2.18861\n", " 27 223559 1 -3.45 17.5089\n", " 28 223526 0.497 -21 5.83628\n", " 29 223515 0.587 -5.83 5.83628\n", " 30 223512 1 -0.435 5.83628\n", " 31 223512 1 -0.0339 1.94543\n", " 32 223511 0.0389 -8.28 0.648476\n", " 33 223505 0.498 -3.6 0.648476\n", " 34 223503 1 -0.379 0.648476\n", " 35 223502 1 -0.0828 0.216159\n", " 36 223502 1 -0.00812 0.0720529\n", " 37 223502 1 -0.000794 0.0240176\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 976810\n", " 1 976808 1.07e-05 -8.63e+04 0.489906\n", " 2 976803 2.7e-05 -8.63e+04 0.489906\n", " 3 976786 9.77e-05 -8.63e+04 0.489906\n", " 4 976576 0.00122 -8.59e+04 0.489906\n", " 5 973806 0.0165 -8.16e+04 0.489906\n", " 6 973561 0.00147 -8.27e+04 0.489906\n", " 7 968750 0.0313 -7.12e+04 0.489906\n", " 8 968744 3.47e-05 -7.85e+04 0.489906\n", " 9 960089 0.071 -4.83e+04 0.489906\n", " 10 948018 0.152 -2.73e+04 0.489906\n", " 11 942075 0.0746 -3.63e+04 0.489906\n", " 12 910461 0.324 -6.17e+04 0.489906\n", " 13 891282 0.0146 -6.45e+05 0.489906\n", " 14 822616 0.0512 1.73e+06 0.489906\n", " 15 816571 0.0119 -2.51e+05 0.489906\n", " 16 811957 0.00416 -5.51e+05 0.489906\n", " 17 811874 0.00355 -1.89e+04 0.489906\n", " 18 782442 0.0473 -2.97e+05 0.489906\n", " 19 159764 0.819 -1.72e+05 0.489906\n", " 20 122861 0.0973 -1.68e+05 0.489906\n", " 21 34112.2 0.471 -4.77e+04 0.489906\n", " 22 30042 0.197 1.84e+04 0.489906\n", " 23 12782.2 1 -638 0.489906\n", " 24 12882.5 1 1.15e+03 0.176497\n", " 25 12883 1 1.15e+03 0.352993\n", " 26 12886.2 1 1.15e+03 1.41197\n", " 27 12916.5 1 1.18e+03 11.2958\n", " 28 13181.9 1 1.4e+03 90.3663\n", " 29 14044.6 0.284 5.76e+03 722.93\n", " 30 13042.8 0.27 1.3e+03 5783.44\n", " 31 12390.6 1 -150 46267.5\n", " 32 12521.1 1 214 15422.5\n", " 33 11826.5 1 -240 30845\n", " 34 11359.5 0.226 -656 10281.7\n", " 35 11388.3 1 135 10281.7\n", " 36 11330.3 0.284 -36.7 20563.3\n", " 37 11213.9 1 -39.1 20563.3\n", " 38 11393.7 1 286 6854.45\n", " 39 11369 1 291 13708.9\n", " 40 11066.9 1 4.44 54835.6\n", " 41 10935.8 1 44.1 32125.6\n", " 42 12364.1 1 1.7e+03 10708.5\n", " 43 9620.6 1 -473 21417.1\n", " 44 8663.82 1 -335 8493.35\n", " 45 8018.15 1 -232 3944.52\n", " 46 7994.14 0.0329 -356 1417.63\n", " 47 7686.47 0.99 2.72 1417.63\n", " 48 7391.23 0.52 -245 1417.63\n", " 49 8438.69 0.625 1.82e+03 1417.63\n", " 50 7147 1 -76.8 2835.27\n", " 51 6995.43 0.394 -12.3 945.089\n", " 52 7095.77 0.485 718 945.089\n", " 53 33530.1 1 1.3e+05 1890.18\n", " 54 51719.4 1 2.63e+05 7560.71\n", " 55 6960.24 1 -14 60485.7\n", " 56 6915.79 1 -18.4 20161.9\n", " 57 6875.11 1 -18 6720.63\n", " 58 6764.66 1 -46.7 2240.21\n", " 59 64622.7 0.647 6.73e+05 746.737\n", " 60 6563.88 1 -44.6 1493.47\n", " 61 6642.37 0.778 116 497.825\n", " 62 6794.83 1 213 995.649\n", " 63 6466.41 1 -5.05 3982.6\n", " 64 6379.5 1 4.56 1327.53\n", " 65 6199.76 1 -72.1 442.511\n", " 66 63537.9 0.0451 8.25e+06 156.317\n", " 67 6210.07 1 29.3 312.634\n", " 68 6352.33 0.902 360 1250.53\n", " 69 6154.35 1 -14.8 10004.3\n", " 70 6134.01 0.889 -8.99 3334.76\n", " 71 6120.9 1 -4.85 3334.76\n", " 72 6240.1 1 173 1111.59\n", " 73 6123.27 1 9.97 2223.17\n", " 74 6115.93 1 0.825 8892.69\n", " 75 6074.49 1 -15.8 2964.23\n", " 76 6097.71 1 64.1 988.076\n", " 77 6056.85 1 29.2 1976.15\n", " 78 6024.52 0.201 -71.8 658.718\n", " 79 6009.57 0.123 -57.3 658.718\n", " 80 5993.13 1 6.91 658.718\n", " 81 6932.28 1 1.81e+03 219.573\n", " 82 5978.03 0.819 -5.7 439.145\n", " 83 5975.85 0.289 -0.847 439.145\n", " 84 5984.92 1 40.6 439.145\n", " 85 6160.52 1 312 878.29\n", " 86 5955.74 1 -6.36 3513.16\n", " 87 5934.82 0.516 10.1 1171.05\n", " 88 5915.66 1 5.28 1171.05\n", " 89 5886.51 1 -4.86 577.28\n", " 90 5881.26 0.2 -7.49 192.427\n", " 91 5880.52 0.287 0.392 192.427\n", " 92 59425.7 0.342 9.05e+05 192.427\n", " 93 59226.1 0.0349 8.67e+06 384.854\n", " 94 14646 1 2.66e+04 1539.41\n", " 95 5877.88 1 -0.854 12315.3\n", " 96 5874.4 1 -1.55 4105.1\n", " 97 5872.85 0.145 -4.84 1368.37\n", " 98 5871.9 1 -0.102 1368.37\n", " 99 5938.07 1 130 456.123\n", " 100 5884.79 1 40.4 912.246\n", " 101 5865.29 1 -2.26 3648.98\n", " 102 5862.37 0.0481 -30.1 1216.33\n", " 103 5816.22 1 -19.7 1216.33\n", " 104 5791.53 0.229 -50.5 405.442\n", " 105 5790.62 0.000692 -647 405.442\n", " 106 5727.67 1 -21.6 405.442\n", " 107 5727.59 0.0234 -0.41 135.147\n", " 108 6151.8 0.334 2.67e+03 135.147\n", " 109 5672.48 1 -17.7 270.295\n", " 110 5671.77 0.0113 -31.2 90.0983\n", " 111 5644.63 0.499 -21.8 90.0983\n", " 112 5616.92 1 -6.1 90.0983\n", " 113 5611.2 0.522 -1.26 30.0328\n", " 114 5606.21 0.0751 -31.7 30.0328\n", " 115 5598.7 0.377 2.8 30.0328\n", " 116 5586.68 0.364 17.8 30.0328\n", " 117 5665.59 1 109 30.0328\n", " 118 49109 0.293 7.13e+05 60.0655\n", " 119 5572.48 1 -2.07 240.262\n", " 120 5574.29 1 6.92 80.0874\n", " 121 5574.18 0.0842 20.9 160.175\n", " 122 5573.23 1 2.53 640.699\n", " 123 6459.87 1 861 5125.59\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.06159e+06\n", " 1 1.06158e+06 2.51e-05 -4.03e+04 1.19089e+06\n", " 2 1.06145e+06 0.00164 -4.03e+04 1.19089e+06\n", " 3 1.06144e+06 9.46e-05 -4.03e+04 1.19089e+06\n", " 4 1.06132e+06 0.00154 -4.03e+04 1.19089e+06\n", " 5 1.0613e+06 0.000203 -4.02e+04 1.19089e+06\n", " 6 1.06126e+06 0.000583 -4.02e+04 1.19089e+06\n", " 7 1.06047e+06 0.0098 -4.01e+04 1.19089e+06\n", " 8 995300 1 -2.52e+04 1.19089e+06\n", " 9 952686 1 -1.15e+04 396962\n", " 10 937836 1 -4.69e+03 132321\n", " 11 921834 1 -6.72e+03 44106.9\n", " 12 905619 1 -5.93e+03 14702.3\n", " 13 904480 0.0916 -6.07e+03 4900.77\n", " 14 895875 1 -2.85e+03 4900.77\n", " 15 894961 0.181 -2.41e+03 1633.59\n", " 16 891767 1 -1.02e+03 1633.59\n", " 17 891275 0.221 -1.05e+03 544.53\n", " 18 890560 1 -213 544.53\n", " 19 890386 0.309 -251 181.51\n", " 20 890113 1 -64.6 181.51\n", " 21 890076 0.228 -75 60.5033\n", " 22 889990 0.847 -36.3 60.5033\n", " 23 889959 0.634 -20.2 60.5033\n", " 24 889932 1 -9.83 60.5033\n", " 25 889914 1 -5.37 20.1678\n", " 26 889905 0.74 -5.09 6.72259\n", " 27 889899 1 -2.22 6.72259\n", " 28 889887 1 -6.15 2.24086\n", " 29 889886 0.00148 -32.5 0.746955\n", " 30 889884 0.0442 -32.7 0.746955\n", " 31 889879 0.061 -35.6 0.746955\n", " 32 889803 0.896 -42.7 0.746955\n", " 33 889279 1 -264 0.746955\n", " 34 888935 0.00922 -1.87e+04 0.248985\n", " 35 807283 1 -3.96e+04 0.248985\n", " 36 800042 0.0117 -3.07e+05 0.082995\n", " 37 784266 0.0346 -2.21e+05 0.082995\n", " 38 780949 0.00315 -1.84e+05 0.082995\n", " 39 770014 0.00938 -5.78e+05 0.082995\n", " 40 737530 0.0209 -7e+05 0.082995\n", " 41 310583 0.245 -6.75e+05 0.082995\n", " 42 301722 0.0148 -2.51e+05 0.082995\n", " 43 302206 0.0014 1.6e+06 0.082995\n", " 44 296188 0.00606 -2.36e+05 0.16599\n", " 45 267700 0.0484 -1.53e+05 0.16599\n", " 46 144580 0.228 -2.22e+05 0.16599\n", " 47 129481 0.0616 -9.31e+04 0.16599\n", " 48 74751.7 0.415 5.48e+03 0.16599\n", " 49 94213.4 0.000125 2.94e+09 0.16599\n", " 50 94213.6 0.000122 3.01e+09 0.33198\n", " 51 94214.6 0.000105 3.49e+09 1.32792\n", " 52 94176.7 5.36e-05 6.87e+09 10.6234\n", " 53 93183.5 0.0147 2.57e+07 84.9869\n", " 54 87912 0.104 4.25e+06 679.895\n", " 55 22959.2 1 -6.52e+03 5439.16\n", " 56 12194.4 1 -116 1813.05\n", " 57 36796 1 2.37e+04 604.351\n", " 58 12206.7 1 941 1208.7\n", " 59 95894.2 0.124 1.45e+08 4834.81\n", " 60 83812.3 0.39 3.54e+07 38678.5\n", " 61 11348.3 1 -309 309428\n", " 62 10319 1 -424 103143\n", " 63 9262.58 1 -368 34380.9\n", " 64 9125.57 0.178 -364 11460.3\n", " 65 8567.47 1 -190 11460.3\n", " 66 11118.4 1 2.79e+03 3820.09\n", " 67 77780 0.023 6.09e+09 7640.19\n", " 68 8431.39 1 -64.3 30560.8\n", " 69 8204.76 1 -98.4 10186.9\n", " 70 7532.24 1 -230 3395.64\n", " 71 7470.44 0.254 -118 1131.88\n", " 72 71026.2 0.112 3.32e+09 1131.88\n", " 73 7505.55 0.977 87.6 2263.76\n", " 74 7164.97 1 -19.7 9055.04\n", " 75 69974.7 0.151 9.31e+09 3018.35\n", " 76 7589.13 0.475 1.12e+03 6036.69\n", " 77 6738.14 1 -119 24146.8\n", " 78 6579.94 1 -51.3 8048.92\n", " 79 6456.83 0.5 -80.2 2682.97\n", " 80 6436.27 0.0654 -142 2682.97\n", " 81 6425.22 0.121 -5.79 2682.97\n", " 82 6458.53 1 47.2 2682.97\n", " 83 6420.27 0.118 -17.4 5365.95\n", " 84 6519.93 0.264 741 5365.95\n", " 85 6365.27 0.0928 -138 10731.9\n", " 86 8395.07 0.553 4.16e+03 10731.9\n", " 87 6280.83 1 -8.68 21463.8\n", " 88 16357.8 0.827 1.84e+04 7154.6\n", " 89 6209.18 1 -4.74 14309.2\n", " 90 6786.07 0.668 943 4769.73\n", " 91 6013.64 1 -66.9 9539.47\n", " 92 6634.98 0.536 1.18e+03 3179.82\n", " 93 5801.48 1 85.6 6359.64\n", " 94 5445.62 0.473 -265 2119.88\n", " 95 5287.68 1 -0.126 2119.88\n", " 96 5268.15 0.641 8.45 706.627\n", " 97 5296.42 0.937 40.1 706.627\n", " 98 5226.23 1 -2.63 1413.25\n", " 99 5220.22 1 11.2 471.085\n", " 100 5215.69 0.255 96.4 310.133\n", " 101 5302.77 1 113 310.133\n", " 102 5268.17 1 67.8 620.265\n", " 103 5369.03 1 163 2481.06\n", " 104 5236.62 1 40 19848.5\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "Warning: LSQLIN did not converge. Infeasible network contraints.\n", "> In mylsqlin\n", "In multistart\n", "In multistart\n", "In estimate\n", "In inca_script (line 234)\n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 4.68816e+16\n", " \n", " Maximum lambda value exceeded.\n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.10848e+06\n", " 1 1.10847e+06 1.18e-05 -2.07e+05 2.40522\n", " 2 1.10847e+06 1.38e-05 -2.07e+05 2.40522\n", " 3 1.10846e+06 1.6e-05 -2.07e+05 2.40522\n", " 4 1.10803e+06 0.00104 -2.07e+05 2.40522\n", " 5 1.03703e+06 0.183 -1.73e+05 2.40522\n", " 6 1.00252e+06 0.127 -1.29e+05 2.40522\n", " 7 919668 0.537 -4.78e+04 2.40522\n", " 8 915794 0.0689 -2.61e+04 2.40522\n", " 9 911316 0.0992 -1.99e+04 2.40522\n", " 10 901970 0.325 -9.63e+03 2.40522\n", " 11 901811 0.00669 -1.18e+04 2.40522\n", " 12 895447 0.492 -3.41e+03 2.40522\n", " 13 891880 1 -500 2.40522\n", " 14 887140 0.489 -4.44e+03 2.39512\n", " 15 886116 0.00456 -1.12e+05 2.39512\n", " 16 884613 0.00528 -1.42e+05 2.39512\n", " 17 593303 1 -1.06e+05 2.39512\n", " 18 373899 0.376 -2.26e+05 0.798372\n", " 19 224092 1 -213 0.798372\n", " 20 224019 0.0755 -455 0.266124\n", " 21 223610 1 -46.6 0.266124\n", " 22 223591 1 -0.418 0.0950586\n", " 23 223589 0.0196 -42.1 0.0316862\n", " 24 223582 0.0891 -35.8 0.0316862\n", " 25 223559 1 9.79 0.0316862\n", " 26 223548 1 -2.31 0.0303052\n", " 27 223472 1 -6.97 0.0101017\n", " 28 223579 1 550 0.00336725\n", " 29 223460 1 172 0.0067345\n", " 30 223390 1 -2.1 0.00864196\n", " 31 223389 1 -0.058 0.00288065\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.03497e+06\n", " 1 1.03495e+06 9.95e-05 -7.37e+04 545095\n", " 2 1.02543e+06 0.0673 -6.78e+04 545095\n", " 3 960486 0.75 -2.62e+04 545095\n", " 4 955233 0.169 -1.45e+04 545095\n", " 5 937083 1 -5.47e+03 545095\n", " 6 927190 1 -3.94e+03 181698\n", " 7 921287 0.428 -6.4e+03 60566.1\n", " 8 915273 0.568 -4.84e+03 60566.1\n", " 9 914506 0.135 -2.82e+03 60566.1\n", " 10 914369 0.025 -2.75e+03 60566.1\n", " 11 909382 1 -2.25e+03 60566.1\n", " 12 906412 0.322 -4.36e+03 20188.7\n", " 13 900123 1 -2.5e+03 20188.7\n", " 14 900038 0.0117 -3.63e+03 6729.57\n", " 15 897062 0.473 -2.68e+03 6729.57\n", " 16 893886 1 -1.06e+03 6729.57\n", " 17 891877 1 -747 2243.19\n", " 18 890938 0.476 -878 747.73\n", " 19 890425 1 -158 747.73\n", " 20 890064 1 -82.5 249.243\n", " 21 889943 1 -28.3 83.0811\n", " 22 889932 0.294 -16.1 27.6937\n", " 23 889922 0.467 -8.07 27.6937\n", " 24 889917 0.525 -4.19 27.6937\n", " 25 889911 1 -2.15 27.6937\n", " 26 889900 1 -5.45 9.23124\n", " 27 889895 0.102 -22.8 3.07708\n", " 28 889846 1 -24.7 3.07708\n", " 29 889603 0.578 -212 1.02569\n", " 30 889588 0.00419 -1.78e+03 1.02569\n", " 31 889512 0.0199 -1.93e+03 1.02569\n", " 32 888224 0.234 -2.76e+03 1.02569\n", " 33 825212 0.866 -3.05e+04 1.02569\n", " 34 809387 0.00328 -2.19e+06 1.02569\n", " 35 804503 0.00128 -1.9e+06 1.02569\n", " 36 775697 0.0313 -4.54e+05 1.02569\n", " 37 767018 0.0118 -3.61e+05 1.02569\n", " 38 753203 0.0134 -5.12e+05 1.02569\n", " 39 752882 0.00482 -3.37e+04 1.02569\n", " 40 729170 0.0238 -4.88e+05 1.02569\n", " 41 23795.7 0.945 5.25e+04 1.02569\n", " 42 13742.3 0.592 -2.46e+03 1.02569\n", " 43 13867 0.153 5.22e+03 1.02569\n", " 44 23844.8 0.0747 6.95e+05 2.05139\n", " 45 23900.7 0.0431 1.19e+06 8.20554\n", " 46 23694.3 0.00344 1.71e+07 65.6443\n", " 47 10482.3 1 419 525.155\n", " 48 21335.9 0.152 2.33e+06 175.052\n", " 49 25971.6 0.0676 5.1e+06 350.103\n", " 50 22524.1 0.407 9.23e+04 1400.41\n", " 51 7816.04 1 -914 11203.3\n", " 52 19632.8 0.0515 3.51e+06 3734.43\n", " 53 7139.72 1 -122 7468.87\n", " 54 5163.51 1 95.8 2489.62\n", " 55 5020.44 0.132 -517 829.874\n", " 56 4172.77 1 -133 829.874\n", " 57 4230.24 1 867 276.625\n", " 58 15621.5 1 4.23e+04 553.249\n", " 59 11631.1 1 2.16e+04 2213\n", " 60 4107.81 1 -20.8 17704\n", " 61 4065.64 1 -12.4 5901.33\n", " 62 3901.64 1 -63.4 1967.11\n", " 63 3977.77 0.0632 1.46e+03 655.703\n", " 64 3875.65 0.111 -114 1311.41\n", " 65 4040.2 1 315 1311.41\n", " 66 3870.58 0.012 -140 2622.81\n", " 67 3762.43 1 -45.6 2622.81\n", " 68 3715.37 0.332 -67.2 874.271\n", " 69 3710.83 0.103 -15.4 874.271\n", " 70 3591.89 1 -49.5 874.271\n", " 71 18469.2 0.929 5.28e+04 291.424\n", " 72 3541.58 1 17.3 582.847\n", " 73 3195.68 1 -14.4 194.282\n", " 74 3057.14 1 137 99.8734\n", " 75 2917.31 1 18.2 99.6069\n", " 76 3339.99 1 1.22e+03 62.128\n", " 77 2789.89 1 -8.88 124.256\n", " 78 2788.51 0.0228 -17.3 41.4187\n", " 79 2762.89 1 15.5 41.4187\n", " 80 2762.32 1 23.5 40.8554\n", " 81 2727.93 1 0.707 68.7158\n", " 82 2723.55 0.786 12.3 43.0003\n", " 83 2710.12 1 -1.81 43.0003\n", " 84 2699.53 1 -2.98 22.4768\n", " 85 2700.1 1 9.49 7.49226\n", " 86 2700.39 0.0136 75.4 14.9845\n", " 87 2695.2 1 -1.61 59.9381\n", " 88 3947.25 1 2.7e+03 19.9794\n", " 89 2719.9 1 53.1 39.9587\n", " 90 2789.27 1 160 159.835\n", " 91 2717.33 0.65 35.2 1278.68\n", " 92 2692.75 1 -1.01 10229.4\n", " 93 2687.93 1 -2.17 3409.81\n", " 94 2687.15 0.00409 -93.8 1136.6\n", " 95 2725.84 0.148 470 1136.6\n", " 96 2688.21 0.375 18.4 2273.21\n", " 97 3330.32 1 1.01e+03 9092.83\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 920519\n", " 1 920480 0.000641 -3.11e+04 4.18542\n", " 2 911316 0.148 -3.32e+04 4.18542\n", " 3 909710 0.0367 -2.15e+04 4.18542\n", " 4 900927 0.238 -1.62e+04 4.18542\n", " 5 890268 1 1.06e+03 4.18542\n", " 6 890147 0.201 -252 1.39514\n", " 7 889927 1 -39 1.39514\n", " 8 889849 1 -33 0.80123\n", " 9 889813 0.0412 -441 0.308613\n", " 10 889632 0.115 -793 0.308613\n", " 11 881474 1 -4.05e+03 0.308613\n", " 12 852172 0.0289 -5e+05 0.102871\n", " 13 234346 1 -2.15e+04 0.102871\n", " 14 36304.9 1 -5.32e+04 0.0342904\n", " 15 1090.73 1 3.98 0.0114301\n", " 16 1083.98 1 -1.49 0.00381004\n", " 17 1073.59 1 -0.756 0.00388618\n", " 18 1073.46 1 -0.00645 0.00129539\n", " 19 1073.46 1 -5.11e-05 0.00059209\n", " 20 1063.51 1 110 0.000234243\n", " 21 1007.23 1 -3.37 0.000318101\n", " 22 1028.54 0.00875 9.98e+05 0.000106034\n", " 23 1028.51 0.0163 5.34e+05 0.000212068\n", " 24 1028.34 0.0619 1.41e+05 0.00084827\n", " 25 1026.83 0.487 1.74e+04 0.00678616\n", " 26 1006.87 1 -0.0134 0.0542893\n", " 27 1025.02 0.96 6.35e+03 0.0180964\n", " 28 1005.36 0.623 -0.681 0.0361929\n", " 29 1005.26 1 -0.113 0.0361929\n", " 30 1021.61 0.194 7.1e+03 0.0120643\n", " 31 1021.56 0.382 3.6e+03 0.0241286\n", " 32 1005.02 1 -0.321 0.0965143\n", " 33 1019.57 0.198 2.22e+03 0.0321714\n", " 34 1019.43 0.378 1.16e+03 0.0643429\n", " 35 1004.39 1 -0.734 0.257371\n", " 36 1014.41 0.236 493 0.0857905\n", " 37 1014.04 0.423 270 0.171581\n", " 38 1003.22 1 -0.866 0.686324\n", " 39 1006.34 0.386 63.5 0.228775\n", " 40 1005.65 0.674 33.9 0.457549\n", " 41 1002.11 1 -0.639 1.8302\n", " 42 1001.59 0.813 8.16 0.610066\n", " 43 998.404 1 -0.0507 0.610066\n", " 44 998.378 1 0.00251 0.203355\n", " 45 998.376 1 0.000337 0.122267\n", " 46 998.376 1 2.07e-05 0.0955271\n", " 47 998.376 1 -2.86e-05 0.0829372\n", " 48 998.376 1 -8.66e-05 0.0324357\n", " 49 998.375 1 -0.000241 0.0108119\n", " 50 998.374 1 -0.000564 0.00360396\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.16209e+06\n", " 1 1.16208e+06 2.51e-05 -2.36e+05 1.70106\n", " 2 1.16207e+06 2.14e-05 -2.36e+05 1.70106\n", " 3 1.16205e+06 3.35e-05 -2.36e+05 1.70106\n", " 4 1.16194e+06 0.000231 -2.36e+05 1.70106\n", " 5 945177 0.451 -1.88e+05 1.70106\n", " 6 925810 0.221 -3.55e+04 1.70106\n", " 7 905404 0.722 7.47e+03 1.70106\n", " 8 904060 0.0501 -1.26e+04 1.70106\n", " 9 896488 0.456 -5.23e+03 1.70106\n", " 10 891623 1 -790 1.70106\n", " 11 891588 0.0186 -918 1.04978\n", " 12 890958 1 -89.3 1.04978\n", " 13 890930 0.0292 -442 1.02612\n", " 14 890677 0.408 -232 1.02612\n", " 15 890675 0.00107 -1.21e+03 1.02612\n", " 16 890367 0.146 -995 1.02612\n", " 17 882495 1 -3.91e+03 1.02612\n", " 18 457763 1 -4.97e+04 0.34204\n", " 19 447275 1 -274 0.114013\n", " 20 447048 1 -91.4 0.0380044\n", " 21 446122 1 -8.94 0.0126681\n", " 22 445986 1 -2.17 0.00630133\n", " 23 445980 1 -0.356 0.00210044\n", " 24 445980 1 0.0568 0.000700148\n", " 25 445980 1 0.04 0.000302356\n", " 26 445980 0.451 -0.0124 0.000286406\n", " 27 445980 1 0.00102 0.000286406\n", " 28 445980 1 0.000438 0.000231859\n", " 29 445980 0.886 0.000102 0.00023145\n", " 30 445980 1 2.31e-05 0.00023145\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 916022\n", " 1 915984 0.000696 -2.71e+04 2.84282\n", " 2 915845 0.00256 -2.7e+04 2.84282\n", " 3 915834 0.000204 -2.7e+04 2.84282\n", " 4 915653 0.00337 -2.68e+04 2.84282\n", " 5 915622 0.000582 -2.68e+04 2.84282\n", " 6 915397 0.00422 -2.66e+04 2.84282\n", " 7 914166 0.0235 -2.58e+04 2.84282\n", " 8 914128 0.00075 -2.53e+04 2.84282\n", " 9 911161 0.061 -2.34e+04 2.84282\n", " 10 910204 0.0218 -2.17e+04 2.84282\n", " 11 906832 0.0833 -1.92e+04 2.84282\n", " 12 898593 0.273 -1.24e+04 2.84282\n", " 13 898481 0.00574 -9.74e+03 2.84282\n", " 14 897791 0.0364 -9.24e+03 2.84282\n", " 15 890314 0.972 32.1 2.84282\n", " 16 889654 1 -199 2.84282\n", " 17 889509 0.0481 -1.47e+03 2.51217\n", " 18 885104 1 -2.17e+03 2.51217\n", " 19 799515 0.195 -2.1e+05 0.837389\n", " 20 625848 0.133 -6.09e+05 0.837389\n", " 21 2493.58 1 -2.29e+03 0.837389\n", " 22 1083.53 1 8 0.27913\n", " 23 1004.01 1 -7 0.0930432\n", " 24 998.544 1 -0.316 0.0310144\n", " 25 998.397 1 -0.00329 0.0103381\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.03765e+06\n", " 1 1.03765e+06 2.24e-05 -5.01e+04 345116\n", " 2 1.0376e+06 0.000482 -5.01e+04 345116\n", " 3 1.00021e+06 0.447 -3.45e+04 345116\n", " 4 991493 0.17 -2.42e+04 345116\n", " 5 979356 0.299 -1.84e+04 345116\n", " 6 955589 1 -8.14e+03 345116\n", " 7 955410 0.00802 -1.11e+04 115039\n", " 8 948715 0.324 -9.62e+03 115039\n", " 9 940471 0.542 -6.88e+03 115039\n", " 10 938435 0.18 -5.53e+03 115039\n", " 11 933988 0.442 -4.8e+03 115039\n", " 12 926051 1 -3.65e+03 115039\n", " 13 912960 1 -5.68e+03 38346.2\n", " 14 899291 1 -4.98e+03 12782.1\n", " 15 899267 0.00245 -4.85e+03 4260.69\n", " 16 892530 1 -1.85e+03 4260.69\n", " 17 890524 1 -596 1420.23\n", " 18 890297 0.161 -676 473.41\n", " 19 890109 1 -52.3 473.41\n", " 20 890014 1 -32.8 157.803\n", " 21 889952 1 -21.1 52.6011\n", " 22 889932 0.566 -13.9 17.5337\n", " 23 889918 1 -4.13 17.5337\n", " 24 889909 1 -3.6 5.84457\n", " 25 889907 0.106 -6.4 2.75087\n", " 26 889897 1 -4.24 2.75087\n", " 27 889893 0.123 -19 1.28205\n", " 28 889859 0.966 -15 1.28205\n", " 29 889772 1 -43 1.28205\n", " 30 889653 0.0951 -627 0.427351\n", " 31 885905 1 -1.87e+03 0.427351\n", " 32 880534 0.00245 -1.1e+06 0.14245\n", " 33 879709 0.00131 -3.16e+05 0.14245\n", " 34 833780 0.0124 -1.81e+06 0.14245\n", " 35 827776 0.011 -2.67e+05 0.14245\n", " 36 790401 0.0245 -7.5e+05 0.14245\n", " 37 788457 0.00124 -7.4e+05 0.14245\n", " 38 772766 0.0164 -1.84e+05 0.14245\n", " 39 726869 0.0642 -3.39e+05 0.14245\n", " 40 717984 0.0243 -1.8e+05 0.14245\n", " 41 693740 0.0376 -3.15e+05 0.14245\n", " 42 688686 0.0271 -8.69e+04 0.14245\n", " 43 665410 0.0357 -3.15e+05 0.14245\n", " 44 631146 0.0268 -5.97e+05 0.14245\n", " 45 454988 0.22 -3.31e+05 0.14245\n", " 46 334040 1 4.59e+04 0.14245\n", " 47 309767 0.0751 -1.24e+05 0.113158\n", " 48 300369 0.0742 -5.17e+04 0.113158\n", " 49 266500 0.614 3.06e+04 0.113158\n", " 50 287593 0.522 6.04e+04 0.113158\n", " 51 287593 0.522 6.04e+04 0.226316\n", " 52 287593 0.522 6.04e+04 0.905263\n", " 53 287593 0.521 6.05e+04 7.2421\n", " 54 287595 0.513 6.17e+04 57.9368\n", " 55 298034 0.53 8.28e+04 463.495\n", " 56 358257 0.198 5.66e+05 3707.96\n", " 57 252138 1 -3.63e+03 29663.7\n", " 58 253455 1 2.79e+03 9887.89\n", " 59 246314 1 -659 19775.8\n", " 60 241978 1 -685 7467.08\n", " 61 239187 1 -1.11e+03 2522.15\n", " 62 239044 0.037 -1.9e+03 997.917\n", " 63 235884 1 -1.14e+03 997.917\n", " 64 233606 1 -727 465.988\n", " 65 233036 0.28 -889 184.462\n", " 66 232588 0.155 -1.1e+03 184.462\n", " 67 231704 1 -253 184.462\n", " 68 231704 0.144 90.2 74.6033\n", " 69 231576 0.122 -487 74.6033\n", " 70 231076 1 -62.4 74.6033\n", " 71 229779 1 -357 60.0483\n", " 72 270817 0.8 2.47e+05 39.6206\n", " 73 230840 1 2.02e+03 79.2412\n", " 74 231973 1 4.04e+03 316.965\n", " 75 231102 1 2.35e+03 2535.72\n", " 76 229585 1 -77.6 20285.8\n", " 77 229404 1 -73.7 6761.92\n", " 78 229234 1 -53.8 2253.97\n", " 79 229014 1 198 751.324\n", " 80 228995 1 508 250.441\n", " 81 228994 1 240 377.7\n", " 82 228515 1 -155 750.055\n", " 83 228829 1 634 401.246\n", " 84 228556 0.292 319 802.491\n", " 85 228438 1 -30.7 3209.96\n", " 86 229447 1 1.44e+03 1069.99\n", " 87 228429 1 111 2139.98\n", " 88 228589 1 302 3578.51\n", " 89 228355 1 -17.7 7157.02\n", " 90 228292 0.0802 -384 3670.88\n", " 91 228160 0.0592 -635 3670.88\n", " 92 227431 1 -231 3670.88\n", " 93 227471 0.121 434 2137.64\n", " 94 227210 1 -16.2 4275.27\n", " 95 227130 0.883 10.5 3345.53\n", " 96 227139 0.572 22.8 3345.53\n", " 97 227119 1 6.48 6691.06\n", " 98 227152 1 38.6 5648.05\n", " 99 227129 1 15.9 11296.1\n", " 100 227143 1 57.9 45184.4\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 926165\n", " 1 925099 0.0148 -3.57e+04 31.334\n", " 2 922847 0.0326 -3.38e+04 31.334\n", " 3 922778 0.00104 -3.31e+04 31.334\n", " 4 920265 0.039 -3.14e+04 31.334\n", " 5 919617 0.0107 -3.02e+04 31.334\n", " 6 900336 0.423 -1.63e+04 31.334\n", " 7 896212 0.237 -7.36e+03 31.334\n", " 8 894380 0.165 -4.99e+03 31.334\n", " 9 894275 0.0122 -4.26e+03 31.334\n", " 10 891494 0.423 -2.39e+03 31.334\n", " 11 890656 0.332 -1.01e+03 31.334\n", " 12 890001 0.697 -238 31.334\n", " 13 889990 0.0631 -83.2 31.334\n", " 14 889900 1 -11.3 31.334\n", " 15 889875 1 -8.51 10.4447\n", " 16 889855 1 -6.57 3.48155\n", " 17 889809 1 -16.5 1.63806\n", " 18 889777 0.133 -121 0.659207\n", " 19 889719 0.125 -233 0.659207\n", " 20 888719 0.929 -538 0.659207\n", " 21 885322 0.0696 -2.44e+04 0.659207\n", " 22 480849 1 -1.58e+05 0.659207\n", " 23 1047.45 1 -303 0.219736\n", " 24 998.438 1 -0.0161 0.0732452\n", " 25 998.397 1 0.000222 0.0244151\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 949007\n", " 1 948957 0.000432 -5.82e+04 1.91754\n", " 2 948928 0.000243 -5.82e+04 1.91754\n", " 3 948926 2.42e-05 -5.82e+04 1.91754\n", " 4 948919 5.48e-05 -5.82e+04 1.91754\n", " 5 948899 0.000172 -5.81e+04 1.91754\n", " 6 948885 0.000126 -5.81e+04 1.91754\n", " 7 948811 0.000632 -5.8e+04 1.91754\n", " 8 948323 0.00423 -5.73e+04 1.91754\n", " 9 941910 0.0606 -4.86e+04 1.91754\n", " 10 938022 0.0395 -4.68e+04 1.91754\n", " 11 934407 0.0393 -4.4e+04 1.91754\n", " 12 919219 0.223 -2.59e+04 1.91754\n", " 13 918220 0.0171 -2.84e+04 1.91754\n", " 14 908800 0.224 -1.53e+04 1.91754\n", " 15 898041 1 280 1.91754\n", " 16 896822 0.0752 -6.02e+03 1.91424\n", " 17 879201 1 -8.25e+03 1.91424\n", " 18 848100 0.0363 -4.21e+05 1.69159\n", " 19 835073 0.00973 -6.65e+05 1.69159\n", " 20 38497.3 1 -6.64e+04 1.69159\n", " 21 1467.71 1 -676 0.563865\n", " 22 1103.84 1 10.5 0.187955\n", " 23 1089.32 1 1.95 0.0853889\n", " 24 1073.59 1 -3.4 0.085727\n", " 25 1070.98 1 -0.383 0.06322\n", " 26 1070.84 1 -0.0274 0.029874\n", " 27 1070.82 1 -0.00533 0.0294061\n", " 28 1070.81 1 -0.00241 0.0263506\n", " 29 1070.8 1 -0.00147 0.0245723\n", " 30 1070.8 0.979 -0.00104 0.021241\n", " 31 1070.8 1 -0.000698 0.021241\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.06115e+06\n", " 1 1.06114e+06 3.38e-05 -1.66e+05 1.16063\n", " 2 1.06114e+06 2.07e-05 -1.66e+05 1.16063\n", " 3 1.06109e+06 0.00013 -1.66e+05 1.16063\n", " 4 1.05511e+06 0.0189 -1.51e+05 1.16063\n", " 5 1.05347e+06 0.00521 -1.55e+05 1.16063\n", " 6 1.04673e+06 0.023 -1.36e+05 1.16063\n", " 7 1.04672e+06 2.28e-05 -1.52e+05 1.16063\n", " 8 1.04574e+06 0.00326 -1.49e+05 1.16063\n", " 9 1.04026e+06 0.0191 -1.36e+05 1.16063\n", " 10 1.02633e+06 0.0557 -1.07e+05 1.16063\n", " 11 1.01969e+06 0.0274 -1.11e+05 1.16063\n", " 12 1.01144e+06 0.037 -9.79e+04 1.16063\n", " 13 977559 0.322 -2.4e+04 1.16063\n", " 14 965772 0.142 -2.06e+04 1.16063\n", " 15 962108 0.0318 -4e+04 1.16063\n", " 16 889618 1 -3.03e+04 1.16063\n", " 17 847419 0.0395 -5.07e+05 1.16062\n", " 18 557527 0.262 -4.71e+05 1.16062\n", " 19 169602 0.515 -2.41e+05 1.16062\n", " 20 9285.5 1 -7.01e+03 1.16062\n", " 21 2160.27 0.827 -959 0.386873\n", " 22 1906.81 0.228 -471 0.386873\n", " 23 1685.54 0.355 -240 0.386873\n", " 24 1528.1 1 -6.15 0.386873\n", " 25 1526.69 1 -0.12 0.128958\n", " 26 1524.74 1 -0.952 0.0429858\n", " 27 1453.87 0.907 -31.4 0.0143286\n", " 28 1353.65 0.638 6.95 0.0143286\n", " 29 1299.13 1 1.81 0.0143286\n", " 30 1273.06 1 45.4 0.0133946\n", " 31 1259.63 1 -1.88 0.013101\n", " 32 1258.88 1 -0.0529 0.00436701\n", " 33 1258.85 1 -0.0101 0.00145567\n", " 34 1258.69 1 -0.0578 0.000485223\n", " 35 1258.62 1 0.00133 0.000161741\n", " 36 1258.62 1 0.000132 5.39137e-05\n", " 37 1258 0.0117 -26 2.0326e-05\n", " 38 1234.77 1 8.62 2.0326e-05\n", " 39 1997.39 0.792 3.35e+03 9.73639e-06\n", " 40 1835.15 1 1.99e+03 1.94728e-05\n", " 41 1229.51 1 11.6 7.78911e-05\n", " 42 1996.22 0.48 3.62e+03 7.8053e-05\n", " 43 1996.22 0.48 3.62e+03 0.000156106\n", " 44 1996.23 0.481 3.62e+03 0.000624424\n", " 45 1996.29 0.484 3.6e+03 0.00499539\n", " 46 1996.82 0.509 3.42e+03 0.0399631\n", " 47 2001.13 0.71 2.47e+03 0.319705\n", " 48 1250.33 1 46.3 2.55764\n", " 49 1221.44 1 -1.39 20.4611\n", " 50 1220.25 1 1.3 6.82038\n", " 51 1218.12 1 -0.304 6.87629\n", " 52 1216.86 1 -0.345 6.4993\n", " 53 1216.18 1 -0.195 5.20669\n", " 54 1215.7 1 -0.163 4.51314\n", " 55 1215.35 1 -0.116 3.52941\n", " 56 1215.09 1 -0.0918 2.88282\n", " 57 1214.89 1 -0.0704 2.28469\n", " 58 1214.73 1 -0.056 1.83784\n", " 59 1214.61 1 -0.045 1.466\n", " 60 1214.51 1 -0.0366 1.16803\n", " 61 1214.44 1 -0.0299 0.926905\n", " 62 1214.37 1 -0.0244 0.734227\n", " 63 1214.32 1 -0.02 0.581011\n", " 64 1214.28 1 -0.0163 0.459667\n", " 65 1214.28 1.03e-05 -0.0218 0.363727\n", " 66 1214.24 1 -0.0133 0.363727\n", " 67 1214.22 1 -0.0107 0.28792\n", " 68 1214.19 1 -0.00869 0.228018\n", " 69 1214.18 1 -0.00701 0.180665\n", " 70 1214.16 1 -0.00564 0.143212\n", " 71 1214.15 1 -0.00453 0.113572\n", " 72 1214.14 1 -0.00363 0.0901013\n", " 73 1214.13 1 -0.00291 0.0715046\n", " 74 1214.13 1 -0.00232 0.0567624\n", " 75 1214.12 1 -0.00185 0.0450706\n", " 76 1214.12 1 -0.00148 0.0357942\n", " 77 1214.12 1 -0.00118 0.0284319\n", " 78 1214.11 1 -0.00094 0.022587\n", " 79 1214.11 1 -0.000748 0.0179456\n", " 80 1214.11 1 -0.000596 0.0142593\n", " 81 1214.11 1 -0.000381 0.0113311\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 969272\n", " 1 969248 0.000153 -7.87e+04 7.14338\n", " 2 969244 2.47e-05 -7.87e+04 7.14338\n", " 3 969230 8.66e-05 -7.87e+04 7.14338\n", " 4 969218 7.89e-05 -7.87e+04 7.14338\n", " 5 969208 6.39e-05 -7.87e+04 7.14338\n", " 6 969177 0.000193 -7.86e+04 7.14338\n", " 7 969081 0.000612 -7.86e+04 7.14338\n", " 8 907907 0.591 -2.98e+04 7.14338\n", " 9 906884 0.0293 -1.7e+04 7.14338\n", " 10 906732 0.00453 -1.67e+04 7.14338\n", " 11 904481 0.0712 -1.5e+04 7.14338\n", " 12 890918 0.917 -2.25e+03 7.14338\n", " 13 889906 1 -173 7.14338\n", " 14 889775 0.464 -111 3.80454\n", " 15 889405 1 -176 3.80454\n", " 16 882635 1 -3.37e+03 1.26818\n", " 17 882067 0.00064 -4.43e+05 0.422727\n", " 18 874000 0.00878 -4.58e+05 0.422727\n", " 19 242598 1 -5.81e+04 0.422727\n", " 20 202653 0.0871 -2.19e+05 0.140909\n", " 21 1414.81 1 -573 0.140909\n", " 22 1414.72 0.000145 -299 0.0469697\n", " 23 1343.65 1 460 0.0469697\n", " 24 1125.46 1 -21.6 0.0537875\n", " 25 1242.86 0.264 1.88e+03 0.0179292\n", " 26 1241.84 0.267 1.85e+03 0.0358583\n", " 27 1235.94 0.29 1.69e+03 0.143433\n", " 28 1191.64 0.486 939 1.14747\n", " 29 1098.56 0.966 356 9.17973\n", " 30 1050.16 1 -2.35 9.17973\n", " 31 1048.14 0.442 -1.61 3.05991\n", " 32 1046.03 1 -0.464 3.05991\n", " 33 1045.12 1 -0.274 1.68912\n", " 34 1044.52 0.401 -0.739 0.563042\n", " 35 1041.63 1 -1.41 0.563042\n", " 36 1015.53 1 -9.49 0.187681\n", " 37 1013.25 0.0721 -15.1 0.0625602\n", " 38 1012.07 0.042 -13.6 0.0625602\n", " 39 999.103 1 -0.962 0.0625602\n", " 40 998.924 1 0.000607 0.0208534\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 922440\n", " 1 922438 1.75e-05 -3.31e+04 0.953349\n", " 2 922405 0.000502 -3.31e+04 0.953349\n", " 3 916979 0.0873 -2.91e+04 0.953349\n", " 4 915100 0.035 -2.61e+04 0.953349\n", " 5 909329 0.124 -2.1e+04 0.953349\n", " 6 902828 0.187 -1.5e+04 0.953349\n", " 7 899249 0.16 -9.87e+03 0.953349\n", " 8 891835 0.719 -2.31e+03 0.953349\n", " 9 891524 0.107 -1.24e+03 0.953349\n", " 10 891030 0.237 -774 0.953349\n", " 11 890443 0.378 -586 0.953349\n", " 12 886189 1 -2.05e+03 0.953349\n", " 13 510520 1 -1.03e+05 0.328485\n", " 14 472089 0.202 -8.76e+04 0.109495\n", " 15 456511 0.0319 -2.4e+05 0.109495\n", " 16 343919 0.282 -1.67e+05 0.109495\n", " 17 333275 0.0453 -1.15e+05 0.109495\n", " 18 301820 0.156 -9.24e+04 0.109495\n", " 19 223575 1 -112 0.109495\n", " 20 223571 0.213 9.93e+03 0.0364984\n", " 21 223302 1 17.8 0.0364984\n", " 22 223301 1 15.4 0.0121661\n", " 23 223292 1 -1.4 0.0228333\n", " 24 223292 1 -0.00498 0.0076111\n", " 25 223292 1 -0.0188 0.00763234\n", " 26 223267 1 2.16 0.00254411\n", " 27 223265 1 0.0134 0.00137516\n", " 28 223888 0.329 4.07e+06 0.000458387\n", " 29 223250 0.33 -17.8 0.000916774\n", " 30 223770 0.162 4.06e+06 0.000916774\n", " 31 223728 0.324 1.89e+06 0.00183355\n", " 32 223237 1 0.579 0.0073342\n", " 33 223597 0.139 7.62e+05 0.00297277\n", " 34 223592 0.277 3.8e+05 0.00594554\n", " 35 223235 1 1.46 0.0237821\n", " 36 223559 0.0493 1.89e+05 0.00792738\n", " 37 223559 0.0858 1.09e+05 0.0158548\n", " 38 223557 0.305 3.06e+04 0.0634191\n", " 39 223235 1 -0.259 0.507352\n", " 40 223541 0.453 1.19e+04 0.169117\n", " 41 223540 0.884 6.11e+03 0.338235\n", " 42 223234 1 -0.191 1.35294\n", " 43 223524 0.851 4.49e+03 0.45098\n", " 44 223234 1 2.66 0.90196\n", " 45 223242 0.791 37.9 1.46242\n", " 46 223233 1 0.194 2.92485\n", " 47 223232 0.114 -2.03 2.22114\n", " 48 223349 1 450 2.22114\n", " 49 223232 1 4.75 4.44228\n", " 50 223227 1 -0.774 6.27526\n", " 51 223224 1 0.796 4.42955\n", " 52 223221 1 -0.613 4.34484\n", " 53 223221 1 -0.0486 1.44828\n", " 54 223221 1 -0.00916 0.920643\n", " 55 223221 1 -0.000417 0.306881\n", " 56 223221 1 -0.000196 0.102294\n", " 57 223221 1 -0.000789 0.0340979\n", " 58 195739 0.0639 -2.08e+05 0.011366\n", " 59 1480.27 0.95 -9.69e+03 0.011366\n", " 60 998.376 1 -0.000205 0.011366\n", " 61 998.375 0.126 -0.00419 0.00378866\n", " 62 998.374 0.197 -0.00107 0.00378866\n", " 63 998.373 1 -0.000313 0.00378866\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 965600\n", " 1 965598 1.26e-05 -7.5e+04 7.2448\n", " 2 965596 1.01e-05 -7.5e+04 7.2448\n", " 3 965595 1.04e-05 -7.5e+04 7.2448\n", " 4 965593 1.08e-05 -7.5e+04 7.2448\n", " 5 955964 0.0647 -7.38e+04 7.2448\n", " 6 933827 0.174 -6.08e+04 7.2448\n", " 7 902520 1 4.82e+04 7.2448\n", " 8 890828 1 -1.8e+03 6.62805\n", " 9 890460 0.236 -598 2.47524\n", " 10 890037 0.525 -244 2.47524\n", " 11 889839 0.236 -355 2.47524\n", " 12 889570 0.188 -675 2.47524\n", " 13 889268 0.0797 -1.88e+03 2.47524\n", " 14 880934 1 -4.11e+03 2.47524\n", " 15 728723 0.194 -3.64e+05 0.825081\n", " 16 711565 0.013 -6.37e+05 0.825081\n", " 17 13412.7 0.967 -4.67e+04 0.825081\n", " 18 1473.08 1 -88.6 0.825081\n", " 19 1451.93 1 -0.528 0.275027\n", " 20 1448.24 1 -0.627 0.210782\n", " 21 1447.44 1 -0.149 0.158886\n", " 22 1447.27 1 -0.057 0.0874818\n", " 23 1447.02 1 -0.122 0.0371474\n", " 24 1446.69 0.11 -1.47 0.0123825\n", " 25 1442.96 0.454 -4.07 0.0123825\n", " 26 1369.05 1 -19.6 0.0123825\n", " 27 1331.63 1 7.35 0.00412749\n", " 28 1317.18 1 0.251 0.00290282\n", " 29 1316.38 0.717 -0.254 0.000967607\n", " 30 1316.3 1 -0.00252 0.000967607\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 974122\n", " 1 974104 0.000108 -8.23e+04 1.27317\n", " 2 974101 1.6e-05 -8.23e+04 1.27317\n", " 3 974099 1.31e-05 -8.23e+04 1.27317\n", " 4 974078 0.000132 -8.22e+04 1.27317\n", " 5 974055 0.000139 -8.22e+04 1.27317\n", " 6 973664 0.00239 -8.1e+04 1.27317\n", " 7 973570 0.000574 -8.16e+04 1.27317\n", " 8 971699 0.0119 -7.59e+04 1.27317\n", " 9 963002 0.0661 -5.41e+04 1.27317\n", " 10 962971 0.000215 -7.17e+04 1.27317\n", " 11 953266 0.0828 -4.77e+04 1.27317\n", " 12 936298 0.169 -4.06e+04 1.27317\n", " 13 927883 0.106 -3.4e+04 1.27317\n", " 14 915536 0.222 -2.05e+04 1.27317\n", " 15 901410 0.957 -659 1.27317\n", " 16 900045 0.0849 -5.41e+03 1.27317\n", " 17 895138 0.468 -3.91e+03 1.27317\n", " 18 892041 0.0111 -1.37e+05 1.27317\n", " 19 494772 1 -1.35e+05 1.27317\n", " 20 268392 0.273 -3.47e+05 0.424389\n", " 21 4298.57 1 -1.69e+03 0.424389\n", " 22 2055.94 1 -199 0.141463\n", " 23 2009.73 0.138 -158 0.0494745\n", " 24 1938.59 0.175 -191 0.0494745\n", " 25 1911.41 0.0349 -383 0.0494745\n", " 26 1484.66 1 -6.11 0.0494745\n", " 27 1347.21 1 -11.8 0.0164915\n", " 28 1339.66 1 -1.29 0.00549716\n", " 29 1330 0.794 1.56 0.00183239\n", " 30 1328.16 1 -0.149 0.00183239\n", " 31 1328.13 1 -0.00251 0.000610796\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 929613\n", " 1 929613 3.13e-05 -3.55e+03 194780\n", " 2 929611 0.000156 -3.55e+03 194780\n", " 3 924173 1 -1.88e+03 194780\n", " 4 915910 1 -3.73e+03 64926.6\n", " 5 904273 1 -4.61e+03 21642.2\n", " 6 895602 1 -2.74e+03 7214.07\n", " 7 892192 1 -1e+03 2404.69\n", " 8 890955 0.654 -782 801.563\n", " 9 890607 1 -124 801.563\n", " 10 890267 1 -134 267.188\n", " 11 890187 0.258 -147 89.0626\n", " 12 889992 1 -64.3 89.0626\n", " 13 889926 1 -13.8 29.6875\n", " 14 889913 1 -2.91 9.89585\n", " 15 889894 1 -9.05 3.29862\n", " 16 889867 0.443 -29.6 1.09954\n", " 17 889826 0.412 -50 1.09954\n", " 18 889825 0.00339 -129 1.09954\n", " 19 889790 0.137 -129 1.09954\n", " 20 889679 0.239 -235 1.09954\n", " 21 888101 1 -792 1.09954\n", " 22 708023 1 -8.29e+04 0.366513\n", " 23 658992 0.0385 -6.05e+05 0.122171\n", " 24 658631 1.4e-05 -1.31e+07 0.122171\n", " 25 655556 0.00487 -3.01e+05 0.122171\n", " 26 634780 0.0101 -8.83e+05 0.122171\n", " 27 626882 0.0126 -3.08e+05 0.122171\n", " 28 621233 0.00861 -3.09e+05 0.122171\n", " 29 573181 0.047 -4.97e+05 0.122171\n", " 30 555298 0.0202 -4.38e+05 0.122171\n", " 31 372389 0.0326 -2.4e+06 0.122171\n", " 32 356492 0.0238 -3.17e+05 0.122171\n", " 33 14378.9 1 -9.07e+03 0.122171\n", " 34 7996.28 1 634 0.0407236\n", " 35 8874.91 1 1.23e+04 0.0172154\n", " 36 9142.69 1 1.52e+04 0.0344308\n", " 37 13686.3 1 8.16e+04 0.137723\n", " 38 29514.1 1 -3.5e+05 1.10178\n", " 39 7685.17 0.672 2.31e+03 8.81427\n", " 40 7442.66 1 22.5 8.81427\n", " 41 7363.43 1 -15.9 2.93809\n", " 42 7332.93 1 -9.66 0.979364\n", " 43 7938.33 1 849 0.383638\n", " 44 7361.93 1 78 0.767276\n", " 45 7312.39 1 5.21 3.0691\n", " 46 7307.42 1 1.81 1.02303\n", " 47 7292.08 1 -7.41 0.532304\n", " 48 7293.68 0.0799 90.3 0.177435\n", " 49 7113.98 1 -54.4 0.354869\n", " 50 6925.39 0.349 138 0.11829\n", " 51 6957.58 1 73.3 0.11829\n", " 52 6470.7 1 -79.2 0.236579\n", " 53 7949.39 0.929 2.47e+03 0.0788598\n", " 54 7952.01 0.929 2.47e+03 0.15772\n", " 55 7967.92 0.931 2.5e+03 0.630879\n", " 56 8121.24 0.942 2.72e+03 5.04703\n", " 57 9163.64 0.983 4.34e+03 40.3762\n", " 58 10010 0.935 5.44e+03 323.01\n", " 59 21645.9 0.478 1.23e+05 2584.08\n", " 60 6398.23 1 -21.5 20672.6\n", " 61 7014.75 1 1.04e+03 6890.88\n", " 62 6339.31 1 -14.5 13781.8\n", " 63 6504.1 0.589 327 4593.92\n", " 64 6145.98 1 83.2 9187.84\n", " 65 6008.79 1 -25.8 3062.61\n", " 66 5316.04 0.902 -257 1020.87\n", " 67 5275.07 0.0227 -821 1020.87\n", " 68 4906.01 0.849 -90.7 1020.87\n", " 69 4528.89 1 -135 1020.87\n", " 70 5154.62 0.357 1.37e+03 340.29\n", " 71 6536.21 0.622 2.55e+03 680.58\n", " 72 4571.21 1 112 2722.32\n", " 73 4500.03 1 -11.3 21778.6\n", " 74 4750.81 1 421 7259.52\n", " 75 4462.26 1 -17.7 14519\n", " 76 4906.65 1 533 4839.68\n", " 77 4413.7 1 -22.5 9679.37\n", " 78 4407.25 0.0419 -76 3226.46\n", " 79 4404.55 0.0575 -23 3226.46\n", " 80 4390.7 0.196 -34.6 3226.46\n", " 81 4600.55 1 289 3226.46\n", " 82 4356.12 1 -5.44 6452.91\n", " 83 4203.04 1 -61.4 2150.97\n", " 84 3951.6 1 -104 716.99\n", " 85 3950.42 0.002 90.8 238.997\n", " 86 3638.89 1 -103 238.997\n", " 87 3478.75 1 -42 118.232\n", " 88 5733.72 1 4.35e+03 77.3149\n", " 89 9198.29 0.478 2.87e+04 154.63\n", " 90 3457.42 0.362 -23.5 618.519\n", " 91 3513.17 1 60.2 618.519\n", " 92 3430.71 1 -10.9 1237.04\n", " 93 3418.63 1 6.35 412.346\n", " 94 3402.61 1 44.8 189.813\n", " 95 3388.82 0.822 12 188.511\n", " 96 3630.98 1 501 188.511\n", " 97 3450.55 1 101 377.022\n", " 98 3420.13 1 44.7 1508.09\n", " 99 3385.18 1 3.55 12064.7\n", " 100 3379.79 1 -1.19 4021.56\n", " 101 3383.87 1 3.94 1340.52\n", " 102 3374.81 1 -2.26 2681.04\n", " 103 3637.11 0.683 472 893.681\n", " 104 3370.93 0.0303 -7.44 1787.36\n", " 105 3366.09 1 -1.67 1787.36\n", " 106 3356.01 1 -0.16 595.787\n", " 107 3370.61 1 15.7 198.596\n", " 108 3350.82 0.437 2.35 397.191\n", " 109 3371.8 1 24.5 397.191\n", " 110 3359.66 1 9.82 794.383\n", " 111 3305.56 0.681 -28.5 3177.53\n", " 112 3268.33 1 -14.7 3177.53\n", " 113 3425.35 0.447 542 1059.18\n", " 114 3274.9 0.607 62.3 2118.35\n", " 115 3238.73 1 -12.3 8473.42\n", " 116 3237.65 0.0268 -20 2824.47\n", " 117 3229.23 0.199 -13.4 2824.47\n", " 118 3205.24 0.491 -20.9 2824.47\n", " 119 3195.24 1 -1.41 2824.47\n", " 120 3185.67 0.041 -110 941.491\n", " 121 3162.15 0.413 -27.2 941.491\n", " 122 3103.68 1 -26.3 941.491\n", " 123 3171.2 1 54.3 313.83\n", " 124 3092.06 1 6.08 627.661\n", " 125 3501.32 0.292 2.08e+03 209.22\n", " 126 6127.05 0.848 1.43e+04 418.44\n", " 127 3060.45 1 -13.5 1673.76\n", " 128 3060.44 0.000462 -12.9 557.921\n", " 129 3038.5 1 32.2 557.921\n", " 130 3049.29 1 28 557.495\n", " 131 3017.9 1 4.09 1114.99\n", " 132 3110.87 1 160 371.663\n", " 133 2985.72 1 22.8 743.326\n", " 134 2972.84 0.121 -9.76 247.775\n", " 135 3158.69 1 315 247.775\n", " 136 2955.06 1 24 495.551\n", " 137 2955.57 1 33.7 462.096\n", " 138 3056.14 1 124 924.192\n", " 139 2943.68 1 -4.69 3696.77\n", " 140 3087.91 1 136 1232.26\n", " 141 2935.88 1 -3.32 2464.51\n", " 142 2931.55 1 -1.47 821.504\n", " 143 2908.45 1 -8.28 273.835\n", " 144 2970.32 1 85.4 91.2782\n", " 145 3323.21 1 817 182.556\n", " 146 2935.98 1 39 730.226\n", " 147 2903.67 1 -1.56 5841.81\n", " 148 2890.37 1 -5.52 1947.27\n", " 149 2890.31 0.00455 -6.74 649.09\n", " 150 2896.45 0.268 25.7 649.09\n", " 151 2866.16 0.145 -76.8 1298.18\n", " 152 2889.44 0.296 104 1298.18\n", " 153 2981.88 1 112 2596.36\n", " 154 2851.3 1 -3.81 10385.4\n", " 155 2446.53 0.803 -76.5 3461.81\n", " 156 2472.13 1 189 3461.81\n", " 157 2663.25 0.883 450 6923.62\n", " 158 2267.32 1 -35.8 27694.5\n", " 159 2186.6 1 -24.1 20565.4\n", " 160 2081.43 1 -43.2 6855.12\n", " 161 2080.34 0.00873 -57.6 2285.04\n", " 162 1968.5 1 -50.1 2285.04\n", " 163 1865.71 1 -35.5 761.681\n", " 164 1845.87 0.137 -60 253.894\n", " 165 1917.57 0.414 509 253.894\n", " 166 1837.88 0.531 -4.08 507.787\n", " 167 1823.11 0.415 -16.2 507.787\n", " 168 2021.59 0.374 1.06e+03 507.787\n", " 169 1784.41 1 -12.4 1015.57\n", " 170 1810.47 1 38.8 338.525\n", " 171 1756.65 1 -8.64 677.049\n", " 172 1750.84 1 -0.806 225.683\n", " 173 1749.88 0.119 1.31 101.092\n", " 174 1962.17 1 276 101.092\n", " 175 1740.56 1 -2.93 202.183\n", " 176 1747.77 0.39 42.4 67.3944\n", " 177 1743.73 1 6.05 134.789\n", " 178 1740.05 1 1.35 539.155\n", " 179 1751.99 1 13.2 386.542\n", " 180 1752.29 1 25.2 773.083\n", " 181 1763.25 1 39.7 3092.33\n", " 182 1735.31 1 -1.92 24738.7\n", " 183 1731.65 0.0356 -48.4 8246.22\n", " 184 1730.67 0.113 -3.74 8246.22\n", " 185 1722.88 1 -2.62 8246.22\n", " 186 1752.38 1 52.6 2748.74\n", " 187 1719.44 1 -1.41 5497.48\n", " 188 1714.53 1 -1.85 1832.49\n", " 189 1719.43 1 5.98 610.831\n", " 190 1757.28 1 87.7 1221.66\n", " 191 1708.69 1 -2.58 4886.65\n", " 192 1848.77 1 164 1628.88\n", " 193 1712.52 1 4.43 3257.77\n", " 194 1707.82 1 -0.369 13031.1\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.23115e+06\n", " 1 1.23114e+06 1.95e-05 -3.12e+05 0.556997\n", " 2 1.23113e+06 1.53e-05 -3.12e+05 0.556997\n", " 3 1.23112e+06 1.71e-05 -3.12e+05 0.556997\n", " 4 1.23102e+06 0.000155 -3.11e+05 0.556997\n", " 5 1.2168e+06 0.0255 -2.67e+05 0.556997\n", " 6 1.16722e+06 0.0715 -4.53e+05 0.556997\n", " 7 1.1066e+06 0.144 -1.77e+05 0.556997\n", " 8 1.07626e+06 0.0946 -1.26e+05 0.556997\n", " 9 1.02677e+06 0.271 -4.74e+04 0.556997\n", " 10 1.01105e+06 0.0966 -5.07e+04 0.556997\n", " 11 1.00385e+06 0.0428 -6.09e+04 0.556997\n", " 12 988455 0.336 -4.5e+03 0.556997\n", " 13 982077 0.0696 -2.93e+04 0.556997\n", " 14 654042 1 -9.47e+04 0.556997\n", " 15 269050 0.809 -7.86e+04 0.462472\n", " 16 228637 1 -2.72e+03 0.462472\n", " 17 227724 0.201 -1.95e+03 0.154157\n", " 18 227724 0.000109 -1.79e+03 0.154157\n", " 19 227575 0.0428 -1.68e+03 0.154157\n", " 20 226748 0.447 -673 0.154157\n", " 21 226152 1 -110 0.154157\n", " 22 226011 1 -42 0.0513858\n", " 23 225884 0.183 -347 0.0171286\n", " 24 225720 0.996 286 0.0171286\n", " 25 225618 1 -18.8 0.0171286\n", " 26 225590 0.0225 -611 0.00570953\n", " 27 225343 1 239 0.00570953\n", " 28 225484 1 206 0.00576259\n", " 29 225483 1 205 0.0115252\n", " 30 225475 1 199 0.0461007\n", " 31 225409 1 153 0.368806\n", " 32 225180 1 -1.05 2.95045\n", " 33 225061 1 -10.7 2.95436\n", " 34 224959 1 -8 2.04183\n", " 35 224955 1 -0.608 0.680609\n", " 36 224954 1 -0.205 0.670032\n", " 37 224952 0.00428 -252 0.644015\n", " 38 224885 0.147 -204 0.644015\n", " 39 224693 1 -22.5 0.644015\n", " 40 224668 1 -10.2 0.214672\n", " 41 225900 0.0936 6.62e+05 0.0715573\n", " 42 225894 0.157 3.93e+05 0.143115\n", " 43 225864 0.54 1.13e+05 0.572458\n", " 44 224665 1 -1.16 4.57967\n", " 45 224953 1 7.54e+03 1.52656\n", " 46 224659 1 -5.07 3.05311\n", " 47 225708 0.405 5.53e+04 1.0177\n", " 48 226009 0.667 4.86e+04 2.03541\n", " 49 224658 0.00526 -131 8.14163\n", " 50 224510 1 -23.7 8.14163\n", " 51 225601 0.426 3.02e+04 2.71388\n", " 52 225702 0.733 1.9e+04 5.42775\n", " 53 224466 1 -15.8 21.711\n", " 54 225475 0.763 1.12e+04 7.237\n", " 55 224444 1 170 14.474\n", " 56 224331 1 -20.2 14.474\n", " 57 224290 0.88 -14.7 4.82468\n", " 58 224257 1 -14.3 4.82468\n", " 59 224153 1 15.2 1.60823\n", " 60 224121 1 -0.17 0.536075\n", " 61 224121 1 0.0111 0.178692\n", " 62 224077 1 44.6 0.0595639\n", " 63 224056 1 10.4 0.0581682\n", " 64 224054 1 -0.022 0.0438857\n", " 65 224054 1 -0.119 0.0423848\n", " 66 224053 1 0.00365 0.0186102\n", " 67 224053 1 -0.00849 0.018595\n", " 68 224053 1 -0.00136 0.00984647\n", " 69 224053 1 -0.000943 0.00948068\n", " 70 224000 1 -25.3 0.00655713\n", " 71 223679 0.629 -147 0.00218571\n", " 72 223549 1 -2.59 0.00218571\n", " 73 223538 1 1.28 0.00072857\n", " 74 223538 1 1.25 0.000423289\n", " 75 223538 1 0.737 0.000468037\n", " 76 223537 0.93 0.367 0.000537013\n", " 77 223537 1 0.228 0.000537013\n", " 78 223526 1 -1.93 0.000591143\n", " 79 223519 1 -2.72 0.000197048\n", " 80 223513 0.974 -3.2 6.56825e-05\n", " 81 223504 1 -4.39 6.56825e-05\n", " 82 223502 0.213 -5.67 2.18942e-05\n", " 83 223489 1 -6.91 2.18942e-05\n", " 84 223472 1 -8.54 7.29806e-06\n", " 85 223579 0.564 1.78e+06 2.43269e-06\n", " 86 223456 1 -6.57 4.86537e-06\n", " 87 223573 0.00144 8.08e+07 1.62179e-06\n", " 88 223573 0.00182 6.41e+07 3.24358e-06\n", " 89 223573 0.00407 2.86e+07 1.29743e-05\n", " 90 223573 0.0251 4.64e+06 0.000103795\n", " 91 223569 0.193 6.01e+05 0.000830357\n", " 92 223449 1 -2.72 0.00664286\n", " 93 223556 0.0944 4.29e+05 0.00221429\n", " 94 223555 0.186 2.17e+05 0.00442857\n", " 95 223551 0.738 5.46e+04 0.0177143\n", " 96 223447 1 -0.674 0.141714\n", " 97 223446 1 -0.27 0.0472381\n", " 98 223545 0.199 6.05e+04 0.015746\n", " 99 223545 0.39 3.08e+04 0.0314921\n", " 100 223446 1 -0.397 0.125968\n", " 101 223538 0.209 1.94e+04 0.0419894\n", " 102 223537 0.399 1.01e+04 0.0839788\n", " 103 223445 1 -0.791 0.335915\n", " 104 223520 0.249 5.13e+03 0.111972\n", " 105 223519 0.448 2.84e+03 0.223944\n", " 106 223443 1 -1.06 0.895774\n", " 107 223492 0.395 984 0.298591\n", " 108 223490 0.678 560 0.597183\n", " 109 223441 1 -0.967 2.38873\n", " 110 223468 0.769 208 0.796244\n", " 111 223440 1 5.41 1.59249\n", " 112 223435 1 -1.08 1.59264\n", " 113 223433 0.34 -1.45 0.551973\n", " 114 223428 0.657 -3.94 0.551973\n", " 115 223386 1 -19.9 0.551973\n", " 116 225698 0.94 2.11e+04 0.183991\n", " 117 225699 0.989 2.01e+04 0.367982\n", " 118 223409 1 610 1.47193\n", " 119 223324 1 -27.6 11.7754\n", " 120 223292 1 143 3.92514\n", " 121 223243 1 -4.18 3.94647\n", " 122 223242 1 -0.0182 1.31549\n", " 123 223242 1 -0.00683 0.438496\n", " 124 223242 0.484 -0.0203 0.146165\n", " 125 223242 0.056 -0.000623 0.146165\n", " 126 223242 1 -4.53e-08 0.146165\n", " 127 223241 1 0.038 0.0487218\n", " 128 223225 1 7.85 0.0162406\n", " 129 223223 1 0.0441 0.013637\n", " 130 223220 1 0.00921 0.00454568\n", " 131 223220 1 0.000184 0.00151523\n", " 132 223220 1 -0.00718 0.000505076\n", " 133 223220 0.0884 -0.224 0.000168359\n", " 134 223220 0.387 -0.274 0.000168359\n", " 135 223220 1 -0.0485 0.000168359\n", " 136 222277 0.00212 -2.22e+05 5.61195e-05\n", " 137 61908 0.475 -1.16e+05 5.61195e-05\n", " 138 3138.83 0.813 -1.14e+04 5.61195e-05\n", " 139 998.925 1 0.00485 5.61195e-05\n", " 140 998.877 1 0.0166 1.87065e-05\n", " 141 998.387 1 0.0214 1.63389e-05\n", " 142 998.376 1 0.000159 5.44631e-06\n", " 143 998.375 1 4.71e-06 1.81544e-06\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.06608e+06\n", " 1 1.06606e+06 5.17e-05 -1.49e+05 14226.1\n", " 2 921898 0.791 -2.63e+04 14226.1\n", " 3 912342 0.453 -9.23e+03 14226.1\n", " 4 901514 1 -3.87e+03 14226.1\n", " 5 899859 0.188 -4.19e+03 4742.04\n", " 6 899771 0.0119 -3.69e+03 4742.04\n", " 7 897076 0.409 -2.91e+03 4742.04\n", " 8 893567 1 -1.16e+03 4742.04\n", " 9 891583 1 -669 1580.68\n", " 10 891371 0.12 -866 526.894\n", " 11 890790 1 -201 526.894\n", " 12 890351 1 -159 175.631\n", " 13 890041 1 79.6 58.5437\n", " 14 889947 1 -18.1 22.8228\n", " 15 889925 1 -5.6 7.60759\n", " 16 889922 0.152 -8.25 2.53586\n", " 17 889922 0.00246 -7.91 2.53586\n", " 18 889922 0.00423 -7.89 2.53586\n", " 19 889913 1 2.38 2.53586\n", " 20 889908 0.174 -13.3 2.47829\n", " 21 889895 1 -4.96 2.47829\n", " 22 889872 0.646 -17.6 0.893273\n", " 23 889817 0.642 -42.9 0.893273\n", " 24 889517 0.941 -160 0.893273\n", " 25 885268 1 -2.12e+03 0.893273\n", " 26 883664 0.00368 -2.18e+05 0.297758\n", " 27 863135 0.00902 -1.13e+06 0.297758\n", " 28 859546 0.00551 -3.22e+05 0.297758\n", " 29 857849 0.00392 -2.14e+05 0.297758\n", " 30 851108 0.00545 -6.15e+05 0.297758\n", " 31 845242 0.00535 -5.44e+05 0.297758\n", " 32 297732 1 -6.56e+04 0.297758\n", " 33 292573 0.0302 -8.28e+04 0.0992526\n", " 34 258826 0.301 -4.54e+04 0.0992526\n", " 35 258864 0.0626 9.51e+04 0.0992526\n", " 36 259068 0.0582 1.02e+05 0.198505\n", " 37 257100 0.0732 3.84e+04 0.794021\n", " 38 229147 0.867 9.22e+03 0.794021\n", " 39 229281 0.0101 5.29e+04 0.794021\n", " 40 229271 0.00933 5.71e+04 1.58804\n", " 41 229297 0.0168 3.26e+04 6.35217\n", " 42 234182 0.611 4.11e+04 50.8173\n", " 43 229048 0.0446 1.37e+04 406.539\n", " 44 229044 0.0372 0.249 406.539\n", " 45 241191 0.787 2.17e+04 406.539\n", " 46 230688 1 6.03e+03 813.077\n", " 47 227379 1 3.02e+03 3252.31\n", " 48 225724 0.772 -621 1084.1\n", " 49 230756 0.318 4.36e+04 1084.1\n", " 50 225704 0.0221 -439 2168.21\n", " 51 225445 1 145 2168.21\n", " 52 224964 1 -108 722.735\n", " 53 224796 1 89.1 240.912\n", " 54 224776 0.00896 -1.14e+03 80.3039\n", " 55 224768 0.123 -20.2 80.3039\n", " 56 230084 0.331 6.31e+04 80.3039\n", " 57 229895 0.691 2.93e+04 160.608\n", " 58 225055 0.749 1.59e+03 642.432\n", " 59 224576 1 -88.2 5139.45\n", " 60 224448 0.0157 -2.69e+03 1713.15\n", " 61 229386 0.0963 9e+04 1713.15\n", " 62 224407 1 58 3426.3\n", " 63 224500 0.671 384 2114.81\n", " 64 224264 1 -25 4229.61\n", " 65 224229 1 -0.693 1409.87\n", " 66 224227 1 45.6 469.957\n", " 67 224257 1 74.3 574.586\n", " 68 224195 1 6.12 1149.17\n", " 69 224195 1 12.9 383.058\n", " 70 224178 0.238 -25.1 127.686\n", " 71 225463 0.716 3.14e+03 127.686\n", " 72 224188 1 14.3 255.372\n", " 73 224174 1 8.63 1021.49\n", " 74 224230 1 53 342.409\n", " 75 224295 1 141 684.818\n", " 76 224291 1 167 2739.27\n", " 77 224182 1 40.4 21914.2\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 919223\n", " 1 911508 0.142 -2.49e+04 1.43339\n", " 2 908659 0.0677 -2.02e+04 1.43339\n", " 3 902727 0.172 -1.54e+04 1.43339\n", " 4 901154 0.0621 -1.22e+04 1.43339\n", " 5 900568 0.028 -1.03e+04 1.43339\n", " 6 900098 0.0238 -9.73e+03 1.43339\n", " 7 890711 1 -272 1.43339\n", " 8 889931 0.16 -2.41e+03 0.477796\n", " 9 885922 0.0608 -3.29e+04 0.477796\n", " 10 569236 0.603 -2.04e+05 0.477796\n", " 11 502158 0.103 -3.09e+05 0.477796\n", " 12 221104 1 -1.78e+03 0.477796\n", " 13 23487.9 0.697 -6.73e+04 0.159265\n", " 14 3891.39 0.704 -3.5e+03 0.159265\n", " 15 2660.22 0.403 8.96e+09 0.159265\n", " 16 2205.27 1 212 0.159265\n", " 17 6146.09 1 1.15e+04 0.0530884\n", " 18 2035.18 1 -44.7 0.106177\n", " 19 2033.38 0.000885 -1.02e+03 0.0353923\n", " 20 2033.37 3.91e-05 -81.4 0.0353923\n", " 21 7645.72 0.434 2.99e+04 0.0353923\n", " 22 7629.48 0.344 3.77e+04 0.0707845\n", " 23 7559.42 0.15 8.55e+04 0.283138\n", " 24 7549.27 0.266 4.85e+04 2.2651\n", " 25 7532.81 0.504 2.55e+04 18.1208\n", " 26 7700.97 0.338 3.9e+04 144.967\n", " 27 3048.34 1 1.47e+03 1159.73\n", " 28 2186.12 1 166 9277.87\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.09843e+06\n", " 1 1.09842e+06 3.59e-05 -2.02e+05 4.47273\n", " 2 1.0984e+06 4.8e-05 -2.02e+05 4.47273\n", " 3 1.09837e+06 7.76e-05 -2.02e+05 4.47273\n", " 4 1.09822e+06 0.000371 -2.02e+05 4.47273\n", " 5 1.09801e+06 0.000513 -2.02e+05 4.47273\n", " 6 1.0979e+06 0.00029 -2.01e+05 4.47273\n", " 7 1.01257e+06 0.231 -1.67e+05 4.47273\n", " 8 942305 0.36 -7.53e+04 4.47273\n", " 9 935173 0.0719 -4.75e+04 4.47273\n", " 10 929719 0.0636 -4.11e+04 4.47273\n", " 11 894459 0.793 -8.72e+03 4.47273\n", " 12 890969 1 -380 4.47273\n", " 13 890814 0.406 -123 1.49091\n", " 14 890660 1 -39.4 1.49091\n", " 15 890644 0.0534 -142 1.17499\n", " 16 890604 0.12 -158 1.17499\n", " 17 890604 0.000106 -264 1.17499\n", " 18 890566 0.0751 -251 1.17499\n", " 19 890504 0.081 -373 1.17499\n", " 20 890392 0.0897 -622 1.17499\n", " 21 887794 1 -1.29e+03 1.17499\n", " 22 881301 0.0186 -1.74e+05 0.391665\n", " 23 453432 1 -4.85e+04 0.391665\n", " 24 452026 0.0245 -2.86e+04 0.130555\n", " 25 449624 0.00578 -2.07e+05 0.130555\n", " 26 291559 0.458 -1.22e+05 0.130555\n", " 27 224200 1 -24.2 0.130555\n", " 28 224193 1 -1.01 0.0435183\n", " 29 224157 1 -16.5 0.0365688\n", " 30 223893 0.636 -159 0.0121896\n", " 31 223608 1 -68.5 0.0121896\n", " 32 223572 1 27.3 0.0040632\n", " 33 223559 1 8.77 0.00397419\n", " 34 223600 0.996 167 0.00397419\n", " 35 223598 1 159 0.00794839\n", " 36 223580 1 111 0.0317935\n", " 37 223547 1 13.7 0.254348\n", " 38 223539 1 2.68 0.254189\n", " 39 223538 1 1.99 0.232265\n", " 40 223538 0.227 -0.928 0.276957\n", " 41 223538 1 0.41 0.276957\n", " 42 223538 1 0.26 0.311698\n", " 43 223537 1 0.078 0.375025\n", " 44 223534 0.19 -7.35 0.202373\n", " 45 223525 1 -2.67 0.202373\n", " 46 223518 1 -2.91 0.0674578\n", " 47 223511 1 -3.39 0.0224859\n", " 48 223503 1 -4.68 0.00749531\n", " 49 223503 0.000407 -5.87 0.00249844\n", " 50 223490 1 -6.82 0.00249844\n", " 51 223473 1 -8.53 0.000832813\n", " 52 223580 0.543 3.68e+05 0.000277604\n", " 53 223457 1 -6.76 0.000555208\n", " 54 223572 0.0114 1.39e+06 0.000185069\n", " 55 223572 0.0149 1.06e+06 0.000370139\n", " 56 223571 0.036 4.4e+05 0.00148056\n", " 57 223567 0.233 6.77e+04 0.0118444\n", " 58 223449 1 -3 0.0947556\n", " 59 223550 0.253 2.72e+04 0.0315852\n", " 60 223548 0.493 1.39e+04 0.0631704\n", " 61 223446 1 -0.996 0.252682\n", " 62 223537 0.335 9.47e+03 0.0842272\n", " 63 223536 0.645 4.9e+03 0.168454\n", " 64 223445 1 -0.43 0.673817\n", " 65 223526 0.559 3.22e+03 0.224606\n", " 66 223452 1 95.2 0.449212\n", " 67 223445 1 -0.203 1.79685\n", " 68 223447 1 30 0.598949\n", " 69 223445 0.294 0.857 1.1979\n", " 70 223443 1 -0.869 1.1979\n", " 71 223495 0.512 936 0.399299\n", " 72 223494 0.926 509 0.798598\n", " 73 223442 1 -0.562 3.19439\n", " 74 223462 1 137 1.0648\n", " 75 223440 1 -0.81 2.1296\n", " 76 223457 0.712 121 0.709865\n", " 77 223440 1 12.3 1.41973\n", " 78 223439 1 -0.574 5.67892\n", " 79 223437 1 0.507 1.89297\n", " 80 223435 0.614 4.63 0.701199\n", " 81 223422 1 -4.63 0.701199\n", " 82 223311 1 28.7 0.233733\n", " 83 223305 0.0424 -66.5 0.141847\n", " 84 223245 1 8.51 0.141847\n", " 85 223241 1 0.0192 0.0472822\n", " 86 223241 1 0.000266 0.0157607\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 923429\n", " 1 923429 1.62e-05 -219 7.09573e+06\n", " 2 923429 0.000311 -218 7.09573e+06\n", " 3 923420 0.0213 -218 7.09573e+06\n", " 4 923358 0.143 -215 7.09573e+06\n", " 5 922967 1 -189 7.09573e+06\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 982645\n", " 1 982561 0.00047 -8.93e+04 4.92669\n", " 2 982530 0.000174 -8.92e+04 4.92669\n", " 3 982484 0.000258 -8.92e+04 4.92669\n", " 4 982245 0.00134 -8.91e+04 4.92669\n", " 5 982202 0.000239 -8.89e+04 4.92669\n", " 6 981189 0.00571 -8.85e+04 4.92669\n", " 7 978114 0.0176 -8.67e+04 4.92669\n", " 8 933431 0.304 -6.15e+04 4.92669\n", " 9 933309 0.00143 -4.23e+04 4.92669\n", " 10 921535 0.156 -3.36e+04 4.92669\n", " 11 915457 0.11 -2.52e+04 4.92669\n", " 12 910328 0.117 -1.99e+04 4.92669\n", " 13 902857 0.238 -1.27e+04 4.92669\n", " 14 899066 0.187 -8.57e+03 4.92669\n", " 15 899003 0.0038 -8.17e+03 4.92669\n", " 16 894340 0.419 -3.64e+03 4.92669\n", " 17 891776 0.629 -978 4.92669\n", " 18 891396 0.19 -787 4.92669\n", " 19 891310 0.0477 -845 4.92669\n", " 20 890511 1 -210 4.92669\n", " 21 890472 0.0182 -1.07e+03 3.99839\n", " 22 890182 0.0276 4.88e+05 3.99839\n", " 23 888214 1 -854 3.99839\n", " 24 834927 1 -2.59e+04 2.49473\n", " 25 756649 0.0633 -5.95e+05 0.831576\n", " 26 647575 0.073 -7.1e+05 0.831576\n", " 27 621037 0.0218 -5.99e+05 0.831576\n", " 28 594371 0.0162 -8.09e+05 0.831576\n", " 29 524178 0.0966 -1.09e+05 0.831576\n", " 30 144342 0.506 -2.42e+05 0.831576\n", " 31 138546 0.0205 -1.4e+05 0.831576\n", " 32 121144 0.0951 -8.39e+04 0.831576\n", " 33 27081.3 0.608 -4.21e+04 0.831576\n", " 34 8700.68 1 -996 0.831576\n", " 35 8297.39 1 -113 0.277192\n", " 36 12234 0.913 8.26e+03 0.0923973\n", " 37 10112.1 0.511 1.19e+04 0.184795\n", " 38 10210.5 0.543 1.14e+04 0.739179\n", " 39 23666.8 0.243 7.83e+04 5.91343\n", " 40 6472.01 1 197 47.3074\n", " 41 7989.96 1 1.53e+03 15.7691\n", " 42 8092.11 1 1.69e+03 31.5383\n", " 43 8234.3 1 2.02e+03 126.153\n", " 44 6087.11 1 856 1009.23\n", " 45 5916.96 0.056 -1.35e+03 336.408\n", " 46 5909.19 0.0107 -345 336.408\n", " 47 5266.27 0.492 -471 336.408\n", " 48 5407.38 1 633 336.408\n", " 49 5179.59 1 212 672.817\n", " 50 5105.79 0.219 -146 638.417\n", " 51 6995.31 0.639 6.47e+03 638.417\n", " 52 5464.31 1 660 1276.83\n", " 53 5088.01 0.254 -32.5 5107.34\n", " 54 5070.75 1 -2.31 5107.34\n", " 55 5094.82 1 198 1702.45\n", " 56 5010.6 1 48 3404.89\n", " 57 4785.55 1 -10.5 1134.96\n", " 58 4778.88 0.0129 -240 578.549\n", " 59 6220.8 1 2.71e+03 578.549\n", " 60 8487.98 0.468 1.86e+04 1157.1\n", " 61 48299 0.272 7.12e+05 4628.4\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 926434\n", " 1 926426 0.00127 -3.13e+03 396512\n", " 2 922385 1 -892 396512\n", " 3 917315 1 -2.37e+03 132171\n", " 4 908430 1 -3.77e+03 44056.8\n", " 5 908340 0.00771 -5.83e+03 14685.6\n", " 6 907908 0.0375 -5.71e+03 14685.6\n", " 7 906783 0.103 -5.36e+03 14685.6\n", " 8 898755 1 -2.91e+03 14685.6\n", " 9 893948 1 -1.53e+03 4895.2\n", " 10 892277 0.624 -1.09e+03 1631.73\n", " 11 891032 1 -454 1631.73\n", " 12 891007 0.0176 -689 543.912\n", " 13 890639 1 -116 543.912\n", " 14 890288 0.731 -189 181.304\n", " 15 890235 0.272 -92.6 181.304\n", " 16 890098 1 -55.4 181.304\n", " 17 889991 1 -27.5 60.4346\n", " 18 889954 1 -9.17 20.1449\n", " 19 889940 0.899 -5.64 6.71496\n", " 20 889940 0.0189 -4.36 6.71496\n", " 21 889932 1 -3.86 6.71496\n", " 22 889920 0.559 -7.61 2.23832\n", " 23 889907 1 -5.47 2.23832\n", " 24 889887 0.374 -26.5 0.746106\n", " 25 889861 0.212 -59.7 0.746106\n", " 26 889831 0.123 -122 0.746106\n", " 27 889794 0.0818 -226 0.746106\n", " 28 889218 0.725 -397 0.746106\n", " 29 889175 0.00232 -9.14e+03 0.746106\n", " 30 870316 1 -9.3e+03 0.746106\n", " 31 870312 1.43e-05 -1.4e+05 0.248702\n", " 32 870293 1.42e-05 -6.71e+05 0.248702\n", " 33 870284 2.26e-05 -2.13e+05 0.248702\n", " 34 867000 0.00371 -4.42e+05 0.248702\n", " 35 689660 0.32 -2.19e+05 0.248702\n", " 36 687442 0.0049 -2.26e+05 0.248702\n", " 37 578529 0.278 -1.6e+05 0.248702\n", " 38 573026 0.0073 -3.72e+05 0.248702\n", " 39 564020 0.01 -4.32e+05 0.248702\n", " 40 527448 0.0748 -1.74e+05 0.248702\n", " 41 532413 0.000813 2.85e+07 0.248702\n", " 42 532415 0.00082 2.83e+07 0.497404\n", " 43 532422 0.00085 2.72e+07 1.98962\n", " 44 532500 0.00114 2.01e+07 15.9169\n", " 45 529874 0.00715 2.89e+06 127.336\n", " 46 522046 0.0307 4.27e+05 1018.68\n", " 47 493673 0.0745 -1.36e+05 1018.68\n", " 48 482315 0.0302 -1.85e+05 1018.68\n", " 49 391879 0.239 -1.7e+05 1018.68\n", " 50 324403 0.262 -1.11e+05 1018.68\n", " 51 251109 0.399 1.08e+04 1018.68\n", " 52 231653 1 -1.12e+03 1018.68\n", " 53 267457 0.282 6.86e+05 339.561\n", " 54 261546 0.127 1.08e+06 679.123\n", " 55 263680 0.581 2.74e+05 2716.49\n", " 56 229744 1 -586 21731.9\n", " 57 229129 1 -219 7243.98\n", " 58 229063 0.0744 -419 2414.66\n", " 59 228631 1 206 2414.66\n", " 60 228477 1 -16.7 804.886\n", " 61 228408 0.669 -31.5 268.295\n", " 62 228356 1 -10.1 268.295\n", " 63 228409 1 109 89.4318\n", " 64 228355 0.661 42.1 178.864\n", " 65 228347 0.00278 -1.97e+03 178.864\n", " 66 228322 1 6.66 178.864\n", " 67 236014 1 1.62e+04 59.6212\n", " 68 228344 1 21.5 119.242\n", " 69 228366 0.326 115 476.97\n", " 70 228333 1 9.5 3815.76\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 940316\n", " 1 940309 6.37e-05 -5.03e+04 2.76561\n", " 2 940302 7.14e-05 -5.03e+04 2.76561\n", " 3 940289 0.00013 -5.02e+04 2.76561\n", " 4 940275 0.000141 -5.02e+04 2.76561\n", " 5 940268 6.91e-05 -5.02e+04 2.76561\n", " 6 940249 0.000194 -5.02e+04 2.76561\n", " 7 940240 9.05e-05 -5.02e+04 2.76561\n", " 8 940130 0.00109 -5.01e+04 2.76561\n", " 9 940040 0.000901 -5e+04 2.76561\n", " 10 940027 0.000128 -5e+04 2.76561\n", " 11 939848 0.00179 -4.98e+04 2.76561\n", " 12 939528 0.00322 -4.95e+04 2.76561\n", " 13 933996 0.0614 -4.14e+04 2.76561\n", " 14 915154 0.303 -2.24e+04 2.76561\n", " 15 911197 0.0514 -4.67e+06 2.76561\n", " 16 899007 0.506 -6.82e+03 2.76561\n", " 17 898993 0.000721 -9.77e+03 2.76561\n", " 18 898134 0.0506 -7.41e+03 2.76561\n", " 19 895935 0.182 -4.3e+03 2.76561\n", " 20 887878 1 -2.92e+03 2.76561\n", " 21 639221 1 -1.03e+05 2.64359\n", " 22 636754 0.00449 -2.39e+05 0.881196\n", " 23 621400 0.00114 -6.66e+06 0.881196\n", " 24 602829 0.0159 -5.78e+05 0.881196\n", " 25 597815 0.00707 -3.54e+05 0.881196\n", " 26 587827 0.00031 -1.6e+07 0.881196\n", " 27 583768 0.00551 -3.67e+05 0.881196\n", " 28 547576 0.0313 -5.67e+05 0.881196\n", " 29 76014.8 0.519 -2.14e+05 0.881196\n", " 30 42566.6 0.264 -4.9e+04 0.881196\n", " 31 27804.1 1 4.36e+04 0.881196\n", " 32 16573.8 0.405 -6.48e+03 0.293732\n", " 33 24961.1 0.184 2.56e+05 0.293732\n", " 34 24943.7 0.184 2.55e+05 0.587464\n", " 35 24887.5 0.185 2.54e+05 2.34986\n", " 36 24613.2 0.179 2.64e+05 18.7988\n", " 37 26547.2 0.0185 2.43e+06 150.391\n", " 38 22327.1 1 1.03e+04 1203.13\n", " 39 23936.3 1 1.29e+04 9625.01\n", " 40 9006.85 1 -2.77e+03 77000.1\n", " 41 6392.74 1 -658 25666.7\n", " 42 4974.07 1 -358 8555.57\n", " 43 4634.55 0.42 423 2851.86\n", " 44 4532.83 0.32 -108 2851.86\n", " 45 4582.95 1 61.4 2851.86\n", " 46 4465.24 1 -0.409 5703.71\n", " 47 4356.66 1 -38.8 1901.24\n", " 48 4561.04 1 292 633.746\n", " 49 4406.78 1 115 1267.49\n", " 50 4323.62 1 -11 5069.96\n", " 51 4284.85 1 -10.2 1689.99\n", " 52 4524.83 0.066 5.52e+03 563.329\n", " 53 4278.24 1 7.56 1126.66\n", " 54 4266.24 1 -1.5 375.553\n", " 55 4262.8 1 -0.91 125.184\n", " 56 4261.49 1 -0.162 41.7281\n", " 57 4260.7 1 -0.291 13.9094\n", " 58 4259.44 1 -0.502 5.54311\n", " 59 4258.02 1 -0.602 3.07959\n", " 60 4257.8 0.099 -1.09 1.57547\n", " 61 4255.76 1 -0.934 1.57547\n", " 62 4246.71 1 -4.35 0.549232\n", " 63 4246.7 1.14e-05 -252 0.183077\n", " 64 4175.78 0.126 -11.1 0.183077\n", " 65 4844.23 0.25 2.65e+04 0.183077\n", " 66 4771.44 0.0745 8.44e+04 0.366154\n", " 67 4706.48 0.0152 3.97e+05 1.46462\n", " 68 4837.16 1 1.54e+03 11.7169\n", " 69 4130.39 1 -12.8 93.7355\n", " 70 3915.98 1 -25.5 31.2452\n", " 71 3957.63 1 417 10.4151\n", " 72 3882.17 1 48.9 20.8301\n", " 73 3786.74 0.774 -30.5 18.4343\n", " 74 3742.4 1 -4.21 18.4343\n", " 75 3719.96 0.022 1.14e+03 6.14478\n", " 76 3550.56 0.485 265 6.14478\n", " 77 4455.19 0.303 1.59e+04 6.14478\n", " 78 4496.47 0.356 1.34e+04 12.2896\n", " 79 9480.87 1 1.2e+04 49.1582\n", " 80 3440.03 1 -18.2 393.266\n", " 81 3395.72 0.297 -61.3 175.728\n", " 82 3442.53 1 78.2 175.728\n", " 83 3408.45 1 46 351.455\n", " 84 3337 1 -22.7 1405.82\n", " 85 3410.48 1 104 468.607\n", " 86 3365.31 1 34.2 937.214\n", " 87 3349.94 1 14.2 3748.86\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 925564\n", " 1 925563 5.11e-05 -5.32e+03 1.3345e+06\n", " 2 925563 1.6e-05 -2.02e+03 1.3345e+06\n", " 3 925562 0.000166 -1.9e+03 1.3345e+06\n", " 4 925527 0.00921 -1.89e+03 1.3345e+06\n", " 5 923116 0.699 -1.57e+03 1.3345e+06\n", " 6 922637 0.183 -1.28e+03 1.3345e+06\n", " 7 920435 1 -969 1.3345e+06\n", " 8 917393 1 -1.23e+03 444834\n", " 9 915231 0.472 -2.17e+03 148278\n", " 10 911570 1 -1.68e+03 148278\n", " 11 905052 1 -2.81e+03 49426\n", " 12 897655 1 -2.75e+03 16475.3\n", " 13 893164 1 -1.37e+03 5491.78\n", " 14 891752 0.671 -825 1830.59\n", " 15 890808 1 -367 1830.59\n", " 16 890695 0.0966 -572 610.198\n", " 17 890495 1 -77.8 610.198\n", " 18 890417 0.391 -90.6 203.399\n", " 19 890359 0.42 -62.8 203.399\n", " 20 890283 1 -28 203.399\n", " 21 890196 1 -34.2 67.7998\n", " 22 890105 1 -19.1 22.5999\n", " 23 890076 0.568 -18.1 12.812\n", " 24 890057 0.963 -5.47 12.812\n", " 25 890053 1 -1.29 12.812\n", " 26 889987 1 7.53 4.27067\n", " 27 889965 1 -6.64 2.56627\n", " 28 889926 1 -11.7 0.855422\n", " 29 889920 0.0804 -38.3 0.52786\n", " 30 889916 0.0406 -45.4 0.52786\n", " 31 889826 1 -43.3 0.52786\n", " 32 887679 1 -1.07e+03 0.175953\n", " 33 887186 0.00127 -1.95e+05 0.0586511\n", " 34 887134 0.000108 -2.36e+05 0.0586511\n", " 35 883603 0.00176 -1e+06 0.0586511\n", " 36 570292 1 -1.29e+05 0.0586511\n", " 37 556018 0.0228 -3.07e+05 0.0195504\n", " 38 550158 0.0103 -1.24e+05 0.0195504\n", " 39 534027 0.0321 -2.43e+05 0.0195504\n", " 40 513305 0.0257 -3.93e+05 0.0195504\n", " 41 366648 0.352 -1.68e+05 0.0195504\n", " 42 353500 0.0534 -1.16e+05 0.0195504\n", " 43 294314 0.308 -7.92e+04 0.0195504\n", " 44 287575 0.0789 8.31e+04 0.0195504\n", " 45 313773 0.0163 2.01e+06 0.0195504\n", " 46 314981 0.0166 1.77e+07 0.0391008\n", " 47 314979 0.0166 1.76e+07 0.156403\n", " 48 315040 0.0102 2.85e+07 1.25122\n", " 49 315940 0.00594 5.01e+07 10.0098\n", " 50 316546 0.00742 4.08e+07 80.0783\n", " 51 320011 0.0199 1.69e+07 640.627\n", " 52 248407 1 -4.76e+03 5125.01\n", " 53 264400 0.703 7.19e+05 1708.34\n", " 54 266384 0.651 8.17e+05 3416.68\n", " 55 241728 1 -2.25e+03 13666.7\n", " 56 258289 0.583 9.19e+05 4555.57\n", " 57 239576 0.46 -1.99e+03 9111.14\n", " 58 237272 1 -943 9111.14\n", " 59 235594 1 -124 3037.05\n", " 60 232714 1 -706 1012.35\n", " 61 232330 0.411 33.6 337.449\n", " 62 252781 0.393 1.05e+09 337.449\n", " 63 251857 0.783 5.24e+08 674.899\n", " 64 231899 1 -82.8 2699.6\n", " 65 231989 0.0375 4e+03 899.865\n", " 66 251038 0.376 2.17e+09 1799.73\n", " 67 231026 1 -225 7198.92\n", " 68 230445 1 -155 2399.64\n", " 69 252999 0.0754 2.8e+10 799.88\n", " 70 252902 0.166 1.27e+10 1599.76\n", " 71 230787 1 553 6399.04\n", " 72 230208 1 -112 51192.3\n", " 73 229951 1 -110 17064.1\n", " 74 229722 1 96.4 5688.04\n", " 75 229556 0.481 -140 5354.3\n", " 76 229295 1 -88 5354.3\n", " 77 229322 1 239 1784.77\n", " 78 228992 1 -118 3569.54\n", " 79 228567 0.713 -259 1189.85\n", " 80 228185 0.605 -275 1189.85\n", " 81 227497 1 -194 1189.85\n", " 82 226843 1 -36.9 417.81\n", " 83 226556 1 -41.9 320.368\n", " 84 226878 0.735 886 106.789\n", " 85 226605 1 190 213.579\n", " 86 226515 1 19.8 854.314\n", " 87 227093 1 1.02e+03 284.771\n", " 88 226709 1 327 569.543\n", " 89 226535 1 62.5 2278.17\n", " 90 225921 1 -91.7 18225.4\n", " 91 225785 1 -23.4 14264.4\n", " 92 225784 0.0145 -24.7 9031.2\n", " 93 225754 1 -7.78 9031.2\n", " 94 225797 1 47.6 3010.4\n", " 95 225763 1 16.1 6020.8\n", " 96 225737 1 -7.02 24083.2\n", " 97 225755 1 22.1 8027.74\n", " 98 225723 1 -3.21 16055.5\n", " 99 225738 1 22.1 5351.82\n", " 100 225828 1 151 10703.6\n", " 101 181526 0.106 -1.97e+05 42814.6\n", " 102 6204.32 0.886 -2.12e+04 42814.6\n", " 103 3571.1 1 -58.7 42814.6\n", " 104 3505.78 1 -20.2 14271.5\n", " 105 3413.21 1 -42.2 4757.18\n", " 106 3330.28 1 -9.35 1585.73\n", " 107 3596.81 1 308 528.575\n", " 108 3524.47 1 258 1057.15\n", " 109 3364.36 1 52.6 4228.6\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 942143\n", " 1 936245 0.0645 -3.98e+04 0.563164\n", " 2 935246 0.011 -4.36e+04 0.563164\n", " 3 931740 0.044 -3.49e+04 0.563164\n", " 4 915433 0.387 -1.25e+04 0.563164\n", " 5 898532 1 -4.31e+03 0.563164\n", " 6 98499.6 1 -1.34e+05 0.563367\n", " 7 71722.3 0.153 -7.89e+04 0.187789\n", " 8 3874.81 1 -2.14e+03 0.187789\n", " 9 3213.03 0.133 -2.2e+03 0.0625963\n", " 10 1132.47 1 -219 0.0625963\n", " 11 1115.08 0.178 -44 0.0208654\n", " 12 1076.92 1 -1.48 0.0208654\n", " 13 1021.63 1 -14.4 0.00695515\n", " 14 1010.1 1 -0.315 0.00231838\n", " 15 1004.41 1 15.4 0.000772794\n", " 16 998.406 1 -0.16 0.000772794\n", " 17 998.379 1 0.00628 0.000257598\n", " 18 998.377 1 0.000922 0.000187074\n", " 19 998.371 1 -0.00135 0.000176568\n", " 20 998.37 1 6.85e-05 6.9036e-05\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "Warning: LSQLIN did not converge. Infeasible network contraints.\n", "> In mylsqlin\n", "In multistart\n", "In multistart\n", "In estimate\n", "In inca_script (line 234)\n", "Warning: Network is ill-conditioned.\n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 5.47631e+15\n", " \n", " Maximum lambda value exceeded.\n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 963309\n", " 1 963295 9.61e-05 -7.25e+04 2.14069\n", " 2 963284 7.43e-05 -7.25e+04 2.14069\n", " 3 963280 2.66e-05 -7.25e+04 2.14069\n", " 4 963268 8.02e-05 -7.25e+04 2.14069\n", " 5 963255 9.42e-05 -7.25e+04 2.14069\n", " 6 963241 9.23e-05 -7.25e+04 2.14069\n", " 7 962522 0.00498 -7.19e+04 2.14069\n", " 8 961936 0.0041 -7.13e+04 2.14069\n", " 9 934241 0.228 -5.14e+04 2.14069\n", " 10 920583 0.17 -3.61e+04 2.14069\n", " 11 891258 1 -2.12e+03 2.14069\n", " 12 890860 0.28 -362 0.713564\n", " 13 890732 0.0844 -620 0.713564\n", " 14 890729 0.0019 -870 0.713564\n", " 15 890152 1 -142 0.713564\n", " 16 885246 1 -2.41e+03 0.711964\n", " 17 885213 4.44e-05 -3.77e+05 0.237321\n", " 18 404145 1 -1.03e+05 0.237321\n", " 19 400580 0.0128 5.22e+08 0.0791071\n", " 20 399368 0.00347 -1.73e+05 0.0791071\n", " 21 391449 0.0247 -1.15e+05 0.0791071\n", " 22 378002 0.0406 -1.6e+05 0.0791071\n", " 23 376462 0.0039 -1.95e+05 0.0791071\n", " 24 375846 0.00352 -8.68e+04 0.0791071\n", " 25 325726 0.143 -1.55e+05 0.0791071\n", " 26 326364 0.0293 2.19e+05 0.0791071\n", " 27 326300 0.0296 2.16e+05 0.158214\n", " 28 326373 0.0292 2.2e+05 0.632857\n", " 29 306590 0.141 -5.82e+04 5.06285\n", " 30 305220 8.64e-05 -7.74e+06 5.06285\n", " 31 289057 0.0909 -8.05e+04 5.06285\n", " 32 271740 0.229 -3.3e+04 5.06285\n", " 33 260743 0.0229 1.44e+03 5.06285\n", " 34 257066 0.0615 2.08e+03 5.06285\n", " 35 244832 0.851 -1.39e+03 5.06285\n", " 36 229270 1 6.08e+03 5.06285\n", " 37 226696 1 -195 1.68762\n", " 38 226768 1 214 0.562539\n", " 39 226767 1 212 1.12508\n", " 40 226776 1 224 4.50031\n", " 41 231873 0.25 5.28e+04 36.0025\n", " 42 226654 1 120 288.02\n", " 43 226654 5.89e-05 -53.5 96.0067\n", " 44 226603 1 11.5 96.0067\n", " 45 226598 1 -1.54 32.0022\n", " 46 226598 0.0251 -1.63 10.6674\n", " 47 226596 1 -0.411 10.6674\n", " 48 226596 0.0532 -0.38 3.5558\n", " 49 226595 1 -0.492 3.5558\n", " 50 226596 1 0.813 1.18527\n", " 51 226595 1 0.786 2.37054\n", " 52 226594 1 0.519 0.790178\n", " 53 226583 0.0367 -149 0.263393\n", " 54 226597 1 37.6 0.263393\n", " 55 226596 1 36.3 0.526786\n", " 56 226596 1 35.9 2.10714\n", " 57 226484 1 -4.06 16.8571\n", " 58 226392 0.503 -29.7 14.264\n", " 59 226374 0.164 -53.8 14.264\n", " 60 226346 1 9.75 14.264\n", " 61 226342 1 19.1 4.75465\n", " 62 226427 1 102 4.75516\n", " 63 226422 1 95.8 9.51032\n", " 64 226412 1 80.1 38.0413\n", " 65 226480 1 123 304.33\n", " 66 226279 1 -18.2 2434.64\n", " 67 226272 1 19 811.547\n", " 68 226254 1 0.944 811.327\n", " 69 226266 1 22.7 270.442\n", " 70 226262 1 12.4 540.884\n", " 71 226241 1 -5.49 2163.54\n", " 72 226228 1 -4 721.179\n", " 73 226226 1 0.0515 240.393\n", " 74 226222 0.0625 -22.5 80.131\n", " 75 226224 0.962 2.95 80.131\n", " 76 226223 1 2.39 160.262\n", " 77 226224 1 2.09 641.048\n", " 78 226214 1 9.4 5128.39\n", " 79 226159 1 -14.4 2684.89\n", " 80 226083 1 -33.8 894.964\n", " 81 226081 0.0634 -15.2 298.321\n", " 82 225911 1 -20.4 298.321\n", " 83 225900 0.0424 -130 203.378\n", " 84 225734 0.926 -72.7 203.378\n", " 85 225585 1 -56.9 203.378\n", " 86 225564 0.193 -50 67.7927\n", " 87 225559 0.0374 -67.9 67.7927\n", " 88 226994 0.928 2.45e+03 67.7927\n", " 89 226037 1 1.2e+03 135.585\n", " 90 225762 1 257 542.341\n", " 91 225539 1 -8.7 4338.73\n", " 92 225521 1 1.54 1446.24\n", " 93 225960 1 876 482.081\n", " 94 226672 0.687 3.23e+03 964.162\n", " 95 248571 0.963 2.47e+04 3856.65\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 977083\n", " 1 977080 1.96e-05 -8.29e+04 1.32973\n", " 2 977069 6.43e-05 -8.28e+04 1.32973\n", " 3 977068 1.09e-05 -8.28e+04 1.32973\n", " 4 977043 0.000146 -8.28e+04 1.32973\n", " 5 954699 0.15 -6.61e+04 1.32973\n", " 6 952294 0.0203 -5.73e+04 1.32973\n", " 7 933387 0.223 -3.09e+04 1.32973\n", " 8 924888 0.131 -2.57e+04 1.32973\n", " 9 923255 0.0272 -2.82e+04 1.32973\n", " 10 905385 0.88 -2.04e+03 1.32973\n", " 11 899436 1 -1.61e+03 1.32973\n", " 12 841894 0.273 -1.03e+05 1.36015\n", " 13 86400.7 1 -6.4e+04 1.36015\n", " 14 85777 0.00378 -8.22e+04 0.453385\n", " 15 6589.23 1 -1.28e+03 0.453385\n", " 16 6561.68 0.00429 -3.2e+03 0.151128\n", " 17 5861.81 0.115 -2.88e+03 0.151128\n", " 18 4460.54 0.177 -3.95e+03 0.151128\n", " 19 3252.86 0.201 -2.78e+03 0.151128\n", " 20 1747.43 1 2.47e+03 0.151128\n", " 21 1244.99 1 -68.9 0.134219\n", " 22 1212.84 0.816 -7.06 0.0483188\n", " 23 1210.77 1 -0.186 0.0483188\n", " 24 1206.38 0.876 -2.5 0.0161063\n", " 25 1165.09 0.209 -94.8 0.0161063\n", " 26 1122.72 1 20.2 0.0161063\n", " 27 1098.99 1 -0.236 0.00696545\n", " 28 1097.94 1 0.025 0.00289157\n", " 29 1097.94 0.0564 -0.0233 0.000963856\n", " 30 1097.92 1 0.00422 0.000963856\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.19918e+06\n", " 1 1.19917e+06 1.03e-05 -2.77e+05 53.213\n", " 2 1.19074e+06 0.0159 -2.52e+05 53.213\n", " 3 1.18913e+06 0.00301 -2.66e+05 53.213\n", " 4 1.18215e+06 0.0135 -2.52e+05 53.213\n", " 5 1.0995e+06 0.236 -1.06e+05 53.213\n", " 6 1.0732e+06 0.072 -1.68e+05 53.213\n", " 7 953703 0.551 -6.21e+04 53.213\n", " 8 945741 0.0673 -5.72e+04 53.213\n", " 9 923029 0.248 -3.86e+04 53.213\n", " 10 891747 1 -2.87e+03 53.213\n", " 11 890792 1 -89.2 17.7377\n", " 12 890691 1 -20.2 6.91566\n", " 13 890642 1 -22 2.30522\n", " 14 890327 0.918 -172 0.768407\n", " 15 890191 0.0244 -2.79e+03 0.768407\n", " 16 884145 0.623 -4.84e+03 0.768407\n", " 17 846289 0.0567 -3.29e+05 0.768407\n", " 18 789948 0.0473 -5.81e+05 0.768407\n", " 19 748516 0.0374 -5.43e+05 0.768407\n", " 20 680489 0.0672 -4.88e+05 0.768407\n", " 21 224088 1 -358 0.768407\n", " 22 224084 0.254 -5.56 0.256136\n", " 23 224080 1 0.0106 0.256136\n", " 24 224080 1 0.0101 0.0853786\n", " 25 224080 1 -0.0102 0.0760233\n", " 26 224080 1 -0.0259 0.0451183\n", " 27 224080 1 -0.135 0.0150394\n", " 28 224076 0.513 -3.04 0.00501314\n", " 29 224060 1 0.885 0.00501314\n", " 30 224060 0.0444 0.206 0.00220663\n", " 31 224056 1 0.486 0.00220663\n", " 32 224055 1 -0.0752 0.000735544\n", " 33 224055 1 -0.011 0.000245181\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.07571e+06\n", " 1 950338 0.381 -1.36e+05 1.19133\n", " 2 944973 0.0481 -5.12e+04 1.19133\n", " 3 934624 0.119 -3.44e+04 1.19133\n", " 4 924808 0.155 -2.24e+04 1.19133\n", " 5 922621 0.0359 -2.66e+04 1.19133\n", " 6 910669 1 645 1.19133\n", " 7 908330 0.0518 -1.73e+04 1.2177\n", " 8 789913 1 -5.56e+04 1.2177\n", " 9 645453 0.109 -6.22e+05 0.605915\n", " 10 17386.8 1 -2.42e+03 0.605915\n", " 11 16061.5 0.0424 -1.51e+04 0.201972\n", " 12 2174.94 1 -1.87e+03 0.201972\n", " 13 1179.79 1 -124 0.0720022\n", " 14 1126.25 1 -1.55 0.0240007\n", " 15 1124.63 0.359 -1.93 0.00800024\n", " 16 1093.21 1 -7.18 0.00800024\n", " 17 2066.29 0.804 3.25e+03 0.00266675\n", " 18 2066.35 0.804 3.24e+03 0.00533349\n", " 19 2066.65 0.808 3.23e+03 0.021334\n", " 20 2069.53 0.837 3.13e+03 0.170672\n", " 21 1785.49 1 1.78e+03 1.36537\n", " 22 1078.47 1 9.29 10.923\n", " 23 1070.01 1 8 10.8987\n", " 24 1056.67 1 -2.71 11.1069\n", " 25 1054.44 1 -0.00341 6.18391\n", " 26 1052.55 1 -0.508 6.17879\n", " 27 1051.8 1 -0.188 3.89993\n", " 28 1051.3 1 -0.173 3.71953\n", " 29 1050.98 1 -0.116 2.82924\n", " 30 1050.74 1 -0.0881 2.36395\n", " 31 1050.56 1 -0.0683 1.87512\n", " 32 1050.42 1 -0.0542 1.48904\n", " 33 1050.31 1 -0.0433 1.17555\n", " 34 1050.22 1 -0.0348 0.927307\n", " 35 1050.15 1 -0.0279 0.731584\n", " 36 1050.1 1 -0.0224 0.577606\n", " 37 1050.05 1 -0.018 0.456458\n", " 38 1050.01 1 -0.0144 0.361053\n", " 39 1049.98 1 -0.0115 0.285828\n", " 40 1049.96 1 -0.0092 0.226442\n", " 41 1049.94 1 -0.00734 0.179505\n", " 42 1049.93 1 -0.00586 0.142371\n", " 43 1049.92 1 -0.00467 0.112967\n", " 44 1049.91 1 -0.00372 0.0896666\n", " 45 1049.9 1 -0.00296 0.0711924\n", " 46 1049.89 1 -0.00236 0.0565374\n", " 47 1049.89 1 -0.00188 0.0449073\n", " 48 1049.88 1 -0.00149 0.0356749\n", " 49 1049.88 1 -0.000962 0.0283439\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "Warning: LSQLIN did not converge. Infeasible network contraints.\n", "> In mylsqlin\n", "In multistart\n", "In multistart\n", "In estimate\n", "In inca_script (line 234)\n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 2.22218e+15\n", " 1 2.22218e+15 1 -3.93e+04 100098\n", " 2 2.22218e+15 0.829 -2.81e+04 33366.1\n", " 3 2.22218e+15 0.744 -8.6e+03 33366.1\n", " 4 2.22218e+15 0.459 -4.1e+03 33366.1\n", " 5 2.22218e+15 1 -1.83e+03 33366.1\n", "Warning: Network is ill-conditioned.\n", " 6 2.22218e+15 0.596 -1.57e+03 11122\n", "Warning: Network is ill-conditioned.\n", " 7 2.22218e+15 0.657 -1.23e+03 11122\n", "Warning: Network is ill-conditioned.\n", " 8 2.22218e+15 1 -843 11122\n", " 9 2.22218e+15 1 -1.38e+03 3707.35\n", " 10 2.22218e+15 1 -1.22e+03 1235.78\n", "Warning: Network is ill-conditioned.\n", " 11 2.22218e+15 1 -40.6 432.61\n", "Warning: Network is ill-conditioned.\n", " 12 2.22218e+15 1 -19.4 362.208\n", "Warning: Network is ill-conditioned.\n", " 13 2.22218e+15 1 -42.9 141.514\n", "Warning: Network is ill-conditioned.\n", " 14 2.22218e+15 0.211 -1.15 137.449\n", "Warning: Network is ill-conditioned.\n", " 15 2.22218e+15 1 -1.57 137.449\n", "Warning: Network is ill-conditioned.\n", " 16 2.22218e+15 1 -0.184 128.155\n", "Warning: Network is ill-conditioned.\n", " 17 2.22218e+15 1 -2.1 108.868\n", " 18 2.22218e+15 1 0.214 162.437\n", " 19 2.22218e+15 1 1.39 324.874\n", "Warning: Network is ill-conditioned.\n", " 20 2.22218e+15 1 -0.241 108.291\n", " 21 2.22218e+15 1 -1.5 117.798\n", "Warning: Network is ill-conditioned.\n", " 22 2.22218e+15 1 -3.46 39.2661\n", "Warning: Network is ill-conditioned.\n", " 23 2.22218e+15 1 -1.79 78.5322\n", " 24 2.22218e+15 1 -0.654 314.129\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 927410\n", " 1 927409 1.42e-05 -3.82e+04 1.06468\n", " 2 908796 0.301 -2.45e+04 1.06468\n", " 3 904437 0.122 -1.62e+04 1.06468\n", " 4 901136 0.118 -1.26e+04 1.06468\n", " 5 901063 0.00298 -1.22e+04 1.06468\n", " 6 900127 0.0437 -1.03e+04 1.06468\n", " 7 892433 0.683 -2.35e+03 1.06468\n", " 8 891772 0.163 -1.49e+03 1.06468\n", " 9 891021 0.226 -1.19e+03 1.06468\n", " 10 885101 1 -2.66e+03 1.06468\n", " 11 883076 0.00315 -3.21e+05 0.679007\n", " 12 359099 1 -1.26e+05 0.679007\n", " 13 341751 0.0248 -3.37e+05 0.226336\n", " 14 2878.85 1 -2.6e+03 0.226336\n", " 15 1099.4 1 -3.37 0.0754452\n", " 16 1074.83 1 -2.2 0.0251484\n", " 17 1065.26 1 -4.1 0.0083828\n", " 18 1043.52 0.184 -53.8 0.00279427\n", " 19 1004.81 1 16 0.00279427\n", " 20 999.031 1 -0.136 0.0016385\n", " 21 998.924 1 -0.001 0.000546165\n", " 22 998.882 0.46 -0.0272 0.000182055\n", " 23 998.87 1 0.0014 0.000182055\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.03222e+06\n", " 1 1.02735e+06 0.0205 -1.01e+05 0.566358\n", " 2 993939 0.161 -8.7e+04 0.566358\n", " 3 955485 0.571 -1.02e+04 0.566358\n", " 4 953023 0.0245 -3.85e+04 0.566358\n", " 5 950120 0.0341 -2.84e+04 0.566358\n", " 6 945196 0.112 -1.02e+04 0.566358\n", " 7 849572 0.694 -6.48e+04 0.566358\n", " 8 116848 1 -1.66e+04 0.566358\n", " 9 2991.23 1 -2.69e+03 0.188786\n", " 10 1631.53 0.566 -700 0.0629287\n", " 11 1177.88 1 -48.6 0.0629287\n", " 12 1163 1 -0.658 0.0209762\n", " 13 1160.35 1 -1.21 0.00699208\n", " 14 1151.7 1 1.85 0.00233069\n", " 15 1151.16 1 0.169 0.00161808\n", " 16 1151.12 1 0.0186 0.00141595\n", " 17 1151.12 1 0.00212 0.00134597\n", " 18 1066.44 1 9.33 0.00129823\n", " 19 1058.31 1 -0.374 0.000592779\n", " 20 1056.91 0.0643 -10.6 0.000197593\n", " 21 1052.45 1 15.6 0.000197593\n", " 22 1051.54 0.0771 -5.68 0.000197975\n", " 23 1046.27 1 -0.174 0.000197975\n", " 24 1046.26 1 0.000165 6.59918e-05\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.07675e+06\n", " 1 1.07675e+06 2.08e-05 -1.81e+05 2.68989\n", " 2 1.07674e+06 1.11e-05 -1.81e+05 2.68989\n", " 3 1.07673e+06 2.45e-05 -1.81e+05 2.68989\n", " 4 1.07673e+06 1.11e-05 -1.81e+05 2.68989\n", " 5 1.07671e+06 4.54e-05 -1.81e+05 2.68989\n", " 6 1.03098e+06 0.17 -9.96e+04 2.68989\n", " 7 1.00814e+06 0.0908 -1.15e+05 2.68989\n", " 8 997185 0.0498 -1.04e+05 2.68989\n", " 9 936896 0.42 -4.69e+04 2.68989\n", " 10 918296 0.271 -2.59e+04 2.68989\n", " 11 908007 0.187 -4.01e+04 2.68989\n", " 12 899668 0.387 -6.41e+03 2.68989\n", " 13 894728 0.967 7.53e+03 2.68989\n", " 14 894699 0.00215 -6.57e+03 2.68989\n", " 15 889072 1 -2.27e+03 2.68989\n", " 16 680635 1 -8.61e+04 2.60641\n", " 17 680503 0.000227 -2.91e+05 0.868804\n", " 18 680461 6.31e-05 -3.31e+05 0.868804\n", " 19 673924 0.0104 -3.13e+05 0.868804\n", " 20 654962 0.0304 -3.08e+05 0.868804\n", " 21 627541 0.0528 2.11e+06 0.868804\n", " 22 576084 0.0193 -1.26e+06 0.868804\n", " 23 529149 0.0758 -1.89e+10 0.868804\n", " 24 490712 0.0547 -3.35e+05 0.868804\n", " 25 392397 0.235 -1.82e+05 0.868804\n", " 26 389730 0.0319 8.85e+05 0.868804\n", " 27 294035 0.0127 -1.3e+06 0.868804\n", " 28 280718 1 -5.11e+03 0.868804\n", " 29 265069 1 -6.48e+03 0.289601\n", " 30 247263 1 -5.8e+03 0.0965338\n", " 31 245088 0.964 6.5e+03 0.0321779\n", " 32 241668 1 -852 0.0321779\n", " 33 238842 1 600 0.010726\n", " 34 238099 1 -150 0.00357533\n", " 35 237965 0.153 -226 0.00292667\n", " 36 251169 0.052 2.98e+07 0.00292667\n", " 37 251203 0.0531 2.92e+07 0.00585334\n", " 38 242777 0.0033 3.25e+08 0.0234133\n", " 39 250636 0.0738 2.05e+07 0.187307\n", " 40 249564 0.173 8.14e+06 1.49845\n", " 41 250036 0.963 1.41e+06 11.9876\n", " 42 237907 1 -20.6 95.901\n", " 43 237713 1 -158 31.967\n", " 44 253279 0.636 5.23e+05 10.6557\n", " 45 253269 0.867 3.84e+05 21.3113\n", " 46 237505 1 -136 85.2454\n", " 47 237438 1 519 28.4151\n", " 48 237299 1 -19 29.1836\n", " 49 237251 1 -22.9 12.8336\n", " 50 237131 1 -57.4 4.27787\n", " 51 237089 0.141 -150 1.42596\n", " 52 236793 1 -143 1.42596\n", " 53 236117 1 -317 0.475319\n", " 54 235739 0.217 -844 0.15844\n", " 55 235728 0.000588 -8.87e+03 0.15844\n", " 56 235714 0.00104 -6.93e+03 0.15844\n", " 57 234223 1 -618 0.15844\n", " 58 233916 0.363 -72.5 0.0528133\n", " 59 231253 0.362 -2.92e+03 0.0528133\n", " 60 230751 0.111 -2.11e+03 0.0528133\n", " 61 228814 1 -764 0.0528133\n", " 62 227862 0.377 -407 0.0176044\n", " 63 227865 0.0322 5.58e+03 0.0176044\n", " 64 228715 0.488 3.2e+03 0.0352088\n", " 65 227483 1 -153 0.140835\n", " 66 226724 0.998 -305 0.0469451\n", " 67 226390 1 -143 0.0469451\n", " 68 226046 1 -136 0.0156484\n", " 69 225536 1 4.29 0.00521612\n", " 70 225420 1 0.0325 0.00173871\n", " 71 225416 0.301 -4.29 0.000579569\n", " 72 225413 1 0.948 0.000579569\n", " 73 225422 0.376 30 0.000550332\n", " 74 225474 0.669 98.7 0.00110066\n", " 75 225425 1 15.9 0.00440266\n", " 76 225414 1 4.74 0.0352212\n", " 77 225411 1 -0.304 0.28177\n", " 78 225410 1 0.087 0.0939233\n", " 79 225410 1 -0.14 0.0313078\n", " 80 225407 1 -0.956 0.0104359\n", " 81 225430 0.294 86.5 0.00347864\n", " 82 225402 1 0.299 0.00695728\n", " 83 228399 0.824 8.31e+04 0.00231909\n", " 84 228558 0.898 8.69e+04 0.00463819\n", " 85 225560 0.89 400 0.0185528\n", " 86 225383 1 -3.1 0.148422\n", " 87 225383 0.0261 -0.862 0.12367\n", " 88 225741 1 499 0.12367\n", " 89 225630 1 330 0.247339\n", " 90 244660 0.493 1.32e+05 0.989358\n", " 91 225389 1 16.6 7.91486\n", " 92 225380 1 0.517 63.3189\n", " 93 225379 1 0.867 21.1063\n", " 94 225376 1 0.189 14.7246\n", " 95 225374 1 0.0479 4.9082\n", " 96 225374 1 2.04 1.63607\n", " 97 225412 0.247 301 3.27214\n", " 98 225380 0.223 30.4 13.0885\n", " 99 225374 1 1.74 104.708\n", " 100 225374 1 0.708 837.667\n", " 101 225372 1 -0.27 1020.36\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 995927\n", " 1 995381 0.00262 -1.04e+05 2.85551\n", " 2 995182 0.000961 -1.04e+05 2.85551\n", " 3 994903 0.00135 -1.03e+05 2.85551\n", " 4 994719 0.000894 -1.03e+05 2.85551\n", " 5 993892 0.00402 -1.02e+05 2.85551\n", " 6 993524 0.0018 -1.02e+05 2.85551\n", " 7 992611 0.0045 -1.01e+05 2.85551\n", " 8 962793 0.178 -6.87e+04 2.85551\n", " 9 960001 0.0199 -6.82e+04 2.85551\n", " 10 933904 0.265 -3.45e+04 2.85551\n", " 11 922009 0.174 -2.62e+04 2.85551\n", " 12 904628 0.649 -5.05e+03 2.85551\n", " 13 903522 0.041 -1.17e+04 2.85551\n", " 14 896836 1 -991 2.85551\n", " 15 851255 0.975 -2.23e+04 2.86474\n", " 16 749038 0.128 3.2e+06 2.86474\n", " 17 742971 0.00572 -5.27e+05 2.86474\n", " 18 727972 0.0136 -5.46e+05 2.86474\n", " 19 700081 0.0255 -5.18e+05 2.86474\n", " 20 46969 1 -5.07e+04 2.86474\n", " 21 10503.6 0.597 -1.75e+04 0.954914\n", " 22 2026.2 1 -286 0.954914\n", " 23 1893.83 0.789 -27.6 0.318305\n", " 24 1886.32 1 -0.379 0.318305\n", " 25 1885.38 0.977 -0.466 0.106102\n", " 26 1877.98 1 -3.54 0.106102\n", " 27 1877.82 0.00206 -38.1 0.0353672\n", " 28 1844.87 1 9.2 0.0353672\n", " 29 1839.91 1 0.537 0.027604\n", " 30 1839.76 0.45 -0.11 0.00924678\n", " 31 1839.69 1 -0.00382 0.00924678\n", " 32 1839.08 1 1.02 0.00483138\n", " 33 1837.94 1 -0.175 0.00492669\n", " 34 1836.92 0.199 -1.35 0.00164223\n", " 35 1834.36 0.49 -1.79 0.00164223\n", " 36 1833.16 1 -0.102 0.00164223\n", " 37 1833 1 -0.0316 0.00054741\n", " 38 1832.98 1 -0.00479 0.00018247\n", " 39 1832.98 1 -0.000725 6.08234e-05\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.0959e+06\n", " 1 1.09589e+06 3.11e-05 -8.9e+04 3.73776e+06\n", " 2 1.09589e+06 1.5e-05 -8.89e+04 3.73776e+06\n", " 3 1.09587e+06 7.84e-05 -8.89e+04 3.73776e+06\n", " 4 1.09584e+06 0.000219 -8.89e+04 3.73776e+06\n", " 5 1.09579e+06 0.00025 -8.84e+04 3.73776e+06\n", " 6 1.04362e+06 0.338 -6.68e+04 3.73776e+06\n", " 7 1.03898e+06 0.0422 -5.42e+04 3.73776e+06\n", " 8 1.03886e+06 0.00813 -6.84e+03 3.73776e+06\n", " 9 1.02574e+06 1 -6.29e+03 3.73776e+06\n", " 10 1.01805e+06 0.259 -1.45e+04 1.24592e+06\n", " 11 993197 1 -1.12e+04 1.24592e+06\n", " 12 959753 1 -1.28e+04 415306\n", " 13 937646 1 -6.55e+03 138435\n", " 14 932336 0.374 -6.61e+03 46145.1\n", " 15 928808 0.327 -5.13e+03 46145.1\n", " 16 927717 0.121 -4.46e+03 46145.1\n", " 17 920315 1 -3.19e+03 46145.1\n", " 18 912272 0.815 -4.13e+03 15381.7\n", " 19 907361 1 -2.02e+03 15381.7\n", " 20 905644 0.267 -3.04e+03 5127.24\n", " 21 901332 1 -1.69e+03 5127.24\n", " 22 896528 1 -1.48e+03 1709.08\n", " 23 894772 0.272 -2.82e+03 805.699\n", " 24 894453 0.0745 -2.08e+03 805.699\n", " 25 891643 1 -908 805.699\n", " 26 890475 1 -193 268.566\n", " 27 890247 1 -18.2 89.5221\n", " 28 890072 1 -22.1 29.8407\n", " 29 889990 1 -13.2 13.4913\n", " 30 889949 1 -13 9.70685\n", " 31 889924 0.195 -55.7 4.76346\n", " 32 889862 1 -14.8 4.76346\n", " 33 889826 0.157 -110 3.62145\n", " 34 889771 0.221 -119 3.62145\n", " 35 889755 0.0447 -179 3.62145\n", " 36 889519 0.595 -196 3.62145\n", " 37 887904 1 -807 3.62145\n", " 38 848808 0.445 -4.29e+04 1.20715\n", " 39 836609 0.00302 -1.73e+06 1.20715\n", " 40 830824 0.00609 -4.64e+05 1.20715\n", " 41 785454 0.0222 -1.01e+06 1.20715\n", " 42 778724 0.00825 -4.07e+05 1.20715\n", " 43 777402 0.000838 -7.89e+05 1.20715\n", " 44 698750 0.0767 -4.96e+05 1.20715\n", " 45 689425 0.00565 -8.02e+05 1.20715\n", " 46 544476 0.154 -4.39e+05 1.20715\n", " 47 355164 0.182 -4.53e+05 1.20715\n", " 48 350853 0.004 -5.35e+05 1.20715\n", " 49 347395 0.00396 -4.35e+05 1.20715\n", " 50 346281 0.0298 8.9e+04 1.20715\n", " 51 331582 0.0199 -3.64e+05 1.20715\n", " 52 13939.3 1 -6.65e+03 1.20715\n", " 53 12412.4 0.185 1.8e+04 0.402383\n", " 54 11014.7 0.154 -3.94e+03 0.402383\n", " 55 8385.94 1 208 0.402383\n", " 56 9668.14 1 2.55e+03 0.134128\n", " 57 8288.89 1 72.3 0.268256\n", " 58 8524.22 1 843 0.140699\n", " 59 10062.2 0.402 1.48e+04 0.281398\n", " 60 8283.43 1 368 1.12559\n", " 61 8057.56 1 -0.298 2.06734\n", " 62 7950.53 1 -46.5 0.689114\n", " 63 7721.56 0.0205 -3.42e+03 0.229705\n", " 64 7592.42 0.0152 -4.05e+03 0.229705\n", " 65 6961.42 1 482 0.229705\n", " 66 6556.29 1 41 0.0765682\n", " 67 6527.01 1 -1.85 0.0255227\n", " 68 8956.97 0.619 1.32e+04 0.00850758\n", " 69 6516.14 1 13.3 0.0170152\n", " 70 6415.78 1 -25.9 0.0167709\n", " 71 6390.65 1 -6.87 0.0055903\n", " 72 4511.92 1 -267 0.00186343\n", " 73 3884.12 1 -34.9 0.001335\n", " 74 3653.32 1 -38.3 0.00111848\n", " 75 3470.23 0.083 -1.04e+03 0.000836694\n", " 76 2320.13 1 -123 0.000836694\n", " 77 2095.11 1 -34.2 0.000278898\n", " 78 1926.19 1 58.6 0.000100024\n", " 79 1917.02 0.275 -13.7 3.33413e-05\n", " 80 1911.54 0.332 -6.46 3.33413e-05\n", " 81 1907.36 1 0.067 3.33413e-05\n", " 82 1905.68 1 -0.107 1.11138e-05\n", " 83 1905.5 1 -0.0348 3.70459e-06\n", " 84 1905.5 0.135 -0.0111 1.23486e-06\n", " 85 1905.49 0.362 -0.00746 1.23486e-06\n", " 86 1905.48 1 -0.00172 1.23486e-06\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 951671\n", " 1 951662 7.52e-05 -6.09e+04 1.24613\n", " 2 951660 1.41e-05 -6.09e+04 1.24613\n", " 3 951654 5.66e-05 -6.09e+04 1.24613\n", " 4 951638 0.000131 -6.09e+04 1.24613\n", " 5 951631 5.68e-05 -6.09e+04 1.24613\n", " 6 951610 0.000169 -6.08e+04 1.24613\n", " 7 949890 0.0144 -5.88e+04 1.24613\n", " 8 944017 0.0526 -5.27e+04 1.24613\n", " 9 943677 0.00319 -5.3e+04 1.24613\n", " 10 931123 0.138 -3.91e+04 1.24613\n", " 11 924148 0.097 -3.17e+04 1.24613\n", " 12 916593 0.134 -2.36e+04 1.24613\n", " 13 910519 0.143 -1.72e+04 1.24613\n", " 14 907342 0.0985 -1.33e+04 1.24613\n", " 15 899867 0.44 -4.71e+03 1.24613\n", " 16 898799 0.0603 -6.99e+03 1.24613\n", " 17 898167 0.0236 -1.2e+04 1.24613\n", " 18 879319 0.658 -1.29e+04 1.24613\n", " 19 772006 0.121 -4.19e+05 1.24613\n", " 20 576709 0.203 -4.27e+05 1.24613\n", " 21 245462 0.78 -7.7e+04 1.24613\n", " 22 221780 1 -1.75e+03 1.24613\n", " 23 193622 0.0698 -1.95e+05 0.415376\n", " 24 2067 1 172 0.415376\n", " 25 1922.97 1 -9.48 0.138459\n", " 26 1919.43 1 -0.0917 0.0461529\n", " 27 1918.04 1 -0.61 0.0153843\n", " 28 1878.56 1 -0.753 0.0051281\n", " 29 1862.07 1 0.887 0.00446959\n", " 30 1859.12 1 -0.572 0.00390671\n", " 31 1858.07 0.0237 -21.9 0.00308025\n", " 32 1856.96 0.0265 -20.7 0.00308025\n", " 33 1838.73 1 3.04 0.00308025\n", " 34 1837.44 1 0.219 0.0014432\n", " 35 1827.09 0.117 -44 0.00105726\n", " 36 1794.17 0.0352 -453 0.00105726\n", " 37 1412.88 1 -1.08 0.00105726\n", " 38 1337.89 0.918 -12.1 0.000352418\n", " 39 1333.53 1 -0.416 0.000352418\n", " 40 1333.46 1 -0.00733 0.000117473\n", " 41 1319.81 1 -4.49 3.91576e-05\n", " 42 1316.92 0.307 -3.84 1.30525e-05\n", " 43 1314.35 1 0.373 1.30525e-05\n", " 44 1314.11 1 -0.002 4.35084e-06\n", " 45 1314.11 0.000888 -0.000426 1.45028e-06\n", " 46 1314.11 0.000892 -0.000371 2.90056e-06\n", " 47 1314.11 1 -4.99e-05 2.90056e-06\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.21819e+06\n", " 1 1.21795e+06 0.000382 -3.09e+05 11.7882\n", " 2 1.21762e+06 0.000531 -3.09e+05 11.7882\n", " 3 1.21754e+06 0.000133 -3.09e+05 11.7882\n", " 4 1.21729e+06 0.000397 -3.09e+05 11.7882\n", " 5 1.21679e+06 0.000822 -3.09e+05 11.7882\n", " 6 1.21644e+06 0.000562 -3.08e+05 11.7882\n", " 7 1.21627e+06 0.000271 -3.08e+05 11.7882\n", " 8 1.21454e+06 0.0028 -3.09e+05 11.7882\n", " 9 1.12997e+06 0.138 -2.8e+05 11.7882\n", " 10 943604 0.569 -8.54e+04 11.7882\n", " 11 926730 0.165 -4.87e+04 11.7882\n", " 12 895567 1 2.06e+04 11.7882\n", " 13 889937 1 -301 7.16513\n", " 14 889851 1 -21.8 2.38838\n", " 15 889792 0.584 -46.8 1.08911\n", " 16 889630 0.566 -143 1.08911\n", " 17 887913 1 -858 1.08911\n", " 18 887532 0.00179 -1.07e+05 0.363036\n", " 19 865275 0.0788 -1.4e+05 0.363036\n", " 20 89455.8 1 -6.41e+04 0.363036\n", " 21 1004.05 1 -7.99 0.121012\n", " 22 998.472 0.886 -0.537 0.0403373\n", " 23 998.397 1 0.000109 0.0403373\n", " 24 998.397 0.0879 -0.000386 0.0134458\n", " 25 998.397 1 7.62e-06 0.0134458\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 994252\n", " 1 994234 8.45e-05 -1.04e+05 3.51621\n", " 2 994211 0.000112 -1.04e+05 3.51621\n", " 3 994201 4.69e-05 -1.04e+05 3.51621\n", " 4 994105 0.000466 -1.03e+05 3.51621\n", " 5 994094 5.38e-05 -1.03e+05 3.51621\n", " 6 964464 0.169 -7.4e+04 3.51621\n", " 7 919449 0.506 -2.62e+04 3.51621\n", " 8 902626 0.495 -9.62e+03 3.51621\n", " 9 900798 0.0818 -9.56e+03 3.51621\n", " 10 893323 1 -1.35e+03 3.51621\n", " 11 892752 0.0395 -6.47e+03 3.44118\n", " 12 885172 0.48 -7.3e+03 3.44118\n", " 13 880433 0.0117 -2.01e+05 3.44118\n", " 14 874026 0.0102 -3.13e+05 3.44118\n", " 15 517977 0.564 -2.34e+05 3.44118\n", " 16 194265 0.43 -2.8e+05 3.44118\n", " 17 3508.23 1 -616 3.44118\n", " 18 2586.4 1 399 1.14706\n", " 19 2318.29 0.59 -126 1.06804\n", " 20 2232.43 1 -8.14 1.06804\n", " 21 2228.84 1 -0.719 0.356012\n", " 22 3775.66 0.501 4.97e+04 0.118671\n", " 23 3789.7 0.514 4.86e+04 0.237342\n", " 24 3871.93 0.584 4.36e+04 0.949366\n", " 25 2896.34 0.868 3.14e+03 7.59493\n", " 26 2006.36 1 87.7 60.7594\n", " 27 1920.35 1 15 43.3436\n", " 28 1863.31 1 -19.4 36.3528\n", " 29 1833.23 1 0.805 15.6437\n", " 30 1813.54 1 -5.21 14.7148\n", " 31 1806.79 0.7 -3.14 8.3088\n", " 32 1801.31 1 -1.8 8.3088\n", " 33 1797.65 1 -1.17 5.20351\n", " 34 1795.02 1 -0.912 3.67372\n", " 35 1792.78 1 -0.825 2.24348\n", " 36 1789.95 1 -1.2 1.34667\n", " 37 1788.66 0.0147 -43.8 0.552441\n", " 38 1735.2 1 -11.8 0.552441\n", " 39 1522.77 1 -71.1 0.29461\n", " 40 3456.77 0.126 4.04e+05 0.114229\n", " 41 3427.64 0.182 2.82e+05 0.228458\n", " 42 3314.26 0.517 1.04e+05 0.913833\n", " 43 1335.87 1 -9.31 7.31067\n", " 44 1636.01 1 4.31e+03 2.43689\n", " 45 1299.82 1 -12.1 4.87378\n", " 46 2742.83 0.478 3.74e+04 1.62459\n", " 47 2724.76 0.797 2.24e+04 3.24918\n", " 48 1285.51 1 -8.35 12.9967\n", " 49 2506.76 0.858 1.32e+04 4.33225\n", " 50 1272.62 1 52.1 8.66449\n", " 51 1230.88 1 -2.6 8.18234\n", " 52 1220.35 1 -1.3 2.72745\n", " 53 1219.57 1 -0.257 0.909149\n", " 54 1218.01 1 -0.772 0.30305\n", " 55 1202.42 1 -7.69 0.101017\n", " 56 1737.41 0.488 2.83e+05 0.0336722\n", " 57 1185.3 0.919 394 0.0673444\n", " 58 1541.85 0.103 4.05e+04 0.0673444\n", " 59 1518.38 0.169 2.38e+04 0.134689\n", " 60 1408.67 0.547 5.91e+03 0.538755\n", " 61 1115.6 1 -8.02 4.31004\n", " 62 1089.45 1 67.4 1.43668\n", " 63 1162.76 0.537 422 1.39967\n", " 64 1137.82 0.981 196 2.79934\n", " 65 1066.71 1 -4.53 11.1973\n", " 66 1107.66 0.951 159 3.73245\n", " 67 1059.75 1 3.34 7.4649\n", " 68 1042.32 1 -6.55 7.17844\n", " 69 1018.31 0.881 -9.49 2.39281\n", " 70 1001.63 1 -4.32 2.39281\n", " 71 998.796 1 -0.609 0.797605\n", " 72 998.57 1 -0.0892 0.265868\n", " 73 998.462 1 -0.0439 0.0886227\n", " 74 998.42 1 -0.0177 0.0295409\n", " 75 998.405 1 -0.00696 0.00984697\n", " 76 998.399 0.463 -0.00637 0.00328232\n", " 77 998.396 0.748 -0.00151 0.00328232\n", " 78 998.396 1 2.26e-08 0.00328232\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 978580\n", " 1 978249 0.00385 -4.28e+04 263273\n", " 2 972517 0.0691 -4.03e+04 263273\n", " 3 969733 0.0398 -3.44e+04 263273\n", " 4 969688 0.000685 -3.26e+04 263273\n", " 5 965797 0.0612 -3.1e+04 263273\n", " 6 965395 0.00676 -2.96e+04 263273\n", " 7 951243 0.268 -2.35e+04 263273\n", " 8 950248 0.0393 -1.26e+04 263273\n", " 9 950242 0.000214 -1.24e+04 263273\n", " 10 929737 1 -7.94e+03 263273\n", " 11 914901 1 -4.89e+03 87757.5\n", " 12 904127 1 -3.87e+03 29252.5\n", " 13 897504 1 -2.06e+03 9750.84\n", " 14 894392 0.927 -1.17e+03 3250.28\n", " 15 893175 1 -499 3250.28\n", " 16 892183 0.594 -710 1083.43\n", " 17 891791 1 -139 1083.43\n", " 18 891494 1 -112 361.142\n", " 19 891181 1 -121 120.381\n", " 20 890632 1 -238 40.1269\n", " 21 890038 1 -115 13.3756\n", " 22 889938 1 -11.9 4.45854\n", " 23 889933 0.361 -5.12 1.48618\n", " 24 889926 1 -2.34 1.48618\n", " 25 889926 0.0291 -9.4 0.495394\n", " 26 889909 1 -6.78 0.495394\n", " 27 889908 0.00547 -62.4 0.28449\n", " 28 889816 0.81 -55.2 0.28449\n", " 29 889037 0.482 -818 0.28449\n", " 30 823200 1 -3.16e+04 0.28449\n", " 31 823097 0.000143 -3.6e+05 0.09483\n", " 32 807027 0.017 -4.51e+05 0.09483\n", " 33 806494 3.09e-05 -8.6e+06 0.09483\n", " 34 799547 0.00582 -5.95e+05 0.09483\n", " 35 787747 0.00989 -5.92e+05 0.09483\n", " 36 765442 0.0235 -4.68e+05 0.09483\n", " 37 578894 0.18 -4.64e+05 0.09483\n", " 38 564853 0.0186 -3.72e+05 0.09483\n", " 39 546774 0.0246 -2.64e+05 0.09483\n", " 40 520964 0.0306 -4.07e+05 0.09483\n", " 41 515783 0.017 -1.46e+05 0.09483\n", " 42 517502 0.00135 3.95e+06 0.09483\n", " 43 517514 0.00132 4.04e+06 0.18966\n", " 44 517589 0.00117 4.62e+06 0.75864\n", " 45 524319 0.000415 4.47e+08 6.06912\n", " 46 524252 1.52e-05 1.22e+10 48.553\n", " 47 520193 0.00424 4.26e+07 388.424\n", " 48 503198 0.0423 3.59e+06 3107.39\n", " 49 448129 0.0858 -2.49e+05 3107.39\n", " 50 379876 1 2.82e+05 3107.39\n", " 51 333140 0.18 -1.09e+05 1035.8\n", " 52 237489 1 1.06e+03 1035.8\n", " 53 234600 1 -260 345.266\n", " 54 234705 0.991 6.02e+03 115.089\n", " 55 233207 1 404 230.177\n", " 56 232585 1 164 179.319\n", " 57 237496 0.936 1.38e+04 59.7728\n", " 58 236124 0.0504 1.46e+05 119.546\n", " 59 234936 1 5.32e+03 478.183\n", " 60 232409 1 -28.9 3825.46\n", " 61 232318 1 -36.9 1275.15\n", " 62 232315 0.00743 -218 425.051\n", " 63 249194 0.563 1.53e+05 425.051\n", " 64 248618 0.934 8.76e+04 850.103\n", " 65 232315 4.34e-05 -71.7 3400.41\n", " 66 234713 1 2.67e+03 3400.41\n", " 67 232117 1 -78.6 6800.82\n", " 68 229296 1 -934 2266.94\n", " 69 227744 1 -550 1553.05\n", " 70 226485 1 -396 517.685\n", " 71 226095 0.516 1.28e+03 318.392\n", " 72 236441 0.103 3.57e+05 318.392\n", " 73 252670 0.64 1.34e+05 636.785\n", " 74 225749 1 -77.9 2547.14\n", " 75 225654 1 -29.6 849.046\n", " 76 225609 1 4.97 283.015\n", " 77 225625 1 23.9 94.3385\n", " 78 225551 1 -17.6 188.677\n", " 79 225551 1 92.6 79.7577\n", " 80 225520 1 -10.2 159.515\n", " 81 225520 1.41e-05 -8.46 61.9069\n", " 82 226144 1 1.47e+03 61.9069\n", " 83 225693 1 312 123.814\n", " 84 225733 0.48 835 495.255\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.13459e+06\n", " 1 1.13459e+06 1.16e-05 -2.37e+05 0.922334\n", " 2 1.13458e+06 1.18e-05 -2.37e+05 0.922334\n", " 3 1.13457e+06 1.6e-05 -2.37e+05 0.922334\n", " 4 991522 0.437 -1.03e+05 0.922334\n", " 5 989353 0.0114 -9.12e+04 0.922334\n", " 6 972360 0.134 -4.19e+04 0.922334\n", " 7 958927 0.208 -1.36e+04 0.922334\n", " 8 940068 1 -3.93e+03 0.922334\n", " 9 453658 1 -6.4e+04 1.06612\n", " 10 42870.7 1 -1.28e+04 0.56127\n", " 11 35067 0.105 -3.4e+04 0.18709\n", " 12 4550.78 0.864 -603 0.18709\n", " 13 3488.1 0.304 -1.26e+03 0.18709\n", " 14 2322.23 1 -128 0.18709\n", " 15 1881.39 1 -117 0.120477\n", " 16 1599.56 1 -15.6 0.0401589\n", " 17 1484.52 1 4.86 0.0133863\n", " 18 1481.53 1 0.36 0.0044621\n", " 19 1481.39 1 0.0355 0.00260014\n", " 20 1481.37 1 0.0045 0.00199752\n", " 21 1478.58 0.00958 -145 0.00169028\n", " 22 1477.93 0.00229 -143 0.00169028\n", " 23 1345.39 1 -5.45 0.00169028\n", " 24 1347.17 1 9.32 0.000652984\n", " 25 1340.41 1 4.09 0.00130597\n", " 26 1338.22 0.119 -8.66 0.00144176\n", " 27 1337.46 0.0506 -7.27 0.00144176\n", " 28 1330.48 1 -0.148 0.00144176\n", " 29 1330.48 0.000499 -1.66 0.000480586\n", " 30 1328.76 1 -0.833 0.000480586\n", " 31 1324.79 1 30.2 0.000160195\n", " 32 1313.55 1 -0.426 0.000175428\n", " 33 1313.52 1 -0.000887 5.84759e-05\n", " 34 1313.52 1 -0.000146 1.9492e-05\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Norm of gradient less than tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 988538\n", " 1 988513 0.000567 -2.14e+04 9.10257e+06\n", " 2 963504 0.674 -1.58e+04 9.10257e+06\n", " 3 963187 0.092 -1.72e+03 9.10257e+06\n", " 4 962954 0.068 -1.71e+03 9.10257e+06\n", " 5 962887 0.0197 -1.7e+03 9.10257e+06\n", " 6 962182 0.209 -1.68e+03 9.10257e+06\n", " 7 961090 0.332 -1.63e+03 9.10257e+06\n", " 8 960725 0.114 -1.59e+03 9.10257e+06\n", " 9 958561 0.696 -1.53e+03 9.10257e+06\n", " 10 958292 0.0916 -1.46e+03 9.10257e+06\n", " 11 955511 1 -1.36e+03 9.10257e+06\n", " 12 954453 0.15 -3.5e+03 3.03419e+06\n", " 13 948010 1 -3.01e+03 3.03419e+06\n", " 14 936911 1 -4.64e+03 1.0114e+06\n", " 15 926110 1 -3.78e+03 337132\n", " 16 917817 1 -3.21e+03 112377\n", " 17 907618 1 -4.18e+03 37459.1\n", " 18 907215 0.0348 -5.73e+03 12486.4\n", " 19 905606 0.148 -5.22e+03 12486.4\n", " 20 898500 1 -2.55e+03 12486.4\n", " 21 893944 1 -1.49e+03 4162.13\n", " 22 891519 1 -857 1387.38\n", " 23 891219 0.147 -979 462.458\n", " 24 890587 1 -226 462.458\n", " 25 890198 1 -117 154.153\n", " 26 890063 1 -25.9 51.3843\n", " 27 890008 1 -15.2 17.1281\n", " 28 889980 1 -7.77 6.09154\n", " 29 889962 1 -6.41 2.03051\n", " 30 889942 0.498 -18.9 0.772723\n", " 31 889863 1 -39.5 0.772723\n", " 32 889757 0.0739 -714 0.257574\n", " 33 885220 1 -2.26e+03 0.257574\n", " 34 884371 0.000281 -1.51e+06 0.0858581\n", " 35 862647 0.00326 -3.31e+06 0.0858581\n", " 36 859653 0.000509 -2.92e+06 0.0858581\n", " 37 855590 0.00606 -3.32e+05 0.0858581\n", " 38 849587 0.00537 -3.24e+05 0.0858581\n", " 39 847974 0.00438 -1.77e+05 0.0858581\n", " 40 768726 0.124 -2.81e+05 0.0858581\n", " 41 680854 0.0498 -7.12e+05 0.0858581\n", " 42 633102 0.0607 -2.9e+05 0.0858581\n", " 43 592492 0.0554 1.29e+06 0.0858581\n", " 44 591035 0.00819 -1.42e+05 0.0858581\n", " 45 613987 0.000331 3.05e+12 0.0858581\n", " 46 588239 0.00526 -2.6e+05 0.171716\n", " 47 622309 0.00678 2.56e+07 0.171716\n", " 48 622291 0.0068 2.55e+07 0.343433\n", " 49 613541 0.00039 2.72e+12 1.37373\n", " 50 612946 0.00167 6.41e+11 10.9898\n", " 51 605285 0.018 6.69e+10 87.9187\n", " 52 559188 0.164 1.09e+10 703.35\n", " 53 558675 0.000221 -1.14e+06 703.35\n", " 54 405736 0.292 -1.99e+05 703.35\n", " 55 325963 0.227 -1.61e+04 703.35\n", " 56 285420 1 4.6e+03 703.35\n", " 57 282438 1 1.79e+03 234.45\n", " 58 327999 0.123 1.17e+07 78.15\n", " 59 255131 1 -569 156.3\n", " 60 320207 0.000458 1.19e+11 52.1\n", " 61 320209 0.000507 1.08e+11 104.2\n", " 62 320198 0.000484 1.13e+11 416.8\n", " 63 319229 0.0184 2.95e+09 3334.4\n", " 64 246778 1 -2.46e+03 26675.2\n", " 65 239865 1 -2.19e+03 8891.73\n", " 66 285475 0.129 2.12e+10 2963.91\n", " 67 286947 0.0116 2.35e+11 5927.82\n", " 68 239170 1 297 23711.3\n", " 69 239170 0.000113 -207 8147.31\n", " 70 239116 1 960 8147.31\n", " 71 238027 1 -62.8 8223.64\n", " 72 237145 1 -264 2741.21\n", " 73 236317 1 -127 913.738\n", " 74 236276 0.233 141 304.579\n", " 75 323720 0.832 1.09e+06 304.579\n", " 76 254979 0.336 1.91e+09 609.158\n", " 77 236268 1 100 2436.63\n", " 78 256158 0.532 3.67e+08 3124.61\n", " 79 236268 0.000633 -20.2 6249.23\n", " 80 236236 1 -14.6 6249.23\n", " 81 256307 0.357 4.77e+08 2083.08\n", " 82 256368 0.609 2.81e+08 4166.15\n", " 83 236236 0.0365 -7.15 16664.6\n", " 84 236235 0.000584 -646 16664.6\n", " 85 236228 1 -3.06 16664.6\n", " 86 255855 0.726 1.9e+08 5554.87\n", " 87 236225 1 5.05 11109.7\n", " 88 236223 0.0648 -10.9 6689.46\n", " 89 236198 1 17.2 6689.46\n", " 90 236294 0.403 207 2229.82\n", " 91 256092 0.519 4.91e+08 4459.64\n", " 92 234690 1 -511 17838.6\n", " 93 234195 0.499 -391 10402.6\n", " 94 233690 1 -186 10402.6\n", " 95 258178 0.624 1.17e+09 4863.16\n", " 96 233498 1 -57.8 9726.33\n", " 97 233336 1 -27.7 4421.45\n", " 98 233368 0.547 84 1473.82\n", " 99 257295 0.0334 1.28e+10 2947.63\n", " 100 233772 0.501 1.95e+03 11790.5\n", " 101 233284 1 -18.8 94324.2\n", " 102 233283 0.00464 343 31441.4\n", " 103 233254 1 -13 31441.4\n", " 104 233213 0.646 -27.8 10480.5\n", " 105 233224 1 30.4 10480.5\n", " 106 233207 1 11.3 20960.9\n", " 107 233205 1 34.4 6986.98\n", " 108 258033 0.486 2.91e+08 8630.03\n", " 109 233161 1 -14.1 17260.1\n", " 110 233099 1 -10.4 5753.35\n", " 111 233099 5.55e-05 -500 1917.78\n", " 112 255295 0.0545 3.99e+09 1917.78\n", " 113 233390 1 949 3835.57\n", " 114 233096 0.00658 -225 15342.3\n", " 115 233092 0.000913 -2.35e+03 15342.3\n", " 116 255347 0.0892 2.29e+09 15342.3\n", " 117 233099 1 31.5 30684.5\n", " 118 233040 1 -24.8 122738\n", " 119 232974 1 -31.1 40912.7\n", " 120 232737 1 -81 13637.6\n", " 121 255140 0.189 2.7e+09 4545.86\n", " 122 232525 1 -20.4 9091.71\n", " 123 253908 0.132 1.75e+09 3850.23\n", " 124 232437 0.045 -905 7700.47\n", " 125 232282 0.212 -229 7700.47\n", " 126 232484 0.158 2.82e+03 7700.47\n", " 127 232812 0.294 2.93e+03 15400.9\n", " 128 232234 0.0786 -258 61603.7\n", " 129 231953 1 228 61603.7\n", " 130 231712 1 -44.2 49366.3\n", " 131 231718 0.774 46.7 16455.4\n", " 132 231630 0.108 88.3 32910.9\n", " 133 231516 1 -33.6 32910.9\n", " 134 231050 1 -195 10970.3\n", " 135 231360 0.881 648 3656.77\n", " 136 300536 0.767 7.12e+05 7313.53\n", " 137 231061 1 94.4 29254.1\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.01545e+06\n", " 1 1.01544e+06 1.81e-05 -1.23e+05 1.61448\n", " 2 1.01542e+06 7.79e-05 -1.23e+05 1.61448\n", " 3 1.01539e+06 0.00015 -1.23e+05 1.61448\n", " 4 1.01538e+06 1.85e-05 -1.23e+05 1.61448\n", " 5 1.01536e+06 9.93e-05 -1.23e+05 1.61448\n", " 6 1.00895e+06 0.0269 -1.15e+05 1.61448\n", " 7 988544 0.0984 -9.17e+04 1.61448\n", " 8 983769 0.0253 -9.12e+04 1.61448\n", " 9 962876 0.133 -6.64e+04 1.61448\n", " 10 950519 0.0975 -5.5e+04 1.61448\n", " 11 926025 0.305 -2.64e+04 1.61448\n", " 12 906129 0.819 -3.36e+03 1.61448\n", " 13 899012 1 -1.61e+03 1.61448\n", " 14 731383 1 -7.81e+04 1.64476\n", " 15 17565.2 1 -6.82e+03 0.548252\n", " 16 1380.43 1 -1e+03 0.182751\n", " 17 1086.51 1 -12.4 0.0609169\n", " 18 1078.19 1 -0.782 0.0203056\n", " 19 1057.26 1 -9.24 0.00676854\n", " 20 1004.59 0.738 -8.25 0.00225618\n", " 21 998.458 1 -0.138 0.00225618\n", " 22 998.397 1 -0.000288 0.00075206\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "Warning: LSQLIN did not converge. Infeasible network contraints.\n", "> In mylsqlin\n", "In multistart\n", "In multistart\n", "In estimate\n", "In inca_script (line 234)\n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 2.22218e+15\n", " 1 2.22218e+15 1.34e-05 -7.83e+04 6.00318e+07\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.12022e+06\n", " 1 1.12019e+06 7.73e-05 -2.21e+05 2.49125\n", " 2 1.12015e+06 8.84e-05 -2.21e+05 2.49125\n", " 3 1.12014e+06 2.05e-05 -2.21e+05 2.49125\n", " 4 1.12013e+06 3.23e-05 -2.21e+05 2.49125\n", " 5 1.11992e+06 0.000477 -2.21e+05 2.49125\n", " 6 1.1195e+06 0.000945 -2.2e+05 2.49125\n", " 7 1.11922e+06 0.000638 -2.2e+05 2.49125\n", " 8 1.11902e+06 0.000451 -2.2e+05 2.49125\n", " 9 1.09682e+06 0.0528 -2.01e+05 2.49125\n", " 10 1.05124e+06 0.124 -1.67e+05 2.49125\n", " 11 949081 0.453 -7.53e+04 2.49125\n", " 12 946596 0.0216 -5.66e+04 2.49125\n", " 13 931052 0.156 -4.4e+04 2.49125\n", " 14 906136 0.459 -1.75e+04 2.49125\n", " 15 901947 0.153 -1.17e+04 2.49125\n", " 16 893392 0.64 -3.35e+03 2.49125\n", " 17 890502 1 -465 2.49125\n", " 18 889795 1 -195 1.96117\n", " 19 888960 0.311 -1.29e+03 1.81281\n", " 20 869043 1 -9.81e+03 1.81281\n", " 21 198948 1 -8.57e+04 0.604268\n", " 22 3682.99 0.895 -2.12e+04 0.201423\n", " 23 3245.55 0.0938 -2.22e+03 0.201423\n", " 24 1237.92 1 32.1 0.201423\n", " 25 1220.38 1 -0.688 0.0671409\n", " 26 1220 1 -0.0343 0.0223803\n", " 27 1219.97 1 -0.0122 0.0074601\n", " 28 1219.85 1 -0.0557 0.0024867\n", " 29 1219.49 1 -0.0201 0.0008289\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "Warning: LSQLIN did not converge. Infeasible network contraints.\n", "> In mylsqlin\n", "In multistart\n", "In multistart\n", "In estimate\n", "In inca_script (line 234)\n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 1.6244e+15\n", " 1 1.6243e+15 0.152 -3.53e+11 0.482762\n", " 2 1.62426e+15 1.01e-05 -1.58e+15 0.482762\n", " 3 1.59418e+15 0.0291 -5.09e+14 0.482762\n", " 4 1.09968e+15 1 2.53e+04 0.482762\n", " 5 1.09968e+15 0.0134 -3.62e+04 0.160921\n", " 6 1.09968e+15 0.762 -3.46e+03 0.160921\n", " 7 1.09968e+15 1 -0.00569 0.160921\n", " 8 1.09968e+15 0.33 -4.48e-05 0.0536402\n", " 9 1.09968e+15 1 -4.47e-05 0.0536402\n", " 10 1.09968e+15 1 -2.24e-05 0.10728\n", " 11 1.09968e+15 1 -3.52e+03 0.429122\n", " 12 1.09968e+15 1 -0.000701 0.167477\n", " 13 1.09958e+15 8.27e-05 -5.87e+14 0.0558256\n", " 14 1.0974e+15 0.000992 -1.1e+15 0.0558256\n", " 15 7.52543e+14 0.172 -9.09e+14 0.0558256\n", " 16 6.35175e+14 0.0813 -6.91e+14 0.0558256\n", " 17 6.35175e+14 1 -0.0795 0.0558256\n", " 18 6.35175e+14 1 -2.61e+03 0.0186085\n", " 19 6.35175e+14 0.0427 -7.13e+03 0.00620284\n", " 20 6.35175e+14 0.752 -2.92e+03 0.00620284\n", " 21 6.35175e+14 1 -9.41e-05 0.00620284\n", " 22 6.35175e+14 1 -0.0368 0.00206761\n", " 23 6.35175e+14 0.734 -6.23e+03 0.000689205\n", " 24 6.35175e+14 0.395 -1.35e+03 0.000689205\n", " 25 6.35175e+14 1 -2.89e-06 0.000689205\n", " 26 6.35175e+14 1 -56.8 0.000229735\n", " 27 6.35175e+14 1 -0.236 7.65783e-05\n", " 28 6.35175e+14 0.668 -1.08e+03 2.55261e-05\n", " 29 6.35175e+14 0.162 -40.9 2.55261e-05\n", " 30 6.35175e+14 1 1.46 2.55261e-05\n", " 31 5.38842e+14 0.0789 -5.85e+14 8.5087e-06\n", " 32 5.38842e+14 1 1.7 8.5087e-06\n", " 33 5.38842e+14 1 -333 4.99758e-06\n", " 34 5.38842e+14 3.08e-05 -1.01e+03 4.2577e-06\n", " 35 5.38842e+14 0.698 -144 4.2577e-06\n", " 36 5.38842e+14 1 0.7 4.2577e-06\n", " 37 5.38842e+14 1 0.388 1.41923e-06\n", " 38 5.38842e+14 1 -42.8 4.73078e-07\n", " 39 5.38842e+14 0.322 -25.2 2.77786e-07\n", " 40 5.38842e+14 1 0.0709 2.77786e-07\n", " 41 5.38842e+14 1 -11.7 9.25952e-08\n", " 42 5.38842e+14 0.0508 -100 4.46776e-08\n", " 43 5.38842e+14 1 -3.11 4.46776e-08\n", " 44 5.38842e+14 1 -0.164 1.48925e-08\n", " 45 5.38842e+14 1 -0.0177 4.96418e-09\n", " 46 5.38842e+14 1 -0.00467 1.65473e-09\n", " 47 5.38842e+14 1 0.0123 5.51576e-10\n", " 48 5.38842e+14 0.14 -1.57e+04 1.10315e-09\n", " 49 5.38842e+14 0.15 -3.61e+03 1.10315e-09\n", " 50 5.38842e+14 1 -4.04 1.10315e-09\n", " 51 5.38842e+14 1 -0.0221 3.67717e-10\n", " 52 5.38842e+14 0.175 -0.0275 1.22572e-10\n", " 53 5.38842e+14 1 -0.000154 1.22572e-10\n", " 54 5.38842e+14 1 -9.34e-05 2.45145e-10\n", " 55 4.11031e+14 0.127 -4.71e+14 9.80579e-10\n", " 56 3.95887e+14 0.0186 1.23e+17 9.80579e-10\n", " 57 3.95884e+14 0.000286 -5.02e+12 9.80579e-10\n", " 58 3.95884e+14 1 -4.53 9.80579e-10\n", " 59 3.95884e+14 1 26.1 3.2686e-10\n", " 60 3.95884e+14 0.642 -30 3.11472e-10\n", " 61 3.95884e+14 1 0.722 3.11472e-10\n", " 62 3.95884e+14 1 -238 1.03824e-10\n", " 63 3.95884e+14 1 -62.3 9.42224e-11\n", " 64 3.95884e+14 0.222 -48.5 7.62809e-11\n", " 65 3.95884e+14 1 1.02 7.62809e-11\n", " 66 3.95884e+14 1 2.81 7.54036e-11\n", " 67 3.95884e+14 1 1.33 2.51345e-11\n", " 68 3.95884e+14 1 1.33 5.02691e-11\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 938598\n", " 1 938577 0.000212 -4.87e+04 3.49017\n", " 2 938573 4.34e-05 -4.87e+04 3.49017\n", " 3 938571 2.32e-05 -4.87e+04 3.49017\n", " 4 938564 6.5e-05 -4.87e+04 3.49017\n", " 5 938563 1.46e-05 -4.87e+04 3.49017\n", " 6 938553 0.000102 -4.87e+04 3.49017\n", " 7 938504 0.000503 -4.86e+04 3.49017\n", " 8 937690 0.00846 -4.77e+04 3.49017\n", " 9 936073 0.0172 -4.59e+04 3.49017\n", " 10 935807 0.00288 -4.6e+04 3.49017\n", " 11 920449 0.205 -3.04e+04 3.49017\n", " 12 903763 0.39 -1.43e+04 3.49017\n", " 13 896230 0.44 -5.12e+03 3.49017\n", " 14 895348 0.0774 -4.99e+03 3.49017\n", " 15 891687 1 -187 3.49017\n", " 16 891668 0.00252 -3.8e+03 3.44795\n", " 17 888294 0.838 -1.68e+03 3.44795\n", " 18 887385 0.0107 -4.25e+04 3.44795\n", " 19 771347 1 -5.26e+04 3.44795\n", " 20 664523 0.129 -3.9e+05 1.14932\n", " 21 457719 0.277 6.19e+09 1.14932\n", " 22 438472 0.0442 -2.13e+05 1.14932\n", " 23 363666 0.199 -1.67e+05 1.14932\n", " 24 338591 0.129 -7.6e+04 1.14932\n", " 25 329392 0.0479 -5.75e+04 1.14932\n", " 26 314520 0.0843 -7.45e+04 1.14932\n", " 27 236114 1 7.65e+03 1.14932\n", " 28 280949 0.216 2.21e+06 0.383106\n", " 29 281560 0.164 3.01e+06 0.766211\n", " 30 365330 1 1.11e+06 3.06485\n", " 31 376275 0.887 1.5e+06 24.5188\n", " 32 233129 0.425 -2.61e+03 196.15\n", " 33 234259 1 1.24e+03 196.15\n", " 34 234590 1 1.55e+03 392.3\n", " 35 235181 1 4.18e+03 1569.2\n", " 36 229506 1 -997 12553.6\n", " 37 228713 1 -297 4184.54\n", " 38 228099 1 -149 1394.85\n", " 39 227171 1 -378 464.948\n", " 40 227157 0.0423 -156 154.983\n", " 41 227108 0.21 -104 154.983\n", " 42 227060 1 141 154.983\n", " 43 226953 0.0769 407 153.728\n", " 44 227314 1 577 153.728\n", " 45 227252 1 625 307.456\n", " 46 227802 0.906 1.91e+03 1229.82\n", " 47 226851 1 -28.1 9838.59\n", " 48 226702 1 -55.4 3279.53\n", " 49 226583 1 -49.6 1093.18\n", " 50 226537 1 12.3 364.392\n", " 51 226525 0.0355 -146 121.464\n", " 52 226445 1 -23.8 121.464\n", " 53 230314 1 3.36e+03 40.488\n", " 54 227952 1 2.86e+03 80.976\n", " 55 226477 1 328 323.904\n", " 56 226389 1 -19.4 2591.23\n", " 57 226425 1 92.4 863.744\n", " 58 226347 1 -16.4 1727.49\n", " 59 226707 1 580 575.83\n", " 60 226272 1 -35 1151.66\n", " 61 226276 1 64.7 383.886\n", " 62 226224 1 -18.5 767.773\n", " 63 226224 0.0141 -2.52 255.924\n", " 64 226210 1 13.4 255.924\n", " 65 226167 0.406 -30.7 85.3081\n", " 66 226147 1 3.79 85.3081\n", " 67 226098 1 -10 28.436\n", " 68 226126 0.853 44 14.1124\n", " 69 226085 0.0269 -223 28.2247\n", " 70 226054 0.348 -43 28.2247\n", " 71 226003 0.409 -51.3 28.2247\n", " 72 227723 0.25 1.57e+04 28.2247\n", " 73 226440 1 417 56.4495\n", " 74 226022 1 48 225.798\n", " 75 225915 1 -25.3 1806.38\n", " 76 231821 1 1.36e+04 602.128\n", " 77 225949 1 96.6 1204.26\n", " 78 225933 1 51.6 4817.02\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", " Directional \n", " Iteration Residual Step-size derivative Lambda\n", " 0 998.37\n", " 1 997.99 0.000191 -998 1.38939e-09\n", " 2 987.275 0.00539 -992 1.38939e-09\n", " 3 938.632 0.025 -960 1.38939e-09\n", " 4 938.377 0.000136 -938 1.38939e-09\n", " 5 911.937 0.0142 -923 1.38939e-09\n", " 6 819.411 0.0523 -859 1.38939e-09\n", " 7 344.67 0.358 -514 1.38939e-09\n", " 8 4.15936 1 -4.22 1.38939e-09\n", " 9 1.39752 1 -0.0684 4.6313e-10\n", " \n", " Optimization terminated: Constrained optimum found.\n", " Parameters converged to within tolerance. \n", "\n", "\tEstimation completed in 184.5100 seconds.\n", "\n", "\tPreprocessing time: 15.6900 s\n", "\n", "\tComputation time: 168.1100 s\n", "\n", "\tPostprocessing time: 0.7100 s\n", "\n", "\n", " ========== Varying ex_1 upward from 100 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.621701 0.17621 0.17621 -0.000031 1.389963 7 0 1 1.66351e-09\n", " 2 0.146581 0.252722 0.0765122 -0.000009 0.000000 0 0 1 5.54504e-10\n", " 3 0.914867 0.311519 0.0587967 -0.000006 0.000000 0 0 1 1.84835e-10\n", " 4 1.683153 0.361117 0.0495977 -0.000005 0.000000 0 0 1 6.16115e-11\n", " 5 2.451440 0.404828 0.0437109 -0.000005 0.000000 0 0 1 2.05372e-11\n", " 6 3.219728 0.444354 0.0395261 -0.000004 0.000000 0 0 1 6.84573e-12\n", " 7 3.310552 0.448802 0.0044477 -0.000000 0.000000 0 0 0.122 2.28191e-12\n", " 8 4.078840 0.484828 0.0360268 -0.000004 0.000000 0 0 1 2.28191e-12\n", "\n", " ========== Varying ex_1 downward from 100 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.666994 0.19032 0.19032 0.000724 1.436008 4 0 1 1.66351e-09\n", " 2 0.101308 0.268273 0.0779528 0.000009 0.000000 0 0 1 5.54504e-10\n", " 3 0.869599 0.327637 0.0593642 -0.000001 0.000000 0 0 1 1.84835e-10\n", " 4 1.637890 0.377534 0.0498971 -0.000000 0.000000 0 0 1 6.16115e-11\n", " 5 2.406184 0.421423 0.0438893 0.000002 0.000000 0 0 1 2.05372e-11\n", " 6 3.174475 0.461062 0.0396387 -0.000001 0.000000 0 0 1 6.84573e-12\n", " 7 3.942766 0.497488 0.0364262 -0.000001 0.000000 0 0 1 2.28191e-12\n", "\n", " ========== Varying R1 upward from 127 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.673055 0.24177 0.24177 0.000630 1.441976 5 0 1 1.66351e-09\n", " 2 0.095229 0.341117 0.0993475 -0.000007 0.000000 0 0 1 5.54504e-10\n", " 3 0.863515 0.416681 0.0755635 -0.000005 0.000000 0 0 1 1.84835e-10\n", " 4 1.631803 0.480163 0.0634826 -0.000005 0.000000 0 0 1 6.16115e-11\n", " 5 2.400090 0.535988 0.0558247 -0.000004 0.000000 0 0 1 2.05372e-11\n", " 6 3.168358 0.586398 0.0504103 0.000102 0.000127 1 0 1 6.84573e-12\n", " 7 3.936645 0.632718 0.0463198 -0.000004 0.000000 0 0 1 2.28191e-12\n", "\n", " ========== Varying R1 downward from 127 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.620714 0.223165 0.223165 0.000035 1.389041 5 0 1 1.66351e-09\n", " 2 0.147574 0.32033 0.0971651 -0.000003 0.000000 0 0 1 5.54504e-10\n", " 3 0.345730 0.341099 0.0207693 -0.000000 0.000000 0 0 0.278 1.84835e-10\n", " 4 1.114020 0.412153 0.0710534 -0.000002 0.000000 0 0 1 1.84835e-10\n", " 5 1.882310 0.472939 0.0607863 -0.000002 0.000000 0 0 1 6.16115e-11\n", " 6 2.650600 0.526933 0.0539939 -0.000002 0.000000 0 0 1 2.05372e-11\n", " 7 3.418890 0.576003 0.0490704 -0.000002 0.000000 0 0 1 6.84573e-12\n", " 8 4.187181 0.621293 0.0452895 -0.000001 0.000000 0 0 1 2.28191e-12\n", "\n", " ========== Varying R2 exch upward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.000000 2.08522e+06 2.08522e+06 -0.000000 0.000000 0 0 1 1.66351e-09\n", " 2 -0.078657 2.08522e+06 3.3144 -0.000286 0.846663 7 0 1 5.54504e-10\n", " 3 0.546078 2.08522e+06 1.40158 0.000903 0.000248 1 0 0.829 1.84835e-10\n", " 4 1.316682 2.08523e+06 1.42286 0.002571 0.000259 1 0 1 1.84835e-10\n", " 5 1.493013 2.08523e+06 0.291599 0.000107 0.000006 1 0 0.242 6.16115e-11\n", " 6 1.873573 2.08523e+06 0.596743 0.000487 0.000035 1 0 0.511 6.16115e-11\n", " 7 2.643608 2.08523e+06 1.09806 0.006470 0.004727 1 0 1 6.16115e-11\n", " 8 3.413459 2.08523e+06 0.986595 0.001695 0.000136 1 0 1 2.05372e-11\n", " 9 4.106685 2.08523e+06 0.816031 0.001250 0.000096 1 0 0.904 6.84573e-12\n", "\n", " ========== Varying R2 exch downward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", "\n", " ========== Varying R5 net upward from -38.92 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.022292 4.75207 4.75207 0.070183 1.128583 6 0 0.292 1.66351e-09\n", " 2 -0.553583 10.6581 5.90603 0.053402 0.055293 1 0 0.676 1.66351e-09\n", " 3 -0.408886 12.1026 1.44447 0.000135 0.000263 2 0 0.217 1.66351e-09\n", " 4 0.336462 18.0289 5.92632 -0.005327 0.017618 1 0 1 1.66351e-09\n", " 5 0.443787 18.7553 0.726394 -0.000312 0.000133 1 0 0.155 5.54504e-10\n", " 6 1.193820 23.333 4.57773 -0.012373 0.005885 1 0 1 5.54504e-10\n", " 7 1.946928 27.3724 4.03944 -0.012523 0.002660 1 0 1 1.84835e-10\n", " 8 2.701028 31.0718 3.69938 -0.011893 0.002300 1 0 1 6.16115e-11\n", " 9 2.778660 31.4387 0.366843 -0.000125 0.000075 1 0 0.106 2.05372e-11\n", " 10 3.533108 34.8841 3.44545 -0.011432 0.002412 1 0 1 2.05372e-11\n", " 11 4.289103 38.1739 3.28977 -0.011087 0.001209 1 0 1 6.84573e-12\n", "\n", " ========== Varying R5 net downward from -38.92 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.387131 5.23636 5.23636 0.078800 1.342600 5 0 0.219 1.66351e-09\n", " 2 -1.397515 7.19761 1.96125 0.002252 0.002284 4 0 0.103 1.66351e-09\n", " 3 -1.318205 12.6463 5.44873 0.059268 0.264639 2 12 1 14.2895\n", " 4 -1.033456 18.9168 6.27045 0.272451 0.410755 2 0 1 4.76315\n", " 5 -0.625061 24.2137 5.29693 0.420932 0.522917 3 1 1 3.17543\n", " 6 -0.190222 28.2968 4.08311 0.331752 0.453271 4 0 1 2.56977\n", " 7 -0.131510 28.7465 0.449714 0.000306 0.003795 1 0 0.145 1.73257\n", " 8 0.328460 31.7117 2.96519 0.104881 0.287510 15 0 1 1.73257\n", " 9 0.939105 34.0663 2.35455 -0.009549 0.121325 27 0 1 0.577522\n", " 10 1.688598 35.6653 1.59901 -0.010890 0.004841 10 0 1 0.192507\n", " 11 2.446747 36.8907 1.22536 -0.007427 0.001881 7 0 1 0.0641691\n", " 12 3.208355 37.9284 1.03774 -0.005935 0.000542 3 0 1 0.0213897\n", " 13 3.971234 38.8485 0.920068 -0.005077 0.000285 1 0 1 0.0071299\n", "\n", " ========== Varying R5 exch upward from 2.533 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000001 609174 609174 0.000000 0.000000 0 0 1 1.66351e-09\n", " 2 0.000008 4.07531e+06 3.46613e+06 -0.000000 0.000000 0 0 1 5.54504e-10\n", " 3 -1.397515 4.07531e+06 4.82899 0.074976 1.592747 9 0 0.34 1.84835e-10\n", " 4 -1.397515 4.07532e+06 6.51948 -0.017444 0.366033 3 13 1 12.7017\n", " 5 -1.397515 4.09776e+06 22443.7 -0.000000 0.000000 0 0 1 4.23391\n", " 6 -1.397515 4.13663e+06 38873.8 0.000000 0.000000 0 0 1 1.4113\n", " 7 -1.397515 4.20397e+06 67332.1 -0.000000 0.000000 0 0 1 0.470435\n", " 8 -1.397515 4.32055e+06 116581 -0.000000 0.000000 0 0 1 0.156812\n", " 9 -1.397515 4.52277e+06 202226 -0.000000 0.000000 0 0 1 0.0522705\n", " 10 -1.397515 4.8732e+06 350422 0.000000 0.000000 0 0 1 0.0174235\n", " 11 -1.397515 5.47759e+06 604397 -0.000000 0.000000 0 0 1 0.00580784\n", " 12 -1.397515 6.5375e+06 1.05991e+06 0.000000 0.000000 0 0 1 0.00193595\n", " 13 -1.397515 8.42812e+06 1.89062e+06 0.000000 0.000000 0 0 1 0.000645315\n", " 14 -1.397515 9.99995e+06 1.57183e+06 0.000000 0.000000 0 0 0.428 0.000215105\n", " 15 -1.221966 9.99996e+06 7.56443 0.076503 0.282297 2 6 1 7.04856\n", " 16 -0.671789 9.99997e+06 7.75599 0.094640 0.145455 2 0 1 2.34952\n", " 17 -0.184116 9.99997e+06 5.98467 -0.002680 0.249468 3 0 1 0.783174\n", " 18 0.555968 9.99998e+06 5.38756 -0.011423 0.009714 1 0 1 0.261058\n", " 19 1.305777 9.99998e+06 4.47808 -0.012924 0.004068 1 0 1 0.0870193\n", " 20 2.058453 9.99999e+06 3.97801 -0.012542 0.002713 1 0 1 0.0290064\n", " 21 2.812642 9.99999e+06 3.66182 -0.012006 0.002003 1 0 1 0.00966881\n", " 22 3.567767 9.99999e+06 3.44269 -0.011501 0.001640 1 0 1 0.00322294\n", " 23 4.323599 1e+07 3.28255 -0.011059 0.001394 1 0 1 0.00107431\n", "\n", " ========== Varying R5 exch downward from 2.533 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.5335 2.5335 0.000000 0.000000 0 0 4.19e-06 1.66351e-09\n", "\n", " ========== Varying R7 net upward from 25.1 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.006549 4.24338 4.24338 0.260197 1.034758 9 0 1 1.66351e-09\n", " 2 0.764729 5.73193 1.48856 0.004751 0.001765 2 0 1 1.66351e-09\n", " 3 1.535671 6.95508 1.22315 0.003412 0.000761 1 0 1 5.54504e-10\n", " 4 2.306389 8.01478 1.0597 0.002886 0.000460 1 0 1 1.84835e-10\n", " 5 3.076931 8.96071 0.945936 0.002590 0.000339 2 0 1 6.16115e-11\n", " 6 3.847322 9.82156 0.860846 0.002382 0.000282 1 0 1 2.05372e-11\n", "\n", " ========== Varying R7 net downward from 25.1 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.395476 1.65294 1.65294 0.016585 1.304616 3 0 0.224 1.66351e-09\n", " 2 -0.634127 6.55927 4.90634 0.513958 0.520901 2 0 1 1.66351e-09\n", " 3 0.132850 8.51121 1.95194 0.030651 0.031966 3 0 1 1.7277e-09\n", " 4 0.876034 10.0118 1.50062 0.013458 0.038566 8 0 1 5.75901e-10\n", " 5 1.643215 11.2922 1.28032 0.008740 0.009851 5 0 1 1.91967e-10\n", " 6 1.687452 11.3609 0.0687386 0.000003 0.000000 0 0 0.0608 6.39891e-11\n", " 7 2.454584 12.4843 1.12336 0.006041 0.007200 13 0 1 6.39891e-11\n", " 8 3.221788 13.5041 1.01988 0.004359 0.005447 17 0 1 2.13297e-11\n", " 9 3.988120 14.4448 0.940694 0.003294 0.005255 12 0 1 7.10989e-12\n", "\n", " ========== Varying R7 exch upward from 85.5 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.394463 2.26191 2.26191 0.005190 1.359424 7 0 0.142 1.66351e-09\n", " 2 -0.676403 13.0118 10.7499 -0.022861 0.027370 4 0 1 1.66351e-09\n", " 3 -0.419337 14.8273 1.81556 -0.001063 0.017717 4 0 0.402 5.54504e-10\n", " 4 0.293799 18.9355 4.1082 -0.006455 0.048700 2 0 1 5.54504e-10\n", " 5 0.361297 19.261 0.325482 -0.000044 0.000008 1 0 0.0961 1.84835e-10\n", " 6 1.123506 22.596 3.33499 -0.005300 0.000783 1 0 1 1.84835e-10\n", " 7 1.886486 25.4929 2.89687 -0.004690 0.000622 1 0 1 6.16115e-11\n", " 8 2.003837 25.9101 0.417271 -0.000102 0.000015 1 0 0.16 2.05372e-11\n", " 9 2.767262 28.4816 2.57142 -0.004255 0.000612 1 0 1 2.05372e-11\n", " 10 3.377546 30.391 1.90939 -0.002547 0.000306 1 0 0.805 6.84573e-12\n", " 11 3.589754 31.0298 0.638807 -0.000296 0.000036 1 0 0.284 6.84573e-12\n", " 12 4.353753 33.2387 2.20897 -0.003766 0.000527 1 0 1 6.84573e-12\n", "\n", " ========== Varying R7 exch downward from 85.5 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.121075 9.7481 9.7481 0.048287 0.937653 7 0 1 1.66351e-09\n", " 2 0.652695 13.0211 3.27304 0.006009 0.000530 1 0 1 5.54504e-10\n", " 3 1.425128 15.6807 2.65953 0.017493 0.013352 1 0 1 1.84835e-10\n", " 4 2.196808 17.9719 2.29126 0.003794 0.000405 1 0 1 6.16115e-11\n", " 5 2.968014 20.0107 2.03881 0.003284 0.000370 1 0 1 2.05372e-11\n", " 6 3.738876 21.8627 1.85192 0.002919 0.000349 1 0 1 6.84573e-12\n", " 7 3.861133 22.1422 0.279561 0.000067 0.000008 1 0 0.164 2.28191e-12\n", "\n", " ========== Varying R9 net upward from -15.8 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.359109 3.90527 3.90527 0.019042 1.342971 6 0 0.176 1.66351e-09\n", " 2 -1.343085 4.48527 0.579993 0.007769 0.007756 1 0 0.0531 1.66351e-09\n", " 3 -1.322961 5.00317 0.517908 0.000026 0.000012 1 0 0.0879 1.66351e-09\n", " 4 -0.543289 10.4529 5.44976 0.143094 0.131713 1 0 1 1.66351e-09\n", " 5 -0.208305 11.7262 1.27325 0.001004 0.000517 1 0 0.477 1.25248e-09\n", " 6 0.562066 14.0671 2.34095 0.005572 0.003492 1 0 1 1.25248e-09\n", " 7 1.331628 15.9574 1.89027 0.003064 0.001794 2 0 1 4.17495e-10\n", " 8 2.100872 17.5852 1.62778 0.002090 0.001138 1 0 1 1.39165e-10\n", " 9 2.363287 18.0971 0.511968 0.000153 0.000099 1 0 0.353 4.63883e-11\n", " 10 2.414153 18.1942 0.097069 0.000005 0.000000 0 0 0.0692 4.63883e-11\n", " 11 3.182959 19.5872 1.39295 0.001462 0.000948 1 0 1 4.63883e-11\n", " 12 3.391249 19.9434 0.356191 0.000073 0.000064 1 0 0.279 1.54628e-11\n", " 13 4.159926 21.1932 1.24989 0.001138 0.000752 1 0 1 1.54628e-11\n", "\n", " ========== Varying R9 net downward from -15.8 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.264626 2.40079 2.40079 -0.000832 1.292165 4 0 0.145 1.66351e-09\n", " 2 -0.503011 7.62635 5.22555 0.137570 0.144247 2 0 1 1.66351e-09\n", " 3 0.261826 10.7371 3.11072 0.025263 0.028717 1 0 1 1.22358e-09\n", " 4 0.363301 11.0916 0.354574 -0.000020 0.000053 1 0 0.144 4.07859e-10\n", " 5 1.128340 13.4973 2.40566 0.011018 0.014271 2 0 1 4.07859e-10\n", " 6 1.203817 13.7142 0.216927 -0.000009 0.000000 0 0 0.104 1.35953e-10\n", " 7 1.968199 15.7653 2.05109 0.007424 0.011333 5 0 1 1.35953e-10\n", " 8 2.733795 17.6103 1.84501 0.004684 0.007380 7 0 1 4.53177e-11\n", " 9 3.148259 18.5433 0.932978 0.000731 0.001465 3 0 0.551 1.51059e-11\n", " 10 3.913458 20.1695 1.62615 0.002923 0.006016 13 0 1 1.51059e-11\n", "\n", " ========== Varying R9 exch upward from 101 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.919050 5.42262 5.42262 0.003871 1.019966 7 0 0.234 1.66351e-09\n", " 2 -0.827429 6.75877 1.33615 -0.000379 0.000025 1 0 0.15 1.66351e-09\n", " 3 -0.084968 15.2104 8.45164 -0.018579 0.007252 2 0 1 1.66351e-09\n", " 4 0.664877 21.7709 6.56047 -0.016249 0.002198 1 0 1 5.54504e-10\n", " 5 0.937148 23.9021 2.1312 -0.001888 0.000102 1 0 0.376 1.84835e-10\n", " 6 1.183394 25.743 1.8409 -0.001605 0.000044 1 0 0.34 1.84835e-10\n", " 7 1.936869 30.9656 5.22258 -0.014327 0.000490 1 0 1 1.84835e-10\n", " 8 2.107003 32.0769 1.11139 -0.000643 0.000028 1 0 0.232 6.16115e-11\n", " 9 2.168458 32.4733 0.39631 -0.000082 0.000003 1 0 0.0842 6.16115e-11\n", " 10 2.923945 37.1538 4.68059 -0.012358 0.000447 1 0 1 6.16115e-11\n", " 11 3.407510 39.995 2.84118 -0.004631 0.000192 1 0 0.646 2.05372e-11\n", " 12 4.164486 44.2549 4.25986 -0.010858 0.000459 1 0 1 2.05372e-11\n", "\n", " ========== Varying R9 exch downward from 101 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.070555 18.9029 18.9029 0.287262 1.778649 5 11 0.922 1.78618\n", " 2 -0.399588 26.5528 7.64996 0.037495 0.090330 17 0 1 1.78618\n", " 3 -0.315619 27.3168 0.763969 0.000242 0.002755 2 0 0.135 0.595394\n", " 4 0.372729 32.8416 5.52477 0.036797 0.094777 16 0 1 0.595394\n", " 5 1.063047 37.8827 5.04111 0.150553 0.209304 20 0 1 0.198465\n", " 6 1.789454 42.5017 4.61907 0.034775 0.064468 34 0 1 0.141892\n", " 7 2.575967 46.2684 3.76665 0.022081 0.002690 8 0 1 0.0472975\n", " 8 3.353981 49.2706 3.00225 0.017213 0.007199 6 0 1 0.0157658\n", " 9 4.135927 51.8037 2.53306 0.014415 0.000681 1 0 1 0.00525528\n", "\n", " ========== Varying R11 net upward from 101.9 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.882646 3.87262 3.87262 0.009271 0.748970 4 0 0.156 1.66351e-09\n", " 2 -0.209019 9.18281 5.31019 0.036124 0.042222 1 0 0.905 1.66351e-09\n", " 3 -0.170155 9.43537 0.252565 -0.000008 0.000000 0 0 0.0574 1.66351e-09\n", " 4 -0.117450 9.76379 0.328411 0.000110 0.000110 1 0 0.0888 1.66351e-09\n", " 5 0.011060 10.4946 0.730849 0.000975 0.000792 1 0 0.205 1.66351e-09\n", " 6 0.786171 13.7899 3.29524 0.335676 0.328856 2 1 1 3.32702e-09\n", " 7 0.852465 14.0203 0.230442 0.000185 0.000305 1 0 0.096 3.32034e-09\n", " 8 1.626218 16.3735 2.35314 0.227393 0.221933 1 0 1 3.32034e-09\n", " 9 1.741997 16.6854 0.3119 0.000371 0.000268 1 0 0.161 3.09474e-09\n", " 10 2.515072 18.5817 1.89637 0.205941 0.201157 2 0 1 3.09474e-09\n", " 11 2.620769 18.8201 0.238377 0.000259 0.000198 1 0 0.144 2.78578e-09\n", " 12 2.669014 18.9275 0.107394 0.000033 0.000014 1 0 0.0661 2.78578e-09\n", " 13 3.441487 20.5403 1.61284 0.210864 0.206683 3 0 1 2.78578e-09\n", " 14 3.531785 20.7173 0.176985 0.000162 0.000100 1 0 0.122 2.53009e-09\n", " 15 3.642327 20.9311 0.213754 0.000285 0.000197 1 0 0.149 2.53009e-09\n", " 16 4.414333 22.3443 1.41324 0.235631 0.231917 3 0 1 2.53009e-09\n", "\n", " ========== Varying R11 net downward from 101.9 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.273515 11.7177 11.7177 0.004224 1.294123 8 0 0.136 1.66351e-09\n", " 2 -0.511033 15.95 4.2323 0.089088 0.094897 1 0 1 1.66351e-09\n", " 3 -0.035119 17.5821 1.63214 0.001346 0.002399 1 0 0.656 9.09704e-10\n", " 4 0.731049 19.701 2.11892 0.000781 0.002905 1 0 1 9.09704e-10\n", " 5 1.497670 21.4704 1.76937 -0.000381 0.001289 1 0 1 3.03235e-10\n", " 6 1.626116 21.7434 0.272937 -0.000033 0.000008 1 0 0.176 1.01078e-10\n", " 7 2.393048 23.2674 1.52402 -0.000647 0.000712 1 0 1 1.01078e-10\n", " 8 3.160146 24.6479 1.38055 -0.000665 0.000529 1 0 1 3.36927e-11\n", " 9 3.927373 25.9199 1.272 -0.000636 0.000429 1 0 1 1.12309e-11\n", "\n", " ========== Varying R11 exch upward from 56.75 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.059445 4.05375 4.05375 0.005066 1.129650 4 0 0.205 1.66351e-09\n", " 2 -0.308983 9.98224 5.92849 0.049669 0.067499 2 0 1 1.66351e-09\n", " 3 0.448692 14.1552 4.173 -0.002004 0.008612 1 0 1 5.65426e-10\n", " 4 1.208848 17.6123 3.45705 -0.005153 0.002983 1 0 1 1.88475e-10\n", " 5 1.970344 20.6511 3.03885 -0.005650 0.001146 1 0 1 6.28251e-11\n", " 6 2.732716 23.4072 2.75601 -0.005275 0.000645 1 0 1 2.09417e-11\n", " 7 3.104597 24.6723 1.26515 -0.001231 0.000126 1 0 0.496 6.98056e-12\n", " 8 3.867475 27.1391 2.46679 -0.004775 0.000638 1 0 1 6.98056e-12\n", "\n", " ========== Varying R11 exch downward from 56.75 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.307741 6.49202 6.49202 0.192621 1.525612 3 0 0.476 1.66351e-09\n", " 2 -0.679582 12.5308 6.0388 0.165323 0.193040 3 11 1 1.78618\n", " 3 -0.301640 14.6884 2.15762 0.019293 0.021380 3 0 0.562 0.641034\n", " 4 0.323651 17.5239 2.83547 0.055729 0.062019 2 0 0.869 0.641034\n", " 5 1.049935 20.2028 2.67888 0.043865 0.062839 16 0 1 0.641034\n", " 6 1.785299 22.518 2.31519 0.038563 0.058070 28 0 1 0.213678\n", " 7 2.541794 24.5538 2.03582 0.005586 0.014897 26 0 1 0.071226\n", " 8 3.287110 26.2883 1.73449 0.003178 0.025899 14 0 1 0.023742\n", " 9 3.744634 27.2495 0.96118 -0.000216 0.000448 3 0 0.611 0.007914\n", " 10 4.512954 28.7196 1.47008 0.001698 0.001617 3 0 1 0.007914\n", "\n", " ========== Varying R13 net upward from -46.26 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397515 8.71344 8.71344 0.004372 1.397574 8 0 0.125 1.66351e-09\n", " 2 -1.396659 16.4318 7.7184 0.200919 0.968354 7 0 1 1.66351e-09\n", " 3 -0.638430 23.503 7.07119 0.116221 0.126284 1 0 1 1.483e-09\n", " 4 0.126308 26.5879 3.08491 0.014088 0.017641 2 0 1 9.79858e-10\n", " 5 0.892029 28.9697 2.38178 0.006473 0.009044 1 0 1 3.26619e-10\n", " 6 1.070127 29.465 0.49531 -0.000054 0.000079 1 0 0.245 1.08873e-10\n", " 7 1.485993 30.5583 1.09329 0.000152 0.000801 1 0 0.559 1.08873e-10\n", " 8 2.252185 32.39 1.83165 0.004598 0.006698 2 0 1 1.08873e-10\n", " 9 3.018527 34.0454 1.65542 0.004511 0.006460 1 0 1 3.6291e-11\n", " 10 3.784960 35.569 1.52366 0.004910 0.006768 1 0 1 1.2097e-11\n", " 11 4.551490 36.9894 1.42035 0.005299 0.007061 1 0 1 4.03234e-12\n", "\n", " ========== Varying R13 net downward from -46.26 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.604757 3.25251 3.25251 0.014731 0.496527 6 0 0.147 1.66351e-09\n", " 2 -0.149345 7.62964 4.37713 0.000230 0.313110 4 0 1 1.66351e-09\n", " 3 0.610139 10.4561 2.82643 -0.006798 0.002010 1 0 1 5.54504e-10\n", " 4 0.652120 10.582 0.125911 -0.000017 0.000001 1 0 0.0618 1.84835e-10\n", " 5 0.864130 11.1892 0.607197 -0.000420 0.000019 1 0 0.302 1.84835e-10\n", " 6 0.905118 11.3016 0.112439 -0.000015 0.000000 3 0 0.0592 1.84835e-10\n", " 7 1.259545 12.2191 0.917455 -0.001046 0.000067 1 0 0.489 1.84835e-10\n", " 8 2.023227 13.9492 1.73017 -0.004065 0.000545 3 0 1 1.84835e-10\n", " 9 2.787590 15.4567 1.50748 -0.003498 0.000431 1 0 1 6.16115e-11\n", " 10 2.831207 15.5377 0.0809828 -0.000011 0.000001 1 0 0.0597 2.05372e-11\n", " 11 3.010587 15.8659 0.32816 -0.000182 0.000010 1 0 0.243 2.05372e-11\n", " 12 3.172032 16.1548 0.288975 -0.000144 0.000007 2 0 0.219 2.05372e-11\n", " 13 3.936995 17.4529 1.29807 -0.002980 0.000348 1 0 1 2.05372e-11\n", "\n", " ========== Varying R13 exch upward from 95.17 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397129 2.25005 2.25005 0.015990 1.304935 6 0 0.186 1.66351e-09\n", " 2 -1.208450 8.0758 5.82576 0.030097 0.609711 4 0 1 1.66351e-09\n", " 3 -0.700455 11.5969 3.52114 -0.006460 0.253836 2 0 1 5.54504e-10\n", " 4 -0.218585 13.3245 1.72756 -0.003844 0.000810 1 0 0.675 1.84835e-10\n", " 5 -0.103227 13.683 0.358451 -0.000202 0.000005 1 0 0.168 1.84835e-10\n", " 6 0.656609 15.7393 2.05634 -0.006766 0.001689 1 0 1 1.84835e-10\n", " 7 1.257496 17.1209 1.38158 -0.003782 0.000451 1 0 0.801 6.16115e-11\n", " 8 2.019777 18.6822 1.56129 -0.005257 0.000754 1 0 1 6.16115e-11\n", " 9 2.782732 20.0954 1.41325 -0.004747 0.000590 1 0 1 2.05372e-11\n", " 10 3.546166 21.4003 1.30485 -0.004364 0.000493 1 0 1 6.84573e-12\n", " 11 4.309965 22.6214 1.22113 -0.004059 0.000434 1 0 1 2.28191e-12\n", "\n", " ========== Varying R13 exch downward from 95.17 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397515 11.1421 11.1421 0.132458 1.633341 4 11 1 1.78618\n", " 2 -1.397515 25.9382 14.7961 0.248316 0.370532 5 0 1 0.595394\n", " 3 -1.397515 38.8112 12.8729 0.129279 0.302631 4 2 1 1.58772\n", " 4 -1.397515 60.4405 21.6294 0.731636 0.829979 4 0 1 0.529239\n", " 5 -1.397515 81.0849 20.6443 0.635109 0.813742 6 1 1 0.432421\n", " 6 -1.185728 95.1749 14.0901 0.270665 0.414664 31 0 0.846 0.14414\n", "\n", " ========== Varying R15 upward from 107.8 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.353425 2.62133 2.62133 0.015695 0.509840 4 0 0.39 1.66351e-09\n", " 2 0.252410 5.72454 3.10321 0.001043 0.163497 3 0 1 1.66351e-09\n", " 3 0.565663 6.87125 1.14671 -0.000206 0.045571 2 0 0.495 5.54504e-10\n", " 4 1.265299 8.98076 2.10951 -0.000953 0.067703 2 0 1 5.54504e-10\n", " 5 1.990973 10.7908 1.81 -0.000861 0.041756 2 0 1 1.84835e-10\n", " 6 2.582601 12.0912 1.30041 -0.000526 0.021283 2 0 0.807 6.16115e-11\n", " 7 3.333729 13.5852 1.49404 -0.000726 0.016437 3 0 1 6.16115e-11\n", " 8 4.093864 14.9554 1.37021 -0.000500 0.007658 3 0 1 2.05372e-11\n", "\n", " ========== Varying R15 downward from 107.8 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.343001 10.4902 10.4902 0.002931 1.353961 6 0 0.126 1.66351e-09\n", " 2 -1.397515 12.6481 2.1579 0.000066 0.000079 4 0 0.202 1.66351e-09\n", " 3 -0.962243 16.3 3.65189 0.082594 0.228999 4 11 1 1.78618\n", " 4 -0.559283 18.4792 2.17922 0.083638 0.402130 5 0 1 0.595394\n", " 5 0.174982 20.5161 2.03689 0.234035 0.231386 3 0 1 0.198465\n", " 6 0.933652 22.0799 1.56378 0.125606 0.115196 4 0 1 0.175649\n", " 7 1.704016 23.3622 1.28233 0.084695 0.072802 1 0 1 0.108665\n", " 8 1.887575 23.6363 0.274055 0.001017 0.000445 1 0 0.251 0.0519603\n", " 9 2.661887 24.6931 1.05681 0.056672 0.046796 2 0 1 0.0519603\n", " 10 3.244937 25.4046 0.711502 0.018876 0.014505 24 0 0.763 0.0186204\n", " 11 3.965923 26.2085 0.803907 0.024652 0.019467 18 0 0.935 0.0186204\n", "\n", " ========== Varying R17 net upward from 88.57 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.425633 3.63973 3.63973 0.004533 0.857242 4 0 0.615 1.66351e-09\n", " 2 0.325789 7.50335 3.86362 -0.015356 0.001511 1 0 1 1.66351e-09\n", " 3 0.738598 9.28815 1.7848 -0.003852 0.000157 2 0 0.566 5.54504e-10\n", " 4 1.126457 10.6139 1.32575 0.006109 0.006537 1 0 0.57 5.54504e-10\n", " 5 1.894165 12.4804 1.86646 0.036205 0.036789 1 0 1 5.54504e-10\n", " 6 2.662369 13.9174 1.43707 0.020889 0.020976 1 0 1 1.84835e-10\n", " 7 2.719678 14.0142 0.096812 0.000003 0.000000 0 0 0.0799 6.16115e-11\n", " 8 3.197986 14.7804 0.766113 0.002686 0.002672 1 0 0.639 6.16115e-11\n", " 9 3.259685 14.8743 0.0939622 0.000005 0.000000 0 0 0.0849 6.16115e-11\n", " 10 4.028100 15.9698 1.09549 0.012552 0.012429 1 0 1 6.16115e-11\n", "\n", " ========== Varying R17 net downward from 88.57 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.390273 10.8376 10.8376 0.004504 1.401112 7 0 0.13 1.66351e-09\n", " 2 -1.397515 11.8632 1.02562 0.000061 0.001028 6 0 0.0823 1.66351e-09\n", " 3 -0.746468 16.8974 5.03424 0.042453 0.159697 2 0 1 1.66351e-09\n", " 4 0.032287 19.2399 2.34243 0.013656 0.003193 2 0 1 5.54504e-10\n", " 5 0.807778 20.9479 1.70798 0.008982 0.001783 1 0 1 1.84835e-10\n", " 6 1.581904 22.349 1.4011 0.011913 0.006078 2 0 1 6.16115e-11\n", " 7 2.355273 23.5593 1.21038 0.006240 0.001164 1 0 1 2.05372e-11\n", " 8 3.128145 24.6363 1.07692 0.031975 0.027395 1 0 1 6.84573e-12\n", " 9 3.816610 25.5109 0.87464 0.003995 0.000624 1 0 0.895 2.28191e-12\n", " 10 4.085315 25.8343 0.323378 0.000518 0.000040 1 0 0.357 2.28191e-12\n", "\n", " ========== Varying R17 exch upward from 0.001058 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 1.90335e+06 1.90335e+06 0.000000 0.000000 0 0 1 1.66351e-09\n", " 2 -1.391025 1.90336e+06 10.8375 0.008260 1.405623 5 0 0.13 5.54504e-10\n", " 3 -1.397515 1.90336e+06 1.02624 0.000033 0.000248 4 0 0.0823 5.54504e-10\n", " 4 -0.746453 1.90336e+06 5.03549 0.042524 0.159753 3 0 1 5.54504e-10\n", " 5 -0.136776 1.90336e+06 1.90722 0.007973 0.001476 2 0 0.814 1.84835e-10\n", " 6 0.639168 1.90337e+06 1.80362 0.010817 0.003164 1 0 1 1.84835e-10\n", " 7 0.701770 1.90337e+06 0.127779 0.000042 0.000005 1 0 0.0878 6.16115e-11\n", " 8 1.476042 1.90337e+06 1.43413 0.007362 0.001382 1 0 1 6.16115e-11\n", " 9 1.732787 1.90337e+06 0.42744 0.019898 0.019323 1 0 0.347 2.05372e-11\n", " 10 1.784165 1.90337e+06 0.0831979 0.000023 0.000007 1 0 0.0705 2.05372e-11\n", " 11 1.995703 1.90337e+06 0.334878 0.000393 0.000025 1 0 0.286 2.05372e-11\n", " 12 2.768771 1.90337e+06 1.1338 0.005843 0.001066 1 0 1 2.05372e-11\n", " 13 3.013374 1.90337e+06 0.333731 0.000470 0.000034 1 0 0.327 6.84573e-12\n", " 14 3.785919 1.90337e+06 0.990068 0.005189 0.000936 1 0 1 6.84573e-12\n", " 15 4.558187 1.90337e+06 0.908595 0.004896 0.000919 1 0 1 2.28191e-12\n", "\n", " ========== Varying R17 exch downward from 0.001058 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 0.00105833 0.00105833 0.000000 0.000000 0 0 5.56e-10 1.66351e-09\n", "\n", " ========== Varying R19 upward from 47.83 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.790928 3.57299 3.57299 -0.002301 1.160941 4 0 0.542 1.66351e-09\n", " 2 -0.034486 9.04045 5.46746 0.028903 0.040753 1 0 1 1.66351e-09\n", " 3 0.724808 13.1864 4.14597 0.005866 0.014864 1 0 1 5.54504e-10\n", " 4 0.847827 13.7897 0.603237 0.000104 0.000318 1 0 0.171 1.84835e-10\n", " 5 1.068569 14.836 1.04637 -0.000508 0.000097 1 0 0.304 1.84835e-10\n", " 6 1.823930 17.6988 2.86277 0.198564 0.211495 3 0 1 1.84835e-10\n", " 7 2.606464 20.0636 2.36485 0.188887 0.174644 1 0 1 1.63994e-10\n", " 8 2.695269 20.3092 0.24553 0.000262 0.000099 1 0 0.121 1.42458e-10\n", " 9 3.251495 21.761 1.45184 0.048426 0.042098 3 0 0.726 1.42458e-10\n", " 10 4.003052 23.4684 1.7074 0.272679 0.262345 3 0 0.967 1.42458e-10\n", "\n", " ========== Varying R19 downward from 47.83 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397237 6.86562 6.86562 0.006712 1.406356 7 0 0.13 1.66351e-09\n", " 2 -0.645044 13.6096 6.74396 0.514216 0.530315 3 0 1 1.66351e-09\n", " 3 0.121473 16.3866 2.77705 0.008545 0.010320 1 0 1 1.72809e-09\n", " 4 0.890043 18.496 2.10942 0.002779 0.002501 1 0 1 5.76029e-10\n", " 5 1.204402 19.2536 0.757547 0.000196 0.000213 1 0 0.427 1.9201e-10\n", " 6 1.575712 20.0916 0.838029 0.000134 0.000168 1 0 0.5 1.9201e-10\n", " 7 2.345259 21.6642 1.57257 0.001844 0.000589 1 0 1 1.9201e-10\n", " 8 3.114558 23.0661 1.40195 0.001585 0.000577 1 0 1 6.40032e-11\n", " 9 3.259639 23.3155 0.249327 0.000059 0.000031 1 0 0.195 2.13344e-11\n", " 10 4.028739 24.5716 1.25614 0.001359 0.000551 1 0 1 2.13344e-11\n", "\n", " ========== Varying R21 upward from 47.83 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.241935 5.68922 5.68922 0.093374 1.004119 17 0 0.933 1.66351e-09\n", " 2 0.393200 9.14857 3.45936 0.343296 0.476453 3 0 1 1.66351e-09\n", " 3 1.083656 11.523 2.37445 0.188836 0.266672 4 0 1 1.66151e-09\n", " 4 1.797531 13.4329 1.90984 0.135838 0.190254 4 0 1 1.44314e-09\n", " 5 2.524613 15.0633 1.63046 0.107697 0.148907 4 0 1 1.05339e-09\n", " 6 2.883873 16.2682 1.20489 0.045069 0.324655 16 0 0.838 6.60795e-10\n", " 7 3.409536 17.2589 0.990682 0.021313 0.019562 2 0 0.693 6.60795e-10\n", " 8 3.540040 17.4936 0.234658 0.000225 0.000153 1 0 0.176 6.60795e-10\n", " 9 3.610035 17.6178 0.124196 0.000051 0.002766 3 0 0.0981 6.60795e-10\n", " 10 3.811325 17.9686 0.350828 0.000685 0.000462 1 0 0.27 6.60795e-10\n", " 11 3.863892 18.0588 0.09018 0.000027 0.001958 3 0 0.0735 6.60795e-10\n", "\n", " ========== Varying R21 downward from 47.83 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397250 6.86562 6.86562 0.006712 1.406369 6 0 0.13 1.66351e-09\n", " 2 -0.645059 13.6096 6.74397 0.538872 0.554973 3 0 1 1.66351e-09\n", " 3 0.123545 16.371 2.76145 0.009027 0.008714 2 0 1 1.77221e-09\n", " 4 0.891749 18.4812 2.1102 0.002231 0.002319 1 0 1 5.90737e-10\n", " 5 1.252777 19.3485 0.867303 0.000073 0.000137 1 0 0.488 1.96912e-10\n", " 6 2.018007 21.0197 1.67121 0.002000 0.005061 2 0 1 1.96912e-10\n", " 7 2.787410 22.4874 1.46761 0.001684 0.000573 1 0 1 6.56374e-11\n", " 8 3.059529 22.9704 0.483066 0.000177 0.000067 1 0 0.364 2.18791e-11\n", " 9 3.828666 24.2547 1.28423 0.001665 0.000819 1 0 1 2.18791e-11\n", " 10 4.295301 24.9842 0.729553 0.000455 0.000195 1 0 0.616 7.29305e-12\n", "\n", " ========== Varying R22 net upward from 88.57 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.661208 1.79197 1.79197 0.009709 0.557114 16 0 0.227 1.66351e-09\n", " 2 -0.517330 3.01979 1.22782 -0.000826 0.000029 1 0 0.219 1.66351e-09\n", " 3 0.239684 6.05958 3.03979 0.010836 0.022114 1 0 1 1.66351e-09\n", " 4 0.315238 6.25756 0.197985 -0.000046 0.000004 1 0 0.115 5.54504e-10\n", " 5 1.079014 7.93181 1.67425 -0.000986 0.003530 1 0 1 5.54504e-10\n", " 6 1.843921 9.26487 1.33306 -0.001673 0.001712 1 0 1 1.84835e-10\n", " 7 1.972145 9.46752 0.202647 -0.000074 0.000007 1 0 0.177 6.16115e-11\n", " 8 2.190505 9.80185 0.334326 -0.000194 0.000032 1 0 0.298 6.16115e-11\n", " 9 2.250114 9.89093 0.0890819 -0.000015 0.000001 1 0 0.0822 6.16115e-11\n", " 10 3.015771 10.9651 1.0742 -0.001481 0.001154 1 0 1 6.16115e-11\n", " 11 3.077965 11.0474 0.0822891 -0.000014 0.000002 1 0 0.0847 2.05372e-11\n", " 12 3.656104 11.7831 0.735637 -0.001030 0.000308 1 0 0.763 2.05372e-11\n", " 13 4.065851 12.2763 0.49322 -0.000531 0.000101 1 0 0.544 2.05372e-11\n", "\n", " ========== Varying R22 net downward from 88.57 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.389705 10.8376 10.8376 0.004504 1.400544 5 0 0.13 1.66351e-09\n", " 2 -1.397420 11.9182 1.0806 0.000445 0.029609 6 0 0.204 1.66351e-09\n", " 3 -1.343467 13.3373 1.41913 0.000886 0.012855 1 0 0.285 1.66351e-09\n", " 4 -0.549874 17.5884 4.25107 0.038326 0.013025 1 0 1 1.66351e-09\n", " 5 0.227612 19.7096 2.12118 0.012318 0.003123 1 0 1 5.54504e-10\n", " 6 1.002656 21.3231 1.61352 0.008536 0.001784 1 0 1 1.84835e-10\n", " 7 1.672549 22.4992 1.17611 0.005050 0.000849 1 0 0.874 6.16115e-11\n", " 8 2.445838 23.6916 1.1924 0.006141 0.001144 1 0 1 6.16115e-11\n", " 9 3.218645 24.7554 1.06377 0.006119 0.001604 1 0 1 2.05372e-11\n", " 10 3.991114 25.722 0.966586 0.005462 0.001284 1 0 1 6.84573e-12\n", "\n", " ========== Varying R22 exch upward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.000002 1.90335e+06 1.90335e+06 0.000000 0.000000 0 0 1 1.66351e-09\n", " 2 -1.397515 1.90336e+06 10.8341 0.004465 1.408320 7 0 0.13 5.54504e-10\n", " 3 -0.746452 1.90336e+06 5.03549 0.042796 0.160025 2 0 1 5.54504e-10\n", " 4 0.032307 1.90337e+06 2.34241 0.013627 0.003159 1 0 1 1.84835e-10\n", " 5 0.809476 1.90337e+06 1.70795 0.009081 0.000204 1 0 1 6.16115e-11\n", " 6 1.581157 1.90337e+06 1.39984 0.007485 0.004095 3 0 1 2.05372e-11\n", " 7 2.354519 1.90337e+06 1.21052 0.006200 0.001130 1 0 1 6.84573e-12\n", " 8 3.127374 1.90337e+06 1.07703 0.005617 0.001053 3 0 1 2.28191e-12\n", " 9 3.899866 1.90337e+06 0.976832 0.005130 0.000930 2 0 1 7.60636e-13\n", "\n", " ========== Varying R22 exch downward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", "\n", " ========== Varying R24 net upward from 72.25 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.001495 57.0702 57.0702 -0.000007 0.000000 0 0 0.0985 1.66351e-09\n", " 2 -0.560495 59.9825 2.91227 0.017172 0.446581 4 0 0.187 1.66351e-09\n", " 3 -0.469935 60.9725 0.990036 -0.000398 0.000007 1 0 0.138 1.66351e-09\n", " 4 0.279935 65.544 4.57147 -0.001256 0.017166 2 0 1 1.66351e-09\n", " 5 1.039572 68.3339 2.78992 -0.006948 0.001706 1 0 1 5.54504e-10\n", " 6 1.402345 69.4448 1.11091 -0.001409 0.000059 1 0 0.498 1.84835e-10\n", " 7 2.164843 71.5107 2.06586 -0.005360 0.000434 1 0 1 1.84835e-10\n", " 8 2.437542 72.1842 0.673524 -0.000615 0.000017 1 0 0.37 6.16115e-11\n", " 9 2.673551 72.7452 0.561021 -0.000439 0.000012 1 0 0.32 6.16115e-11\n", " 10 3.437312 74.446 1.70073 -0.004306 0.000224 1 0 1 6.16115e-11\n", " 11 4.201529 76.0085 1.56257 -0.003895 0.000180 1 0 1 2.05372e-11\n", "\n", " ========== Varying R24 net downward from 72.25 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397515 13.1492 13.1492 0.005144 1.407450 4 0 0.105 1.66351e-09\n", " 2 -1.358652 15.0832 1.93405 0.000509 0.001545 1 0 0.228 1.66351e-09\n", " 3 -0.560776 21.9178 6.8346 0.037303 0.007719 1 0 1 1.66351e-09\n", " 4 0.216867 25.1978 3.28001 0.010770 0.001419 2 0 1 5.54504e-10\n", " 5 0.991585 27.6886 2.49076 0.007359 0.000933 1 0 1 1.84835e-10\n", " 6 1.764951 29.7667 2.07808 0.005834 0.000759 1 0 1 6.16115e-11\n", " 7 1.875380 30.0397 0.273065 0.000098 0.000006 1 0 0.151 2.05372e-11\n", " 8 2.230877 30.8861 0.846394 0.000997 0.000118 1 0 0.475 2.05372e-11\n", " 9 2.291637 31.0262 0.140048 0.000027 0.000002 1 0 0.0827 2.05372e-11\n", " 10 3.063706 32.7057 1.67949 0.004467 0.000689 1 0 1 2.05372e-11\n", " 11 3.835353 34.2308 1.52514 0.003963 0.000608 1 0 1 6.84573e-12\n", " 12 4.606635 35.6354 1.40459 0.003576 0.000586 1 0 1 2.28191e-12\n", "\n", " ========== Varying R24 exch upward from 10.35 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397515 8.85734 8.85734 0.015408 1.320762 5 0 0.189 1.66351e-09\n", " 2 -1.397271 31.472 22.6146 -0.056577 0.711471 3 0 1 1.66351e-09\n", " 3 -1.397464 51.2465 19.7745 -0.026396 0.370359 3 0 0.718 5.54504e-10\n", " 4 -1.397515 73.4815 22.235 -0.023358 0.340548 3 0 0.688 5.54504e-10\n", " 5 -1.397515 101.572 28.0906 -0.021045 0.394000 4 0 0.735 5.54504e-10\n", " 6 -1.383848 110.543 8.97132 -0.001759 0.013222 1 0 0.193 5.54504e-10\n", " 7 -1.316294 124.688 14.1442 -0.003503 0.001528 2 0 0.231 5.54504e-10\n", " 8 -1.153627 141.767 17.0796 -0.012853 0.004427 1 0 0.381 5.54504e-10\n", " 9 -1.057151 149.302 7.53505 -0.003001 0.000174 1 0 0.183 5.54504e-10\n", " 10 -1.359927 189.151 39.8487 -0.048863 1.022205 4 0 1 5.54504e-10\n", " 11 -1.397515 268.184 79.0334 0.104243 0.910123 6 0 1 1.84835e-10\n", " 12 -1.397515 380.643 112.458 0.156155 0.924447 4 0 1 1.13333e-10\n", " 13 -1.397502 557.52 176.877 0.449297 1.217576 9 0 1 8.96398e-11\n", " 14 -1.397515 704.568 147.049 -0.012953 0.113678 3 0 0.406 9.00771e-11\n", " 15 -1.397510 1127.38 422.813 0.317099 1.085385 3 0 1 9.00771e-11\n", " 16 -1.397515 1728.57 601.187 0.107445 0.410880 4 0 0.628 8.95981e-11\n", " 17 -1.397515 3663.76 1935.19 0.529627 1.297919 5 0 1 8.95981e-11\n", " 18 -1.397500 11221.7 7557.89 0.690778 1.411891 4 0 0.969 9.44648e-11\n", " 19 -1.396924 59460.1 48238.4 0.638684 0.638108 1 0 0.0598 9.44648e-11\n", " 20 -1.397052 1.13684e+06 1.07738e+06 0.566414 0.566542 1 0 0.73 9.44648e-11\n", " 21 -1.397515 2.34024e+06 1.2034e+06 -0.000056 0.000407 2 0 0.979 9.44648e-11\n", " 22 -1.397515 4.4695e+06 2.12926e+06 0.000000 0.000000 0 0 1 9.44648e-11\n", " 23 -1.397515 7.02757e+06 2.55807e+06 0.000000 0.000000 0 0 1 3.14883e-11\n", " 24 -1.397515 8.18715e+06 1.15959e+06 0.000000 0.000000 0 0 0.823 1.04961e-11\n", " 25 -1.397515 9.99999e+06 1.81283e+06 0.000000 0.000000 0 0 0.613 1.04961e-11\n", "\n", " ========== Varying R24 exch downward from 10.35 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397515 10.3484 10.3484 0.002013 1.399528 4 0 7.76e-06 1.66351e-09\n", "\n", " ========== Varying R27 upward from 97.03 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.352750 2.10082 2.10082 0.009813 1.282162 7 0 0.176 1.66351e-09\n", " 2 -1.376156 2.43434 0.333515 0.000046 0.003175 1 0 0.0525 1.66351e-09\n", " 3 -1.397321 3.19675 0.762408 0.000015 0.000013 1 0 0.128 1.66351e-09\n", " 4 -0.896777 8.33205 5.1353 0.015739 0.283487 6 0 1 1.66351e-09\n", " 5 -0.239143 10.4955 2.16349 -0.001039 0.001409 1 0 0.884 5.54504e-10\n", " 6 0.526334 12.3006 1.80508 -0.001175 0.001639 2 0 1 5.54504e-10\n", " 7 0.759322 12.774 0.473373 -0.000068 0.000030 1 0 0.322 1.84835e-10\n", " 8 1.526744 14.1742 1.4002 -0.000160 0.000710 1 0 1 1.84835e-10\n", " 9 2.294321 15.3998 1.22563 -0.000163 0.000552 1 0 1 6.16115e-11\n", " 10 2.469847 15.6616 0.261796 -0.000021 0.000015 1 0 0.237 2.05372e-11\n", " 11 3.124987 16.5898 0.928216 -0.000152 0.000290 2 0 0.859 2.05372e-11\n", " 12 3.892747 17.5959 1.00608 -0.000084 0.000447 1 0 1 2.05372e-11\n", "\n", " ========== Varying R27 downward from 97.03 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.345535 3.31443 3.31443 -0.001602 0.421153 4 0 1 1.66351e-09\n", " 2 0.735137 5.09163 1.77721 0.001472 0.380162 4 0 1 5.54504e-10\n", " 3 1.505646 6.45094 1.35931 0.002405 0.000187 1 0 1 1.84835e-10\n", " 4 2.275799 7.61687 1.16592 0.002033 0.000172 2 0 1 6.16115e-11\n", " 5 2.649440 8.1331 0.516235 0.000414 0.000029 1 0 0.499 2.05372e-11\n", " 6 2.662479 8.15063 0.017525 0.000001 0.000000 0 0 1 2.05372e-11\n", " 7 3.432320 9.13488 0.98425 0.001845 0.000295 2 0 1 6.84573e-12\n", " 8 4.202033 10.0356 0.900707 0.001543 0.000122 1 0 1 2.28191e-12\n", "\n", " ========== Varying R29 upward from 40.74 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.657186 2.00427 2.00427 0.026869 0.644231 5 0 0.244 1.66351e-09\n", " 2 0.084764 4.69368 2.68941 -0.018565 0.007776 1 0 1 1.66351e-09\n", " 3 0.770555 6.70603 2.01235 -0.014801 0.001395 1 0 0.921 5.54504e-10\n", " 4 1.398524 8.24592 1.53989 -0.000914 0.002652 1 0 0.837 5.54504e-10\n", " 5 2.162448 9.83534 1.58942 -0.002082 0.002286 1 0 1 5.54504e-10\n", " 6 2.553002 10.5675 0.73218 -0.000851 0.000124 1 0 0.525 1.84835e-10\n", " 7 3.111520 11.5448 0.977252 -0.001565 0.000324 1 0 0.74 1.84835e-10\n", " 8 3.208516 11.7073 0.162573 -0.000049 0.000002 1 0 0.132 1.84835e-10\n", " 9 3.972454 12.9197 1.21234 -0.004175 0.000179 1 0 1 1.84835e-10\n", "\n", " ========== Varying R29 downward from 40.74 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.389875 4.27918 4.27918 0.001454 1.404795 6 0 0.135 1.66351e-09\n", " 2 -1.397515 4.81717 0.537989 0.000094 0.000190 3 0 0.089 1.66351e-09\n", " 3 -0.935852 8.74902 3.93186 0.083776 0.238062 2 11 1 1.78618\n", " 4 -0.230615 10.9988 2.24976 0.081971 0.111390 3 0 1 0.595394\n", " 5 0.528414 12.6654 1.66665 0.117962 0.112100 3 0 1 0.198465\n", " 6 1.295792 13.9982 1.33271 0.123156 0.115614 1 0 1 0.120527\n", " 7 2.068066 15.1181 1.11992 0.079170 0.070223 1 0 1 0.0789355\n", " 8 2.202467 15.2964 0.178337 0.000364 0.000108 1 0 0.183 0.0374763\n", " 9 2.976526 16.2493 0.952863 0.059319 0.051182 5 0 1 0.0374763\n", " 10 3.162173 16.4616 0.212326 0.000732 0.000351 4 0 0.249 0.0143186\n", " 11 3.244998 16.5545 0.0929437 0.000104 0.000043 3 0 0.112 0.0143186\n", " 12 3.299237 16.6148 0.0602997 0.000042 0.000004 2 0 0.0734 0.0143186\n", " 13 4.072945 17.4306 0.815716 0.046887 0.040512 13 0 1 0.0143186\n", "\n", " ========== Varying R30 upward from 57.06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397515 2.58077 2.58077 0.016159 1.374609 6 0 0.184 1.66351e-09\n", " 2 -1.397515 8.35691 5.77613 0.558563 1.224205 3 0 0.931 1.66351e-09\n", " 3 -1.397515 14.1324 5.77548 0.560969 1.226462 4 0 0.931 1.66351e-09\n", " 4 -1.397515 19.9079 5.77547 0.563416 1.228906 3 0 0.931 1.66351e-09\n", " 5 -1.397515 25.6833 5.77546 0.566087 1.231575 3 0 0.931 1.66351e-09\n", " 6 -1.397515 31.4588 5.77544 0.569113 1.234596 3 0 0.931 1.66351e-09\n", " 7 -1.397515 37.2342 5.77542 0.572700 1.238179 4 0 0.931 1.66351e-09\n", " 8 -1.397515 43.0103 5.7761 0.577026 1.242661 3 0 0.931 1.66351e-09\n", " 9 -1.397515 48.7856 5.77536 0.583177 1.248641 3 0 0.931 1.66351e-09\n", " 10 -1.397514 54.561 5.77532 0.591811 1.257263 3 0 0.931 1.66351e-09\n", " 11 -1.397512 60.3362 5.77524 0.605572 1.271003 3 0 0.931 1.66351e-09\n", " 12 -1.397496 66.1113 5.77511 0.630821 1.296202 3 0 0.931 1.66351e-09\n", " 13 -1.397422 71.8861 5.77479 0.688666 1.353904 4 0 0.931 1.66351e-09\n", " 14 -1.397515 77.705 5.81885 0.132893 0.842474 4 10 1 0.223273\n", " 15 -1.158441 97.0992 19.3943 0.502551 0.563701 16 0 0.856 0.105872\n", " 16 -0.581680 101.934 4.83448 0.011126 0.158338 6 0 1 0.105872\n", " 17 0.180382 104.584 2.65018 -0.003499 0.002240 1 0 1 0.0352906\n", " 18 0.390588 105.166 0.58243 -0.000286 0.000010 1 0 0.298 0.0117635\n", " 19 1.153844 106.996 1.82954 -0.004733 0.000277 14 0 1 0.0117635\n", " 20 1.917987 108.538 1.54252 -0.003863 0.000280 9 0 1 0.00392118\n", " 21 2.681905 109.902 1.36354 -0.003349 0.001023 3 0 1 0.00130706\n", " 22 3.351441 111.14 1.23845 -0.003001 0.095751 26 0 1 0.000435687\n", " 23 4.117124 112.322 1.18163 -0.002409 0.000194 1 0 1 0.000145229\n", "\n", " ========== Varying R30 downward from 57.06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.000001 57.0575 57.0575 -0.000004 0.000000 0 0 0.0994 1.66351e-09\n", "\n", " ========== Varying R31 net upward from 82.6 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397515 4.02726 4.02726 0.010627 1.271165 6 0 0.171 1.66351e-09\n", " 2 -1.397515 12.0588 8.03154 0.001407 0.044947 5 0 0.238 1.66351e-09\n", " 3 -1.338458 21.3302 9.27138 0.003319 0.712553 3 0 1 1.66351e-09\n", " 4 -1.212176 27.2018 5.87164 -0.001471 0.000221 1 0 0.305 5.54504e-10\n", " 5 -0.485102 42.6142 15.4124 -0.020887 0.007582 1 0 0.988 5.54504e-10\n", " 6 -1.397486 48.7209 6.10668 0.069695 1.750371 18 0 1 5.54504e-10\n", " 7 -1.397512 56.5402 7.81932 0.001206 0.044651 14 0 0.233 2.50363e-10\n", " 8 -1.397426 64.5006 7.96041 0.001378 0.044797 32 0 0.236 2.50363e-10\n", " 9 -1.394794 66.353 1.85235 0.000028 0.000225 4 0 0.0536 2.50363e-10\n", " 10 -1.341257 73.4325 7.07956 0.001889 0.001964 1 0 0.224 2.50363e-10\n", " 11 -0.617875 93.3788 19.9463 -0.039954 0.004954 3 0 1 2.50363e-10\n", " 12 -0.617857 93.3792 0.000377502 0.000000 0.000000 0 0 1 8.34545e-11\n", " 13 -0.057175 101.892 8.51329 -0.010516 0.000954 3 0 0.775 2.78182e-11\n", " 14 0.070875 103.543 1.65075 -0.000077 0.000055 1 0 0.201 2.78182e-11\n", " 15 0.829899 109.235 5.69144 0.011492 0.020761 4 0 1 2.78182e-11\n", " 16 1.593747 112.774 3.53962 0.001120 0.005563 3 0 1 9.27272e-12\n", " 17 1.631397 112.926 0.151765 -0.000008 0.000000 0 0 0.0538 3.09091e-12\n", " 18 2.396390 115.723 2.79718 0.000074 0.003373 3 0 1 3.09091e-12\n", " 19 2.599907 116.395 0.671369 -0.000162 0.000035 2 0 0.279 1.0303e-12\n", " 20 3.365589 118.726 2.33101 -0.000167 0.002442 3 0 1 1.0303e-12\n", " 21 4.131584 120.822 2.09618 -0.000151 0.002145 3 0 1 3.43434e-13\n", "\n", " ========== Varying R31 net downward from 82.6 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.382527 21.8626 21.8626 0.003770 1.392727 6 0 0.13 1.66351e-09\n", " 2 -1.397515 25.1347 3.27213 0.000013 0.000014 3 0 0.121 1.66351e-09\n", " 3 -1.331697 27.8234 2.68875 -0.000074 0.000475 1 0 0.294 1.66351e-09\n", " 4 -0.565114 34.7091 6.88565 0.002244 0.003954 1 0 1 1.66351e-09\n", " 5 0.202104 38.4196 3.71049 -0.000146 0.000927 1 0 1 5.54504e-10\n", " 6 0.703434 40.3681 1.94854 -0.000195 0.000218 1 0 0.675 1.84835e-10\n", " 7 1.470784 42.9483 2.58016 -0.000388 0.000553 1 0 1 1.84835e-10\n", " 8 2.238160 45.2056 2.25732 -0.000414 0.000501 1 0 1 6.16115e-11\n", " 9 3.005549 47.2391 2.03348 -0.000429 0.000474 1 0 1 2.05372e-11\n", " 10 3.231878 47.805 0.56596 -0.000043 0.000035 1 0 0.303 6.84573e-12\n", " 11 3.999276 49.63 1.82499 -0.000440 0.000454 1 0 1 6.84573e-12\n", "\n", " ========== Varying R31 exch upward from 47.69 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.092443 25.7415 25.7415 -0.028528 1.355278 6 0 0.744 1.66351e-09\n", " 2 -0.365743 40.6209 14.8794 -0.029065 0.012526 3 0 1 1.66351e-09\n", " 3 -0.217766 42.9973 2.37641 -0.000983 0.000041 1 0 0.217 5.54504e-10\n", " 4 0.512297 53.2398 10.2424 -0.017577 0.001966 1 0 0.978 5.54504e-10\n", " 5 1.263634 62.2222 8.9824 -0.014820 0.002135 1 0 1 5.54504e-10\n", " 6 1.421272 63.9777 1.75558 -0.000616 0.000029 1 0 0.217 1.84835e-10\n", " 7 2.174928 71.9285 7.95079 -0.013395 0.001240 1 0 1 1.84835e-10\n", " 8 2.507285 75.2465 3.31798 -0.002433 0.000144 1 0 0.448 6.16115e-11\n", " 9 2.589731 76.0548 0.80829 -0.000146 0.000006 1 0 0.112 6.16115e-11\n", " 10 2.990667 79.9109 3.8561 -0.003408 0.000203 1 0 0.538 6.16115e-11\n", " 11 3.746455 86.8931 6.9822 -0.011499 0.001004 1 0 1 6.16115e-11\n", " 12 3.893627 88.2157 1.32259 -0.000422 0.000021 1 0 0.198 2.05372e-11\n", "\n", " ========== Varying R31 exch downward from 47.69 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.054962 7.30131 7.30131 0.002668 1.169995 5 0 0.258 1.66351e-09\n", " 2 -0.256388 20.1713 12.87 0.041987 0.011706 3 0 1 1.66351e-09\n", " 3 0.531351 28.2069 8.03565 0.021344 0.001897 1 0 1 5.54504e-10\n", " 4 1.313750 34.4221 6.21512 0.015790 0.001682 2 0 1 1.84835e-10\n", " 5 2.076561 39.6236 5.20156 0.012130 0.017610 2 0 1 6.16115e-11\n", " 6 2.851897 44.287 4.66341 0.008079 0.001035 2 0 1 2.05372e-11\n", " 7 3.470361 47.6909 3.40387 0.004245 0.004611 3 0 0.812 6.84573e-12\n", "\n", " ========== Varying R33 upward from 6.486e-05 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 147.064 147.064 0.000000 0.000000 0 0 0.0994 1.66351e-09\n", " 2 -1.150194 154.003 6.93867 0.032416 1.182712 6 0 0.322 1.66351e-09\n", " 3 -1.081331 155.567 1.56447 -0.000002 0.000000 0 0 0.132 1.66351e-09\n", " 4 -1.014562 156.514 0.946427 0.000013 0.000179 1 0 0.202 1.66351e-09\n", " 5 -0.761514 158.343 1.82922 -0.000519 0.000670 1 0 0.458 1.66351e-09\n", " 6 0.000046 161.355 3.01177 -0.002494 0.004238 1 0 1 1.66351e-09\n", " 7 0.316365 162.277 0.922122 -0.000672 0.000054 1 0 0.445 5.54504e-10\n", " 8 1.079658 164.146 1.86979 -0.004862 0.000138 2 0 1 5.54504e-10\n", " 9 1.843918 165.712 1.56532 -0.003931 0.000100 1 0 1 1.84835e-10\n", " 10 2.608739 167.09 1.37862 -0.003393 0.000078 2 0 1 6.16115e-11\n", " 11 3.373929 168.34 1.24909 -0.003032 0.000070 1 0 1 2.05372e-11\n", " 12 4.139386 169.492 1.15248 -0.002769 0.000065 1 0 1 6.84573e-12\n", "\n", " ========== Varying R33 downward from 6.486e-05 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 6.47557e-05 6.47557e-05 0.000000 0.000000 0 0 4.38e-08 1.66351e-09\n", "\n", " ========== Varying R34 net upward from 2.971 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.360171 2.65863 2.65863 -0.016650 2.111814 4 0 1 1.66351e-09\n", " 2 -0.594169 4.93083 2.2722 0.050063 0.052353 1 0 1 5.54504e-10\n", " 3 0.173124 6.08447 1.15364 0.005254 0.006253 1 0 1 1.89769e-10\n", " 4 0.940602 6.97763 0.893161 0.002043 0.002857 1 0 1 6.32563e-11\n", " 5 1.087148 7.13059 0.152963 -0.000017 0.000009 1 0 0.202 2.10854e-11\n", " 6 1.805162 7.82263 0.692041 0.000809 0.001422 3 0 0.939 2.10854e-11\n", " 7 2.081652 8.06829 0.245658 -0.000036 0.000046 1 0 0.373 2.10854e-11\n", " 8 2.849321 8.70383 0.635545 0.000728 0.001350 1 0 1 2.10854e-11\n", " 9 3.116545 8.91155 0.207713 -0.000030 0.000036 1 0 0.357 7.02848e-12\n", " 10 3.884265 9.47674 0.565191 0.000485 0.001057 1 0 1 7.02848e-12\n", "\n", " ========== Varying R34 net downward from 2.971 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.968611 3.92215 3.92215 0.013711 1.088503 4 0 0.266 1.66351e-09\n", " 2 -0.207975 6.37853 2.45638 -0.006838 0.000818 1 0 1 1.66351e-09\n", " 3 0.478021 7.95695 1.57842 -0.003676 0.000293 1 0 0.908 5.54504e-10\n", " 4 1.242162 9.41302 1.45607 -0.003791 0.000359 1 0 1 5.54504e-10\n", " 5 2.006782 10.6808 1.26775 -0.003326 0.000347 1 0 1 1.84835e-10\n", " 6 2.051027 10.7498 0.0690514 -0.000010 0.000000 0 0 0.0605 6.16115e-11\n", " 7 2.815927 11.8848 1.13502 -0.002963 0.000429 1 0 1 6.16115e-11\n", " 8 3.581082 12.929 1.04411 -0.002782 0.000355 1 0 1 2.05372e-11\n", " 9 4.346400 13.9027 0.973791 -0.002629 0.000345 1 0 1 6.84573e-12\n", "\n", " ========== Varying R34 exch upward from 95.81 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.313478 10.1266 10.1266 0.062938 1.461328 6 0 0.364 1.66351e-09\n", " 2 -0.817297 24.3689 14.2423 0.332822 0.412083 2 11 1 1.78618\n", " 3 -0.184795 34.8003 10.4314 0.190523 0.237697 3 0 1 1.32748\n", " 4 -0.184789 35.2561 0.455807 -0.000037 0.033162 3 0 0.0538 0.800991\n", " 5 -0.112731 36.255 0.998953 -0.000160 0.000349 1 0 0.119 0.800991\n", " 6 0.563016 44.4889 8.2339 0.072947 0.109868 4 0 1 0.800991\n", " 7 0.678177 45.7376 1.24865 -0.000316 0.000220 1 0 0.17 0.266997\n", " 8 1.400607 52.9043 7.16672 0.042286 0.064338 6 0 1 0.266997\n", " 9 1.571150 54.4662 1.5619 -0.000492 0.000450 2 0 0.24 0.0889991\n", " 10 2.309843 60.8414 6.37525 0.029858 0.049584 26 0 1 0.0889991\n", " 11 2.560833 62.8957 2.05427 -0.000202 0.001804 1 0 0.344 0.0296664\n", " 12 3.303590 68.7464 5.85073 0.024974 0.045578 14 0 1 0.0296664\n", " 13 3.567546 70.7628 2.01634 -0.000147 0.002313 16 0 0.358 0.00988878\n", " 14 4.311040 76.3238 5.56099 0.016600 0.038489 13 0 1 0.00988878\n", "\n", " ========== Varying R34 exch downward from 95.81 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.239243 12.0165 12.0165 0.221611 0.442434 5 0 0.359 1.66351e-09\n", " 2 -0.346708 23.6884 11.6719 0.232684 1.108441 4 0 1 1.66351e-09\n", " 3 0.230647 29.3708 5.68247 0.020508 0.009141 1 0 0.762 1.56155e-09\n", " 4 1.016580 35.3974 6.02654 0.024602 0.006961 1 0 1 1.56155e-09\n", " 5 1.070817 35.7646 0.367256 0.000072 0.000001 1 0 0.0754 5.20516e-10\n", " 6 1.854909 40.5311 4.76645 0.017469 0.001669 1 0 1 5.20516e-10\n", " 7 2.636526 44.5304 3.99929 0.014342 0.001017 1 0 1 1.73505e-10\n", " 8 3.416531 48.0077 3.47736 0.013156 0.001443 1 0 1 5.78351e-11\n", " 9 3.855498 49.7916 1.78382 0.003515 0.000139 1 0 0.577 1.92784e-11\n", "\n", " ========== Varying R36 net upward from -104.9 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.392278 1.9279 1.9279 0.017706 1.405611 8 0 0.191 1.66351e-09\n", " 2 -1.345344 3.08871 1.1608 0.000931 0.000563 1 0 0.192 1.66351e-09\n", " 3 -1.322468 3.35874 0.270032 0.000047 0.000017 1 0 0.101 1.66351e-09\n", " 4 -0.553242 5.77319 2.41446 0.106691 0.105757 4 0 1 1.66351e-09\n", " 5 0.215624 6.9702 1.19701 0.013786 0.013211 3 0 1 1.03674e-09\n", " 6 0.985320 7.88997 0.91977 0.007099 0.005696 1 0 1 3.45578e-10\n", " 7 1.754482 8.66484 0.774864 0.004998 0.004127 2 0 1 1.15193e-10\n", " 8 2.523330 9.34732 0.68249 0.004026 0.003469 3 0 1 3.83976e-11\n", " 9 2.563979 9.38141 0.03409 0.000003 0.000000 0 0 0.0553 1.27992e-11\n", " 10 2.639674 9.44442 0.0630028 0.000009 0.000000 0 0 0.103 1.27992e-11\n", " 11 3.407986 10.0529 0.608477 0.003620 0.003600 2 0 1 1.27992e-11\n", " 12 4.176203 10.6139 0.560989 0.003512 0.003587 2 0 1 4.2664e-12\n", "\n", " ========== Varying R36 net downward from -104.9 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.687268 1.5981 1.5981 0.023484 1.153725 3 0 0.689 1.66351e-09\n", " 2 -0.495488 2.0262 0.428096 -0.000364 0.002327 1 0 0.293 1.66351e-09\n", " 3 0.265057 3.28395 1.25775 0.000887 0.008634 1 0 1 1.66351e-09\n", " 4 1.027062 4.29158 1.00764 -0.002542 0.003745 1 0 1 5.54504e-10\n", " 5 1.043038 4.34265 0.0510713 -0.000016 0.026123 3 0 0.0586 1.84835e-10\n", " 6 1.799197 5.21031 0.867659 -0.002982 0.002636 1 0 0.992 1.84835e-10\n", " 7 2.564221 5.9932 0.782887 0.015144 0.018411 1 0 1 1.84835e-10\n", " 8 3.329535 6.70473 0.711524 0.014930 0.017907 1 0 1 6.16115e-11\n", " 9 4.095059 7.36261 0.657885 0.015775 0.018543 1 0 1 2.05372e-11\n", "\n", " ========== Varying R36 exch upward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.382666 34.1574 34.1574 0.223347 1.405767 7 0 0.314 1.66351e-09\n", " 2 -1.329560 90.0634 55.906 0.182646 0.306276 1 11 1 1.78618\n", " 3 -1.075213 169.79 79.7267 0.128378 0.260731 3 0 1 0.595394\n", " 4 -1.011858 189.171 19.3809 -0.003738 0.000258 1 0 0.14 0.198465\n", " 5 -0.603185 338.505 149.334 0.143933 0.369061 4 0 1 0.198465\n", " 6 -0.165521 608.218 269.713 0.061416 0.346929 4 0 1 0.0661549\n", " 7 0.115187 948.819 340.601 -0.082682 0.062046 7 0 0.597 0.0220516\n", " 8 0.434064 1889.46 940.642 -0.114218 0.188840 14 0 0.856 0.0220516\n", " 9 0.678568 5261.73 3372.27 -0.121455 0.331301 7 0 1 0.0220516\n", " 10 0.800183 26591 21329.3 -0.122866 0.402761 20 0 1 0.00735054\n", " 11 0.829330 352312 325721 -0.170205 0.201259 10 0 1 0.00245018\n", " 12 0.831365 2.38999e+06 2.03768e+06 -0.011620 0.000219 4 0 1 0.000816727\n", " 13 0.831576 5.95046e+06 3.56046e+06 -0.000315 0.000000 1 0 1 0.000272242\n", " 14 0.831634 9.9999e+06 4.04944e+06 -0.000039 0.000000 1 0 0.656 9.07474e-05\n", " 15 0.846371 9.9999e+06 1.1071 0.021315 0.017738 3 0 0.124 9.07474e-05\n", " 16 1.430173 9.9999e+06 1.83831 0.015324 0.111247 16 6 1 2.97361\n", " 17 2.133416 9.9999e+06 1.01549 0.017922 0.058810 2 0 1 0.991204\n", " 18 2.883190 9.9999e+06 0.804303 0.017869 0.029227 3 0 1 0.330401\n", " 19 3.644459 9.99991e+06 0.685328 0.003692 0.008831 1 0 1 0.110134\n", " 20 4.407445 9.99991e+06 0.605528 0.000934 0.005739 1 0 1 0.0367113\n", "\n", " ========== Varying R36 exch downward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", "\n", " ========== Varying R38 net upward from -36.04 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.394524 1.7057 1.7057 0.014678 1.412467 7 0 0.188 1.66351e-09\n", " 2 -1.352948 2.73377 1.02806 0.001093 0.000824 2 0 0.19 1.66351e-09\n", " 3 -0.576384 4.20692 1.47316 0.114228 0.105956 3 0 1 1.66351e-09\n", " 4 0.194661 4.8549 0.647973 0.012672 0.009919 1 0 1 1.08643e-09\n", " 5 0.336815 4.95465 0.0997533 0.000095 0.000051 1 0 0.201 3.62145e-10\n", " 6 1.106807 5.43315 0.478497 0.006342 0.004642 3 0 1 3.62145e-10\n", " 7 1.876380 5.83968 0.406531 0.004732 0.003452 1 0 1 1.20715e-10\n", " 8 2.645628 6.19902 0.359342 0.004154 0.003197 1 0 1 4.02383e-11\n", " 9 3.414633 6.52439 0.325369 0.003857 0.003144 1 0 1 1.34128e-11\n", " 10 4.183374 6.82382 0.29943 0.003889 0.003441 2 0 1 4.47093e-12\n", "\n", " ========== Varying R38 net downward from -36.04 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.513501 0.688453 0.688453 -0.005350 0.924846 7 0 0.613 1.66351e-09\n", " 2 0.182871 1.45683 0.768377 -0.006889 0.065030 3 0 1 1.66351e-09\n", " 3 0.801938 1.9834 0.526569 -0.004006 0.000305 1 0 0.826 5.54504e-10\n", " 4 1.534584 2.49802 0.514616 -0.002918 0.032728 4 0 1 5.54504e-10\n", " 5 1.584905 2.53993 0.0419139 -0.000020 0.016792 2 0 0.0923 1.84835e-10\n", " 6 2.349152 3.01805 0.47812 -0.003617 0.000428 1 0 1 1.84835e-10\n", " 7 2.863036 3.31458 0.296532 -0.001526 0.000096 1 0 0.681 6.16115e-11\n", " 8 3.627922 3.72741 0.41283 -0.003179 0.000226 1 0 1 6.16115e-11\n", " 9 4.393024 4.11299 0.385577 -0.002976 0.000214 1 0 1 2.05372e-11\n", "\n", " ========== Varying R38 exch upward from 58.36 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.378382 15.3939 15.3939 0.147198 1.355182 5 0 0.247 1.66351e-09\n", " 2 -1.387721 32.0237 16.6297 -0.030774 0.127640 2 12 1 14.2895\n", " 3 -1.262987 60.3424 28.3187 0.235865 0.381616 4 0 1 4.76315\n", " 4 -1.039125 101.368 41.0258 0.521738 0.673033 5 1 1 3.17543\n", " 5 -1.006049 107.952 6.5841 -0.001304 0.000439 3 0 0.104 2.24066\n", " 6 -0.779001 161.421 53.469 0.306167 0.416713 3 1 1 4.48132\n", " 7 -0.755544 168.163 6.74185 -0.000716 0.000446 3 0 0.0639 1.49377\n", " 8 -0.612152 215.825 47.6619 0.027229 0.063317 5 1 0.538 2.98755\n", " 9 -0.592488 223.495 7.67029 -0.000552 0.000054 2 0 0.0687 2.98755\n", " 10 -0.372890 338.576 115.08 0.446943 0.551708 3 0 1 2.98755\n", " 11 -0.299788 395.131 56.5553 -0.003585 0.007129 1 0 0.224 0.995849\n", " 12 -0.114415 628.737 233.606 0.465651 0.571371 4 1 1 1.9917\n", " 13 0.033486 1033.71 404.971 0.329348 0.420117 5 0 0.709 0.663899\n", " 14 0.116390 1524.1 490.395 0.030366 0.068182 3 0 0.495 0.663899\n", " 15 0.211121 3033.43 1509.33 0.291365 0.384502 3 0 1 0.663899\n", " 16 0.261708 5993.99 2960.56 0.055641 0.104919 1 0 0.579 0.2213\n", " 17 0.296178 16602.2 10608.3 0.093179 0.154697 2 0 1 0.2213\n", " 18 0.309686 51588.6 34986.4 0.004374 0.032967 1 0 0.677 0.0737666\n", " 19 0.314606 216120 164531 -0.005729 0.010016 2 0 1 0.0737666\n", " 20 0.315598 602358 386238 -0.001646 0.000128 1 0 1 0.0245889\n", " 21 0.315890 1.27228e+06 669925 -0.000321 0.000004 2 0 1 0.00819629\n", " 22 0.316016 2.43291e+06 1.16063e+06 -0.000114 0.000001 1 0 1 0.0027321\n", " 23 0.316078 4.44335e+06 2.01044e+06 -0.000051 0.000000 2 0 1 0.000910698\n", " 24 0.316111 7.92565e+06 3.4823e+06 -0.000026 0.000000 1 0 1 0.000303566\n", " 25 0.316120 9.99991e+06 2.07426e+06 -0.000002 0.000000 0 0 0.344 0.000101189\n", " 26 0.346277 9.99991e+06 0.456141 -0.000145 0.009343 4 0 0.22 0.000101189\n", " 27 1.048611 9.99991e+06 1.50958 0.106377 0.172250 5 0 1 0.000101189\n", " 28 1.227248 9.99991e+06 1.03356 0.006195 0.521920 3 0 1 6.2898e-05\n", " 29 1.996263 9.99991e+06 0.712576 0.012689 0.011963 3 0 1 2.0966e-05\n", " 30 2.765200 9.99991e+06 0.52753 0.005619 0.004973 3 0 1 6.98867e-06\n", " 31 3.534061 9.99991e+06 0.437787 0.003691 0.003123 2 0 1 2.32956e-06\n", " 32 4.302858 9.99991e+06 0.382026 0.002879 0.002373 2 0 1 7.76519e-07\n", "\n", " ========== Varying R38 exch downward from 58.36 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.905481 11.9011 11.9011 0.103809 1.143982 5 0 0.344 1.66351e-09\n", " 2 -0.635670 17.7434 5.84237 0.020310 0.003671 1 0 0.388 1.66351e-09\n", " 3 0.230401 28.1465 10.4031 0.151303 0.053524 2 0 1 1.66351e-09\n", " 4 1.042046 33.9754 5.82886 0.051010 0.007657 1 0 1 1.29307e-09\n", " 5 1.105372 34.3577 0.382277 0.000199 0.000006 1 0 0.0885 4.49736e-10\n", " 6 1.902114 38.5963 4.23865 0.031371 0.002920 2 0 1 4.49736e-10\n", " 7 2.379771 40.7537 2.15735 0.008686 0.000551 1 0 0.625 1.49912e-10\n", " 8 3.161718 43.8561 3.10246 0.020178 0.006523 2 0 1 1.49912e-10\n", " 9 3.266795 44.2401 0.383977 0.000303 0.000006 1 0 0.141 4.99706e-11\n", " 10 4.050812 46.9078 2.66771 0.016676 0.000952 1 0 1 4.99706e-11\n", "\n", " ========== Varying R40 net upward from 26.93 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.211651 5.04098 5.04098 0.035422 1.289442 5 0 0.242 1.66351e-09\n", " 2 -0.580347 14.0533 9.01227 0.471477 0.486739 1 0 0.885 1.66351e-09\n", " 3 -0.227117 17.4588 3.40554 0.003141 0.007667 2 0 0.508 1.66351e-09\n", " 4 -0.162480 18.0238 0.565031 -0.000088 0.000023 1 0 0.0954 1.66351e-09\n", " 5 0.579028 23.6178 5.59403 -0.019215 0.007569 1 0 1 1.66351e-09\n", " 6 1.326789 28.3016 4.68375 -0.017982 0.002549 1 0 1 5.54504e-10\n", " 7 2.077381 32.49 4.18842 -0.016117 0.001583 1 0 1 1.84835e-10\n", " 8 2.829858 36.3629 3.87293 -0.014988 0.000827 1 0 1 6.16115e-11\n", " 9 3.583636 40.0151 3.65218 0.001189 0.015703 1 0 1 2.05372e-11\n", " 10 4.338396 43.5041 3.48898 -0.013032 0.000499 1 0 1 6.84573e-12\n", "\n", " ========== Varying R40 net downward from 26.93 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.473358 5.1342 5.1342 0.080580 0.528210 5 0 0.275 1.66351e-09\n", " 2 -0.454139 11.5212 6.387 0.073660 0.429556 4 12 1 14.2895\n", " 3 -0.172603 17.8105 6.28933 0.237438 0.433239 3 0 1 4.76315\n", " 4 -0.322975 22.7593 4.94872 0.376481 1.061451 5 1 1 3.17543\n", " 5 0.125742 26.1652 3.40591 0.146549 0.320291 15 0 1 2.38784\n", " 6 0.629157 28.994 2.82888 0.079523 0.259098 30 0 1 0.795945\n", " 7 1.370893 31.078 2.08394 0.003388 0.016305 9 0 1 0.265315\n", " 8 2.132467 32.5123 1.43431 0.000172 0.003494 5 0 1 0.0884383\n", " 9 2.898810 33.6731 1.16081 -0.000520 0.000678 1 0 1 0.0294794\n", " 10 3.078463 33.9195 0.246371 -0.000045 0.000019 2 0 0.246 0.00982648\n", " 11 3.334473 34.2532 0.333682 0.000165 0.000023 1 0 0.353 0.00982648\n", " 12 4.103954 35.148 0.894869 0.001527 0.000268 3 0 1 0.00982648\n", "\n", " ========== Varying R40 exch upward from 98.04 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.097616 3.18885 3.18885 0.004419 1.131292 4 11 0.227 1.78618\n", " 2 -0.471003 12.8658 9.67697 0.070322 0.100060 3 0 1 1.78618\n", " 3 0.265495 20.5221 7.65629 0.017792 0.023809 2 0 1 0.595394\n", " 4 0.461465 22.2562 1.73412 -0.000093 0.000161 1 0 0.277 0.198465\n", " 5 0.506281 22.64 0.383727 -0.000007 0.000000 0 0 0.064 0.198465\n", " 6 1.261189 28.5225 5.88253 -0.003385 0.005958 3 0 1 0.198465\n", " 7 2.021159 33.6553 5.13282 -0.003939 0.003035 3 0 1 0.0661549\n", " 8 2.783360 38.2835 4.62819 -0.003724 0.001691 3 0 1 0.0220516\n", " 9 2.877430 38.8266 0.543093 -0.000064 0.000008 1 0 0.127 0.00735054\n", " 10 3.640879 43.0426 4.21604 -0.003950 0.000818 1 0 1 0.00735054\n", " 11 4.404755 46.9752 3.93252 -0.003717 0.000677 1 0 1 0.00245018\n", "\n", " ========== Varying R40 exch downward from 98.04 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.394021 8.16366 8.16366 0.124142 1.365527 5 0 0.26 1.66351e-09\n", " 2 -1.310039 16.5563 8.39267 0.101307 0.330630 3 12 1 14.2895\n", " 3 -0.968802 25.0081 8.45174 0.293736 0.409509 2 0 1 4.76315\n", " 4 -0.514831 31.5431 6.53501 0.383051 0.467465 3 1 1 3.17543\n", " 5 -0.047042 36.3626 4.81952 0.283823 0.392798 5 0 1 2.48493\n", " 6 -0.023926 36.5669 0.204331 0.000026 0.000547 2 0 0.0553 1.39523\n", " 7 0.450343 40.2026 3.6357 0.103709 0.271509 22 0 1 1.39523\n", " 8 1.109807 43.1404 2.93773 0.002560 0.075257 25 0 1 0.465078\n", " 9 1.717258 45.0938 1.95342 0.001893 0.156355 12 0 1 0.155026\n", " 10 1.990823 45.7451 0.651288 0.000049 0.000811 6 0 0.389 0.0516753\n", " 11 2.757877 47.2802 1.53512 0.002041 0.001960 5 0 1 0.0516753\n", " 12 3.526130 48.5566 1.27644 0.001290 0.001069 1 0 1 0.0172251\n", " 13 4.294603 49.6708 1.11422 0.000961 0.000717 1 0 1 0.0057417\n", "\n", " ========== Varying R42 net upward from -68.83 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.009457 2.04045 2.04045 0.666008 1.443736 7 0 1 1.66351e-09\n", " 2 0.227969 2.81011 0.769664 0.008802 0.539668 4 0 1 2.32049e-09\n", " 3 0.995700 3.40193 0.59182 0.002579 0.003140 1 0 1 7.73498e-10\n", " 4 1.763264 3.90361 0.501679 0.001367 0.002094 1 0 1 2.57833e-10\n", " 5 2.530741 4.3473 0.44369 0.000866 0.001681 1 0 1 8.59442e-11\n", " 6 2.904659 4.54766 0.200355 0.000008 0.000000 0 0 0.498 2.86481e-11\n", " 7 3.671274 4.93351 0.385851 0.000986 0.002663 2 0 1 2.86481e-11\n", " 8 4.134494 5.15273 0.21922 0.000024 0.000428 1 0 0.612 9.54935e-12\n", "\n", " ========== Varying R42 net downward from -68.83 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.307032 0.62586 0.62586 -0.013019 1.330014 5 0 0.26 1.66351e-09\n", " 2 -0.548637 1.99008 1.36422 0.153132 0.163028 1 0 1 1.66351e-09\n", " 3 -0.463905 2.08984 0.0997566 -0.000052 0.000025 1 0 0.128 1.30172e-09\n", " 4 0.298195 2.84224 0.752398 0.018110 0.024301 3 0 1 1.30172e-09\n", " 5 1.060783 3.44572 0.603489 0.007717 0.013421 2 0 1 4.33908e-10\n", " 6 1.414544 3.69585 0.250121 0.006754 0.007928 3 0 0.479 1.44636e-10\n", " 7 2.181445 4.18839 0.492549 0.060796 0.062187 3 0 1 1.44636e-10\n", " 8 2.250178 4.22971 0.0413191 -0.000001 0.000000 0 0 0.0938 5.83767e-11\n", " 9 2.429923 4.33592 0.106211 0.000331 0.000423 1 0 0.243 5.83767e-11\n", " 10 3.196949 4.76268 0.426754 0.069787 0.071052 2 0 1 5.83767e-11\n", " 11 3.964037 5.15461 0.391935 0.097510 0.098714 2 0 1 2.63858e-11\n", "\n", " ========== Varying R42 exch upward from 67.55 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.195152 7.08677 7.08677 0.083152 1.401693 7 0 0.376 1.66351e-09\n", " 2 -0.437948 17.752 10.6653 0.401503 0.412591 2 1 1 3.32702e-09\n", " 3 0.324860 24.3037 6.55169 0.023789 0.029272 1 0 1 3.32733e-09\n", " 4 1.089796 29.5186 5.21482 0.003399 0.006754 1 0 1 1.10911e-09\n", " 5 1.855487 33.993 4.47443 0.000900 0.003501 1 0 1 3.69703e-10\n", " 6 2.112222 35.3752 1.38219 -0.000189 0.000051 1 0 0.347 1.23234e-10\n", " 7 2.878482 39.231 3.85586 -0.000434 0.001598 1 0 1 1.23234e-10\n", " 8 3.147759 40.505 1.27396 -0.000165 0.000041 1 0 0.36 4.10781e-11\n", " 9 3.560310 42.3851 1.88012 -0.000577 0.000093 1 0 0.548 4.10781e-11\n", " 10 4.322145 45.657 3.27185 -0.001561 0.004896 3 0 1 4.10781e-11\n", "\n", " ========== Varying R42 exch downward from 67.55 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.171570 10.7879 10.7879 0.384929 1.686845 4 0 0.549 1.66351e-09\n", " 2 -0.571934 19.0377 8.24976 0.118222 0.188840 12 11 1 1.78618\n", " 3 0.129500 25.2186 6.18089 0.214168 0.240647 4 0 1 0.595394\n", " 4 0.832576 30.1157 4.8971 0.095568 0.130962 17 0 1 0.497628\n", " 5 1.545199 34.2906 4.17493 0.034362 0.074459 40 0 1 0.214271\n", " 6 2.318808 37.8697 3.57913 0.006944 0.000831 9 0 1 0.0714236\n", " 7 3.092297 40.7432 2.87344 0.005779 0.000386 5 0 1 0.0238079\n", " 8 3.865477 43.1949 2.45174 0.005103 0.000163 3 0 1 0.00793595\n", "\n", " ========== Varying R44 upward from 62.97 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.105743 4.36805 4.36805 0.066617 1.255213 6 0 0.318 1.66351e-09\n", " 2 -1.042752 5.39237 1.02432 -0.000120 0.000121 1 0 0.114 1.66351e-09\n", " 3 -0.557053 11.2313 5.83888 0.057117 0.060056 1 1 0.699 3.32702e-09\n", " 4 0.175906 17.3916 6.16034 -0.015938 0.019395 1 0 1 3.32702e-09\n", " 5 0.919738 22.1896 4.79802 -0.020510 0.003950 1 0 1 1.10901e-09\n", " 6 1.667830 26.3712 4.18155 -0.018484 0.001716 1 0 1 3.69669e-10\n", " 7 2.418451 30.1893 3.81813 -0.016701 0.000970 1 0 1 1.23223e-10\n", " 8 2.882709 32.4202 2.23092 -0.005887 0.000138 1 0 0.624 4.10744e-11\n", " 9 3.635696 35.8808 3.46057 -0.014609 0.000696 1 0 1 4.10744e-11\n", " 10 4.389896 39.1975 3.31673 -0.013720 0.000372 1 0 1 1.36915e-11\n", "\n", " ========== Varying R44 downward from 62.97 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.396753 4.83172 4.83172 0.087582 1.400596 5 0 0.247 1.66351e-09\n", " 2 -1.343062 9.3724 4.54068 0.099203 0.099540 1 2 0.288 1.33081e-08\n", " 3 -1.139707 14.2201 4.84773 0.077736 0.377796 2 11 1 14.2895\n", " 4 -0.829273 18.626 4.40584 0.166775 0.307251 2 0 0.902 4.76315\n", " 5 -0.452114 22.5583 3.93235 0.202053 0.378932 2 0 1 4.76315\n", " 6 0.002742 26.2579 3.69957 0.537545 0.646662 4 0 1 1.58772\n", " 7 0.411073 28.8555 2.59762 0.097778 0.334923 29 0 1 1.58402\n", " 8 1.123753 30.9911 2.13556 0.022154 0.047627 13 0 1 0.528006\n", " 9 1.845118 32.2634 1.2723 0.008285 0.048513 9 0 1 0.176002\n", " 10 2.611983 33.2638 1.00047 0.005486 0.004679 4 0 1 0.0586674\n", " 11 3.380324 34.1052 0.841355 0.004239 0.003455 2 0 1 0.0195558\n", " 12 4.149021 34.8441 0.738952 0.003609 0.002956 2 0 1 0.0065186\n", "\n", " ========== Varying R46 upward from 101.9 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.904779 2.46572 2.46572 0.002928 1.006191 5 0 0.233 1.66351e-09\n", " 2 -0.143035 5.41891 2.95319 -0.005115 0.001432 1 0 1 1.66351e-09\n", " 3 0.620874 7.55233 2.13342 -0.003402 0.000982 1 0 1 5.54504e-10\n", " 4 0.999638 8.46855 0.916223 -0.000887 0.002537 4 0 0.518 1.84835e-10\n", " 5 1.763497 10.1232 1.6547 -0.003290 0.001143 2 0 1 1.84835e-10\n", " 6 2.527887 11.6021 1.47886 -0.003092 0.000810 2 0 1 6.16115e-11\n", " 7 3.292289 12.9549 1.35279 -0.002952 0.000938 3 0 1 2.05372e-11\n", " 8 3.438106 13.2014 0.246487 -0.000092 0.000043 1 0 0.196 6.84573e-12\n", " 9 4.202842 14.4435 1.24212 -0.002808 0.000748 2 0 1 6.84573e-12\n", "\n", " ========== Varying R46 downward from 101.9 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.359884 4.48332 4.48332 0.144187 2.272362 3 0 1 1.66351e-09\n", " 2 -0.581131 8.30176 3.81844 0.084246 0.073785 2 0 1 1.25805e-09\n", " 3 -0.510470 8.50612 0.204357 0.000031 0.000003 2 0 0.108 6.5945e-10\n", " 4 0.260836 10.3453 1.8392 0.010585 0.007572 1 0 1 6.5945e-10\n", " 5 1.031073 11.7759 1.43062 0.006162 0.004217 1 0 1 2.19817e-10\n", " 6 1.084193 11.8653 0.0893803 0.000010 0.000000 0 0 0.0738 7.32722e-11\n", " 7 1.140801 11.9595 0.0942195 0.000012 0.000029 1 0 0.0786 7.32722e-11\n", " 8 1.910474 13.1465 1.18698 0.004115 0.002734 1 0 1 7.32722e-11\n", " 9 2.679747 14.198 1.05148 0.003478 0.002497 1 0 1 2.44241e-11\n", " 10 3.448719 15.1515 0.953534 0.003113 0.002432 1 0 1 8.14135e-12\n", " 11 3.748199 15.5018 0.350234 0.000225 0.000235 1 0 0.399 2.71378e-12\n", " 12 4.513270 16.3518 0.850036 0.002778 0.002409 2 0 0.995 2.71378e-12\n", "\n", " ========== Varying R47 upward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.613136 5.99471 5.99471 0.023825 0.690044 14 0 0.289 1.66351e-09\n", " 2 0.148716 8.47339 2.47868 -0.000993 0.005447 1 0 1 1.66351e-09\n", " 3 0.911885 10.4125 1.93907 -0.002621 0.002502 1 0 1 5.54504e-10\n", " 4 1.675687 12.07 1.65758 -0.002648 0.001841 1 0 1 1.84835e-10\n", " 5 2.439875 13.5477 1.47769 -0.002891 0.001212 1 0 1 6.16115e-11\n", " 6 2.540744 13.7324 0.184684 -0.000047 0.000029 1 0 0.137 2.05372e-11\n", " 7 2.643597 13.9185 0.186116 -0.000058 0.000011 1 0 0.139 2.05372e-11\n", " 8 2.764479 14.1346 0.216044 -0.000079 0.000014 1 0 0.163 2.05372e-11\n", " 9 3.529001 15.4409 1.30632 -0.002901 0.000869 2 0 1 2.05372e-11\n", " 10 3.658360 15.6528 0.211885 -0.000085 0.000019 1 0 0.174 6.84573e-12\n", " 11 3.777104 15.8452 0.19241 -0.000071 0.000013 1 0 0.159 6.84573e-12\n", " 12 4.271736 16.6266 0.781362 -0.001201 0.000195 1 0 0.653 6.84573e-12\n", "\n", " ========== Varying R47 downward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", "\n", " ========== Varying R48 upward from 3.027e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.613136 5.99471 5.99471 0.023298 0.689516 16 0 0.289 1.66351e-09\n", " 2 0.148727 8.47343 2.47872 -0.001029 0.005400 1 0 1 1.66351e-09\n", " 3 0.911896 10.4125 1.93906 -0.002623 0.002501 1 0 1 5.54504e-10\n", " 4 1.675698 12.0701 1.65757 -0.002882 0.001608 1 0 1 1.84835e-10\n", " 5 2.232342 13.1608 1.09073 -0.000716 0.001460 1 0 0.738 6.16115e-11\n", " 6 2.996727 14.5419 1.38113 -0.002906 0.001001 2 0 1 6.16115e-11\n", " 7 3.034014 14.6064 0.0644942 -0.000007 0.000000 0 0 0.0505 2.05372e-11\n", " 8 3.798561 15.8797 1.2733 -0.002864 0.000881 1 0 1 2.05372e-11\n", " 9 4.270792 16.6251 0.745385 -0.001062 0.000209 1 0 0.624 6.84573e-12\n", "\n", " ========== Varying R48 downward from 3.027e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.92721e-06 2.92721e-06 0.000000 0.000000 0 0 1.98e-09 1.66351e-09\n", "\n", " ========== Varying R49 upward from 3.026e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.667774 6.45398 6.45398 0.009610 0.710090 3 0 0.153 1.66351e-09\n", " 2 0.082043 9.37511 2.92113 -0.011607 0.006868 1 1 1 3.32702e-09\n", " 3 0.836506 11.7035 2.3284 -0.008646 0.005182 1 0 1 1.10901e-09\n", " 4 1.593013 13.7283 2.02478 -0.010209 0.001577 1 0 1 3.69669e-10\n", " 5 1.629360 13.8201 0.0918392 -0.000022 0.000025 1 0 0.0501 1.23223e-10\n", " 6 1.871801 14.4216 0.601504 -0.000978 0.000064 1 0 0.329 1.23223e-10\n", " 7 2.438282 15.6161 1.19447 0.013554 0.012716 1 0 0.766 1.23223e-10\n", " 8 3.208269 16.887 1.27092 0.027853 0.026158 1 0 1 1.23223e-10\n", " 9 3.247138 16.9444 0.0573684 0.000006 0.000000 0 0 0.0545 4.10744e-11\n", " 10 3.805869 17.7174 0.772971 0.006513 0.005608 1 0 0.741 4.10744e-11\n", " 11 4.576029 18.6595 0.942165 0.016470 0.014603 2 0 1 4.10744e-11\n", "\n", " ========== Varying R49 downward from 3.026e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.92567e-06 2.92567e-06 0.000000 0.000000 0 0 2.34e-09 1.66351e-09\n", "\n", " ========== Varying R50 upward from 22.77 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.006954 7.76854 7.76854 0.039787 0.801125 18 0 1 1.66351e-09\n", " 2 0.775665 11.709 3.94043 0.073066 0.072646 1 0 1 5.54504e-10\n", " 3 1.544763 14.5004 2.79148 0.036998 0.036192 2 0 1 2.6004e-10\n", " 4 2.314088 16.785 2.2846 0.025957 0.024923 1 0 1 8.668e-11\n", " 5 2.617787 17.5962 0.811138 0.000894 0.000708 1 0 0.41 2.88933e-11\n", " 6 3.387227 19.484 1.88779 0.020212 0.019063 1 0 1 2.88933e-11\n", " 7 4.156752 21.1863 1.70236 0.018502 0.017269 2 0 1 9.63111e-12\n", "\n", " ========== Varying R50 downward from 22.77 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000031 22.7695 22.7695 0.000001 0.000000 0 0 0.0152 1.66351e-09\n", "\n", " ========== Varying R51 upward from 3.026e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.283347 16.0301 16.0301 0.003087 1.284103 5 0 0.103 1.66351e-09\n", " 2 -1.397415 25.7447 9.71455 0.000802 0.001234 1 0 0.253 1.66351e-09\n", " 3 -0.647871 33.7246 7.97996 0.300630 0.319378 3 0 1 1.66351e-09\n", " 4 0.118934 37.0555 3.33085 0.048802 0.050289 1 0 1 1.64642e-09\n", " 5 0.200834 37.354 0.298493 0.000029 0.000061 1 0 0.117 5.51144e-10\n", " 6 0.969127 39.8458 2.49183 0.023689 0.023688 1 0 1 5.51144e-10\n", " 7 1.235040 40.6102 0.764344 0.000509 0.000507 1 0 0.362 1.83715e-10\n", " 8 2.003504 42.6228 2.01265 0.020444 0.020272 1 0 1 1.83715e-10\n", " 9 2.772070 44.4162 1.7934 0.021019 0.020745 1 0 1 6.12383e-11\n", " 10 3.540730 46.0482 1.63202 0.021387 0.021019 1 0 1 2.04128e-11\n", " 11 4.309472 47.5547 1.50652 0.022444 0.021993 1 0 1 6.80425e-12\n", "\n", " ========== Varying R51 downward from 3.026e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.9262e-06 2.9262e-06 0.000000 0.000000 0 0 1.51e-09 1.66351e-09\n", "\n", " ========== Varying R52 upward from 79.85 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.963711 13.1567 13.1567 0.003740 0.994328 10 0 0.14 1.66351e-09\n", " 2 -0.197928 19.3689 6.21224 0.018464 0.020973 1 0 1 1.66351e-09\n", " 3 0.262380 22.1281 2.75914 0.000209 0.000858 2 0 0.629 5.54504e-10\n", " 4 0.401715 22.8864 0.758279 -0.000036 0.000028 1 0 0.196 5.54504e-10\n", " 5 0.502963 23.4195 0.533116 -0.000018 0.000005 1 0 0.143 5.54504e-10\n", " 6 1.268923 27.0672 3.64775 -0.001565 0.000767 2 0 1 5.54504e-10\n", " 7 1.651677 28.6951 1.62785 -0.000433 0.000072 1 0 0.515 1.84835e-10\n", " 8 2.374785 31.4438 2.74875 -0.001941 0.043242 4 0 1 1.84835e-10\n", " 9 3.141580 34.0166 2.57281 -0.000301 0.001197 3 0 1 6.16115e-11\n", " 10 3.206123 34.221 0.204312 -0.000004 0.000000 0 0 0.0878 2.05372e-11\n", " 11 3.283907 34.4644 0.243492 -0.000000 0.000000 0 0 0.107 2.05372e-11\n", " 12 4.042547 36.7144 2.24998 0.000603 0.010254 2 0 1 2.05372e-11\n", "\n", " ========== Varying R52 downward from 79.85 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.000008 79.8544 79.8544 0.000000 0.000000 0 0 0.054 1.66351e-09\n", "\n", " ========== Varying R53 upward from 3.027e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 79.8544 79.8544 0.000000 0.000000 0 0 0.054 1.66351e-09\n", " 2 -0.957485 93.011 13.1567 0.005391 0.989754 6 0 0.14 1.66351e-09\n", " 3 -0.192302 99.1597 6.14865 0.006865 0.009974 1 0 1 1.66351e-09\n", " 4 0.550266 103.518 4.35842 -0.000100 0.025623 5 0 1 5.54504e-10\n", " 5 1.316267 107.129 3.61076 -0.001332 0.000960 2 0 1 1.84835e-10\n", " 6 1.650589 108.545 1.41608 -0.000331 0.000052 1 0 0.451 6.16115e-11\n", " 7 2.373659 111.294 2.74922 -0.001942 0.043280 4 0 1 6.16115e-11\n", " 8 2.478424 111.663 0.36923 -0.000003 0.000000 0 0 0.143 2.05372e-11\n", " 9 2.567237 111.972 0.308103 -0.000004 0.000000 0 0 0.122 2.05372e-11\n", " 10 2.854267 112.94 0.968561 -0.000046 0.000401 2 0 0.387 2.05372e-11\n", " 11 3.187095 114.015 1.07519 -0.000083 0.000255 2 0 0.446 2.05372e-11\n", " 12 3.894524 116.143 2.12781 0.000459 0.006408 2 0 0.932 2.05372e-11\n", "\n", " ========== Varying R53 downward from 3.027e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.92727e-06 2.92727e-06 0.000000 0.000000 0 0 1.98e-09 1.66351e-09\n", "\n", " ========== Varying R54 upward from 6.23 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.924522 0.807629 0.807629 -0.004742 1.109029 4 0 0.484 1.66351e-09\n", " 2 -0.200162 1.70465 0.897025 -0.040497 0.003434 1 0 1 1.66351e-09\n", " 3 0.539418 2.40963 0.704972 -0.027760 0.000952 1 0 1 5.54504e-10\n", " 4 0.975269 2.77916 0.369536 -0.007628 0.000157 1 0 0.598 1.84835e-10\n", " 5 1.326073 3.0603 0.281136 -0.004449 0.000090 1 0 0.48 1.84835e-10\n", " 6 2.076471 3.61048 0.550184 -0.014971 0.000264 1 0 0.997 1.84835e-10\n", " 7 2.129526 3.64696 0.0364811 -0.000063 0.000001 1 0 0.0734 1.84835e-10\n", " 8 2.885016 4.14067 0.493711 -0.012575 0.000226 1 0 1 1.84835e-10\n", " 9 3.642063 4.59739 0.456711 -0.011023 0.000222 1 0 1 6.16115e-11\n", " 10 4.400231 5.02669 0.429303 -0.009970 0.000154 2 0 1 2.05372e-11\n", "\n", " ========== Varying R54 downward from 6.23 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397447 0.63167 0.63167 0.003764 1.403229 6 0 0.13 1.66351e-09\n", " 2 -0.486830 2.03851 1.40684 0.162542 0.020216 4 0 1 1.66351e-09\n", " 3 0.057223 2.36785 0.329343 0.015017 0.000569 3 0 0.72 1.34416e-09\n", " 4 0.850437 2.72991 0.362052 0.025426 0.000504 1 0 1 1.34416e-09\n", " 5 1.639169 3.01457 0.284667 0.020932 0.000492 1 0 1 4.48053e-10\n", " 6 2.425326 3.25197 0.237393 0.018372 0.000507 1 0 1 1.49351e-10\n", " 7 3.209745 3.4567 0.204733 0.016683 0.000556 1 0 1 4.97836e-11\n", " 8 3.992862 3.63718 0.180482 0.015461 0.000635 2 0 1 1.65945e-11\n", "\n", " ========== Varying R55 upward from 43.52 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.986862 3.29732 3.29732 0.004052 1.084224 5 0 0.343 1.66351e-09\n", " 2 -0.249138 7.92256 4.62524 -0.027257 0.003311 2 0 1 1.66351e-09\n", " 3 -0.055098 8.88574 0.963173 -0.001281 0.000059 1 0 0.28 5.54504e-10\n", " 4 0.694845 12.1554 3.26969 -0.017338 0.001011 2 0 1 5.54504e-10\n", " 5 1.457529 14.8478 2.69242 -0.005135 0.000472 1 0 1 1.84835e-10\n", " 6 2.221289 17.1 2.25219 -0.004163 0.000369 1 0 1 6.16115e-11\n", " 7 2.622941 18.1694 1.0694 -0.001016 0.000071 1 0 0.539 2.05372e-11\n", " 8 3.386498 20.0473 1.87791 -0.003396 0.001339 1 0 1 2.05372e-11\n", " 9 4.150104 21.791 1.74363 -0.004357 0.000329 1 0 1 6.84573e-12\n", "\n", " ========== Varying R55 downward from 43.52 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.397412 4.11077 4.11077 0.003673 1.406765 5 0 0.129 1.66351e-09\n", " 2 -0.579835 11.3004 7.18959 0.054713 0.005427 1 0 1 1.66351e-09\n", " 3 0.199196 14.0677 2.7673 0.011212 0.000473 1 0 1 6.1435e-10\n", " 4 0.975008 16.1545 2.08681 0.007913 0.000392 2 0 1 2.04783e-10\n", " 5 1.059156 16.3567 0.202242 0.000076 0.000006 1 0 0.117 6.82611e-11\n", " 6 1.833339 18.0613 1.70464 0.006359 0.000468 1 0 1 6.82611e-11\n", " 7 2.606044 19.5495 1.48819 0.005367 0.000954 2 0 1 2.27537e-11\n", " 8 2.858489 20.0007 0.451178 0.000489 0.000077 1 0 0.338 7.58457e-12\n", " 9 3.630395 21.2949 1.29417 0.004383 0.000769 1 0 1 7.58457e-12\n", " 10 4.308702 22.3437 1.04882 0.003006 0.000616 2 0 0.883 2.52819e-12\n", "\n", " ========== Varying R56 upward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.015251 7.8243 7.8243 0.140141 0.585113 16 0 0.817 1.66351e-09\n", " 2 -0.604651 11.7432 3.91892 0.070854 1.459049 5 0 1 1.66351e-09\n", " 3 -0.377903 20.3502 8.60694 0.290921 0.832465 3 0 1 7.61145e-10\n", " 4 -0.410362 26.2359 5.88571 0.190399 0.991150 3 1 1 1.50053e-09\n", " 5 -0.325885 27.5987 1.36285 0.000609 0.000616 2 0 0.215 1.30802e-09\n", " 6 0.442061 32.991 5.3923 0.149821 0.150166 1 0 1 1.30802e-09\n", " 7 1.210961 36.1402 3.14921 0.047143 0.046535 1 0 1 1.01114e-09\n", " 8 1.493037 37.1015 0.96128 0.000901 0.000778 1 0 0.389 3.37046e-10\n", " 9 1.545975 37.2739 0.172377 0.000007 0.000000 0 0 0.0746 3.37046e-10\n", " 10 2.315232 39.5577 2.28381 0.026327 0.025363 1 0 1 3.37046e-10\n", " 11 3.084689 41.5366 1.97894 0.021587 0.020422 1 0 1 1.12349e-10\n", " 12 3.854226 43.3054 1.76877 0.018959 0.017714 1 0 1 3.74495e-11\n", "\n", " ========== Varying R56 downward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", "\n", " ========== Varying R57 upward from 3.026e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.252589 6.39236 6.39236 0.010432 1.245452 6 0 0.172 1.66351e-09\n", " 2 -0.571178 7.51738 1.12502 -0.059124 0.027757 2 0 1 1.66351e-09\n", " 3 -0.459966 7.64912 0.131745 -0.000773 0.000009 1 0 0.169 5.54504e-10\n", " 4 0.276171 8.40228 0.753156 -0.023403 0.008752 1 0 1 5.54504e-10\n", " 5 0.765981 8.8348 0.432523 -0.010365 0.000217 1 0 0.672 1.84835e-10\n", " 6 0.801687 8.86493 0.0301274 -0.000047 0.000012 1 0 0.0502 1.84835e-10\n", " 7 1.397112 9.3456 0.480667 -0.013302 0.000213 1 0 0.804 1.84835e-10\n", " 8 2.150322 9.89207 0.546472 -0.014836 0.000246 1 0 1 1.84835e-10\n", " 9 2.905852 10.3852 0.493153 -0.012569 0.000192 1 0 1 6.16115e-11\n", " 10 3.662922 10.8416 0.45636 -0.011054 0.000168 1 0 1 2.05372e-11\n", " 11 4.421107 11.2707 0.42908 -0.009952 0.000155 1 0 1 6.84573e-12\n", "\n", " ========== Varying R57 downward from 3.026e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.92596e-06 2.92596e-06 -0.000000 0.000000 0 0 7.67e-08 1.66351e-09\n", "\n", " ========== Varying R58 upward from 3.025e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.664946 12.9423 12.9423 0.034527 0.781309 15 0 0.365 1.66351e-09\n", " 2 -0.352705 15.5258 2.58354 0.002876 0.004460 1 0 0.452 1.66351e-09\n", " 3 0.420796 18.6013 3.0755 0.276583 0.271374 1 0 1 1.66351e-09\n", " 4 1.192182 20.3514 1.75009 0.093049 0.089955 2 0 1 1.62699e-09\n", " 5 1.314330 20.5861 0.234676 0.000150 0.000073 2 0 0.172 9.19034e-10\n", " 6 2.085762 21.9067 1.32065 0.054327 0.051187 1 0 1 9.19034e-10\n", " 7 2.232489 22.1332 0.226411 0.000241 0.000126 1 0 0.201 3.37374e-10\n", " 8 2.571771 22.633 0.499873 0.055398 0.054804 1 0 0.456 3.37374e-10\n", " 9 3.342978 23.6696 1.03654 0.038995 0.036079 2 0 1 3.37374e-10\n", " 10 3.436996 23.788 0.118453 0.000081 0.000082 1 0 0.127 1.12458e-10\n", " 11 3.902078 24.3527 0.564698 0.005934 0.004896 2 0 0.615 1.12458e-10\n", "\n", " ========== Varying R58 downward from 3.025e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.000000 2.92548e-06 2.92548e-06 0.000000 0.000000 0 0 2.01e-09 1.66351e-09\n", "\n", " ========== Varying R59 upward from 3.026e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.364619 10.1547 10.1547 0.049352 1.073736 16 0 0.883 1.66351e-09\n", " 2 0.400706 13.434 3.27931 0.000274 0.003241 1 0 1 1.66351e-09\n", " 3 0.828249 14.9667 1.53267 -0.000496 0.000322 1 0 0.579 5.54504e-10\n", " 4 1.281354 16.2318 1.26511 0.022350 0.020322 1 0 0.643 5.54504e-10\n", " 5 1.913703 17.5299 1.29816 0.044052 0.040671 1 0 0.839 5.54504e-10\n", " 6 2.686706 18.7776 1.24768 0.055503 0.050791 1 0 1 5.54504e-10\n", " 7 3.459587 19.8174 1.03975 0.043711 0.039123 1 0 1 2.07296e-10\n", " 8 3.540786 19.9181 0.100707 0.000081 0.000054 1 0 0.111 6.90986e-11\n", " 9 4.313144 20.8123 0.894222 0.035818 0.031751 3 0 1 6.90986e-11\n", "\n", " ========== Varying R59 downward from 3.026e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.92578e-06 2.92578e-06 0.000000 0.000000 0 0 2.06e-09 1.66351e-09\n", "\n", " ========== Varying R61 upward from 2.122e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.657176 3.04478 3.04478 0.029867 0.768649 4 0 0.274 1.66351e-09\n", " 2 0.107748 4.35475 1.30997 0.001785 0.005152 1 0 1 1.66351e-09\n", " 3 0.873110 5.36292 1.00817 -0.000767 0.002163 1 0 1 5.54504e-10\n", " 4 1.638671 6.21717 0.854251 -0.001343 0.001387 1 0 1 1.84835e-10\n", " 5 2.404354 6.97401 0.75684 -0.001569 0.001040 1 0 1 6.16115e-11\n", " 6 2.541619 7.10183 0.127824 -0.000059 0.000028 1 0 0.186 2.05372e-11\n", " 7 3.307397 7.77974 0.677901 -0.001735 0.000779 1 0 1 2.05372e-11\n", " 8 3.634940 8.05394 0.274207 -0.000326 0.000122 1 0 0.436 6.84573e-12\n", " 9 4.400804 8.66479 0.610848 -0.001756 0.000672 1 0 1 6.84573e-12\n", "\n", " ========== Varying R61 downward from 2.122e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.02222e-06 2.02222e-06 0.000000 0.000000 0 0 2.04e-09 1.66351e-09\n", "\n", " ========== Varying R62 upward from 3.025e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.665163 6.24884 6.24884 0.013985 0.732186 3 0 0.208 1.66351e-09\n", " 2 0.095797 8.98697 2.73813 -0.000137 0.007195 1 0 1 1.66351e-09\n", " 3 0.858699 11.1086 2.12166 -0.003399 0.001990 1 0 1 5.54504e-10\n", " 4 1.622226 12.9162 1.80757 -0.003401 0.001364 1 0 1 1.84835e-10\n", " 5 1.705761 13.1005 0.184328 -0.000042 0.000025 1 0 0.115 6.16115e-11\n", " 6 2.469690 14.6919 1.59139 -0.003392 0.000970 1 0 1 6.16115e-11\n", " 7 2.540261 14.8315 0.139601 -0.000028 0.000026 2 0 0.0958 2.05372e-11\n", " 8 2.686591 15.1174 0.28586 -0.000122 0.000023 1 0 0.198 2.05372e-11\n", " 9 3.456763 16.4257 1.30832 0.024481 0.022601 1 0 1 2.05372e-11\n", " 10 4.101746 17.3317 0.906019 0.009306 0.007959 1 0 0.848 6.84573e-12\n", "\n", " ========== Varying R62 downward from 3.025e-06 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.000000 2.92548e-06 2.92548e-06 -0.000000 0.000000 0 0 2.06e-09 1.66351e-09\n", "\n", " ========== Varying R64 upward from 32.79 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.394582 1.66372 1.66372 0.013316 1.427664 5 0 0.198 1.66351e-09\n", " 2 -1.351519 2.66848 1.00475 0.000955 0.000558 1 0 0.194 1.66351e-09\n", " 3 -1.139757 3.45663 0.788153 0.029678 0.044688 4 0 0.494 1.66351e-09\n", " 4 -0.370256 4.51215 1.05552 0.152511 0.151302 3 0 1 1.66351e-09\n", " 5 0.400165 5.18017 0.668016 0.049775 0.047645 2 0 1 1.2988e-09\n", " 6 1.170075 5.70964 0.529467 0.037999 0.036380 3 0 1 4.42275e-10\n", " 7 1.940041 6.16143 0.451795 0.021949 0.020275 5 0 1 1.47425e-10\n", " 8 2.709118 6.56131 0.399874 0.017565 0.016780 10 0 1 4.91417e-11\n", " 9 3.355098 6.86804 0.306731 0.008093 0.007764 21 0 0.846 1.63806e-11\n", " 10 4.124357 7.20644 0.338406 0.012872 0.011905 3 0 1 1.63806e-11\n", "\n", " ========== Varying R64 downward from 32.79 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.602117 0.907917 0.907917 0.005049 1.142436 5 0 0.748 1.66351e-09\n", " 2 0.103982 1.82062 0.912706 -0.004414 0.057779 2 0 1 1.66351e-09\n", " 3 0.176637 1.89771 0.0770907 -0.000040 0.000017 1 0 0.104 5.54504e-10\n", " 4 0.472755 2.19565 0.297939 -0.000644 0.000044 1 0 0.41 5.54504e-10\n", " 5 1.193579 2.81642 0.620764 -0.000878 0.046591 3 0 1 5.54504e-10\n", " 6 1.395299 2.97417 0.157755 -0.000182 0.000088 1 0 0.276 1.84835e-10\n", " 7 2.160667 3.52823 0.554055 -0.002537 0.000386 2 0 1 1.84835e-10\n", " 8 2.926252 4.0285 0.500274 -0.002327 0.000380 2 0 1 6.16115e-11\n", " 9 3.611862 4.44238 0.413879 -0.001774 0.000269 1 0 0.899 2.05372e-11\n", " 10 3.711377 4.50022 0.0578353 -0.000036 0.000006 1 0 0.134 2.05372e-11\n", " 11 4.477249 4.92907 0.428858 0.021268 0.023688 1 0 1 2.05372e-11\n", "\n", " ========== Varying R65 upward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.727791 4.32434 4.32434 -0.000464 0.751318 4 0 0.156 1.66351e-09\n", " 2 0.034961 6.35969 2.03535 -0.002760 0.002780 1 0 1 1.66351e-09\n", " 3 0.798957 7.91055 1.55085 -0.003172 0.001124 1 0 1 5.54504e-10\n", " 4 1.563490 9.22115 1.31061 -0.002488 0.001270 1 0 1 1.84835e-10\n", " 5 2.328343 10.3814 1.16027 -0.002761 0.000678 1 0 1 6.16115e-11\n", " 6 2.458994 10.5682 0.186742 -0.000078 0.000022 1 0 0.177 2.05372e-11\n", " 7 3.224130 11.6081 1.03998 -0.002549 0.000607 1 0 1 2.05372e-11\n", " 8 3.989394 12.5726 0.964406 -0.002467 0.000561 1 0 1 6.84573e-12\n", "\n", " ========== Varying R65 downward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", "\n", " ========== Varying R66 upward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.727454 4.32432 4.32432 -0.000488 0.750957 4 0 0.156 1.66351e-09\n", " 2 0.034884 6.35952 2.0352 -0.001672 0.004282 2 0 1 1.66351e-09\n", " 3 0.798906 7.91044 1.55092 0.009894 0.014165 1 0 1 5.54504e-10\n", " 4 1.563423 9.22105 1.31061 -0.002945 0.000829 1 0 1 1.84835e-10\n", " 5 1.859253 9.68465 0.463599 -0.000429 0.000091 1 0 0.4 6.16115e-11\n", " 6 2.624225 10.8002 1.11557 -0.002699 0.000621 1 0 1 6.16115e-11\n", " 7 2.971082 11.2736 0.473348 -0.000521 0.000132 1 0 0.463 2.05372e-11\n", " 8 3.476713 11.9339 0.660364 -0.001061 0.000273 1 0 0.669 2.05372e-11\n", " 9 4.242034 12.8772 0.943263 -0.002435 0.000536 1 0 1 2.05372e-11\n", "\n", " ========== Varying R66 downward from 1e-07 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", "\n", " ========== Varying R70 upward from 32.79 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.395681 1.56166 1.56166 0.010551 1.340063 8 0 0.153 1.66351e-09\n", " 2 -1.351503 2.66869 1.10703 0.001015 0.000890 1 0 0.21 1.66351e-09\n", " 3 -0.585168 4.27565 1.60697 0.398886 0.400843 1 0 1 1.66351e-09\n", " 4 0.183017 4.99368 0.718025 0.048503 0.048610 1 0 1 1.66361e-09\n", " 5 0.280094 5.06981 0.0761322 0.000021 0.000015 1 0 0.138 5.54535e-10\n", " 6 1.048782 5.60583 0.536015 0.020237 0.019841 1 0 1 5.54535e-10\n", " 7 1.210081 5.7067 0.100875 0.000093 0.000072 1 0 0.222 1.84845e-10\n", " 8 1.978609 6.14816 0.441458 0.013313 0.013077 2 0 1 1.84845e-10\n", " 9 2.746687 6.54042 0.392261 0.011086 0.011300 5 0 1 6.1615e-11\n", " 10 2.833598 6.58239 0.0419663 0.000021 0.000015 1 0 0.118 2.05383e-11\n", " 11 2.882274 6.60569 0.023305 0.000003 0.000000 0 0 0.066 2.05383e-11\n", " 12 3.650402 6.95709 0.351396 0.008621 0.008784 10 0 1 2.05383e-11\n", " 13 4.418786 7.28245 0.325359 0.007614 0.007522 14 0 1 6.84611e-12\n", "\n", " ========== Varying R70 downward from 32.79 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.704395 3.01461 3.01461 0.000553 0.742103 4 0 0.16 1.66351e-09\n", " 2 0.057073 5.00949 1.99488 -0.005283 0.001541 1 0 1 1.66351e-09\n", " 3 0.219755 5.36318 0.353689 -0.000213 0.000015 1 0 0.231 5.54504e-10\n", " 4 0.983239 6.83473 1.47154 -0.004351 0.000457 1 0 1 5.54504e-10\n", " 5 1.747382 8.09828 1.26356 -0.003768 0.000381 1 0 1 1.84835e-10\n", " 6 1.894513 8.32452 0.226233 -0.000126 0.000014 1 0 0.2 6.16115e-11\n", " 7 1.936851 8.38875 0.0642337 -0.000010 0.000001 1 0 0.058 6.16115e-11\n", " 8 2.701499 9.49074 1.10199 -0.003313 0.000331 1 0 1 6.16115e-11\n", " 9 3.466398 10.503 1.01225 -0.003059 0.000334 1 0 1 2.05372e-11\n", " 10 3.656328 10.743 0.239989 -0.000177 0.000024 1 0 0.254 6.84573e-12\n", " 11 3.698727 10.796 0.0530177 -0.000009 0.000000 0 0 0.0571 6.84573e-12\n", " 12 4.463852 11.7212 0.925224 -0.002816 0.000351 1 0 1 6.84573e-12\n", "\n", " ========== Varying R71 upward from 6.23 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -0.069368 1.26549 1.26549 -0.035743 0.801912 4 0 1 1.66351e-09\n", " 2 -0.067413 1.55398 0.28849 -0.002536 0.212515 2 0 0.343 5.54504e-10\n", " 3 0.675943 2.18748 0.633501 -0.024050 0.000886 1 0 1 5.54504e-10\n", " 4 1.424092 2.74677 0.559291 -0.019516 0.000626 1 0 1 1.84835e-10\n", " 5 1.920624 3.09056 0.343788 -0.007305 0.000241 1 0 0.669 6.16115e-11\n", " 6 2.155517 3.2474 0.156834 -0.001507 0.000014 1 0 0.319 6.16115e-11\n", " 7 2.912045 3.72154 0.474146 -0.011534 0.000230 2 0 1 6.16115e-11\n", " 8 3.670074 4.15741 0.435868 -0.010075 0.000187 1 0 1 2.05372e-11\n", " 9 4.404953 4.55253 0.395121 -0.008462 0.024950 2 0 1 6.84573e-12\n", "\n", " ========== Varying R71 downward from 6.23 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 -1.356330 6.22992 6.22992 0.010698 1.364524 5 0 0.179 1.66351e-09\n", "\n", " ========== Varying R72 upward from 22.04 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.768292 0.0410863 0.0410863 0.000000 0.000000 0 0 1 1.66351e-09\n", " 2 1.536584 0.0580622 0.0169759 0.000000 0.000000 0 0 1 5.54504e-10\n", " 3 2.304875 0.0710883 0.0130261 0.000000 0.000000 0 0 1 1.84835e-10\n", " 4 3.073167 0.0820698 0.0109815 0.000000 0.000000 0 0 1 6.16115e-11\n", " 5 3.841459 0.0917447 0.00967489 0.000000 0.000000 0 0 1 2.05372e-11\n", "\n", " ========== Varying R72 downward from 22.04 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.768292 0.040878 0.040878 0.000000 0.000000 0 0 1 1.66351e-09\n", " 2 1.536584 0.0578539 0.0169759 0.000000 0.000000 0 0 1 5.54504e-10\n", " 3 2.304875 0.07088 0.0130261 0.000000 0.000000 0 0 1 1.84835e-10\n", " 4 3.073167 0.0818615 0.0109815 0.000000 0.000000 0 0 1 6.16115e-11\n", " 5 3.841459 0.0915364 0.00967489 0.000000 0.000000 0 0 1 2.05372e-11\n", "\n", " ========== Varying ex_3 upward from 108.8 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.768292 0.201081 0.201081 -0.000000 0.000000 0 0 1 1.66351e-09\n", " 2 1.536583 0.284889 0.0838084 -0.000000 0.000000 0 0 1 5.54504e-10\n", " 3 2.304875 0.349198 0.0643088 -0.000000 0.000000 0 0 1 1.84835e-10\n", " 4 3.073167 0.403413 0.054215 -0.000000 0.000000 0 0 1 6.16115e-11\n", " 5 3.841459 0.451177 0.0477644 -0.000000 0.000000 0 0 1 2.05372e-11\n", " 6 4.609750 0.49436 0.0431824 0.000000 0.000000 0 0 1 6.84573e-12\n", "\n", " ========== Varying ex_3 downward from 108.8 ==========\n", "\n", " Delta Delta Predictor Corrector Corrector Failed\n", " Iteration residual parameter Step-size error adjustment iterations steps h/hopt Lambda\n", " 1 0.768291 0.202866 0.202866 -0.000001 0.000000 0 0 1 1.66351e-09\n", " 2 1.536583 0.286673 0.0838076 -0.000000 0.000000 0 0 1 5.54504e-10\n", " 3 2.304875 0.350981 0.0643079 0.000001 0.000000 0 0 1 1.84835e-10\n", " 4 3.073167 0.405195 0.0542141 -0.000000 0.000000 0 0 1 6.16115e-11\n", " 5 3.841459 0.452959 0.0477635 -0.000000 0.000000 0 0 1 2.05372e-11\n", " 6 4.609750 0.49614 0.0431815 0.000000 0.000000 0 0 1 6.84573e-12\n", "\n", "\tContinuation completed in 261.2500 seconds.\n", "\n", "\tPreprocessing time: 1.3600 s\n", "\n", "\tComputation time: 259.8900 s\n", "Warning: Network is ill-conditioned.\n", "\n", "\tSimulation completed in 0.6800 seconds.\n", "\n", "\tPreprocessing time: 0.5300 s\n", "\n", "\tComputation time: 0.0800 s\n", "\n", "\tPostprocessing time: 0.0700 s\n", "\n", "--- 196.37572407722473 seconds -\n" ] } ], "source": [ "incawrapper.run_inca(\n", " inca_script=script,\n", " INCA_base_directory=INCA_base_directory,\n", ")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Now we can read in the fit and validate that the INCAWrapper was able to find the true simulated fluxes. " ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Fit accepted: False\n", "Confidence level: 0.05\n", "Chi-square value (SSR): 1.3975152924359795\n", "Expected chi-square range: [ 77.6721744 134.11116275]\n" ] } ], "source": [ "# read in the fitted fluxes\n", "res = incawrapper.INCAResults(results_file)\n", "\n", "# get the goodness of fit\n", "res.fitdata.get_goodness_of_fit()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "The SSR is very small which indicate over-fitting, however this is expected because this is simulated data without any measurement error or bias'.\n", "\n", "We can now load the true flux distribution and compare the to fitted. The true (simulated) flux distribution has some very small values, these are rounded as they cause some issues in the comparison." ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [], "source": [ "true_fluxes = (pd.read_csv(data_directory / 'true_fluxes.csv')\n", " .round(6)\n", ")" ] }, { "cell_type": "code", "execution_count": 11, "metadata": {}, "outputs": [], "source": [ "# combines the fitted and true fluxes\n", "true_and_fitted_fluxes = pd.merge(\n", " res.fitdata.fitted_parameters.query(\"type.str.contains('flux')\"),\n", " true_fluxes.rename(columns={\"rxn_id\": \"id\", \"flux\": \"val\"}),\n", " on=\"id\",\n", " suffixes=(\"_fitted\", \"_true\"),\n", ").fillna({\n", " \"lb\" : -np.inf,\n", " \"ub\" : np.inf\n", "})" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "INCA is not able to make an exact match to the true fluxes because there are to few measurements. Therefore, we will check fraction of the true fluxes are within the estimated upper and lower bounds." ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "1.0" ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" } ], "source": [ "def is_in_interval(x, lb, ub):\n", " return (x >= lb) & (x <= ub)\n", "\n", "# few tests to validate function\n", "assert is_in_interval(4.5,-np.inf,10) == True\n", "assert is_in_interval(4.5,0,10) == True\n", "assert is_in_interval(10,0,4.5) == False\n", "\n", "true_vals_in_interval = true_and_fitted_fluxes.apply(\n", " lambda x: is_in_interval(x['val_true'], x['lb'], x['ub']), axis=1\n", ")\n", "\n", "fraction_correct_fluxes = true_vals_in_interval.sum() / true_vals_in_interval.size\n", "fraction_correct_fluxes" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "We can also vizualize the fitted and true fluxes. Note that some fluxes have very large bounds, we these are truncated for visualization purposes." ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "(-250.0, 400.0)" ] }, "execution_count": 13, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "yaxis_range = [-250, 400]\n", "plot_df = true_and_fitted_fluxes.copy()\n", "# replace inf with large number\n", "plot_df['lb'].replace(np.inf, yaxis_range[0], inplace=True)\n", "plot_df['ub'].replace(np.inf, yaxis_range[1], inplace=True)\n", "fig, ax = plt.subplots(figsize=(10, 5))\n", "errbars = plot_df[['lb', 'ub']].subtract(plot_df['val_fitted'], axis=0).abs().T\n", "ax.scatter(x=plot_df['id'], y=plot_df['val_fitted'], color='black', label='fitted value')\n", "ax.errorbar(x=plot_df['id'], y=plot_df['val_fitted'], yerr=errbars, color='black', fmt='none', label='95% CI of fitted value')\n", "ax.scatter(x=plot_df['id'], y=plot_df['val_true'], color='red', label='literature value', s=8)\n", "# rotate x-axis labels\n", "ax.tick_params(axis='x', labelrotation=90)\n", "ax.legend()\n", "ax.set_ylim(yaxis_range)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "We see that most of the true flux value lies close to the estimated flux value. However, some of the flux estimates have large uncertainties. Therefor, we investigate how many fluxes are \"well determined\"." ] }, { "cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [], "source": [ "def well_determined_fluxes(val, lb, ub, cutoff):\n", " '''Finds well defined fluxes, these are fluxes where the relative uncertainty span is less than the cutoff.'''\n", " if val == 0:\n", " return (ub - lb) < cutoff\n", " relative_uncertainty_span = (ub - lb) / np.abs(val)\n", " return relative_uncertainty_span < cutoff\n", "\n", "assert well_determined_fluxes(1, 0.9, 1.1, 0.21) == True\n", "assert well_determined_fluxes(1, 0.9, 1.1, 0.1) == False\n", "assert well_determined_fluxes(0, -0.49, 0.49, 1) == True" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.37333333333333335" ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "true_and_fitted_fluxes['well_determined'] = true_and_fitted_fluxes.apply(\n", " lambda x: well_determined_fluxes(x['val_true'], x['lb'], x['ub'], 1), axis=1\n", ")\n", "true_and_fitted_fluxes['well_determined'].sum() / true_and_fitted_fluxes['well_determined'].size" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "We see that only 37% of the fluxes are well determined using a cutoff=1. This shows that the simulated experiments do not contain sufficient information about the flux distribution to gain an accurate estimate. This could likely be improve by introducing more simulated parallel experiments, using other labelled substrates. However, some fluxes, e.g. the exchange flux of reversible reactions, can be difficult to estimate at all.\n", "\n", "We will calculate the fraction of well determined net fluxes" ] }, { "cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.45" ] }, "execution_count": 23, "metadata": {}, "output_type": "execute_result" } ], "source": [ "net_fluxes = true_and_fitted_fluxes['type'] == 'Net flux'\n", "true_and_fitted_fluxes.loc[net_fluxes, 'well_determined'].sum() / net_fluxes.sum()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "This is still not super impressive, however, visual inspection of the plot shows that the flux estimate is in good agreement with the simulated flux distribution. We strongly believe that this performance is due lack of information in the simulated data, rather that errors in the INCAWrapper.\n", "\n", "Finally, we have a few tests which validates that the analysis was consistent with earlier runs for testing purposes." ] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [], "source": [ "## Setup validation tests that test that the results are similar to the previous run\n", "# Test that the fraction of correct fluxes similar to ealier run\n", "assert fraction_correct_fluxes == 1.0\n", "\n", "# Test that the chi2 is similar to ealier run, this test may be fragile because the flux \n", "# estimation is stochastic. Therefore, we only test that the chi2 very small (i.e. < 5).\n", "assert res.fitdata.chi2 < 5\n", "\n", "# Test that the fraction of well determined fluxes is similar to ealier run\n", "assert true_and_fitted_fluxes['well_determined'].sum() / true_and_fitted_fluxes['well_determined'].size == pytest.approx(0.373, 0.005)\n", "assert true_and_fitted_fluxes.loc[net_fluxes, 'well_determined'].sum() / net_fluxes.sum() == pytest.approx(0.45, 0.005)" ] } ], "metadata": { "kernelspec": { "display_name": "incawrapper-dev", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.10.8" } }, "nbformat": 4, "nbformat_minor": 2 }