def predict(self, c, unknown):
if c.size < 2:
return []
addedElems = 0
if c.shape[1]-c.shape[0]>1:
added = numpy.zeros((c.shape[1]-c.shape[0], c.shape[1]))
addedElems = added.shape[0] * added.shape[1]
c = numpy.vstack((c, added))
detected = c.shape[0]
recognizers = c.shape[1]
size = c.size
mp.beginModel('basic')
mp.verbose(False)
x = mp.var(range(size), 'X', kind=bool)
# One label per detected object
for i in range(0, detected):
tmp = numpy.zeros((detected, recognizers))
tmp[i, :] = 1
tmp = tmp.reshape((1, size))[0]
mp.st(sum(x[j]*int(tmp[j]) for j in range(size))==1)
if self.constraints == True:
# Use recognizer up to once
if unknown==True:
lim = recognizers-1
else:
lim = recognizers
for i in range(0, recognizers):
tmp = numpy.zeros((detected, recognizers))
tmp[:, i] = 1
tmp = tmp.reshape((1, size))[0]
mp.st(sum(x[j]*int(tmp[j]) for j in range(size))<=1)
c = c.reshape((1, size)).tolist()[0]
mp.minimize(sum(c[i]*x[i] for i in range(size)), 'myobj')
mp.solve(int)
X = numpy.zeros((1, size))
for i in range(size):
X[0, i] = x[i].primal
X = X[0,0:size-addedElems]
labels = X.reshape(((size-addedElems)/(recognizers), recognizers))
predicted = []
for i in range(0, labels.shape[0]):
l = numpy.argmax(labels[i,:])
if l==recognizers-1 and unknown==True:
l = -1
predicted.append(l)
return predicted
@author: ViniciusJokubauskas
"""
import numpy as np
import pymprog as pp
from variables import *
rNumberClients = range(numberClients)
rNumberChannels = range(numberChannels)
rNumberProducts = range(numberProducts)
t = pp.iprod(rNumberClients,rNumberChannels,rNumberProducts)
pp.begin('basic') # begin modelling
pp.verbose(True) # be verbose
x = pp.var('choice',
t, bool) #create 3 variables
pp.maximize(sum(x[i,j,k]*expectedReturn[i][j][k] for i in rNumberClients\
for j in rNumberChannels for k in rNumberProducts))
#channelLimitConstraint:
for j in rNumberChannels:
sum(x[i,j,k] for i in rNumberClients for k in rNumberProducts)\
<=channelCap[j]
#maxOfferProductConstraint:
for k in rNumberProducts:
def ppSolver(expectedReturn, numberClients, numberChannels, numberProducts,
cost, budget, channelCap, minOfferProduct, maxOfferProduct,
rurdleRate):
startTime = timeit.default_timer()
rNumberClients = range(numberClients)
rNumberChannels = range(numberChannels)
rNumberProducts = range(numberProducts)
t = pp.iprod(rNumberClients, rNumberChannels, rNumberProducts)
pp.begin('basic') # begin modelling
pp.verbose(False) # be verbose
x = pp.var('choice', t, bool)
pp.maximize(sum(x[i,j,k]*expectedReturn[i][j][k] for i in rNumberClients\
for j in rNumberChannels for k in rNumberProducts))
#channelLimitConstraint:
for j in rNumberChannels:
sum(x[i,j,k] for i in rNumberClients for k in rNumberProducts)\
<=channelCap[j]
#maxOfferProductConstraint:
for k in rNumberProducts:
sum(x[i,j,k] for i in rNumberClients for j in rNumberChannels)\
<=maxOfferProduct[k]
#minOfferProductConstraint:
# for k in rNumberProducts:
# sum(x[i,j,k] for i in rNumberClients for j in rNumberChannels)\
# >=minOfferProduct[k]
#budgetConstraint:
pp.st(sum(x[i,j,k]*cost[j] for i in rNumberClients for j in\
rNumberChannels for k in rNumberProducts)<=budget,"Budget Constr.")
#clientLimitConstraint:
for i in rNumberClients:
pp.st(sum(x[i,j,k] for j in rNumberChannels for k in rNumberProducts)\
<=1,"Client "+str(i)+" limit")
#rurdleRateConstraint:
pp.st(sum(x[i,j,k]*expectedReturn[i][j][k] for i in rNumberClients for j \
in rNumberChannels for k in rNumberProducts)>= (1+rurdleRate)\
*sum(x[i,j,k]*cost[j] for i in rNumberClients for j in\
rNumberChannels for k in rNumberProducts),"Rurdle Rate Constr")
pp.solve() # solve the model
# pp.sensitivity() # sensitivity report
endTime = timeit.default_timer() - startTime
print("Objetivo encontrado: ", round(pp.vobj(), 2), " em ",
round(endTime, 3), " segundos")
print("\n\n\n")
appendCsv(numberClients, "Solver method", endTime, True,
round(pp.vobj(), 2))
pp.end() #Good habit: do away with the model
np.set_printoptions(precision = 2, linewidth = 200)
from random import Random
rand = Random()
roads = 10
time = 10
M = [(i,t) for i in range(roads) for t in range(time+1)]
age_i_0 = [rand.randint(1,10) for i in range(roads)]
import pymprog as PYM
PYM.begin('test run') # begin modeling
age = PYM.var('age_i_o',M, bounds = (0,10))
PYM.verbose(True) # be verbose
xs = PYM.var('xs', M, kind=bool) # create 100 variables #try one variable with bounds=(0,numb_activities..)
xl = PYM.var('xl', M, kind=bool) # create 100 variables
minimize(sum(50*xs + 120*xl), 'cost over 10 years')
cons_dict = {}
for i,j in xl:
xl[i,j] + xs[i,j] <=1
R.name = 'Only one type of activity per asset per step_' + str(i)
cons_dict.update(str(R))
print("R.name = ",R.name,"\n R = ",R)
for iii in range(len(age_i_0)):
age[iii,0] == age_i_0[iii]
for i,j in M:
# xl[i,j] + xs[i,j] <=1
def merge ( Y, W ):
import operator
import sys
N = 4
M = 4
# index and data
patternid, yid, wid, rid = range(N*M), range(N*M), range(N*M), range(2)
#problem definition
pymprog.beginModel('basic')
pymprog.verbose(True)
# Stiamo facendo uno split, il pattern precedente e' P, e noi vogliamo creare due pattern figli Y e W
# P, Y, e W sono delle matrici NxM, rappresentate come vettori, di bit.
# N sono i layer, mentre M sono le hit in quel layer
P = pymprog.var(patternid, 'P', bool) # Parent Pattern
Y = pymprog.var(range(3), 'Y', bool) # First sub-pattern
W = pymprog.var(range(3), 'W', bool) # Second sub-pattenr
# Queste tre relazioni logiche impongono che per ogni traccia k, questa venga riconosciuta da almeno un sub-pattern
# e traducono la relazione
# covered[k] = coveredY[k] V coveredW[k] | k = {1,2,3}
# con
# covered[k] = 1 | k = {1,2,3}
covered = pymprog.var(range(3), 'covSubTot', bool)
r = pymprog.st( covered[k] >= Y[k] for k in range(3) )
r += pymprog.st( covered[k] >= W[k] for k in range(3) )
r += pymprog.st( covered[k] <= Y[k] + W[k] for k in range(3) )
r += pymprog.st( covered[k] == 1 for k in range(3) )
#
# # # # # # #
totY = pymprog.var( range(1), 'totY', bounds=(1, 3) )
totW = pymprog.var( range(1), 'totW', bounds=(1, 3) )
r += pymprog.st( sum ( Y[k] for k in range(3) ) == totY[i] for i in range(1) )
r += pymprog.st( sum ( W[k] for k in range(3) ) == totW[i] for i in range(1) )
AY = pymprog.var(range(N*M), 'AY', int)
AW = pymprog.var(range(N*M), 'AW', int)
## Ora voglio fare che *per ogni punto* nella griglia 2D,
r += pymprog.st ( AY[ i ] >= Y[k] * myTracks[k][ i ] for i in range(N*M) for k in range(3) )
r += pymprog.st ( AY[ i ] <= sum( Y[k] * myTracks[k][ i ] for k in range(3) ) for i in range(N*M) )
r += pymprog.st ( AW[ i ] >= W[k] * myTracks[k][ i ] for i in range(N*M) for k in range(3) )
r += pymprog.st ( AW[ i ] <= sum( W[k] * myTracks[k][ i ] for k in range(3) ) for i in range(N*M) )
# Le ampiezze nei vari layer ... poi si potra' semplificare
AmpY = pymprog.var(range(N), 'AmpY', int)
AmpW = pymprog.var(range(N), 'AmpW', int)
r += pymprog.st ( sum( AY[i*N+j] for j in mRange ) == AmpY[i] for i in nRange )
r += pymprog.st ( sum( AW[i*N+j] for j in mRange ) == AmpW[i] for i in nRange )
VolTotY = pymprog.var(range(1), 'VolTotY', int) # Second sub-pattenr
VolTotW = pymprog.var(range(1), 'VolTotW', int) # Second sub-pattenr
#r += st ( sum( AY[i*N+j] for j in mRange ) == AmpY[i] for i in nRange )
r += pymprog.st ( sum( AmpY[j] for j in nRange ) == VolTotY[i] for i in range(1) )
r += pymprog.st ( sum( AmpW[j] for j in nRange ) == VolTotW[i] for i in range(1) )
pymprog.minimize( VolTotY[0] + VolTotW[0] , 'Total Volume')
sys.stdout.write("\nSolving ...")
pymprog.solve()
sys.stdout.write(" done.\n\n")
print("Total Volume = %g"% pymprog.vobj())
print 'Y'
print Y
print 'W'
print W
print AmpY
print AmpW
print 'AY'
print_variables_matrix_primal(AY)
print 'AW'
print_variables_matrix_primal(AW)
print 'Y'
print_variables_matrix_cross(AY)
print 'W'
print_variables_matrix_cross(AW)
print 'Volume Y : '
print VolTotY[0].primal
print 'Volume W : '
print VolTotW[0].primal
print 'Volume Tot : '
print sum( tracks[i] for i in range(N*M) )