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import matplotlib as mpl
mpl.use('TkAgg',warn=False,force=True)
mpl.rcParams['lines.linewidth'] = 3
mpl.rcParams['font.weight'] = 'bold'
mpl.rcParams['text.usetex'] = True
mpl.rcParams['font.sans-serif'] = 'Helvetica'
mpl.rcParams['font.size'] = 24
import pandas as pd
import numpy as np
from fancy_plot import fancy_plot
from glob import glob
import matplotlib.pyplot as plt
from datetime import datetime,timedelta
import statsmodels.api as sm
##SET UP BOOLEANS
#Use my training days
mytrain = True
#Use full soho mission files
full_soho = False
#create bokeh
create_bokeh = True
#Normalize all to 90s cadence
smooth = False
#Use shock spotter shock times
shock_times = pd.read_table('shock_spotter_events.txt',delim_whitespace=True)
shock_times = shock_times[shock_times.P > .5]
shock_times['start_time_dt'] = pd.to_datetime(shock_times.YY.astype('str')+'/'+shock_times.MM.astype('str')+'/'+shock_times.DD.astype('str')+'T'+shock_times.HHMM.astype('str'),format='%Y/%b/%dT%H%M')
#format input dataframe
def format_df(inpt_df,span='3600s'):
#Do parameter calculation for the 2016 year (training year)
inpt_df['del_time'] = np.abs(inpt_df['time_dt'].diff(1).values.astype('double')/1.e9)
#convert span to a number index so I can use the logic center = True
#assumes format_df import is in s
#then divide by the space craft jump time
#span = int(round(float(span[:-1])/inpt_df.del_time.median()))
#time cadence parameter to add to plasma and magnetic field time series
par_ind = inpt_df.del_time.median()**2./60./inpt_df.del_time
#calculate difference in parameters
inpt_df['ldel_speed'] = np.abs(inpt_df['SPEED'].diff(-1)/inpt_df.del_time)
inpt_df['ldel_Np'] = np.abs(inpt_df['Np'].diff(-1)/inpt_df.del_time)
inpt_df['ldel_Vth'] = np.abs(inpt_df['Vth'].diff(-1)/inpt_df.del_time)
#calculat plasma parameters rolling median
inpt_df['roll_med_speed'] = inpt_df['SPEED'].rolling(span,min_periods=3,center=False).median()
inpt_df['roll_med_Np'] = inpt_df['Np'].rolling( span,min_periods=3,center=False).median()
inpt_df['roll_med_Vth'] = inpt_df['Vth'].rolling( span,min_periods=3,center=False).median()
#calculate difference in plasma parameters from rolling median
inpt_df['diff_med_speed'] = inpt_df.SPEED-inpt_df.roll_med_speed
inpt_df['diff_med_Np'] = inpt_df.Np-inpt_df.roll_med_Np
inpt_df['diff_med_Vth'] = inpt_df.Vth-inpt_df.roll_med_Vth
#calculate difference in plasma parameters from rolling median
inpt_df['roll_diff_med_speed'] = inpt_df.diff_med_speed.rolling(span,min_periods=3,center=False).median()
inpt_df['roll_diff_med_Np'] = inpt_df.diff_med_Np.rolling( span,min_periods=3,center=False).median()
inpt_df['roll_diff_med_Vth'] = inpt_df.diff_med_Vth.rolling( span,min_periods=3,center=False).median()
#calculate acceleration in plasma parameters from rolling median
inpt_df['accl_diff_speed'] = inpt_df.diff_med_speed-inpt_df.roll_diff_med_speed
inpt_df['accl_diff_Np'] = inpt_df.diff_med_Np-inpt_df.roll_diff_med_Np
inpt_df['accl_diff_Vth'] = inpt_df.diff_med_Vth-inpt_df.roll_diff_med_Vth
#calculate sigma in plasma parameters from rollin median
inpt_df['diff_sig_speed'] = np.sqrt((inpt_df.diff_med_speed**2.).rolling(span,min_periods=3,center=False).median())
inpt_df['diff_sig_Np'] = np.sqrt((inpt_df.diff_med_Np **2.).rolling(span,min_periods=3,center=False).median())
inpt_df['diff_sig_Vth'] = np.sqrt((inpt_df.diff_med_Vth **2.).rolling(span,min_periods=3,center=False).median())
#calculate acceleration in plasma parameters from rolling median
inpt_df['accl_sig_speed'] = np.sqrt((inpt_df['accl_diff_speed']**2.).rolling(span,min_periods=3,center=False).median())
inpt_df['accl_sig_Np'] = np.sqrt((inpt_df['accl_diff_Np'] **2.).rolling(span,min_periods=3,center=False).median())
inpt_df['accl_sig_Vth'] = np.sqrt((inpt_df['accl_diff_Vth'] **2.).rolling(span,min_periods=3,center=False).median())
#calculate snr in plasma parameters from rollin median
#Change to difference in sigma per minute time period 2017/10/31
inpt_df['diff_snr_speed'] = np.abs(inpt_df.diff_med_speed)/inpt_df.diff_sig_speed *par_ind
inpt_df['diff_snr_Np'] = np.abs(inpt_df.diff_med_Np)/inpt_df.diff_sig_Np *par_ind
inpt_df['diff_snr_Vth'] = np.abs(inpt_df.diff_med_Vth)/inpt_df.diff_sig_Vth *par_ind
#calculate snr in plasma acceleration parameters from rollin median
inpt_df['accl_snr_speed'] = np.abs(inpt_df.accl_sig_speed)/inpt_df.accl_sig_speed
inpt_df['accl_snr_Np'] = np.abs(inpt_df.accl_sig_Np )/inpt_df.accl_sig_Np
inpt_df['accl_snr_Vth'] = np.abs(inpt_df.accl_sig_Vth )/inpt_df.accl_sig_Vth
#calculate power in the diffence for paramaters
inpt_df['diff_pow_speed'] = (np.abs(inpt_df.diff_med_speed)/inpt_df.del_time)*(2.*inpt_df.roll_med_Np)
inpt_df['diff_pow_Np'] = (np.abs(inpt_df.diff_med_Np) /inpt_df.del_time)*(inpt_df.roll_med_speed**2.+inpt_df.roll_med_Vth**2.)
inpt_df['diff_pow_Vth'] = (np.abs(inpt_df.diff_med_Vth) /inpt_df.del_time)*(2.*inpt_df.roll_med_Np)
#calculate increase in power in the diffence for paramaters
inpt_df['diff_acc_speed'] = (np.abs(inpt_df.diff_med_speed.diff(1))/inpt_df.del_time)*(2.*inpt_df.roll_med_Np)
inpt_df['diff_acc_Np'] = (np.abs(inpt_df.diff_med_Np.diff(1)) /inpt_df.del_time)*(inpt_df.roll_med_speed**2.+inpt_df.roll_med_Vth**2.)
inpt_df['diff_acc_Vth'] = (np.abs(inpt_df.diff_med_Vth.diff(1)) /inpt_df.del_time)*(2.*inpt_df.roll_med_Np)
#calculate B parameters rollin median
inpt_df['roll_med_Bx'] = inpt_df['Bx'].rolling(span,min_periods=3,center=False).median()
inpt_df['roll_med_By'] = inpt_df['By'].rolling(span,min_periods=3,center=False).median()
inpt_df['roll_med_Bz'] = inpt_df['Bz'].rolling(span,min_periods=3,center=False).median()
#calculate difference B parameters from rollin median
inpt_df['diff_med_Bx'] = inpt_df.Bx-inpt_df.roll_med_Bx
inpt_df['diff_med_By'] = inpt_df.By-inpt_df.roll_med_By
inpt_df['diff_med_Bz'] = inpt_df.Bz-inpt_df.roll_med_Bz
#calculate sigma in B parameters from rollin median
inpt_df['diff_sig_Bx'] = np.sqrt((inpt_df.diff_med_Bx**2.).rolling(span,min_periods=3,center=False).median())
inpt_df['diff_sig_By'] = np.sqrt((inpt_df.diff_med_By**2.).rolling(span,min_periods=3,center=False).median())
inpt_df['diff_sig_Bz'] = np.sqrt((inpt_df.diff_med_Bz**2.).rolling(span,min_periods=3,center=False).median())
#calculate snr in B parameters from rollin median
#Change to difference in sigma per minute time period 2017/10/31
inpt_df['diff_snr_Bx'] = np.abs(inpt_df.diff_med_Bx)/inpt_df.diff_sig_Bx*par_ind
inpt_df['diff_snr_By'] = np.abs(inpt_df.diff_med_By)/inpt_df.diff_sig_By*par_ind
inpt_df['diff_snr_Bz'] = np.abs(inpt_df.diff_med_Bz)/inpt_df.diff_sig_Bz*par_ind
#calculate difference B parameters
inpt_df['del_Bx'] = np.abs(inpt_df['Bx'].diff(1)/inpt_df.del_time)
inpt_df['del_By'] = np.abs(inpt_df['By'].diff(1)/inpt_df.del_time)
inpt_df['del_Bz'] = np.abs(inpt_df['Bz'].diff(1)/inpt_df.del_time)
#Find difference on otherside
inpt_df['del_speed'] = np.abs(inpt_df['SPEED'].diff(1)/inpt_df.del_time)
inpt_df['del_Np'] = np.abs(inpt_df['Np'].diff(1)/inpt_df.del_time)
inpt_df['del_Vth'] = np.abs(inpt_df['Vth'].diff(1)/inpt_df.del_time)
#get the Energy Change per second
inpt_df['power'] = inpt_df.del_Np*inpt_df.SPEED**2.+2.*inpt_df.del_speed*inpt_df.Np*inpt_df.SPEED
inpt_df['Np_power'] = inpt_df.del_Np*inpt_df.SPEED**2.
inpt_df['speed_power'] = 2.*inpt_df.del_speed*inpt_df.Np*inpt_df.SPEED
inpt_df['Npth_power'] = inpt_df.del_Np*inpt_df.Vth**2.
inpt_df['Vth_power'] = 2.*inpt_df.del_Vth*inpt_df.Np*inpt_df.Vth
#absolute value of the power
inpt_df['abs_power'] = np.abs(inpt_df.power)
inpt_df['Np_abs_power'] = np.abs(inpt_df.Np_power)
inpt_df['speed_abs_power'] = np.abs(inpt_df.speed_power)
inpt_df['Npth_abs_power'] = np.abs(inpt_df.Npth_power)
inpt_df['Vth_abs_power'] = np.abs(inpt_df.Vth_power)
#calculate variance normalized parameters
inpt_df['std_speed'] = inpt_df.roll_med_speed/inpt_df.del_time
inpt_df['std_Np'] = inpt_df.roll_med_Np /inpt_df.del_time
inpt_df['std_Vth'] = inpt_df.roll_med_Vth /inpt_df.del_time
#calculate standard dev in B parameters
inpt_df['std_Bx'] = inpt_df.diff_sig_Bx
inpt_df['std_By'] = inpt_df.diff_sig_By
inpt_df['std_Bz'] = inpt_df.diff_sig_Bz
#Significance of the variation in the wind parameters
inpt_df['sig_speed'] = inpt_df.del_speed/inpt_df.std_speed
inpt_df['sig_Np'] = inpt_df.del_Np/inpt_df.std_Np
inpt_df['sig_Vth'] = inpt_df.del_Vth/inpt_df.std_Vth
#significance of variation in B parameters
inpt_df['sig_Bx'] = inpt_df.del_Bx/inpt_df.std_Bx
inpt_df['sig_By'] = inpt_df.del_By/inpt_df.std_By
inpt_df['sig_Bz'] = inpt_df.del_Bz/inpt_df.std_Bz
#fill pesky nans and infs with 0 values
key_fill = ['sig_speed','sig_Np','sig_Vth',
'diff_snr_speed','diff_snr_Np','diff_snr_Vth',
'sig_Bx','sig_By','sig_Bz',
'diff_snr_Bx','diff_snr_By','diff_snr_Bz',
'diff_pow_speed','diff_pow_Np','diff_pow_Vth',
'diff_acc_speed','diff_acc_Np','diff_acc_Vth']
#loop through and replace fill values with 0
for i in key_fill:
inpt_df[i].replace(np.inf,np.nan,inplace=True)
inpt_df[i].fillna(value=0.0,inplace=True)
#create an array of constants that hold a place for the intercept
inpt_df['intercept'] = 1
return inpt_df
#read in full mission long soho information
if full_soho:
#final all soho files in 30second cadence directory
f_full = glob('../soho/data/30sec_cad/formatted_txt/*txt')
#read in all soho files in 30sec_cad directory
df_full = (pd.read_table(f,engine='python',delim_whitespace=True) for f in f_full)
#create one large array with all soho information
full_df = pd.concat(df_full,ignore_index=True)
#only keep with values in the Time frame
full_df = full_df[full_df['DOY:HH:MM:SS'] > 0]
#convert columns to datetime column
full_df['time_dt'] = pd.to_datetime(full_df['YY'].astype('int').map("{:02}".format)+':'+full_df['DOY:HH:MM:SS'],format='%y:%j:%H:%M:%S',errors='coerce')
full_df['time_str'] = full_df['time_dt'].dt.strftime('%Y/%m/%dT%H:%M:%S')
#set index to be time
full_df.set_index(full_df['time_dt'],inplace=True)
#set use to use all spacecraft
craft = ['wind','ace','dscovr','soho']
#space craft to use n sigma events to train power on other spacecraft
#change craft order to change trainer
trainer = craft[0]
for k in craft:
#read in the reformatted files
plms_df = pd.read_table('../comb_data/{0}_h1_fc_2016.txt'.format(k),delim_whitespace=True)
plms_df['time_dt'] = pd.to_datetime(plms_df['YEAR'].map('{:02}'.format)+':'+plms_df['MO'].map('{:02}'.format)+plms_df['DD'].map('{:02}'.format)+plms_df['HR'].map('{:02}'.format)+plms_df['MN'].map('{:02}'.format)+plms_df['SC'].map('{:02}'.format),format='%Y:%m%d%H%M%S')
plms_df['time_str'] = plms_df['time_dt'].dt.strftime('%Y/%m/%dT%H:%M:%S')
#calculate SPEED for all but CELIAS/SOHO
if k !='soho': plms_df['SPEED'] = np.sqrt(plms_df.Vx**2.+plms_df.Vy**2+plms_df.Vz**2.)
#set index to be time
plms_df.set_index(plms_df['time_dt'],inplace=True)
#if smooth set resample distrubution to 90s Wind Cadence
if smooth:
plms_df = plms_df.resample("90S").mean()
plms_df['time_dt'] = plms_df.index
#range check for variables
plms_df.SPEED[((plms_df.SPEED > 2000) | (plms_df.SPEED < 200))] = -9999.0
plms_df.Vth[((plms_df.Vth > 1E2) | (plms_df.Vth < 0))] = -9999.0
plms_df.Np[((plms_df.Np > 1E4) | (plms_df.Np < 0))] = -9999.0
plms_df.Bx[np.abs(plms_df.Bx) > 1E3] = -9999.0
plms_df.By[np.abs(plms_df.By) > 1E3] = -9999.0
plms_df.Bz[np.abs(plms_df.Bz) > 1E3] = -9999.0
#check quality
p_den = plms_df.Np > -9990.
p_vth = plms_df.Vth > -9990.
p_spd = plms_df.SPEED > -9990.
p_bfx = plms_df.Bx > -9990.
p_bfy = plms_df.Bz > -9990.
p_bfz = plms_df.Bz > -9990.
#only keep times with good data and be more restricive with the training set
if k == trainer: plms_df = plms_df[((p_den) & (p_vth) & (p_spd) & (p_bfx) & (p_bfy) & (p_bfz))]
elif k == 'soho': plms_df = plms_df[((p_den) & (p_vth) & (p_spd))]
else: plms_df = plms_df[(((p_den) & (p_vth) & (p_spd)) | ((p_bfx) & (p_bfy) & (p_bfz)))]
#Only fill for ACE
if k == 'ace':
#replace bad values with nans and pervious observation fill previous value
parameters = ['SPEED','Vth','Np','Bx','By','Bz']
for p in parameters:
plms_df.loc[plms_df[p] < -9990.,p] = np.nan
plms_df[p].ffill(inplace=True)
plms_df['shock'] = 0
#locate shocks and update parameter to 1
for i in shock_times.start_time_dt:
#less than 120s seconds away from shock claim as part of shock (output in nano seconds by default)
shock, = np.where(np.abs(((plms_df.index-i).values/1.e9).astype('float')) < 70.)
plms_df['shock'][shock] = 1
span = '3600s'
plms_df = format_df(plms_df,span=span)
#columns to use for training and secondary model
trn_cols = ['diff_snr_Bx','diff_snr_By','diff_snr_Bz','intercept']
#columns to use for training and secondary model (J. Prchlik 2017/10/30) and switched back
#trn_cols = ['diff_snr_Bx','diff_snr_By','diff_snr_Bz','sig_Bx','sig_By','sig_Bz','intercept']
#columns to use in the model
#use_cols = ['Np_abs_power','speed_abs_power','Npth_abs_power' ,'Vth_abs_power','sig_speed','sig_Np','sig_Vth','intercept']
#use median smoothing columns
use_cols = ['diff_snr_speed','diff_snr_Vth','diff_snr_Np','intercept']
#use median smoothing columns and spike and switched back (J. Prchlik 2017/10/30)
#use_cols = ['diff_snr_speed','diff_snr_Vth','diff_snr_Np','sig_speed','sig_Vth','sig_Np','intercept']
#use median power and acceleration of the solar wind
#use_cols = ['diff_pow_speed','diff_pow_Vth','diff_pow_Np','diff_acc_speed','diff_acc_Vth','diff_acc_Np','intercept']
#cut non finite power values
plms_df = plms_df[np.isfinite(plms_df.power)]
#do training on first input using sigma of events
if k == trainer:
#set up sampling over sigma events
samp = 10
sig_cnts = np.zeros(samp)
p_ran = np.linspace(3,8,samp)
#settle on 3 sigma events in Wind
p_ran = np.array([3.0,4.0,5.0,6.0])
#scale up based on scale parameter index
p_scale = np.median(plms_df.time_dt.diff().values.astype('double'))/1.e9/60.
#create dictionaries for sigma training level
p_dct = {}
#prediction for logit model as a fucntion of power and sigma training
log_m = {}
#log_p = {}
#log_s = {}
#for i in use_cols: p_dct[i] = np.percentile(plms_df[i],p_ran)
for i in trn_cols: p_dct[i] = p_ran*p_scale
#locate shocks and update parameter to 1
for j,i in enumerate(p_ran):
#shock name with sigma values
var = 'shock_{0:3.2f}'.format(i).replace('.','')
#keep n sigma events for bokeh plots
if j == 0: p_var = var
#Create variable where identifies shock
plms_df[var] = 0
#loop over variable to drived logic for fitting
log_test = [False]*len(plms_df.index)
for p in trn_cols: log_test = ((log_test) | (plms_df[p] > p_dct[p][j]))
#Switch to static logic for training columns J. Prchlik 2017/10/30 and switched back
#log_test = (((plms_df['diff_snr_Bx'] >= i) & (plms_df['sig_Bx'] >= p_ran[0])) | ((plms_df['diff_snr_By'] >= i) & (plms_df['sig_Bx'] >= p_ran[0])) | ((plms_df['diff_snr_Bz'] >= i) & (plms_df['sig_Bz'] >= p_ran[0])))
#Train that all events with a jump greater than n sigma initially marked as shocks
plms_df[var][log_test] = 1
#build rough preliminary shock model based on observations
try:
#First use a power model
logit_p = sm.Logit(plms_df[var],plms_df[use_cols])
sh_rs_p = logit_p.fit() #divide to get into units of seconds
#next use the local vairation model
logit_s = sm.Logit(plms_df[var],plms_df[trn_cols])
sh_rs_s = logit_s.fit() #divide to get into units of seconds
#store in model array
log_m['predict_power_'+var] = sh_rs_p
log_m['predict_sigma_'+var] = sh_rs_s
except:
sig_cnts[j] = np.nan
continue
#get predictions for full set
plms_df['predict_power_'+var] = sh_rs_p.predict(plms_df[use_cols])
plms_df['predict_sigma_'+var] = sh_rs_s.predict(plms_df[trn_cols])
#SOHO has no magnetic field data so skip SOHO magnetic field when making predictions
if k == 'soho': plms_df['predict_'+var] =plms_df['predict_power_'+var].values
else: plms_df['predict_'+var] = plms_df['predict_power_'+var].values*plms_df['predict_sigma_'+var].values
#print Mag. and Plasma Models
print('Plasma')
print(sh_rs_p.summary())
print('Mag.')
print(sh_rs_s.summary())
events, = np.where(plms_df['predict_'+var] > 0.990)
if events.size > 0: sig_cnts[j] = events.size
#use the training model on all other space craft
else:
for j,i in enumerate(p_ran):
try:
var = 'shock_{0:3.2f}'.format(i).replace('.','')
plms_df['predict_power_'+var] = log_m['predict_power_'+var].predict(plms_df[use_cols])
plms_df['predict_sigma_'+var] = log_m['predict_sigma_'+var].predict(plms_df[trn_cols])
if k == 'soho': plms_df['predict_'+var] =plms_df['predict_power_'+var].values
else: plms_df['predict_'+var] = plms_df['predict_power_'+var].values
#do not report predicted values where fill values exist
plms_df['predict_'+var][((p_den == False) | (p_vth == False) | (p_spd == False))] = 0.0
plms_df['predict_power_'+var][((p_den == False) | (p_vth == False) | (p_spd == False))] = 0.0
plms_df['predict_sigma_'+var][((p_bfx == False) | (p_bfy == False) | (p_bfz == False))] = 0.0
except KeyError:
continue
#save output
if smooth:
plms_df.to_pickle('../{0}/data/y2016_power_smoothed_formatted.pic'.format(k))
else:
plms_df.to_pickle('../{0}/data/y2016_power_formatted.pic'.format(k))
#Do parameter calculation for all previous years
#calculate difference in parameters
if full_soho:
full_df = format_df(full_df,span=span)
#get predictions for the Mission long CELIAS mission
if full_soho:
full_df['predict'] = sh_rs.predict(full_df[use_cols])
best_df = full_df[full_df.predict >= 0.90]
best_df.to_csv('../soho/archive_shocks.csv',sep=';')
#create figure object
####fig,ax = plt.subplots(figsize=(12,7))
####
#####plot solar wind speed
####ax.scatter(p_ran,sig_cnts,color='black')
####ax.set_xlabel(r'Event Percentile n$\sigma$')
####ax.set_ylabel(r'\# of Events (2016)')
####ax.set_yscale('log')
####ax.set_ylim([.5,2E6])
####fancy_plot(ax)
####
####fig.savefig('../plots/{0}_num_events_power_cut.png'.format(k),bbox_inches='tight',bbox_pad=0.1)
####fig.savefig('../plots/{0}_num_events_power_cut.eps'.format(k),bbox_inches='tight',bbox_pad=0.1)
###########
#nBOKEH PLOT
#For the training set
###########
from bokeh.models import HoverTool, ColumnDataSource
from bokeh.plotting import figure, show,save
from bokeh.layouts import column,gridplot
##########################################
#Create parameters for comparing data sets
##########################################
if create_bokeh:
source = ColumnDataSource(data=plms_df[(((plms_df["predict_sigma_{0}".format(p_var)] > .1) & ((plms_df["predict_power_{0}".format(p_var)] > .1))) | (plms_df.shock == 1))])
tools = "pan,wheel_zoom,box_select,reset,hover,save,box_zoom"
tool_tips = [("Date","@time_str"),
("Del. Np","@sig_Np"),
("Del. Speed","@sig_speed"),
("Del. Vth","@sig_Vth"),
("Predict Sigma","@predict_sigma_{0}".format(p_var)),
("Predict Power","@predict_power_{0}".format(p_var)),
("Predict Total","@predict_{0}".format(p_var)),
("Power","@power"),
]
#figure title
fig_title = '{0} Discontinuities'.format(k.upper())
p1 = figure(title=fig_title,tools=tools)
p1.scatter('sig_Np','sig_Vth',color='black',source=source)
p1.select_one(HoverTool).tooltips = tool_tips
p1.xaxis.axis_label = 'Delta Np/sig(Np)'
p1.yaxis.axis_label = 'Delta Vth/sig(Vth)'
p2 = figure(title=fig_title,tools=tools)
p2.scatter('sig_Vth','sig_speed',color='black',source=source)
p2.select_one(HoverTool).tooltips = tool_tips
p2.xaxis.axis_label = 'Delta Vt/sig(Vt)'
p2.yaxis.axis_label = 'Delta |V|/sig(V)'
p3 = figure(title=fig_title,tools=tools)
p3.scatter('sig_speed','sig_Np',color='black',source=source)
p3.select_one(HoverTool).tooltips = tool_tips
p3.xaxis.axis_label = 'Delta |V|/sig(V)'
p3.yaxis.axis_label = 'Delta Np/sig(Np)'
p4 = figure(title=fig_title,tools=tools)
p4.scatter('shock','predict_{0}'.format(p_var),color='black',source=source)
p4.select_one(HoverTool).tooltips = tool_tips
p4.xaxis.axis_label = 'Shock DB SHOCK'
p4.yaxis.axis_label = 'My Shock'
p5 = figure(title=fig_title,tools=tools)
p5.scatter('SPEED','Np',color='black',source=source)
p5.select_one(HoverTool).tooltips = tool_tips
p5.xaxis.axis_label = '|V| [km/s]'
p5.yaxis.axis_label = 'Np [cm^-3]'
p6 = figure(title=fig_title,tools=tools)
p6.scatter('SPEED','Vth',color='black',source=source)
p6.select_one(HoverTool).tooltips = tool_tips
p6.xaxis.axis_label = '|V| [km/s]'
p6.yaxis.axis_label = 'Vth [km/s]'
p7 = figure(title=fig_title,tools=tools)
p7.scatter('Np','Vth',color='black',source=source)
p7.select_one(HoverTool).tooltips = tool_tips
p7.xaxis.axis_label = 'Np [cm^-3]'
p7.yaxis.axis_label = 'Vth [km/s]'
p8 = figure(title=fig_title,tools=tools)
p8.scatter('Np_power','speed_power',color='black',source=source)
p8.select_one(HoverTool).tooltips = tool_tips
p8.xaxis.axis_label = 'Np Power [~J/s]'
p8.yaxis.axis_label = 'Speed Power [~J/s]'
p9 = figure(title=fig_title,tools=tools)
p9.scatter('time_dt','shock'.format(p_var),color='black',source=source)
p9.select_one(HoverTool).tooltips = tool_tips
p9.yaxis.axis_label = 'Shock DB SHOCK'
p9.xaxis.axis_label = 'Time'
p10 = figure(title=fig_title,tools=tools)
p10.scatter('time_dt','predict_{0}'.format(p_var),color='black',source=source)
p10.select_one(HoverTool).tooltips = tool_tips
p10.yaxis.axis_label = 'Predict SHOCK'
p10.xaxis.axis_label = 'Time'
p11 = figure(title=fig_title,tools=tools)
p11.scatter('Npth_power','Vth_power',color='black',source=source)
p11.select_one(HoverTool).tooltips = tool_tips
p11.xaxis.axis_label = 'Np Th Power [~J/s]'
p11.yaxis.axis_label = 'Vth Power [~J/s]'
save(gridplot([p1,p2],[p3,p4],[p5,p6],[p7,p8],[p9,p10],[p11]),filename='../plots/bokeh_power_training_plot_{0}.html'.format(k))