journal linspace basins
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import copy
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import itertools
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from pathlib import Path
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import random
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import pandas as pd
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import numpy as np
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from functionalities_test import is_identity_function, test_status
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from journal_basins import SpawnExperiment, prng, mean_invariate_manhattan_distance
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from network import Net
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from sklearn.metrics import mean_absolute_error as MAE
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from sklearn.metrics import mean_squared_error as MSE
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import seaborn as sns
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from matplotlib import pyplot as plt
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class SpawnLinspaceExperiment(SpawnExperiment):
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def spawn_and_continue(self, number_clones: int = None):
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number_clones = number_clones or self.nr_clones
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df = pd.DataFrame(
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columns=['parent', 'MAE_pre', 'MAE_post', 'MSE_pre', 'MSE_post', 'MIM_pre', 'MIM_post', 'noise',
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'status_post'])
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# For every initial net {i} after populating (that is fixpoint after first epoch);
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pairwise_net_list = itertools.permutations(self.nets, 2)
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for net1, net2 in pairwise_net_list:
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# We set parent start_time to just before this epoch ended, so plotting is zoomed in. Comment out to
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# to see full trajectory (but the clones will be very hard to see).
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# Make one target to compare distances to clones later when they have trained.
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net1.start_time = self.ST_steps - 150
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net1_input_data = net1.input_weight_matrix()
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net1_target_data = net1.create_target_weights(net1_input_data)
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net2.start_time = self.ST_steps - 150
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net2_input_data = net2.input_weight_matrix()
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net2_target_data = net2.create_target_weights(net2_input_data)
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if is_identity_function(net1) and is_identity_function(net2):
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# Clone the fixpoint x times and add (+-)self.noise to weight-sets randomly;
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# To plot clones starting after first epoch (z=ST_steps), set that as start_time!
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# To make sure PCA will plot the same trajectory up until this point, we clone the
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# parent-net's weight history as well.
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in_between_weights = np.linspace(net2_target_data, net2_target_data, number_clones)
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for in_between_weight in in_between_weights:
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clone = Net(net1.input_size, net1.hidden_size, net1.out_size, start_time=self.ST_steps)
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clone.apply_weights(in_between_weight)
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clone.s_train_weights_history = copy.deepcopy(net1.s_train_weights_history)
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clone.number_trained = copy.deepcopy(net1.number_trained)
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# Pre Training distances (after noise application of course)
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clone_pre_weights = clone.create_target_weights(clone.input_weight_matrix())
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MAE_pre = MAE(net1_target_data, clone_pre_weights)
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MSE_pre = MSE(net1_target_data, clone_pre_weights)
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MIM_pre = mean_invariate_manhattan_distance(net1_target_data, clone_pre_weights)
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# Then finish training each clone {j} (for remaining epoch-1 * ST_steps) ..
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for _ in range(self.epochs - 1):
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for _ in range(self.ST_steps):
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clone.self_train(1, self.log_step_size, self.net_learning_rate)
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# Post Training distances for comparison
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clone_post_weights = clone.create_target_weights(clone.input_weight_matrix())
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MAE_post = MAE(net1_target_data, clone_post_weights)
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MSE_post = MSE(net1_target_data, clone_post_weights)
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MIM_post = mean_invariate_manhattan_distance(net1_target_data, clone_post_weights)
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# .. log to data-frame and add to nets for 3d plotting if they are fixpoints themselves.
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test_status(clone)
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if is_identity_function(clone):
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#print(f"Clone {j} (of net_{i}) is fixpoint."
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# f"\nMSE({i},{j}): {MSE_post}"
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# f"\nMAE({i},{j}): {MAE_post}"
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# f"\nMIM({i},{j}): {MIM_post}\n")
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self.nets.append(clone)
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df.loc[clone.name] = [net1.name, MAE_pre, MAE_post, MSE_pre, MSE_post, MIM_pre, MIM_post, self.noise,
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clone.is_fixpoint]
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# Finally take parent net {i} and finish it's training for comparison to clone development.
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for _ in range(self.epochs - 1):
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for _ in range(self.ST_steps):
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net1.self_train(1, self.log_step_size, self.net_learning_rate)
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net_weights_after = net1.create_target_weights(net1.input_weight_matrix())
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print(f"Parent net's distance to original position."
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f"\nMSE(OG,new): {MAE(net1_target_data, net_weights_after)}"
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f"\nMAE(OG,new): {MSE(net1_target_data, net_weights_after)}"
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f"\nMIM(OG,new): {mean_invariate_manhattan_distance(net1_target_data, net_weights_after)}\n")
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self.df = df
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if __name__ == '__main__':
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NET_INPUT_SIZE = 4
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NET_OUT_SIZE = 1
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# Define number of runs & name:
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ST_runs = 1
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ST_runs_name = "test-27"
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ST_steps = 2000
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ST_epochs = 2
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ST_log_step_size = 10
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# Define number of networks & their architecture
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nr_clones = 5
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ST_population_size = 2
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ST_net_hidden_size = 2
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ST_net_learning_rate = 0.04
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ST_name_hash = random.getrandbits(32)
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print(f"Running the Spawn experiment:")
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exp_list = []
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for noise_factor in range(2, 5):
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exp = SpawnExperiment(
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population_size=ST_population_size,
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log_step_size=ST_log_step_size,
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net_input_size=NET_INPUT_SIZE,
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net_hidden_size=ST_net_hidden_size,
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net_out_size=NET_OUT_SIZE,
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net_learning_rate=ST_net_learning_rate,
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epochs=ST_epochs,
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st_steps=ST_steps,
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nr_clones=nr_clones,
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noise=pow(10, -noise_factor),
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directory=Path('output') / 'spawn_basin' / f'{ST_name_hash}' / f'10e-{noise_factor}'
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)
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exp_list.append(exp)
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# Boxplot with counts of nr_fixpoints, nr_other, nr_etc. on y-axis
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df = pd.concat([exp.df for exp in exp_list])
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sns.countplot(data=df, x="noise", hue="status_post")
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plt.savefig(f"output/spawn_basin/{ST_name_hash}/fixpoint_status_countplot.png")
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# Catplot (either kind="point" or "box") that shows before-after training distances to parent
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mlt = df[["MIM_pre", "MIM_post", "noise"]].melt("noise", var_name="time", value_name='Average Distance')
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sns.catplot(data=mlt, x="time", y="Average Distance", col="noise", kind="point", col_wrap=5, sharey=False)
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plt.savefig(f"output/spawn_basin/{ST_name_hash}/clone_distance_catplot.png")
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@@ -1,8 +1,6 @@
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import os
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import os
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from pathlib import Path
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from pathlib import Path
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import pickle
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import pickle
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from torch import mean
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from tqdm import tqdm
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from tqdm import tqdm
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import random
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import random
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import copy
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import copy
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@@ -17,11 +15,9 @@ import pandas as pd
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import seaborn as sns
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import seaborn as sns
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from matplotlib import pyplot as plt
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from matplotlib import pyplot as plt
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def prng():
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def prng():
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return random.random()
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return random.random()
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def l1(tup):
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def l1(tup):
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a, b = tup
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a, b = tup
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return abs(a - b)
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return abs(a - b)
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+12
-10
@@ -126,7 +126,8 @@ class RobustnessComparisonExperiment:
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# This checks wether to use synthetic setting with multiple seeds
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# This checks wether to use synthetic setting with multiple seeds
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# or multi network settings with a singlee seed
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# or multi network settings with a singlee seed
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df = pd.DataFrame(columns=['setting', 'noise_level', 'steps', 'absolute_loss', 'time_to_vergence', 'time_as_fixpoint'])
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df = pd.DataFrame(columns=['setting', 'Noise Level', 'steps', 'absolute_loss',
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'time_to_vergence', 'time_as_fixpoint'])
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with tqdm(total=max(len(self.id_functions), seeds)) as pbar:
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with tqdm(total=max(len(self.id_functions), seeds)) as pbar:
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for i, fixpoint in enumerate(self.id_functions): # 1 / n
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for i, fixpoint in enumerate(self.id_functions): # 1 / n
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row_headers.append(fixpoint.name)
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row_headers.append(fixpoint.name)
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# When this raises a Type Error, we found a second order fixpoint!
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# When this raises a Type Error, we found a second order fixpoint!
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steps += 1
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steps += 1
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df.loc[df.shape[0]] = [setting, noise_level, steps, absolute_loss,
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df.loc[df.shape[0]] = [setting, f'10e-{noise_level}', steps, absolute_loss,
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time_to_vergence[setting][noise_level],
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time_to_vergence[setting][noise_level],
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time_as_fixpoint[setting][noise_level]]
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time_as_fixpoint[setting][noise_level]]
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pbar.update(1)
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pbar.update(1)
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# Get the measuremts at the highest time_time_to_vergence
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# Get the measuremts at the highest time_time_to_vergence
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df_sorted = df.sort_values('steps', ascending=False).drop_duplicates(['setting', 'noise_level'])
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df_sorted = df.sort_values('Steps', ascending=False).drop_duplicates(['setting', 'Noise Level'])
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df_melted = df_sorted.reset_index().melt(id_vars=['setting', 'noise_level', 'steps'],
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df_melted = df_sorted.reset_index().melt(id_vars=['setting', 'Noise Level', 'Steps'],
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value_vars=['time_to_vergence', 'time_as_fixpoint'],
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value_vars=['Time to vergence', 'Time as fixpoint'],
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var_name="Measurement",
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var_name="Measurement",
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value_name="Steps")
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value_name="Steps")
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# Plotting
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# Plotting
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sns.set(style='whitegrid')
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sns.set(style='whitegrid', font_scale=2)
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bf = sns.boxplot(data=df_melted, y='Steps', x='noise_level', hue='Measurement', palette=PALETTE)
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bf = sns.boxplot(data=df_melted, y='Steps', x='Noise Level', hue='Measurement', palette=PALETTE)
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bf.set_title('Robustness as self application steps per noise level')
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synthetic = 'synthetic' if self.is_synthetic else 'natural'
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bf.set_title(f'Robustness as self application steps per noise level for {synthetic} fixpoints.')
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plt.tight_layout()
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plt.tight_layout()
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# sns.set(rc={'figure.figsize': (10, 50)})
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# sns.set(rc={'figure.figsize': (10, 50)})
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ST_steps = 1000
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ST_steps = 1000
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ST_epochs = 5
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ST_epochs = 5
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ST_log_step_size = 10
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ST_log_step_size = 10
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ST_population_size = 100
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ST_population_size = 2
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ST_net_hidden_size = 2
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ST_net_hidden_size = 2
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ST_net_learning_rate = 0.04
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ST_net_learning_rate = 0.004
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ST_name_hash = random.getrandbits(32)
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ST_name_hash = random.getrandbits(32)
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ST_synthetic = True
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ST_synthetic = True
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