In [1]:
import numpy as np
import math
import multiprocessing as mp

import torch
import torch.nn as nn
import torch.nn.functional as F
import torch.optim as optim
from torchvision import datasets, transforms
from torch.autograd import Variable
from collections import namedtuple

from PIL import Image
import os
import os.path
import errno
import codecs
import copy

In [2]:
torch.manual_seed(0)
np.random.seed(0)
print("torch.cuda.device_count()", torch.cuda.device_count())
print("torch.cuda.current_device()", torch.cuda.current_device())
torch.cuda.set_device(2)
print("torch.cuda.current_device()", torch.cuda.current_device())


torch.cuda.device_count() 4
torch.cuda.current_device() 0
torch.cuda.current_device() 2

In [34]:
def compute_ranks(x):
  """
  Returns ranks in [0, len(x))
  Note: This is different from scipy.stats.rankdata, which returns ranks in [1, len(x)].
  (https://github.com/openai/evolution-strategies-starter/blob/master/es_distributed/es.py)
  """
  assert x.ndim == 1
  ranks = np.empty(len(x), dtype=int)
  ranks[x.argsort()] = np.arange(len(x))
  return ranks

def compute_centered_ranks(x):
  """
  https://github.com/openai/evolution-strategies-starter/blob/master/es_distributed/es.py
  """
  y = compute_ranks(x.ravel()).reshape(x.shape).astype(np.float32)
  y /= (x.size - 1)
  y -= .5
  return y

def compute_weight_decay(weight_decay, model_param_list):
  model_param_grid = np.array(model_param_list)
  return - weight_decay * np.mean(model_param_grid * model_param_grid, axis=1)

class CMAES:
  '''CMA-ES wrapper.'''
  def __init__(self, num_params,      # number of model parameters
               sigma_init=0.10,       # initial standard deviation
               popsize=255):          # population size

    self.num_params = num_params
    self.sigma_init = sigma_init
    self.popsize = popsize

    self.solutions = None

    import cma
    self.es = cma.CMAEvolutionStrategy( self.num_params * [0],
                                        self.sigma_init,
                                        {'popsize': self.popsize})

  def rms_stdev(self):
    sigma = self.es.result()[6]
    return np.mean(np.sqrt(sigma*sigma))

  def ask(self):
    '''returns a list of parameters'''
    self.solutions = np.array(self.es.ask())
    return self.solutions

  def tell(self, reward_table_result):
    reward_table = reward_table_result
    self.es.tell(self.solutions, (-reward_table).tolist()) # convert minimizer to maximizer.

  def done(self):
    return self.es.stop()

  def current_param(self):
    return self.es.result()[5] # mean solution, presumably better with noise
  
  def best_param(self):
    return self.es.result()[0] # best evaluated solution

  def result(self): # return best params so far, along with historically best reward, curr reward, sigma
    r = self.es.result()
    return (r[0], -r[1], -r[1], r[6])

class SimpleES:
  '''Simple Evolution Strategies.'''
  def __init__(self, num_params,      # number of model parameters
               sigma_init=0.10,       # initial standard deviation
               sigma_alpha=0.20,      # learning rate for standard deviation
               sigma_decay=0.999,     # anneal standard deviation
               sigma_limit=0.01,      # stop annealing if less than this
               popsize=255,           # population size
               elite_ratio=0.1,       # percentage of the elites
               done_threshold=1e-6,   # threshold when we say we are done
               average_baseline=True, # set baseline to average of batch
               forget_best=True):     # only use the best from latest generation

    self.num_params = num_params
    self.sigma_init = sigma_init
    self.sigma_alpha = sigma_alpha
    self.sigma_decay = sigma_decay
    self.sigma_limit = sigma_limit
    self.popsize = popsize
    self.average_baseline = average_baseline
    if self.average_baseline:
      assert (self.popsize & 2), "Population size must be even"
      self.batch_size = int(self.popsize / 2)
    else:
      assert (self.popsize & 1), "Population size must be odd"
      self.batch_size = int((self.popsize - 1) / 2)
    self.elite_ratio = elite_ratio
    self.elite_popsize = int(self.popsize * self.elite_ratio)
    self.forget_best = forget_best
    self.batch_reward = np.zeros(self.batch_size * 2)
    self.mu = np.zeros(self.num_params)
    self.sigma = np.ones(self.num_params) * self.sigma_init
    self.curr_best_mu = np.zeros(self.num_params)
    self.best_mu = np.zeros(self.num_params)
    self.best_reward = 0
    self.first_interation = True
    self.done_threshold = done_threshold

  def rms_stdev(self):
    sigma = self.sigma
    return np.mean(np.sqrt(sigma*sigma))

  def ask(self):
    '''returns a list of parameters'''
    # antithetic sampling
    self.epsilon = np.random.randn(self.batch_size, self.num_params) * self.sigma.reshape(1, self.num_params)
    self.epsilon_full = np.concatenate([self.epsilon, - self.epsilon])
    if self.average_baseline:
      epsilon = self.epsilon_full
    else:
      # first population is mu, then positive epsilon, then negative epsilon
      epsilon = np.concatenate([np.zeros((1, self.num_params)), self.epsilon_full])
    solutions = self.mu.reshape(1, self.num_params) + epsilon
    return solutions

  def tell(self, reward_table_result):
    # input must be a numpy float array
    assert(len(reward_table_result) == self.popsize), "Inconsistent reward_table size reported."

    reward_table = reward_table_result

    reward_offset = 1
    if self.average_baseline:
      b = np.mean(reward_table)
      reward_offset = 0
    else:
      b = reward_table[0] # baseline
      
    reward = reward_table[reward_offset:]
    idx = np.argsort(reward)[::-1][0:self.elite_popsize]

    best_reward = reward[idx[0]]
    if (best_reward > b or self.average_baseline):
      best_mu = self.mu + self.epsilon_full[idx[0]]
      best_reward = reward[idx[0]]
    else:
      best_mu = self.mu
      best_reward = b

    self.curr_best_reward = best_reward
    self.curr_best_mu = best_mu

    if self.first_interation:
      self.first_interation = False
      self.best_reward = self.curr_best_reward
      self.best_mu = best_mu
    else:
      if self.forget_best or (self.curr_best_reward > self.best_reward):
        self.best_mu = best_mu
        self.best_reward = self.curr_best_reward

    # adaptive sigma
    # normalization
    stdev_reward = reward.std()
    epsilon = self.epsilon
    sigma = self.sigma
    S = ((epsilon * epsilon - (sigma * sigma).reshape(1, self.num_params)) / sigma.reshape(1, self.num_params))
    reward_avg = (reward[:self.batch_size] + reward[self.batch_size:]) / 2.0
    rS = reward_avg - b
    delta_sigma = (np.dot(rS, S)) / (2 * self.batch_size * stdev_reward)

    # move mean to the average of the best idx means
    self.mu += self.epsilon_full[idx].mean(axis=0)

    # adjust sigma according to the adaptive sigma calculation
    change_sigma = self.sigma_alpha * delta_sigma
    change_sigma = np.minimum(change_sigma, self.sigma)
    change_sigma = np.maximum(change_sigma, - 0.5 * self.sigma)
    self.sigma += change_sigma
    self.sigma[self.sigma > self.sigma_limit] *= self.sigma_decay

  def done(self):
    return (self.rms_stdev() < self.done_threshold)

  def current_param(self):
    return self.curr_best_mu
  
  def best_param(self):
    return self.best_mu

  def result(self): # return best params so far, along with historically best reward, curr reward, sigma
    return (self.best_mu, self.best_reward, self.curr_best_reward, self.sigma)

class SimpleGA:
  '''Simple Genetic Algorithm.'''
  def __init__(self, num_params,      # number of model parameters
               sigma_init=0.1,        # initial standard deviation
               sigma_decay=0.999,     # anneal standard deviation
               sigma_limit=0.01,      # stop annealing if less than this
               popsize=255,           # population size
               elite_ratio=0.1,       # percentage of the elites
               forget_best=False,     # forget the historical best elites
               done_threshold=1e-6):  # threshold when we say we are done

    self.num_params = num_params
    self.sigma_init = sigma_init
    self.sigma_decay = sigma_decay
    self.sigma_limit = sigma_limit
    self.popsize = popsize

    self.elite_ratio = elite_ratio
    self.elite_popsize = int(self.popsize * self.elite_ratio)

    self.sigma = self.sigma_init
    self.elite_params = np.zeros((self.elite_popsize, self.num_params))
    self.elite_rewards = np.zeros(self.elite_popsize)
    self.best_param = np.zeros(self.num_params)
    self.best_reward = 0
    self.first_iteration = True
    self.forget_best = forget_best
    self.done_threshold = done_threshold

  def rms_stdev(self):
    return self.sigma # same sigma for all parameters.

  def ask(self):
    '''returns a list of parameters'''
    # antithetic sampling
    self.epsilon = np.random.randn(self.popsize, self.num_params) * self.sigma
    solutions = []
    
    def mate(a, b):
      c = np.copy(a)
      idx = np.where(np.random.rand((c.size)) > 0.5)
      c[idx] = b[idx]
      return c
    
    elite_range = range(self.elite_popsize)
    for i in range(self.popsize):
      idx_a = np.random.choice(elite_range)
      idx_b = np.random.choice(elite_range)
      child_params = mate(self.elite_params[idx_a], self.elite_params[idx_b])
      solutions.append(child_params + self.epsilon[i])

    solutions = np.array(solutions)
    self.solutions = solutions

    return solutions

  def tell(self, reward_table_result):
    # input must be a numpy float array
    assert(len(reward_table_result) == self.popsize), "Inconsistent reward_table size reported."
    
    if (not self.forget_best or self.first_iteration):
      reward = reward_table_result
      solution = self.solutions
    else:
      reward = np.concatenate([reward_table_result, self.elite_rewards])
      solution = np.concatenate([self.solutions, self.elite_params])

    idx = np.argsort(reward)[::-1][0:self.elite_popsize]

    self.elite_rewards = reward[idx]
    self.elite_params = solution[idx]

    self.curr_best_reward = self.elite_rewards[0]
    
    if self.first_iteration or (self.curr_best_reward > self.best_reward):
      self.first_iteration = False
      self.best_reward = self.elite_rewards[0]
      self.best_param = np.copy(self.elite_params[0])

    if (self.sigma > self.sigma_limit):
      self.sigma *= self.sigma_decay

  def done(self):
    return (self.rms_stdev() < self.done_threshold)

  def current_param(self):
    return self.elite_params[0]

  def best_param(self):
    return self.best_param

  def result(self): # return best params so far, along with historically best reward, curr reward, sigma
    return (self.best_param, self.best_reward, self.curr_best_reward, self.sigma)

class OpenES:
  ''' Basic Version of OpenAI Evolution Strategies.'''
  def __init__(self, num_params,             # number of model parameters
               sigma_init=0.1,               # initial standard deviation
               sigma_decay=0.999,            # anneal standard deviation
               sigma_limit=0.01,             # stop annealing if less than this
               learning_rate=0.001,          # learning rate for standard deviation
               learning_rate_decay = 0.9999, # annealing the learning rate
               learning_rate_limit = 0.001,  # stop annealing learning rate
               popsize=255,                  # population size
               antithetic=False,             # whether to use antithetic sampling
               forget_best=True):           # forget historical best

    self.num_params = num_params
    self.sigma_decay = sigma_decay
    self.sigma = sigma_init
    self.sigma_limit = sigma_limit
    self.learning_rate = learning_rate
    self.learning_rate_decay = learning_rate_decay
    self.learning_rate_limit = learning_rate_limit
    self.popsize = popsize
    self.antithetic = antithetic
    if self.antithetic:
      assert (self.popsize & 2), "Population size must be even"
      self.half_popsize = int(self.popsize / 2)

    self.reward = np.zeros(self.popsize)
    self.mu = np.zeros(self.num_params)
    self.best_mu = np.zeros(self.num_params)
    self.best_reward = 0
    self.first_interation = True
    self.forget_best = forget_best

  def rms_stdev(self):
    sigma = self.sigma
    return np.mean(np.sqrt(sigma*sigma))

  def ask(self):
    '''returns a list of parameters'''
    # antithetic sampling
    if self.antithetic:
      self.epsilon_half = np.random.randn(self.half_popsize, self.num_params)
      self.epsilon = np.concatenate([self.epsilon_half, - self.epsilon_half])
    else:
      self.epsilon = np.random.randn(self.popsize, self.num_params)

    self.solutions = self.mu.reshape(1, self.num_params) + self.epsilon * self.sigma

    return self.solutions

  def tell(self, reward):
    # input must be a numpy float array
    assert(len(reward) == self.popsize), "Inconsistent reward_table size reported."

    idx = np.argsort(reward)[::-1]

    best_reward = reward[idx[0]]
    best_mu = self.solutions[idx[0]]

    self.curr_best_reward = best_reward
    self.curr_best_mu = best_mu

    if self.first_interation:
      self.first_interation = False
      self.best_reward = self.curr_best_reward
      self.best_mu = best_mu
    else:
      if self.forget_best or (self.curr_best_reward > self.best_reward):
        self.best_mu = best_mu
        self.best_reward = self.curr_best_reward

    # main bit:
    # standardize the rewards to have a gaussian distribution
    normalized_reward = (reward - np.mean(reward)) / np.std(reward)
    self.mu += self.learning_rate/(self.popsize*self.sigma)*np.dot(self.epsilon.T, normalized_reward)

    # adjust sigma according to the adaptive sigma calculation
    if (self.sigma > self.sigma_limit):
      self.sigma *= self.sigma_decay

    if (self.learning_rate > self.learning_rate_limit):
      self.learning_rate *= self.learning_rate_decay

  def done(self):
    return False

  def current_param(self):
    return self.curr_best_mu

  def best_param(self):
    return self.best_mu

  def result(self): # return best params so far, along with historically best reward, curr reward, sigma
    return (self.best_mu, self.best_reward, self.curr_best_reward, self.sigma)

In [35]:
Args = namedtuple('Args', ['batch_size', 'test_batch_size', 'epochs', 'lr', 'cuda', 'seed', 'log_interval'])

In [36]:
args = Args(batch_size=100, test_batch_size=1000, epochs=30, lr=0.001, cuda=True, seed=0, log_interval=10)

In [37]:
torch.manual_seed(args.seed)
if args.cuda:
  torch.cuda.manual_seed(args.seed)

In [38]:
kwargs = {'num_workers': 1, 'pin_memory': True} if args.cuda else {}

train_loader = torch.utils.data.DataLoader(
  datasets.MNIST('MNIST_data', train=True, download=True, transform=transforms.Compose([transforms.ToTensor(), transforms.Normalize((0.1307,), (0.3081,))])),
  batch_size=args.batch_size, shuffle=True, **kwargs)

valid_loader = train_loader

test_loader = torch.utils.data.DataLoader(
  datasets.MNIST('MNIST_data', train=False, transform=transforms.Compose([transforms.ToTensor(),transforms.Normalize((0.1307,), (0.3081,))])),
  batch_size=args.batch_size, shuffle=True, **kwargs)

In [39]:
class Net(nn.Module):
  def __init__(self):
    super(Net, self).__init__()
    self.num_filter1 = 8
    self.num_filter2 = 16
    self.num_padding = 2
    # input is 28x28
    # padding=2 for same padding
    self.conv1 = nn.Conv2d(1, self.num_filter1, 5, padding=self.num_padding)
    # feature map size is 14*14 by pooling
    # padding=2 for same padding
    self.conv2 = nn.Conv2d(self.num_filter1, self.num_filter2, 5, padding=self.num_padding)
    # feature map size is 7*7 by pooling
    self.fc = nn.Linear(self.num_filter2*7*7, 10)

  def forward(self, x):
    x = F.max_pool2d(F.relu(self.conv1(x)), 2)
    x = F.max_pool2d(F.relu(self.conv2(x)), 2)
    x = x.view(-1, self.num_filter2*7*7)   # reshape Variable
    x = self.fc(x)
    return F.log_softmax(x)

In [40]:
NPOPULATION = 101
weight_decay_coef = 0.1

In [41]:
'''
models = []
for i in range(NPOPULATION):
  model = Net()
  if args.cuda:
    model.cuda()
  model.eval()
  models.append(model)
'''

model = Net()
if args.cuda:
  model.cuda()

orig_model = copy.deepcopy(model)

In [42]:
# get init params
orig_params = []
model_shapes = []
for param in orig_model.parameters():
  p = param.data.cpu().numpy()
  model_shapes.append(p.shape)
  orig_params.append(p.flatten())
orig_params_flat = np.concatenate(orig_params)
NPARAMS = len(orig_params_flat)
print(NPARAMS)


11274

In [43]:
def update_model(flat_param, model, model_shapes):
  idx = 0
  i = 0
  for param in model.parameters():
    delta = np.product(model_shapes[i])
    block = flat_param[idx:idx+delta]
    block = np.reshape(block, model_shapes[i])
    i += 1
    idx += delta
    block_data = torch.from_numpy(block).float()
    if args.cuda:
      block_data = block_data.cuda()
    param.data = block_data

In [44]:
def evaluate(model, test_loader, print_mode=True, return_loss=False):
  model.eval()
  test_loss = 0
  correct = 0
  for data, target in test_loader:
    if args.cuda:
      data, target = data.cuda(), target.cuda()
    data, target = Variable(data, volatile=True), Variable(target)
    output = model(data)
    test_loss += F.nll_loss(output, target, size_average=False).data[0] # sum up batch loss
    pred = output.data.max(1, keepdim=True)[1] # get the index of the max log-probability
    correct += pred.eq(target.data.view_as(pred)).cpu().sum()

  test_loss /= len(test_loader.dataset)
  acc = correct / len(test_loader.dataset)
  
  if print_mode:
    print('\nAverage loss: {:.4f}, Accuracy: {}/{} ({:.4f}%)\n'.format(
      test_loss, correct, len(test_loader.dataset),
      100. * acc))
  
  if return_loss:
    return test_loss
  return acc

In [48]:
"""
es = SimpleES(NPARAMS,
              popsize=NPOPULATION,
              sigma_init=0.01,
              sigma_decay=0.999,
              sigma_alpha=0.2,
              sigma_limit=0.001,
              elite_ratio=0.1,
              average_baseline=False,
              forget_best=True
             )
"""
es = SimpleGA(NPARAMS,
              popsize=NPOPULATION,
              forget_best=False,
              sigma_init=0.01,
              sigma_decay=0.9999,
              sigma_limit=0.01
             )

In [49]:
def worker(procnum, model, solution, data, target, send_end):
  update_model(solution, model, model_shapes)
  output = model(data)
  loss = F.nll_loss(output, target)
  reward = - loss.data[0]
  send_end.send(reward)

def batch_simulation(model_list, solutions, data, target, process_count):
  jobs = []
  pipe_list = []

  for i in range(process_count):
    recv_end, send_end = mp.Pipe(False)
    p = mp.Process(target=worker, args=(i, model_list[i], solutions[i], data, target, send_end))
    jobs.append(p)
    pipe_list.append(recv_end)

  for p in jobs:
    p.start()

  for p in jobs:
    p.join()

  result_list = [x.recv() for x in pipe_list]
  return np.array(result_list)


def batch_simulation_sequential(model_list, solutions, data, target, process_count):
  result_list = []
  for i in range(process_count):
    update_model(solutions[i], model_list[i], model_shapes)
    output = model_list[i](data)
    loss = F.nll_loss(output, target)
    reward = - loss.data[0]
    result_list.append(reward)
  return np.array(result_list)

In [50]:
#'''
best_valid_acc = 0
training_log = []
for epoch in range(1, 10*args.epochs + 1):

  # train loop
  model.eval()
  for batch_idx, (data, target) in enumerate(train_loader):
    if args.cuda:
      data, target = data.cuda(), target.cuda()
    data, target = Variable(data), Variable(target)
    
    solutions = es.ask()
    reward = np.zeros(es.popsize)
    
    for i in range(es.popsize):
      update_model(solutions[i], model, model_shapes)
      output = model(data)
      loss = F.nll_loss(output, target)
      reward[i] = - loss.data[0]

    best_raw_reward = reward.max()
    reward = compute_centered_ranks(reward)
    l2_decay = compute_weight_decay(weight_decay_coef, solutions)
    reward += l2_decay

    es.tell(reward)

    result = es.result()
    
    if (batch_idx % 50 == 0):
      print(epoch, batch_idx, best_raw_reward, result[0].mean(), result[3])

  curr_solution = es.current_param()
  update_model(curr_solution, model, model_shapes)

  valid_acc = evaluate(model, valid_loader, print_mode=False)
  training_log.append([epoch, valid_acc])
  print('valid_acc', valid_acc * 100.)
  if valid_acc >= best_valid_acc:
    best_valid_acc = valid_acc
    best_model = copy.deepcopy(model)
    print('best valid_acc', best_valid_acc * 100.)
#'''


1 0 -2.30060434341 -0.000112202587902 0.01
1 50 -1.20309865475 -0.000112202587902 0.01
1 100 -1.10738801956 -0.000112202587902 0.01
1 150 -0.919825077057 -0.000112202587902 0.01
1 200 -0.961853086948 -0.000112202587902 0.01
1 250 -0.976065456867 -0.000112202587902 0.01
1 300 -0.945845663548 -0.000112202587902 0.01
1 350 -1.14225947857 -0.000112202587902 0.01
1 400 -0.837524473667 -0.000112202587902 0.01
1 450 -0.634921133518 -0.000112202587902 0.01
1 500 -0.948218405247 -0.000112202587902 0.01
1 550 -0.961603403091 -0.000112202587902 0.01
valid_acc 80.205
best valid_acc 80.205
2 0 -0.757367372513 -0.000112202587902 0.01
2 50 -0.732529580593 -0.000112202587902 0.01
2 100 -1.03761339188 -0.000112202587902 0.01
2 150 -1.2254191637 -0.000112202587902 0.01
2 200 -0.758734345436 -0.000112202587902 0.01
2 250 -0.64583837986 -0.000112202587902 0.01
2 300 -1.1819319725 -0.000112202587902 0.01
2 350 -0.632461309433 -0.000112202587902 0.01
2 400 -0.862645924091 -0.000112202587902 0.01
2 450 -0.408658742905 -0.000112202587902 0.01
2 500 -0.791494131088 -0.000112202587902 0.01
2 550 -1.36785781384 -0.000112202587902 0.01
valid_acc 79.50333333333333
3 0 -1.12649822235 -0.000112202587902 0.01
3 50 -1.07467222214 -0.000112202587902 0.01
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valid_acc 71.07833333333333
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valid_acc 75.51333333333334
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valid_acc 72.695
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valid_acc 71.85000000000001
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valid_acc 72.255
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valid_acc 74.62333333333333
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valid_acc 73.71333333333332
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valid_acc 76.74333333333333
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valid_acc 77.215
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valid_acc 74.71166666666666
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valid_acc 77.35833333333333
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valid_acc 75.75166666666667
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valid_acc 73.2
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valid_acc 74.225
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valid_acc 76.03999999999999
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valid_acc 75.35833333333333
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valid_acc 77.64333333333333
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valid_acc 76.16333333333334
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valid_acc 72.12166666666666
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valid_acc 73.88
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valid_acc 72.71833333333333
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valid_acc 72.45166666666667
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valid_acc 71.17666666666666
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valid_acc 72.20333333333333
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valid_acc 72.15
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valid_acc 69.075
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valid_acc 66.39500000000001
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30 350 -0.976340353489 -0.000112202587902 0.01
30 400 -1.08026218414 -0.000112202587902 0.01
30 450 -1.57223188877 -0.000112202587902 0.01
30 500 -1.0037535429 -0.000112202587902 0.01
30 550 -0.827641427517 -0.000112202587902 0.01
valid_acc 71.87833333333333
31 0 -0.928116679192 -0.000112202587902 0.01
31 50 -0.773678004742 -0.000112202587902 0.01
31 100 -0.884632587433 -0.000112202587902 0.01
31 150 -0.920069336891 -0.000112202587902 0.01
31 200 -0.796917021275 -0.000112202587902 0.01
31 250 -1.15995001793 -0.000112202587902 0.01
31 300 -0.738288938999 -0.000112202587902 0.01
31 350 -0.92398506403 -0.000112202587902 0.01
31 400 -0.707104206085 -0.000112202587902 0.01
31 450 -0.915246188641 -0.000112202587902 0.01
31 500 -1.27417874336 -0.000112202587902 0.01
31 550 -1.18676900864 -0.000112202587902 0.01
valid_acc 73.84166666666667
32 0 -0.94146668911 -0.000112202587902 0.01
32 50 -0.646920859814 -0.000112202587902 0.01
32 100 -1.00780451298 -0.000112202587902 0.01
32 150 -1.04098236561 -0.000112202587902 0.01
32 200 -0.754389286041 -0.000112202587902 0.01
32 250 -1.04463541508 -0.000112202587902 0.01
32 300 -0.839328587055 -0.000112202587902 0.01
32 350 -1.12001597881 -0.000112202587902 0.01
32 400 -0.946425616741 -0.000112202587902 0.01
32 450 -0.944567084312 -0.000112202587902 0.01
32 500 -0.82171869278 -0.000112202587902 0.01
32 550 -0.911239922047 -0.000112202587902 0.01
valid_acc 70.94333333333334
33 0 -0.921973109245 -0.000112202587902 0.01
33 50 -0.770638287067 -0.000112202587902 0.01
33 100 -1.06953060627 -0.000112202587902 0.01
33 150 -1.30836641788 -0.000112202587902 0.01
33 200 -0.935111999512 -0.000112202587902 0.01
33 250 -0.752932071686 -0.000112202587902 0.01
33 300 -0.667919516563 -0.000112202587902 0.01
33 350 -1.11641252041 -0.000112202587902 0.01
33 400 -0.970733106136 -0.000112202587902 0.01
33 450 -1.11487615108 -0.000112202587902 0.01
33 500 -0.87027066946 -0.000112202587902 0.01
33 550 -0.704297423363 -0.000112202587902 0.01
valid_acc 71.485
34 0 -1.05441975594 -0.000112202587902 0.01
34 50 -0.98849105835 -0.000112202587902 0.01
34 100 -0.928878486156 -0.000112202587902 0.01
34 150 -0.910124838352 -0.000112202587902 0.01
34 200 -0.834380567074 -0.000112202587902 0.01
34 250 -0.748514175415 -0.000112202587902 0.01
34 300 -0.765555560589 -0.000112202587902 0.01
34 350 -0.962220549583 -0.000112202587902 0.01
34 400 -1.05695867538 -0.000112202587902 0.01
34 450 -0.775930047035 -0.000112202587902 0.01
34 500 -0.915848374367 -0.000112202587902 0.01
34 550 -0.649854123592 -0.000112202587902 0.01
valid_acc 72.875
35 0 -0.922276735306 -0.000112202587902 0.01
35 50 -0.758308112621 -0.000112202587902 0.01
35 100 -1.06449282169 -0.000112202587902 0.01
35 150 -0.507400512695 -0.000112202587902 0.01
35 200 -0.639629602432 -0.000112202587902 0.01
35 250 -1.28092026711 -0.000112202587902 0.01
35 300 -0.902974367142 -0.000112202587902 0.01
35 350 -1.12265169621 -0.000112202587902 0.01
35 400 -0.830138862133 -0.000112202587902 0.01
35 450 -0.937622785568 -0.000112202587902 0.01
35 500 -1.10010647774 -0.000112202587902 0.01
35 550 -0.958362042904 -0.000112202587902 0.01
valid_acc 76.505
36 0 -0.899400889874 -0.000112202587902 0.01
36 50 -0.840857565403 -0.000112202587902 0.01
36 100 -0.667939603329 -0.000112202587902 0.01
36 150 -0.653712153435 -0.000112202587902 0.01
36 200 -0.711958944798 -0.000112202587902 0.01
36 250 -0.835015237331 -0.000112202587902 0.01
36 300 -0.778222501278 -0.000112202587902 0.01
36 350 -1.21155464649 -0.000112202587902 0.01
36 400 -0.960201442242 -0.000112202587902 0.01
36 450 -0.811013460159 -0.000112202587902 0.01
36 500 -0.840919017792 -0.000112202587902 0.01
36 550 -1.06763541698 -0.000112202587902 0.01
valid_acc 75.505
37 0 -0.721715688705 -0.000112202587902 0.01
37 50 -0.56914627552 -0.000112202587902 0.01
37 100 -0.5103738904 -0.000112202587902 0.01
37 150 -0.698937058449 -0.000112202587902 0.01
37 200 -0.752378106117 -0.000112202587902 0.01
37 250 -0.567685365677 -0.000112202587902 0.01
37 300 -0.898069083691 -0.000112202587902 0.01
37 350 -0.972969591618 -0.000112202587902 0.01
37 400 -0.952286601067 -0.000112202587902 0.01
37 450 -0.445189654827 -0.000112202587902 0.01
37 500 -0.717525243759 -0.000112202587902 0.01
37 550 -0.785460948944 -0.000112202587902 0.01
valid_acc 75.76
38 0 -0.782376229763 -0.000112202587902 0.01
38 50 -0.637903392315 -0.000112202587902 0.01
38 100 -0.767036616802 -0.000112202587902 0.01
38 150 -0.501023113728 -0.000112202587902 0.01
38 200 -0.620280206203 -0.000112202587902 0.01
38 250 -0.965233147144 -0.000112202587902 0.01
38 300 -0.742073357105 -0.000112202587902 0.01
38 350 -0.626462340355 -0.000112202587902 0.01
38 400 -0.95948690176 -0.000112202587902 0.01
38 450 -0.718340158463 -0.000112202587902 0.01
38 500 -0.754166781902 -0.000112202587902 0.01
38 550 -0.658983707428 -0.000112202587902 0.01
valid_acc 77.79166666666667
39 0 -0.601301074028 -0.000112202587902 0.01
39 50 -0.737544298172 -0.000112202587902 0.01
39 100 -0.700616836548 -0.000112202587902 0.01
39 150 -0.887045204639 -0.000112202587902 0.01
39 200 -0.9743090868 -0.000112202587902 0.01
39 250 -0.74027723074 -0.000112202587902 0.01
39 300 -0.550084233284 -0.000112202587902 0.01
39 350 -0.633387386799 -0.000112202587902 0.01
39 400 -0.560686349869 -0.000112202587902 0.01
39 450 -0.510309398174 -0.000112202587902 0.01
39 500 -0.922400593758 -0.000112202587902 0.01
39 550 -0.838894486427 -0.000112202587902 0.01
valid_acc 77.35
40 0 -0.604630947113 -0.000112202587902 0.01
40 50 -0.80502820015 -0.000112202587902 0.01
40 100 -0.723993003368 -0.000112202587902 0.01
40 150 -0.914473593235 -0.000112202587902 0.01
40 200 -0.841212153435 -0.000112202587902 0.01
40 250 -0.958129584789 -0.000112202587902 0.01
40 300 -0.667169094086 -0.000112202587902 0.01
40 350 -0.899476289749 -0.000112202587902 0.01
40 400 -0.811425089836 -0.000112202587902 0.01
40 450 -1.17802906036 -0.000112202587902 0.01
40 500 -0.838473200798 -0.000112202587902 0.01
40 550 -0.839331746101 -0.000112202587902 0.01
valid_acc 78.21666666666667
41 0 -0.752184927464 -0.000112202587902 0.01
41 50 -0.833226382732 -0.000112202587902 0.01
41 100 -0.777242660522 -0.000112202587902 0.01
41 150 -0.967317819595 -0.000112202587902 0.01
41 200 -0.589810371399 -0.000112202587902 0.01
41 250 -0.785087049007 -0.000112202587902 0.01
41 300 -0.773467540741 -0.000112202587902 0.01
41 350 -0.534242510796 -0.000112202587902 0.01
41 400 -0.667821645737 -0.000112202587902 0.01
41 450 -0.587174773216 -0.000112202587902 0.01
41 500 -0.954535663128 -0.000112202587902 0.01
41 550 -0.96244764328 -0.000112202587902 0.01
valid_acc 76.89833333333334
42 0 -0.894358158112 -0.000112202587902 0.01
42 50 -0.679703116417 -0.000112202587902 0.01
42 100 -0.8293222785 -0.000112202587902 0.01
42 150 -0.799442827702 -0.000112202587902 0.01
42 200 -0.978929340839 -0.000112202587902 0.01
42 250 -0.715289890766 -0.000112202587902 0.01
42 300 -1.0307956934 -0.000112202587902 0.01
42 350 -0.813206851482 -0.000112202587902 0.01
42 400 -1.09521007538 -0.000112202587902 0.01
42 450 -0.827242136002 -0.000112202587902 0.01
42 500 -0.834038317204 -0.000112202587902 0.01
42 550 -0.690669298172 -0.000112202587902 0.01
valid_acc 75.06
43 0 -0.766748726368 -0.000112202587902 0.01
43 50 -0.743621528149 -0.000112202587902 0.01
43 100 -0.789323449135 -0.000112202587902 0.01
43 150 -1.01729595661 -0.000112202587902 0.01
43 200 -0.67360419035 -0.000112202587902 0.01
43 250 -0.922679185867 -0.000112202587902 0.01
43 300 -0.710066616535 -0.000112202587902 0.01
43 350 -0.797106385231 -0.000112202587902 0.01
43 400 -1.21473741531 -0.000112202587902 0.01
43 450 -0.780671298504 -0.000112202587902 0.01
43 500 -0.763305485249 -0.000112202587902 0.01
43 550 -0.986675262451 -0.000112202587902 0.01
valid_acc 72.72333333333333
44 0 -0.560661792755 -0.000112202587902 0.01
44 50 -0.841722548008 -0.000112202587902 0.01
44 100 -0.659147262573 -0.000112202587902 0.01
44 150 -0.841374158859 -0.000112202587902 0.01
44 200 -1.29826307297 -0.000112202587902 0.01
44 250 -0.892942726612 -0.000112202587902 0.01
44 300 -0.700051546097 -0.000112202587902 0.01
44 350 -0.966121375561 -0.000112202587902 0.01
44 400 -0.716448187828 -0.000112202587902 0.01
44 450 -1.39912796021 -0.000112202587902 0.01
44 500 -0.946059465408 -0.000112202587902 0.01
44 550 -0.655905842781 -0.000112202587902 0.01
valid_acc 71.53500000000001
45 0 -0.772949278355 -0.000112202587902 0.01
45 50 -0.883020222187 -0.000112202587902 0.01
45 100 -1.06702172756 -0.000112202587902 0.01
45 150 -0.829590976238 -0.000112202587902 0.01
45 200 -0.899008095264 -0.000112202587902 0.01
45 250 -0.746445417404 -0.000112202587902 0.01
45 300 -0.766833126545 -0.000112202587902 0.01
45 350 -1.05002200603 -0.000112202587902 0.01
45 400 -0.87357121706 -0.000112202587902 0.01
45 450 -0.945506215096 -0.000112202587902 0.01
45 500 -0.792427897453 -0.000112202587902 0.01
45 550 -1.07907414436 -0.000112202587902 0.01
valid_acc 74.98333333333333
46 0 -0.7272824049 -0.000112202587902 0.01
46 50 -1.00436031818 -0.000112202587902 0.01
46 100 -0.693506598473 -0.000112202587902 0.01
46 150 -0.9566655159 -0.000112202587902 0.01
46 200 -0.633663415909 -0.000112202587902 0.01
46 250 -0.86416977644 -0.000112202587902 0.01
46 300 -0.640816867352 -0.000112202587902 0.01
46 350 -0.662136554718 -0.000112202587902 0.01
46 400 -0.612194895744 -0.000112202587902 0.01
46 450 -0.702787220478 -0.000112202587902 0.01
46 500 -1.05380916595 -0.000112202587902 0.01
46 550 -0.648333907127 -0.000112202587902 0.01
valid_acc 76.85333333333332
47 0 -0.666262686253 -0.000112202587902 0.01
47 50 -1.03118777275 -0.000112202587902 0.01
47 100 -0.897649168968 -0.000112202587902 0.01
47 150 -0.655808091164 -0.000112202587902 0.01
47 200 -1.03338217735 -0.000112202587902 0.01
47 250 -0.49954944849 -0.000112202587902 0.01
47 300 -1.1604590416 -0.000112202587902 0.01
47 350 -0.815763115883 -0.000112202587902 0.01
47 400 -0.896906733513 -0.000112202587902 0.01
47 450 -0.93252491951 -0.000112202587902 0.01
47 500 -0.726517498493 -0.000112202587902 0.01
47 550 -0.726301789284 -0.000112202587902 0.01
valid_acc 76.14999999999999
48 0 -1.12587809563 -0.000112202587902 0.01
48 50 -0.901296854019 -0.000112202587902 0.01
48 100 -0.700489640236 -0.000112202587902 0.01
48 150 -0.861990332603 -0.000112202587902 0.01
48 200 -0.869911968708 -0.000112202587902 0.01
48 250 -0.768312990665 -0.000112202587902 0.01
48 300 -0.788683533669 -0.000112202587902 0.01
48 350 -0.614928424358 -0.000112202587902 0.01
48 400 -0.848378896713 -0.000112202587902 0.01
48 450 -0.970139980316 -0.000112202587902 0.01
48 500 -0.745389699936 -0.000112202587902 0.01
48 550 -0.802948355675 -0.000112202587902 0.01
valid_acc 77.48333333333333
49 0 -0.807204067707 -0.000112202587902 0.01
49 50 -0.5926181674 -0.000112202587902 0.01
49 100 -0.577438056469 -0.000112202587902 0.01
49 150 -0.82837587595 -0.000112202587902 0.01
49 200 -0.607106089592 -0.000112202587902 0.01
49 250 -0.946474015713 -0.000112202587902 0.01
49 300 -0.644412219524 -0.000112202587902 0.01
49 350 -0.722852766514 -0.000112202587902 0.01
49 400 -0.533721864223 -0.000112202587902 0.01
49 450 -0.859082043171 -0.000112202587902 0.01
49 500 -0.754909694195 -0.000112202587902 0.01
49 550 -0.713592708111 -0.000112202587902 0.01
valid_acc 75.39333333333333
50 0 -0.496781527996 -0.000112202587902 0.01
50 50 -0.575070142746 -0.000112202587902 0.01
50 100 -0.746084809303 -0.000112202587902 0.01
50 150 -0.616649150848 -0.000112202587902 0.01
50 200 -0.865334630013 -0.000112202587902 0.01
50 250 -0.513427138329 -0.000112202587902 0.01
50 300 -0.847970128059 -0.000112202587902 0.01
50 350 -0.695986807346 -0.000112202587902 0.01
50 400 -0.761444091797 -0.000112202587902 0.01
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50 500 -0.499860465527 -0.000112202587902 0.01
50 550 -0.717564404011 -0.000112202587902 0.01
valid_acc 74.095
51 0 -0.583441674709 -0.000112202587902 0.01
51 50 -1.11849188805 -0.000112202587902 0.01
51 100 -0.571453809738 -0.000112202587902 0.01
51 150 -0.917515695095 -0.000112202587902 0.01
51 200 -0.6389798522 -0.000112202587902 0.01
51 250 -0.92483061552 -0.000112202587902 0.01
51 300 -0.613454222679 -0.000112202587902 0.01
51 350 -0.697228074074 -0.000112202587902 0.01
51 400 -0.67453789711 -0.000112202587902 0.01
51 450 -0.582725822926 -0.000112202587902 0.01
51 500 -0.546845853329 -0.000112202587902 0.01
51 550 -0.622687220573 -0.000112202587902 0.01
valid_acc 75.73833333333333
52 0 -0.732134103775 -0.000112202587902 0.01
52 50 -0.747127592564 -0.000112202587902 0.01
52 100 -0.832378864288 -0.000112202587902 0.01
52 150 -0.734276890755 -0.000112202587902 0.01
52 200 -0.715042889118 -0.000112202587902 0.01
52 250 -1.08745574951 -0.000112202587902 0.01
52 300 -0.810323774815 -0.000112202587902 0.01
52 350 -0.622736990452 -0.000112202587902 0.01
52 400 -0.479956448078 -0.000112202587902 0.01
52 450 -0.806446135044 -0.000112202587902 0.01
52 500 -0.468951046467 -0.000112202587902 0.01
52 550 -0.515350699425 -0.000112202587902 0.01
valid_acc 78.36166666666666
53 0 -0.828772306442 -0.000112202587902 0.01
53 50 -0.563708126545 -0.000112202587902 0.01
53 100 -1.0213341713 -0.000112202587902 0.01
53 150 -0.604158878326 -0.000112202587902 0.01
53 200 -0.752194166183 -0.000112202587902 0.01
53 250 -0.714362323284 -0.000112202587902 0.01
53 300 -0.689544379711 -0.000112202587902 0.01
53 350 -0.739537715912 -0.000112202587902 0.01
53 400 -0.667872667313 -0.000112202587902 0.01
53 450 -0.851990759373 -0.000112202587902 0.01
53 500 -0.527604877949 -0.000112202587902 0.01
53 550 -0.701576709747 -0.000112202587902 0.01
valid_acc 78.025
54 0 -0.751285851002 -0.000112202587902 0.01
54 50 -0.822109937668 -0.000112202587902 0.01
54 100 -0.819692134857 -0.000112202587902 0.01
54 150 -0.781393885612 -0.000112202587902 0.01
54 200 -0.599238336086 -0.000112202587902 0.01
54 250 -0.959752678871 -0.000112202587902 0.01
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54 350 -0.639237463474 -0.000112202587902 0.01
54 400 -0.475719302893 -0.000112202587902 0.01
54 450 -0.949222207069 -0.000112202587902 0.01
54 500 -0.806299209595 -0.000112202587902 0.01
54 550 -0.472577691078 -0.000112202587902 0.01
valid_acc 78.93833333333333
55 0 -0.829360663891 -0.000112202587902 0.01
55 50 -0.600332021713 -0.000112202587902 0.01
55 100 -0.90046364069 -0.000112202587902 0.01
55 150 -0.925664722919 -0.000112202587902 0.01
55 200 -0.887863397598 -0.000112202587902 0.01
55 250 -0.590217411518 -0.000112202587902 0.01
55 300 -0.829982817173 -0.000112202587902 0.01
55 350 -0.711695194244 -0.000112202587902 0.01
55 400 -0.746603012085 -0.000112202587902 0.01
55 450 -0.852025747299 -0.000112202587902 0.01
55 500 -0.511145293713 -0.000112202587902 0.01
55 550 -0.689260542393 -0.000112202587902 0.01
valid_acc 80.33500000000001
best valid_acc 80.33500000000001
56 0 -0.731139063835 -0.000112202587902 0.01
56 50 -0.950915575027 -0.000112202587902 0.01
56 100 -0.801579415798 -0.000112202587902 0.01
56 150 -0.731820821762 -0.000112202587902 0.01
56 200 -1.14309406281 -0.000112202587902 0.01
56 250 -0.456720620394 -0.000112202587902 0.01
56 300 -0.893048882484 -0.000112202587902 0.01
56 350 -0.611996173859 -0.000112202587902 0.01
56 400 -0.581286072731 -0.000112202587902 0.01
56 450 -0.550316989422 -0.000112202587902 0.01
56 500 -0.742323935032 -0.000112202587902 0.01
56 550 -0.873440623283 -0.000112202587902 0.01
valid_acc 79.88666666666666
57 0 -0.790513157845 -0.000112202587902 0.01
57 50 -0.477443814278 -0.000112202587902 0.01
57 100 -0.86554902792 -0.000112202587902 0.01
57 150 -0.493998229504 -0.000112202587902 0.01
57 200 -0.857462763786 -0.000112202587902 0.01
57 250 -0.472088694572 -0.000112202587902 0.01
57 300 -0.86275178194 -0.000112202587902 0.01
57 350 -0.575243294239 -0.000112202587902 0.01
57 400 -0.482666105032 -0.000112202587902 0.01
57 450 -0.543205857277 -0.000112202587902 0.01
57 500 -0.713469982147 -0.000112202587902 0.01
57 550 -0.559324324131 -0.000112202587902 0.01
valid_acc 76.17833333333334
58 0 -0.470753580332 -0.000112202587902 0.01
58 50 -0.565346837044 -0.000112202587902 0.01
58 100 -0.499830126762 -0.000112202587902 0.01
58 150 -0.448119670153 -0.000112202587902 0.01
58 200 -0.893559336662 -0.000112202587902 0.01
58 250 -0.811080694199 -0.000112202587902 0.01
58 300 -0.904327690601 -0.000112202587902 0.01
58 350 -0.652942955494 -0.000112202587902 0.01
58 400 -0.729658067226 -0.000112202587902 0.01
58 450 -0.466366350651 -0.000112202587902 0.01
58 500 -0.338601529598 -0.000112202587902 0.01
58 550 -0.743045628071 -0.000112202587902 0.01
valid_acc 78.50333333333333
59 0 -0.585690975189 -0.000112202587902 0.01
59 50 -0.666297316551 -0.000112202587902 0.01
59 100 -0.636935472488 -0.000112202587902 0.01
59 150 -0.767390727997 -0.000112202587902 0.01
59 200 -0.778753757477 -0.000112202587902 0.01
59 250 -0.637694180012 -0.000112202587902 0.01
59 300 -0.563474655151 -0.000112202587902 0.01
59 350 -0.997043609619 -0.000112202587902 0.01
59 400 -0.954598605633 -0.000112202587902 0.01
59 450 -0.744355380535 -0.000112202587902 0.01
59 500 -0.510385751724 -0.000112202587902 0.01
59 550 -0.480589747429 -0.000112202587902 0.01
valid_acc 80.645
best valid_acc 80.645
60 0 -0.557274878025 -0.000112202587902 0.01
60 50 -0.845082640648 -0.000112202587902 0.01
60 100 -1.13286578655 -0.000112202587902 0.01
60 150 -0.812770664692 -0.000112202587902 0.01
60 200 -0.786364734173 -0.000112202587902 0.01
60 250 -0.793171167374 -0.000112202587902 0.01
60 300 -0.488040059805 -0.000112202587902 0.01
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60 500 -1.09519946575 -0.000112202587902 0.01
60 550 -0.642833888531 -0.000112202587902 0.01
valid_acc 77.59166666666667
61 0 -0.588406383991 -0.000112202587902 0.01
61 50 -0.485206782818 -0.000112202587902 0.01
61 100 -0.570270061493 -0.000112202587902 0.01
61 150 -0.604605734348 -0.000112202587902 0.01
61 200 -0.500403165817 -0.000112202587902 0.01
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61 300 -0.533682703972 -0.000112202587902 0.01
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61 500 -1.1895737648 -0.000112202587902 0.01
61 550 -0.523512601852 -0.000112202587902 0.01
valid_acc 80.84166666666667
best valid_acc 80.84166666666667
62 0 -0.706240713596 -0.000112202587902 0.01
62 50 -0.813365340233 -0.000112202587902 0.01
62 100 -0.567342281342 -0.000112202587902 0.01
62 150 -0.757938563824 -0.000112202587902 0.01
62 200 -0.862844109535 -0.000112202587902 0.01
62 250 -0.584889233112 -0.000112202587902 0.01
62 300 -0.826302349567 -0.000112202587902 0.01
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62 400 -0.484110176563 -0.000112202587902 0.01
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62 500 -0.734355151653 -0.000112202587902 0.01
62 550 -0.620041787624 -0.000112202587902 0.01
valid_acc 81.18166666666666
best valid_acc 81.18166666666666
63 0 -0.614448070526 -0.000112202587902 0.01
63 50 -1.0329272747 -0.000112202587902 0.01
63 100 -0.604020774364 -0.000112202587902 0.01
63 150 -0.72216385603 -0.000112202587902 0.01
63 200 -0.689642250538 -0.000112202587902 0.01
63 250 -0.601412177086 -0.000112202587902 0.01
63 300 -0.514044821262 -0.000112202587902 0.01
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63 400 -0.60677921772 -0.000112202587902 0.01
63 450 -0.797562479973 -0.000112202587902 0.01
63 500 -0.848721921444 -0.000112202587902 0.01
63 550 -0.703183114529 -0.000112202587902 0.01
valid_acc 80.31333333333333
64 0 -0.550311148167 -0.000112202587902 0.01
64 50 -0.741494297981 -0.000112202587902 0.01
64 100 -0.5987880826 -0.000112202587902 0.01
64 150 -0.581367313862 -0.000112202587902 0.01
64 200 -0.722076058388 -0.000112202587902 0.01
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64 500 -0.563212931156 -0.000112202587902 0.01
64 550 -0.686201810837 -0.000112202587902 0.01
valid_acc 79.19333333333334
65 0 -0.831326246262 -0.000112202587902 0.01
65 50 -0.591747879982 -0.000112202587902 0.01
65 100 -0.645516455173 -0.000112202587902 0.01
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65 200 -0.687091350555 -0.000112202587902 0.01
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65 500 -0.563427209854 -0.000112202587902 0.01
65 550 -0.840477347374 -0.000112202587902 0.01
valid_acc 79.845
66 0 -0.570008993149 -0.000112202587902 0.01
66 50 -0.464550048113 -0.000112202587902 0.01
66 100 -0.481311202049 -0.000112202587902 0.01
66 150 -0.594287753105 -0.000112202587902 0.01
66 200 -0.549759209156 -0.000112202587902 0.01
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66 300 -0.672146558762 -0.000112202587902 0.01
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66 450 -0.582179307938 -0.000112202587902 0.01
66 500 -0.644592642784 -0.000112202587902 0.01
66 550 -0.459029167891 -0.000112202587902 0.01
valid_acc 78.16499999999999
67 0 -0.753557682037 -0.000112202587902 0.01
67 50 -0.684627473354 -0.000112202587902 0.01
67 100 -0.821030378342 -0.000112202587902 0.01
67 150 -0.558816611767 -0.000112202587902 0.01
67 200 -0.764763772488 -0.000112202587902 0.01
67 250 -0.348223805428 -0.000112202587902 0.01
67 300 -0.507696688175 -0.000112202587902 0.01
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67 400 -0.812129676342 -0.000112202587902 0.01
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67 500 -0.352099150419 -0.000112202587902 0.01
67 550 -0.889608204365 -0.000112202587902 0.01
valid_acc 77.53166666666667
68 0 -0.61180961132 -0.000112202587902 0.01
68 50 -0.646708250046 -0.000112202587902 0.01
68 100 -0.737657368183 -0.000112202587902 0.01
68 150 -0.494717180729 -0.000112202587902 0.01
68 200 -0.499888569117 -0.000112202587902 0.01
68 250 -0.519946396351 -0.000112202587902 0.01
68 300 -0.61552298069 -0.000112202587902 0.01
68 350 -0.483822435141 -0.000112202587902 0.01
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68 500 -0.722153186798 -0.000112202587902 0.01
68 550 -0.453147232533 -0.000112202587902 0.01
valid_acc 80.45833333333333
69 0 -0.562183022499 -0.000112202587902 0.01
69 50 -1.05187559128 -0.000112202587902 0.01
69 100 -0.579371273518 -0.000112202587902 0.01
69 150 -0.846705853939 -0.000112202587902 0.01
69 200 -0.699180603027 -0.000112202587902 0.01
69 250 -0.549706459045 -0.000112202587902 0.01
69 300 -0.775961756706 -0.000112202587902 0.01
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69 400 -0.729874134064 -0.000112202587902 0.01
69 450 -0.50829988718 -0.000112202587902 0.01
69 500 -0.884213805199 -0.000112202587902 0.01
69 550 -0.493721276522 -0.000112202587902 0.01
valid_acc 78.45
70 0 -0.525245666504 -0.000112202587902 0.01
70 50 -0.711679279804 -0.000112202587902 0.01
70 100 -0.679878532887 -0.000112202587902 0.01
70 150 -0.627071321011 -0.000112202587902 0.01
70 200 -0.41970166564 -0.000112202587902 0.01
70 250 -0.760175168514 -0.000112202587902 0.01
70 300 -0.733814716339 -0.000112202587902 0.01
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70 500 -0.715051054955 -0.000112202587902 0.01
70 550 -0.866258919239 -0.000112202587902 0.01
valid_acc 80.42666666666666
71 0 -0.663254678249 -0.000112202587902 0.01
71 50 -0.76100730896 -0.000112202587902 0.01
71 100 -0.877789855003 -0.000112202587902 0.01
71 150 -0.611882507801 -0.000112202587902 0.01
71 200 -0.821135401726 -0.000112202587902 0.01
71 250 -0.739791929722 -0.000112202587902 0.01
71 300 -0.638088107109 -0.000112202587902 0.01
71 350 -0.663123011589 -0.000112202587902 0.01
71 400 -0.534290254116 -0.000112202587902 0.01
71 450 -0.508787095547 -0.000112202587902 0.01
71 500 -0.356436192989 -0.000112202587902 0.01
71 550 -0.658250808716 -0.000112202587902 0.01
valid_acc 78.10833333333333
72 0 -0.673221111298 -0.000112202587902 0.01
72 50 -0.763592064381 -0.000112202587902 0.01
72 100 -0.673849403858 -0.000112202587902 0.01
72 150 -0.785580515862 -0.000112202587902 0.01
72 200 -0.574935972691 -0.000112202587902 0.01
72 250 -0.594264626503 -0.000112202587902 0.01
72 300 -0.522734344006 -0.000112202587902 0.01
72 350 -0.894905686378 -0.000112202587902 0.01
72 400 -0.500092506409 -0.000112202587902 0.01
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72 500 -0.907502949238 -0.000112202587902 0.01
72 550 -0.664677679539 -0.000112202587902 0.01
valid_acc 78.645
73 0 -0.729112863541 -0.000112202587902 0.01
73 50 -0.5487383008 -0.000112202587902 0.01
73 100 -0.452591091394 -0.000112202587902 0.01
73 150 -0.723404943943 -0.000112202587902 0.01
73 200 -0.479881137609 -0.000112202587902 0.01
73 250 -0.608432590961 -0.000112202587902 0.01
73 300 -0.933769226074 -0.000112202587902 0.01
73 350 -0.920958280563 -0.000112202587902 0.01
73 400 -0.430601805449 -0.000112202587902 0.01
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73 500 -0.560193955898 -0.000112202587902 0.01
73 550 -0.604109525681 -0.000112202587902 0.01
valid_acc 78.58333333333334
74 0 -0.528481960297 -0.000112202587902 0.01
74 50 -0.581626951694 -0.000112202587902 0.01
74 100 -0.747179567814 -0.000112202587902 0.01
74 150 -1.07773089409 -0.000112202587902 0.01
74 200 -0.589391171932 -0.000112202587902 0.01
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74 550 -0.726143598557 -0.000112202587902 0.01
valid_acc 79.30666666666667
75 0 -0.607834279537 -0.000112202587902 0.01
75 50 -0.484270364046 -0.000112202587902 0.01
75 100 -0.777851164341 -0.000112202587902 0.01
75 150 -0.79471808672 -0.000112202587902 0.01
75 200 -0.758248746395 -0.000112202587902 0.01
75 250 -1.02721583843 -0.000112202587902 0.01
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75 550 -1.07296001911 -0.000112202587902 0.01
valid_acc 74.36833333333334
76 0 -0.540608882904 -0.000112202587902 0.01
76 50 -0.584235966206 -0.000112202587902 0.01
76 100 -0.712187290192 -0.000112202587902 0.01
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valid_acc 80.89
77 0 -0.702097833157 -0.000112202587902 0.01
77 50 -1.02161073685 -0.000112202587902 0.01
77 100 -0.79550665617 -0.000112202587902 0.01
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77 550 -0.929859220982 -0.000112202587902 0.01
valid_acc 77.28166666666667
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valid_acc 80.045
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valid_acc 78.11166666666666
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valid_acc 79.58
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valid_acc 80.28999999999999
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valid_acc 78.53999999999999
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valid_acc 78.10166666666667
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84 350 -0.594425201416 -0.000112202587902 0.01
84 400 -0.494998782873 -0.000112202587902 0.01
84 450 -0.561698257923 -0.000112202587902 0.01
84 500 -0.54413163662 -0.000112202587902 0.01
84 550 -0.657520890236 -0.000112202587902 0.01
valid_acc 79.485
85 0 -0.600917875767 -0.000112202587902 0.01
85 50 -0.674822926521 -0.000112202587902 0.01
85 100 -1.08222615719 -0.000112202587902 0.01
85 150 -0.609044253826 -0.000112202587902 0.01
85 200 -0.791786551476 -0.000112202587902 0.01
85 250 -0.841832876205 -0.000112202587902 0.01
85 300 -0.5563326478 -0.000112202587902 0.01
85 350 -0.784590542316 -0.000112202587902 0.01
85 400 -0.446919739246 -0.000112202587902 0.01
85 450 -0.462840855122 -0.000112202587902 0.01
85 500 -0.484367609024 -0.000112202587902 0.01
85 550 -0.736560344696 -0.000112202587902 0.01
valid_acc 79.72166666666666
86 0 -0.982348918915 -0.000112202587902 0.01
86 50 -1.00114500523 -0.000112202587902 0.01
86 100 -0.709446430206 -0.000112202587902 0.01
86 150 -0.61432993412 -0.000112202587902 0.01
86 200 -0.591121137142 -0.000112202587902 0.01
86 250 -0.626484453678 -0.000112202587902 0.01
86 300 -0.461392968893 -0.000112202587902 0.01
86 350 -0.669681549072 -0.000112202587902 0.01
86 400 -0.714386165142 -0.000112202587902 0.01
86 450 -0.547152280807 -0.000112202587902 0.01
86 500 -0.493396878242 -0.000112202587902 0.01
86 550 -0.49549856782 -0.000112202587902 0.01
valid_acc 81.14666666666666
87 0 -0.765102684498 -0.000112202587902 0.01
87 50 -0.649802863598 -0.000112202587902 0.01
87 100 -0.493044674397 -0.000112202587902 0.01
87 150 -0.681083500385 -0.000112202587902 0.01
87 200 -0.794640481472 -0.000112202587902 0.01
87 250 -0.720964491367 -0.000112202587902 0.01
87 300 -0.824047327042 -0.000112202587902 0.01
87 350 -0.524540424347 -0.000112202587902 0.01
87 400 -0.607931375504 -0.000112202587902 0.01
87 450 -0.461046516895 -0.000112202587902 0.01
87 500 -0.783969283104 -0.000112202587902 0.01
87 550 -0.62584489584 -0.000112202587902 0.01
valid_acc 79.59666666666666
88 0 -0.93175560236 -0.000112202587902 0.01
88 50 -0.620124995708 -0.000112202587902 0.01
88 100 -0.778468310833 -0.000112202587902 0.01
88 150 -0.674371421337 -0.000112202587902 0.01
88 200 -0.520252764225 -0.000112202587902 0.01
88 250 -0.575633943081 -0.000112202587902 0.01
88 300 -0.630035758018 -0.000112202587902 0.01
88 350 -0.618870735168 -0.000112202587902 0.01
88 400 -0.587666332722 -0.000112202587902 0.01
88 450 -0.99830031395 -0.000112202587902 0.01
88 500 -0.553679585457 -0.000112202587902 0.01
88 550 -0.536929666996 -0.000112202587902 0.01
valid_acc 81.40666666666667
best valid_acc 81.40666666666667
89 0 -0.607777774334 -0.000112202587902 0.01
89 50 -0.797837495804 -0.000112202587902 0.01
89 100 -0.857706010342 -0.000112202587902 0.01
89 150 -0.469825178385 -0.000112202587902 0.01
89 200 -0.781408250332 -0.000112202587902 0.01
89 250 -0.424388051033 -0.000112202587902 0.01
89 300 -0.904208004475 -0.000112202587902 0.01
89 350 -0.839239835739 -0.000112202587902 0.01
89 400 -0.986044466496 -0.000112202587902 0.01
89 450 -0.528661727905 -0.000112202587902 0.01
89 500 -0.776296257973 -0.000112202587902 0.01
89 550 -0.68423730135 -0.000112202587902 0.01
valid_acc 79.94666666666667
90 0 -0.655417561531 -0.000112202587902 0.01
90 50 -0.443871080875 -0.000112202587902 0.01
90 100 -0.916770100594 -0.000112202587902 0.01
90 150 -0.84838783741 -0.000112202587902 0.01
90 200 -0.327486485243 -0.000112202587902 0.01
90 250 -0.931833326817 -0.000112202587902 0.01
90 300 -0.554437994957 -0.000112202587902 0.01
90 350 -0.903427302837 -0.000112202587902 0.01
90 400 -0.550981342793 -0.000112202587902 0.01
90 450 -0.542372941971 -0.000112202587902 0.01
90 500 -0.777925312519 -0.000112202587902 0.01
90 550 -0.506290793419 -0.000112202587902 0.01
valid_acc 78.45166666666667
91 0 -0.324305534363 -0.000112202587902 0.01
91 50 -0.633727312088 -0.000112202587902 0.01
91 100 -0.376020818949 -0.000112202587902 0.01
91 150 -0.540376663208 -0.000112202587902 0.01
91 200 -0.675852000713 -0.000112202587902 0.01
91 250 -0.562407076359 -0.000112202587902 0.01
91 300 -0.469884335995 -0.000112202587902 0.01
91 350 -0.520574748516 -0.000112202587902 0.01
91 400 -0.707256317139 -0.000112202587902 0.01
91 450 -0.788675665855 -0.000112202587902 0.01
91 500 -0.997620820999 -0.000112202587902 0.01
91 550 -0.695210039616 -0.000112202587902 0.01
valid_acc 81.085
92 0 -0.440164148808 -0.000112202587902 0.01
92 50 -0.70960599184 -0.000112202587902 0.01
92 100 -0.455692648888 -0.000112202587902 0.01
92 150 -0.515543758869 -0.000112202587902 0.01
92 200 -0.880060911179 -0.000112202587902 0.01
92 250 -0.668916940689 -0.000112202587902 0.01
92 300 -0.617753922939 -0.000112202587902 0.01
92 350 -0.660245120525 -0.000112202587902 0.01
92 400 -0.96350133419 -0.000112202587902 0.01
92 450 -0.529548346996 -0.000112202587902 0.01
92 500 -0.484787940979 -0.000112202587902 0.01
92 550 -0.866153657436 -0.000112202587902 0.01
valid_acc 82.10833333333333
best valid_acc 82.10833333333333
93 0 -0.384028822184 -0.000112202587902 0.01
93 50 -0.695884525776 -0.000112202587902 0.01
93 100 -0.625216424465 -0.000112202587902 0.01
93 150 -0.514549553394 -0.000112202587902 0.01
93 200 -0.452803701162 -0.000112202587902 0.01
93 250 -0.595844209194 -0.000112202587902 0.01
93 300 -0.813814938068 -0.000112202587902 0.01
93 350 -1.18887019157 -0.000112202587902 0.01
93 400 -0.844404935837 -0.000112202587902 0.01
93 450 -0.638928890228 -0.000112202587902 0.01
93 500 -0.656802356243 -0.000112202587902 0.01
93 550 -0.554897785187 -0.000112202587902 0.01
valid_acc 80.68333333333332
94 0 -0.999397754669 -0.000112202587902 0.01
94 50 -0.657495200634 -0.000112202587902 0.01
94 100 -1.08697140217 -0.000112202587902 0.01
94 150 -0.778695881367 -0.000112202587902 0.01
94 200 -0.509756922722 -0.000112202587902 0.01
94 250 -0.633532166481 -0.000112202587902 0.01
94 300 -0.585760891438 -0.000112202587902 0.01
94 350 -0.799131691456 -0.000112202587902 0.01
94 400 -0.956277251244 -0.000112202587902 0.01
94 450 -0.636597514153 -0.000112202587902 0.01
94 500 -0.790436148643 -0.000112202587902 0.01
94 550 -0.559734344482 -0.000112202587902 0.01
valid_acc 80.66
95 0 -0.441650956869 -0.000112202587902 0.01
95 50 -0.472384184599 -0.000112202587902 0.01
95 100 -0.707206726074 -0.000112202587902 0.01
95 150 -0.539173543453 -0.000112202587902 0.01
95 200 -0.359825730324 -0.000112202587902 0.01
95 250 -0.531983971596 -0.000112202587902 0.01
95 300 -0.415710031986 -0.000112202587902 0.01
95 350 -0.896941840649 -0.000112202587902 0.01
95 400 -0.553456962109 -0.000112202587902 0.01
95 450 -0.746521472931 -0.000112202587902 0.01
95 500 -0.364669948816 -0.000112202587902 0.01
95 550 -0.710776090622 -0.000112202587902 0.01
valid_acc 76.13499999999999
96 0 -0.574728608131 -0.000112202587902 0.01
96 50 -0.671935021877 -0.000112202587902 0.01
96 100 -0.602599918842 -0.000112202587902 0.01
96 150 -0.867576301098 -0.000112202587902 0.01
96 200 -0.777688086033 -0.000112202587902 0.01
96 250 -0.676168620586 -0.000112202587902 0.01
96 300 -0.992850184441 -0.000112202587902 0.01
96 350 -0.916916370392 -0.000112202587902 0.01
96 400 -0.916846096516 -0.000112202587902 0.01
96 450 -0.732795953751 -0.000112202587902 0.01
96 500 -0.721053004265 -0.000112202587902 0.01
96 550 -0.60587233305 -0.000112202587902 0.01
valid_acc 79.94333333333333
97 0 -0.367011725903 -0.000112202587902 0.01
97 50 -0.781656503677 -0.000112202587902 0.01
97 100 -0.719320058823 -0.000112202587902 0.01
97 150 -0.901553034782 -0.000112202587902 0.01
97 200 -0.316637486219 -0.000112202587902 0.01
97 250 -0.59852796793 -0.000112202587902 0.01
97 300 -0.845800042152 -0.000112202587902 0.01
97 350 -0.710698306561 -0.000112202587902 0.01
97 400 -0.558733463287 -0.000112202587902 0.01
97 450 -0.589005351067 -0.000112202587902 0.01
97 500 -0.662029206753 -0.000112202587902 0.01
97 550 -0.708581984043 -0.000112202587902 0.01
valid_acc 75.34833333333333
98 0 -0.633505582809 -0.000112202587902 0.01
98 50 -0.456730991602 -0.000112202587902 0.01
98 100 -0.540552973747 -0.000112202587902 0.01
98 150 -0.930781722069 -0.000112202587902 0.01
98 200 -0.671853423119 -0.000112202587902 0.01
98 250 -0.655983865261 -0.000112202587902 0.01
98 300 -0.688347637653 -0.000112202587902 0.01
98 350 -0.961328148842 -0.000112202587902 0.01
98 400 -0.510823845863 -0.000112202587902 0.01
98 450 -0.809262931347 -0.000112202587902 0.01
98 500 -0.668790459633 -0.000112202587902 0.01
98 550 -0.865238964558 -0.000112202587902 0.01
valid_acc 77.00166666666667
99 0 -0.75357657671 -0.000112202587902 0.01
99 50 -0.672249078751 -0.000112202587902 0.01
99 100 -0.684601068497 -0.000112202587902 0.01
99 150 -0.535127520561 -0.000112202587902 0.01
99 200 -0.61260253191 -0.000112202587902 0.01
99 250 -0.804721057415 -0.000112202587902 0.01
99 300 -1.10289132595 -0.000112202587902 0.01
99 350 -0.398458987474 -0.000112202587902 0.01
99 400 -1.54128706455 -0.000112202587902 0.01
99 450 -0.624311625957 -0.000112202587902 0.01
99 500 -0.935417115688 -0.000112202587902 0.01
99 550 -0.72065538168 -0.000112202587902 0.01
valid_acc 79.61666666666667
100 0 -0.757225096226 -0.000112202587902 0.01
100 50 -0.799174189568 -0.000112202587902 0.01
100 100 -0.758721709251 -0.000112202587902 0.01
100 150 -0.822801828384 -0.000112202587902 0.01
100 200 -0.750170350075 -0.000112202587902 0.01
100 250 -0.676130354404 -0.000112202587902 0.01
100 300 -0.62860429287 -0.000112202587902 0.01
100 350 -1.09087109566 -0.000112202587902 0.01
100 400 -0.794941961765 -0.000112202587902 0.01
100 450 -0.994907915592 -0.000112202587902 0.01
100 500 -0.72499525547 -0.000112202587902 0.01
100 550 -0.43608674407 -0.000112202587902 0.01
valid_acc 79.46333333333332
101 0 -0.922356426716 -0.000112202587902 0.01
101 50 -0.952231585979 -0.000112202587902 0.01
101 100 -0.911440134048 -0.000112202587902 0.01
101 150 -1.61549496651 -0.000112202587902 0.01
101 200 -0.488897353411 -0.000112202587902 0.01
101 250 -0.616566956043 -0.000112202587902 0.01
101 300 -0.906227588654 -0.000112202587902 0.01
101 350 -0.617906928062 -0.000112202587902 0.01
101 400 -0.643816173077 -0.000112202587902 0.01
101 450 -0.890134751797 -0.000112202587902 0.01
101 500 -0.76953458786 -0.000112202587902 0.01
101 550 -0.78567481041 -0.000112202587902 0.01
valid_acc 77.97166666666666
102 0 -0.583911001682 -0.000112202587902 0.01
102 50 -0.854093194008 -0.000112202587902 0.01
102 100 -0.93592017889 -0.000112202587902 0.01
102 150 -0.814607262611 -0.000112202587902 0.01
102 200 -0.677044153214 -0.000112202587902 0.01
102 250 -0.614930510521 -0.000112202587902 0.01
102 300 -0.569574117661 -0.000112202587902 0.01
102 350 -0.599118292332 -0.000112202587902 0.01
102 400 -0.608964323997 -0.000112202587902 0.01
102 450 -0.871760129929 -0.000112202587902 0.01
102 500 -0.670793354511 -0.000112202587902 0.01
102 550 -0.841699302197 -0.000112202587902 0.01
valid_acc 75.88166666666667
103 0 -0.648922204971 -0.000112202587902 0.01
103 50 -0.486377179623 -0.000112202587902 0.01
103 100 -0.836954653263 -0.000112202587902 0.01
103 150 -0.663195669651 -0.000112202587902 0.01
103 200 -0.793951630592 -0.000112202587902 0.01
103 250 -0.654303371906 -0.000112202587902 0.01
103 300 -0.73686671257 -0.000112202587902 0.01
103 350 -0.601584017277 -0.000112202587902 0.01
103 400 -0.580061674118 -0.000112202587902 0.01
103 450 -0.62468111515 -0.000112202587902 0.01
103 500 -0.787451803684 -0.000112202587902 0.01
103 550 -0.613950133324 -0.000112202587902 0.01
valid_acc 76.0
104 0 -0.866639018059 -0.000112202587902 0.01
104 50 -1.07875561714 -0.000112202587902 0.01
104 100 -0.63956540823 -0.000112202587902 0.01
104 150 -0.648612380028 -0.000112202587902 0.01
104 200 -0.774795889854 -0.000112202587902 0.01
104 250 -0.860827803612 -0.000112202587902 0.01
104 300 -0.858194947243 -0.000112202587902 0.01
104 350 -0.700610637665 -0.000112202587902 0.01
104 400 -0.746627807617 -0.000112202587902 0.01
104 450 -0.704252004623 -0.000112202587902 0.01
104 500 -0.597062289715 -0.000112202587902 0.01
104 550 -0.662548005581 -0.000112202587902 0.01
valid_acc 78.15166666666667
105 0 -0.618682801723 -0.000112202587902 0.01
105 50 -0.751355588436 -0.000112202587902 0.01
105 100 -0.841966152191 -0.000112202587902 0.01
105 150 -0.72926312685 -0.000112202587902 0.01
105 200 -0.969959497452 -0.000112202587902 0.01
105 250 -0.441541224718 -0.000112202587902 0.01
105 300 -0.696664750576 -0.000112202587902 0.01
105 350 -0.650363326073 -0.000112202587902 0.01
105 400 -0.749552309513 -0.000112202587902 0.01
105 450 -0.851729869843 -0.000112202587902 0.01
105 500 -0.701099574566 -0.000112202587902 0.01
105 550 -0.643273234367 -0.000112202587902 0.01
valid_acc 78.41833333333334
106 0 -0.637039780617 -0.000112202587902 0.01
106 50 -0.745099484921 -0.000112202587902 0.01
106 100 -0.41595646739 -0.000112202587902 0.01
106 150 -0.944743812084 -0.000112202587902 0.01
106 200 -0.630763947964 -0.000112202587902 0.01
106 250 -0.817989826202 -0.000112202587902 0.01
106 300 -0.624151408672 -0.000112202587902 0.01
106 350 -0.573096990585 -0.000112202587902 0.01
106 400 -0.694537878036 -0.000112202587902 0.01
106 450 -0.524537980556 -0.000112202587902 0.01
106 500 -0.619910776615 -0.000112202587902 0.01
106 550 -0.771689474583 -0.000112202587902 0.01
valid_acc 78.5
107 0 -0.787378370762 -0.000112202587902 0.01
107 50 -0.455036342144 -0.000112202587902 0.01
107 100 -0.830230355263 -0.000112202587902 0.01
107 150 -0.927695631981 -0.000112202587902 0.01
107 200 -0.871701478958 -0.000112202587902 0.01
107 250 -0.856631875038 -0.000112202587902 0.01
107 300 -0.756333291531 -0.000112202587902 0.01
107 350 -0.97094553709 -0.000112202587902 0.01
107 400 -0.590043067932 -0.000112202587902 0.01
107 450 -0.673917710781 -0.000112202587902 0.01
107 500 -0.748861789703 -0.000112202587902 0.01
107 550 -0.493572622538 -0.000112202587902 0.01
valid_acc 79.00500000000001
108 0 -0.439297646284 -0.000112202587902 0.01
108 50 -1.06411242485 -0.000112202587902 0.01
108 100 -0.696004271507 -0.000112202587902 0.01
108 150 -0.877692639828 -0.000112202587902 0.01
108 200 -0.763458251953 -0.000112202587902 0.01
108 250 -0.492880582809 -0.000112202587902 0.01
108 300 -0.643258035183 -0.000112202587902 0.01
108 350 -0.912714362144 -0.000112202587902 0.01
108 400 -0.628151655197 -0.000112202587902 0.01
108 450 -0.790017902851 -0.000112202587902 0.01
108 500 -0.61243635416 -0.000112202587902 0.01
108 550 -0.664186656475 -0.000112202587902 0.01
valid_acc 77.69666666666667
109 0 -0.700830459595 -0.000112202587902 0.01
109 50 -0.947641372681 -0.000112202587902 0.01
109 100 -0.77049934864 -0.000112202587902 0.01
109 150 -0.512027800083 -0.000112202587902 0.01
109 200 -0.497253954411 -0.000112202587902 0.01
109 250 -0.489085733891 -0.000112202587902 0.01
109 300 -0.691983163357 -0.000112202587902 0.01
109 350 -0.859986662865 -0.000112202587902 0.01
109 400 -0.878731548786 -0.000112202587902 0.01
109 450 -0.698314726353 -0.000112202587902 0.01
109 500 -0.553975999355 -0.000112202587902 0.01
109 550 -0.964758455753 -0.000112202587902 0.01
valid_acc 75.305
110 0 -0.746419847012 -0.000112202587902 0.01
110 50 -0.626801013947 -0.000112202587902 0.01
110 100 -0.695250093937 -0.000112202587902 0.01
110 150 -0.701047837734 -0.000112202587902 0.01
110 200 -0.45952796936 -0.000112202587902 0.01
110 250 -0.943508148193 -0.000112202587902 0.01
110 300 -0.592183470726 -0.000112202587902 0.01
110 350 -0.517193078995 -0.000112202587902 0.01
110 400 -0.603249132633 -0.000112202587902 0.01
110 450 -0.716463148594 -0.000112202587902 0.01
110 500 -0.556376934052 -0.000112202587902 0.01
110 550 -0.701808750629 -0.000112202587902 0.01
valid_acc 78.53
111 0 -0.592175245285 -0.000112202587902 0.01
111 50 -0.696191191673 -0.000112202587902 0.01
111 100 -0.70100992918 -0.000112202587902 0.01
111 150 -0.797868132591 -0.000112202587902 0.01
111 200 -1.08493828773 -0.000112202587902 0.01
111 250 -0.774304509163 -0.000112202587902 0.01
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valid_acc 76.55999999999999
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valid_acc 77.41166666666666
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valid_acc 76.5
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valid_acc 78.89
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valid_acc 78.7
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valid_acc 78.23166666666667
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valid_acc 74.45333333333333
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valid_acc 76.83833333333332
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valid_acc 80.43333333333334
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valid_acc 77.06833333333334
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valid_acc 76.96166666666666
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valid_acc 79.16499999999999
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valid_acc 79.65833333333333
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valid_acc 78.565
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valid_acc 77.13833333333334
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valid_acc 78.77
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valid_acc 79.11166666666666
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valid_acc 78.81
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valid_acc 78.51666666666667
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valid_acc 79.99666666666667
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valid_acc 76.95166666666667
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valid_acc 78.80166666666668
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valid_acc 81.17166666666667
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valid_acc 76.58166666666666
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valid_acc 73.595
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valid_acc 79.475
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valid_acc 78.27
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valid_acc 75.42
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valid_acc 78.41166666666666
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valid_acc 76.70666666666666
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valid_acc 69.55833333333334
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valid_acc 78.46499999999999
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valid_acc 78.30666666666667
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valid_acc 79.435
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valid_acc 75.63666666666666
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valid_acc 76.30166666666666
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valid_acc 74.21
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valid_acc 77.20833333333333
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valid_acc 77.59666666666666
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valid_acc 75.7
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valid_acc 75.28166666666667
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valid_acc 78.39
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valid_acc 77.735
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valid_acc 77.095
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valid_acc 73.00333333333333
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valid_acc 76.42166666666667
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valid_acc 78.48166666666667
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valid_acc 78.80666666666667
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valid_acc 76.32833333333333
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valid_acc 75.36166666666666
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valid_acc 79.32666666666667
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valid_acc 71.61166666666666
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valid_acc 77.835
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valid_acc 76.20166666666667
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valid_acc 79.00166666666667
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valid_acc 74.35000000000001
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valid_acc 73.46833333333333
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valid_acc 77.445
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valid_acc 77.56666666666666
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valid_acc 75.45166666666667
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valid_acc 74.41333333333333
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valid_acc 74.74333333333333
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valid_acc 74.72333333333333
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valid_acc 76.19
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valid_acc 77.02
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valid_acc 72.93166666666666
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valid_acc 72.405
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valid_acc 77.645
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valid_acc 76.25666666666666
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valid_acc 79.07499999999999
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valid_acc 78.70333333333333
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valid_acc 72.50333333333333
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valid_acc 75.18333333333334
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193 550 -0.585414171219 -0.000112202587902 0.01
valid_acc 76.82166666666667
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valid_acc 67.98666666666666
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valid_acc 77.22666666666666
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valid_acc 75.26166666666667
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valid_acc 79.77666666666666
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198 550 -0.326278924942 -0.000112202587902 0.01
valid_acc 79.45333333333333
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valid_acc 77.44
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200 100 -0.888821482658 -0.000112202587902 0.01
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valid_acc 76.22166666666666
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valid_acc 78.30166666666668
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valid_acc 77.88333333333334
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203 100 -0.389790296555 -0.000112202587902 0.01
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valid_acc 76.96666666666667
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204 550 -0.778053224087 -0.000112202587902 0.01
valid_acc 80.25
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205 100 -1.55851125717 -0.000112202587902 0.01
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205 550 -0.874045789242 -0.000112202587902 0.01
valid_acc 75.76666666666667
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valid_acc 74.51666666666667
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valid_acc 78.35499999999999
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valid_acc 79.42
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valid_acc 72.315
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valid_acc 75.09333333333333
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valid_acc 78.60666666666667
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valid_acc 77.70833333333333
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valid_acc 78.28166666666667
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valid_acc 75.80833333333334
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valid_acc 73.70833333333333
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valid_acc 77.515
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valid_acc 77.24333333333333
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valid_acc 73.79
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219 550 -0.894169867039 -0.000112202587902 0.01
valid_acc 79.98666666666666
220 0 -0.498763442039 -0.000112202587902 0.01
220 50 -0.86113679409 -0.000112202587902 0.01
220 100 -0.543458759785 -0.000112202587902 0.01
220 150 -0.456257522106 -0.000112202587902 0.01
220 200 -0.77314889431 -0.000112202587902 0.01
220 250 -0.436814039946 -0.000112202587902 0.01
220 300 -0.754219770432 -0.000112202587902 0.01
220 350 -0.987998962402 -0.000112202587902 0.01
220 400 -0.766509532928 -0.000112202587902 0.01
220 450 -0.810235917568 -0.000112202587902 0.01
220 500 -0.853122532368 -0.000112202587902 0.01
220 550 -0.552626013756 -0.000112202587902 0.01
valid_acc 74.61333333333333
221 0 -0.439780652523 -0.000112202587902 0.01
221 50 -0.615744233131 -0.000112202587902 0.01
221 100 -0.711040139198 -0.000112202587902 0.01
221 150 -0.392257392406 -0.000112202587902 0.01
221 200 -0.620743513107 -0.000112202587902 0.01
221 250 -0.609644591808 -0.000112202587902 0.01
221 300 -0.49466624856 -0.000112202587902 0.01
221 350 -0.750509083271 -0.000112202587902 0.01
221 400 -0.931622743607 -0.000112202587902 0.01
221 450 -0.63251298666 -0.000112202587902 0.01
221 500 -0.738489866257 -0.000112202587902 0.01
221 550 -0.929129123688 -0.000112202587902 0.01
valid_acc 79.81833333333334
222 0 -0.685501277447 -0.000112202587902 0.01
222 50 -0.792753994465 -0.000112202587902 0.01
222 100 -0.775800943375 -0.000112202587902 0.01
222 150 -0.668875038624 -0.000112202587902 0.01
222 200 -1.12237501144 -0.000112202587902 0.01
222 250 -0.772242963314 -0.000112202587902 0.01
222 300 -0.431681722403 -0.000112202587902 0.01
222 350 -0.690097510815 -0.000112202587902 0.01
222 400 -1.07051968575 -0.000112202587902 0.01
222 450 -0.540797472 -0.000112202587902 0.01
222 500 -0.804795384407 -0.000112202587902 0.01
222 550 -0.654874503613 -0.000112202587902 0.01
valid_acc 78.83333333333333
223 0 -0.753912031651 -0.000112202587902 0.01
223 50 -0.725311458111 -0.000112202587902 0.01
223 100 -0.925464451313 -0.000112202587902 0.01
223 150 -0.956351518631 -0.000112202587902 0.01
223 200 -0.793379366398 -0.000112202587902 0.01
223 250 -0.621682405472 -0.000112202587902 0.01
223 300 -0.602176845074 -0.000112202587902 0.01
223 350 -0.572297990322 -0.000112202587902 0.01
223 400 -1.03077363968 -0.000112202587902 0.01
223 450 -0.696063518524 -0.000112202587902 0.01
223 500 -0.87151992321 -0.000112202587902 0.01
223 550 -0.718733847141 -0.000112202587902 0.01
valid_acc 77.56666666666666
224 0 -0.619056940079 -0.000112202587902 0.01
224 50 -0.644972324371 -0.000112202587902 0.01
224 100 -0.754298865795 -0.000112202587902 0.01
224 150 -0.789782583714 -0.000112202587902 0.01
224 200 -0.410754054785 -0.000112202587902 0.01
224 250 -0.911396563053 -0.000112202587902 0.01
224 300 -1.26628601551 -0.000112202587902 0.01
224 350 -0.590975046158 -0.000112202587902 0.01
224 400 -0.636246263981 -0.000112202587902 0.01
224 450 -0.824734210968 -0.000112202587902 0.01
224 500 -0.592872679234 -0.000112202587902 0.01
224 550 -1.06981897354 -0.000112202587902 0.01
valid_acc 74.58500000000001
225 0 -0.853442013264 -0.000112202587902 0.01
225 50 -0.894848585129 -0.000112202587902 0.01
225 100 -0.962149679661 -0.000112202587902 0.01
225 150 -0.439244002104 -0.000112202587902 0.01
225 200 -0.730589091778 -0.000112202587902 0.01
225 250 -0.596615970135 -0.000112202587902 0.01
225 300 -0.788085579872 -0.000112202587902 0.01
225 350 -0.70571243763 -0.000112202587902 0.01
225 400 -0.847270727158 -0.000112202587902 0.01
225 450 -0.665534079075 -0.000112202587902 0.01
225 500 -0.616931319237 -0.000112202587902 0.01
225 550 -0.610946297646 -0.000112202587902 0.01
valid_acc 77.15166666666666
226 0 -0.728042006493 -0.000112202587902 0.01
226 50 -0.819324970245 -0.000112202587902 0.01
226 100 -0.748478233814 -0.000112202587902 0.01
226 150 -1.02672946453 -0.000112202587902 0.01
226 200 -0.477953672409 -0.000112202587902 0.01
226 250 -0.484806865454 -0.000112202587902 0.01
226 300 -1.05403399467 -0.000112202587902 0.01
226 350 -0.605602502823 -0.000112202587902 0.01
226 400 -0.646946132183 -0.000112202587902 0.01
226 450 -0.957110643387 -0.000112202587902 0.01
226 500 -0.307176142931 -0.000112202587902 0.01
226 550 -0.783967614174 -0.000112202587902 0.01
valid_acc 77.75166666666667
227 0 -0.438352167606 -0.000112202587902 0.01
227 50 -0.456205606461 -0.000112202587902 0.01
227 100 -0.635681867599 -0.000112202587902 0.01
227 150 -0.516033947468 -0.000112202587902 0.01
227 200 -1.41118514538 -0.000112202587902 0.01
227 250 -0.813166558743 -0.000112202587902 0.01
227 300 -0.590997755527 -0.000112202587902 0.01
227 350 -0.610066652298 -0.000112202587902 0.01
227 400 -0.69545096159 -0.000112202587902 0.01
227 450 -0.706079304218 -0.000112202587902 0.01
227 500 -0.722207546234 -0.000112202587902 0.01
227 550 -0.746636807919 -0.000112202587902 0.01
valid_acc 78.17166666666667
228 0 -0.375495642424 -0.000112202587902 0.01
228 50 -0.834200501442 -0.000112202587902 0.01
228 100 -0.668046593666 -0.000112202587902 0.01
228 150 -0.63825917244 -0.000112202587902 0.01
228 200 -0.774082779884 -0.000112202587902 0.01
228 250 -0.804499208927 -0.000112202587902 0.01
228 300 -0.705879569054 -0.000112202587902 0.01
228 350 -1.03772461414 -0.000112202587902 0.01
228 400 -0.454039186239 -0.000112202587902 0.01
228 450 -0.667872488499 -0.000112202587902 0.01
228 500 -0.592854559422 -0.000112202587902 0.01
228 550 -0.604674458504 -0.000112202587902 0.01
valid_acc 78.25
229 0 -0.635021150112 -0.000112202587902 0.01
229 50 -0.6738910079 -0.000112202587902 0.01
229 100 -0.99037116766 -0.000112202587902 0.01
229 150 -0.810207188129 -0.000112202587902 0.01
229 200 -0.826241910458 -0.000112202587902 0.01
Process Process-565:
KeyboardInterrupt
Traceback (most recent call last):
  File "/home/hadavid/anaconda3/lib/python3.6/multiprocessing/process.py", line 249, in _bootstrap
    self.run()
---------------------------------------------------------------------------
KeyboardInterrupt                         Traceback (most recent call last)
<ipython-input-50-787f2ca587f6> in <module>()
     16     for i in range(es.popsize):
     17       update_model(solutions[i], model, model_shapes)
---> 18       output = model(data)
     19       loss = F.nll_loss(output, target)
     20       reward[i] = - loss.data[0]

/home/hadavid/anaconda3/lib/python3.6/site-packages/torch/nn/modules/module.py in __call__(self, *input, **kwargs)
    222         for hook in self._forward_pre_hooks.values():
    223             hook(self, input)
--> 224         result = self.forward(*input, **kwargs)
    225         for hook in self._forward_hooks.values():
    226             hook_result = hook(self, input, result)

<ipython-input-39-21c862646013> in forward(self, x)
     16   def forward(self, x):
     17     x = F.max_pool2d(F.relu(self.conv1(x)), 2)
---> 18     x = F.max_pool2d(F.relu(self.conv2(x)), 2)
     19     x = x.view(-1, self.num_filter2*7*7)   # reshape Variable
     20     x = self.fc(x)

/home/hadavid/anaconda3/lib/python3.6/site-packages/torch/nn/functional.py in relu(input, inplace)
    461 
    462 def relu(input, inplace=False):
--> 463     return _functions.thnn.Threshold.apply(input, 0, 0, inplace)
    464 
    465 

KeyboardInterrupt: 
  File "/home/hadavid/anaconda3/lib/python3.6/multiprocessing/process.py", line 93, in run
    self._target(*self._args, **self._kwargs)
  File "/home/hadavid/anaconda3/lib/python3.6/site-packages/torch/utils/data/dataloader.py", line 34, in _worker_loop
    r = index_queue.get()
  File "/home/hadavid/anaconda3/lib/python3.6/multiprocessing/queues.py", line 343, in get
    res = self._reader.recv_bytes()
  File "/home/hadavid/anaconda3/lib/python3.6/multiprocessing/connection.py", line 216, in recv_bytes
    buf = self._recv_bytes(maxlength)
  File "/home/hadavid/anaconda3/lib/python3.6/multiprocessing/connection.py", line 407, in _recv_bytes
    buf = self._recv(4)
  File "/home/hadavid/anaconda3/lib/python3.6/multiprocessing/connection.py", line 379, in _recv
    chunk = read(handle, remaining)

In [ ]:
evaluate(best_model, valid_loader, print_mode=True)

In [ ]:
evaluate(best_model, test_loader, print_mode=True)

In [ ]:
evaluate(best_model, train_loader, print_mode=True)

In [ ]:
update_model(es.best_param(), model, model_shapes)

In [ ]:
evaluate(model, valid_loader, print_mode=True)

In [ ]:
evaluate(model, test_loader, print_mode=True)

In [ ]:
evaluate(model, train_loader, print_mode=True)

In [ ]:
update_model(es.current_param(), model, model_shapes)

In [ ]:
evaluate(model, valid_loader, print_mode=True)

In [ ]:
evaluate(model, test_loader, print_mode=True)

In [ ]:
evaluate(model, train_loader, print_mode=True)

In [ ]:
eval_acc = evaluate(best_model, test_loader)
print('final test acc', eval_acc * 100.)

In [ ]:
param_count = 0
for param in model.parameters():
  print(param.data.shape)
  param_count += np.product(param.data.shape)
print(param_count)

In [ ]:
orig_params = []
for param in orig_model.parameters():
  orig_params.append(param.data.cpu().numpy().flatten())

In [ ]:
orig_params_flat = np.concatenate(orig_params)

In [ ]:
import matplotlib.pyplot as plt

In [ ]:
_ = plt.hist(orig_params_flat, bins=200)
plt.show()

In [ ]:
final_params = []
for param in best_model.parameters():
  final_params.append(param.data.cpu().numpy().flatten())
final_params_flat = np.concatenate(final_params)

In [ ]:
_ = plt.hist(final_params_flat, bins=200)
plt.show()

In [ ]:


In [ ]: