def update_user_routeDistanceMatrix(user_id,
data_feature,
step1=100000,
step2=100000,
method='lcs',
radius1=1000):
ids = list(data_feature.keys())
"""
user_query=edb.get_routeDistanceMatrix_db().find_one({'$and':[{'user':user_id},{'method':method}]})
if user_query==None:
user_disMat={}
for _id in ids:
user_disMat[_id] = {}
edb.get_routeDistanceMatrix_db().insert({'user':user_id,'method':method,'disMat':user_disMat})
else:
user_disMat=user_query['disMat']
"""
user_disMat = edb.get_routeDistanceMatrix_db(user_id, method)
a = 0
# print(len(ids))
for _id in ids:
if a % 100 == 0:
print("In update_user_routeDistanceMatrix, a = %d" % a)
a += 1
for key in ids:
try:
user_disMat[_id][key]
#print("found it")
except KeyError:
#print('Updating matrix for the trip ' + _id + '. Doing calculations.')
dis = fullMatchDistance(data_feature[_id], data_feature[key],
step1, step2, method, radius1)
#user_disMat[_id] = {}
if _id not in user_disMat:
user_disMat[_id] = {}
user_disMat[_id][key] = dis
#print('Update successful.')
#print(user_disMat[_id])
#edb.get_routeDistanceMatrix_db().update({'$and':[{'user':user_id},{'method':method}]},{'user':user_id,'method':method,'disMat':user_disMat})
print(type(user_disMat))
user_disMat = edb.update_routeDistanceMatrix_db(user_id, method,
user_disMat)
return user_disMat
def update_user_routeDistanceMatrix(user_id,data_feature,step1=100000,step2=100000,method='lcs',radius1=1000):
ids = list(data_feature.keys())
"""
user_query=edb.get_routeDistanceMatrix_db().find_one({'$and':[{'user':user_id},{'method':method}]})
if user_query==None:
user_disMat={}
for _id in ids:
user_disMat[_id] = {}
edb.get_routeDistanceMatrix_db().insert({'user':user_id,'method':method,'disMat':user_disMat})
else:
user_disMat=user_query['disMat']
"""
user_disMat = edb.get_routeDistanceMatrix_db(user_id, method)
a=0
# print(len(ids))
for _id in ids:
if a % 100 == 0:
print("In update_user_routeDistanceMatrix, a = %d" % a)
a+=1
for key in ids:
try:
user_disMat[_id][key]
#print("found it")
except KeyError:
#print('Updating matrix for the trip ' + _id + '. Doing calculations.')
dis=fullMatchDistance(data_feature[_id], data_feature[key],step1,step2,method,radius1)
#user_disMat[_id] = {}
if _id not in user_disMat:
user_disMat[_id] = {}
user_disMat[_id][key] = dis
#print('Update successful.')
#print(user_disMat[_id])
#edb.get_routeDistanceMatrix_db().update({'$and':[{'user':user_id},{'method':method}]},{'user':user_id,'method':method,'disMat':user_disMat})
print(type(user_disMat))
user_disMat = edb.update_routeDistanceMatrix_db(user_id, method, user_disMat)
return user_disMat
def kmedoids(data_feature, k, user_id, method='lcs'):
'''
kMedoids - PAM implemenation
See more : http://en.wikipedia.org/wiki/K-medoids
The most common realisation of k-medoid clustering is the Partitioning Around Medoids (PAM) algorithm and is as follows:[2]
1. Initialize: randomly select k of the n data points as the medoids
2. Associate each data point to the closest medoid. ("closest" here is defined using any valid distance metric, most commonly Euclidean distance, Manhattan distance or Minkowski distance)
3. For each medoid m
For each non-medoid data point o
Swap m and o and compute the total cost of the configuration
4. Select the configuration with the lowest cost.
5. repeat steps 2 to 4 until there is no change in the medoid.
'''
if k >= len(data_feature):
return (0, [], {})
#disMat_user=get_routeDistanceMatrix_db().find_one({'$and':[{'user':user_id},{'method':method}]})['disMat']
disMat_user = get_routeDistanceMatrix_db(user_id, method)
#print(len(disMat_user))
medoids_idx = random.sample([i for i in data_feature.keys()], k)
pre_cost, medoids = totalCost(data_feature, disMat_user, medoids_idx)
current_cost = pre_cost
best_choice = []
best_res = {}
iter_count = 0
#print("medoids idx")
#print(medoids_idx)
#print("medoids")
#print(medoids)
while True:
for m in medoids_idx:
#print("This is length of medoid_idx")
#print(len(medoids_idx))
for item in medoids[m]:
# NOTE: both m and item are idx!
if item != m:
# Swap m and o - save the idx
idx = medoids_idx.index(m)
# This is m actually...
swap_temp = medoids_idx[idx]
medoids_idx[idx] = item
tmp_cost, tmp_medoids = totalCost(data_feature,
disMat_user, medoids_idx)
#print("inside here")
#print(len(medoids_idx))
# Find the lowest cost
if tmp_cost < current_cost:
best_choice = list(medoids_idx) # Make a copy
best_res = dict(tmp_medoids) # Make a copy
current_cost = tmp_cost
# Re-swap the m and o
medoids_idx[idx] = swap_temp
#print("This is length of medoid_idx")
#print(len(medoids_idx))
# Increment the counter
iter_count += 1
# print('current_cost: ', current_cost)
# print('iter_count: ', iter_count)
if best_choice == medoids_idx:
# Done the clustering
break
# Update the cost and medoids
if current_cost <= pre_cost:
pre_cost = current_cost
medoids = best_res
medoids_idx = best_choice
return (current_cost, best_choice, best_res)
def kmedoids(data_feature, k, user_id,method='lcs'):
'''
kMedoids - PAM implemenation
See more : http://en.wikipedia.org/wiki/K-medoids
The most common realisation of k-medoid clustering is the Partitioning Around Medoids (PAM) algorithm and is as follows:[2]
1. Initialize: randomly select k of the n data points as the medoids
2. Associate each data point to the closest medoid. ("closest" here is defined using any valid distance metric, most commonly Euclidean distance, Manhattan distance or Minkowski distance)
3. For each medoid m
For each non-medoid data point o
Swap m and o and compute the total cost of the configuration
4. Select the configuration with the lowest cost.
5. repeat steps 2 to 4 until there is no change in the medoid.
'''
if k >= len(data_feature):
return (0, [], {})
#disMat_user=get_routeDistanceMatrix_db().find_one({'$and':[{'user':user_id},{'method':method}]})['disMat']
disMat_user = get_routeDistanceMatrix_db(user_id, method)
#print(len(disMat_user))
medoids_idx = random.sample([i for i in list(data_feature.keys())], k)
pre_cost, medoids = totalCost(data_feature,disMat_user,medoids_idx)
current_cost = pre_cost
best_choice = []
best_res = {}
iter_count = 0
#print("medoids idx")
#print(medoids_idx)
#print("medoids")
#print(medoids)
while True:
for m in medoids_idx:
#print("This is length of medoid_idx")
#print(len(medoids_idx))
for item in medoids[m]:
# NOTE: both m and item are idx!
if item != m:
# Swap m and o - save the idx
idx = medoids_idx.index(m)
# This is m actually...
swap_temp = medoids_idx[idx]
medoids_idx[idx] = item
tmp_cost, tmp_medoids = totalCost(data_feature,disMat_user,medoids_idx)
#print("inside here")
#print(len(medoids_idx))
# Find the lowest cost
if tmp_cost < current_cost:
best_choice = list(medoids_idx) # Make a copy
best_res = dict(tmp_medoids) # Make a copy
current_cost = tmp_cost
# Re-swap the m and o
medoids_idx[idx] = swap_temp
#print("This is length of medoid_idx")
#print(len(medoids_idx))
# Increment the counter
iter_count += 1
# print('current_cost: ', current_cost)
# print('iter_count: ', iter_count)
if best_choice == medoids_idx:
# Done the clustering
break
# Update the cost and medoids
if current_cost <= pre_cost:
pre_cost = current_cost
medoids = best_res
medoids_idx = best_choice
return(current_cost, best_choice, best_res)
