self.learning_rate = 0.0618 self.num_iterations = 2000 self.x = None self.y = None self.w = dict() self.b = dict() self.costs = [] self.print_cost = print_cost

时间: 2024-04-26 08:24:26 浏览: 11
这些是神经网络的一些属性,例如学习率 `self.learning_rate`,迭代次数 `self.num_iterations`,输入数据 `self.x` 和输出数据 `self.y`,权重 `self.w` 和偏置 `self.b`,成本函数值 `self.costs` 和一个布尔变量 `self.print_cost`,用于控制是否打印成本函数值。这些属性将在神经网络的训练过程中使用。
相关问题

import pandas as pd import warnings import sklearn.datasets import sklearn.linear_model import matplotlib import matplotlib.font_manager as fm import matplotlib.pyplot as plt import numpy as np import seaborn as sns data = pd.read_excel(r'C:\Users\Lenovo\Desktop\data.xlsx') print(data.info()) fig = plt.figure(figsize=(10, 8)) sns.heatmap(data.corr(), cmap="YlGnBu", annot=True) plt.title('相关性分析热力图') plt.rcParams['axes.unicode_minus'] = False plt.rcParams['font.sans-serif'] = 'SimHei' plt.show() y = data['y'] x = data.drop(['y'], axis=1) print('************************输出新的特征集数据***************************') print(x.head()) from sklearn.model_selection import train_test_split x_train, x_test, y_train, y_test = train_test_split(x, y, test_size=0.2, random_state=42) def relu(x): output=np.maximum(0, x) return output def relu_back_propagation(derror_wrt_output,x): derror_wrt_dinputs = np.array(derror_wrt_output, copy=True) derror_wrt_dinputs[x <= 0] = 0 return derror_wrt_dinputs def activated(activation_choose,x): if activation_choose == 'relu': return relu(x) def activated_back_propagation(activation_choose, derror_wrt_output, output): if activation_choose == 'relu': return relu_back_propagation(derror_wrt_output, output) class NeuralNetwork: def __init__(self, layers_strcuture, print_cost = False): self.layers_strcuture = layers_strcuture self.layers_num = len(layers_strcuture) self.param_layers_num = self.layers_num - 1 self.learning_rate = 0.0618 self.num_iterations = 2000 self.x = None self.y = None self.w = dict() self.b = dict() self.costs = [] self.print_cost = print_cost self.init_w_and_b() def set_learning_rate(self,learning_rate): self.learning_rate=learning_rate def set_num_iterations(self, num_iterations): self.num_iterations = num_iterations def set_xy(self, input, expected_output): self.x = input self.y = expected_output

这段代码存在两个问题: 1. 在import语句中没有使用逗号分隔符,应该在每个import语句之间添加逗号分隔符。 2. 在函数set_xy()的定义中,函数体没有缩进,应该在函数体内部添加缩进。 以下是修改后的代码: ```python import pandas as pd, warnings import sklearn.datasets, sklearn.linear_model import matplotlib, matplotlib.font_manager as fm import matplotlib.pyplot as plt import numpy as np import seaborn as sns data = pd.read_excel(r'C:\Users\Lenovo\Desktop\data.xlsx') print(data.info()) fig = plt.figure(figsize=(10, 8)) sns.heatmap(data.corr(), cmap="YlGnBu", annot=True) plt.title('相关性分析热力图') plt.rcParams['axes.unicode_minus'] = False plt.rcParams['font.sans-serif'] = 'SimHei' plt.show() y = data['y'] x = data.drop(['y'], axis=1) print('************************输出新的特征集数据***************************') print(x.head()) from sklearn.model_selection import train_test_split x_train, x_test, y_train, y_test = train_test_split(x, y, test_size=0.2, random_state=42) def relu(x): output=np.maximum(0, x) return output def relu_back_propagation(derror_wrt_output,x): derror_wrt_dinputs = np.array(derror_wrt_output, copy=True) derror_wrt_dinputs[x <= 0] = 0 return derror_wrt_dinputs def activated(activation_choose,x): if activation_choose == 'relu': return relu(x) def activated_back_propagation(activation_choose, derror_wrt_output, output): if activation_choose == 'relu': return relu_back_propagation(derror_wrt_output, output) class NeuralNetwork: def __init__(self, layers_strcuture, print_cost = False): self.layers_strcuture = layers_strcuture self.layers_num = len(layers_strcuture) self.param_layers_num = self.layers_num - 1 self.learning_rate = 0.0618 self.num_iterations = 2000 self.x = None self.y = None self.w = dict() self.b = dict() self.costs = [] self.print_cost = print_cost self.init_w_and_b() def set_learning_rate(self,learning_rate): self.learning_rate=learning_rate def set_num_iterations(self, num_iterations): self.num_iterations = num_iterations def set_xy(self, input, expected_output): self.x = input self.y = expected_output ```

class NeuralNetwork: def __init__(self, layers_strcuture, print_cost = False): self.layers_strcuture = layers_strcuture self.layers_num = len(layers_strcuture) self.param_layers_num = self.layers_num - 1 self.learning_rate = 0.0618 self.num_iterations = 2000 self.x = None self.y = None self.w = dict() self.b = dict() self.costs = [] self.print_cost = print_cost self.init_w_and_b() def set_learning_rate(self,learning_rate): self.learning_rate=learning_rate def set_num_iterations(self, num_iterations): self.num_iterations = num_iterations def set_xy(self, input, expected_output): self.x = input self.y = expected_output

这段代码定义了一个名为NeuralNetwork的类,包含了类的构造函数__init__()和一些其他的方法。该类的构造函数__init__()接受一个参数layers_structure,表示神经网络的结构,即每一层的神经元数量。该类还包含了一些其他的属性和方法,包括: - layers_num: 表示神经网络的层数 - param_layers_num: 表示神经网络的参数层数,即除去输入层和输出层的层数 - learning_rate: 表示神经网络的学习率 - num_iterations: 表示神经网络的迭代次数 - x: 表示输入数据 - y: 表示期望输出数据 - w: 表示神经网络的权重参数 - b: 表示神经网络的偏置参数 - costs: 表示每次迭代的损失值 - print_cost: 表示是否打印每次迭代的损失值 该类还包含了一些其他方法,包括set_learning_rate()、set_num_iterations()和set_xy()等,用于设置神经网络的学习率、迭代次数和输入数据等。这些方法可以在实例化该类后进行调用。

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class PSO_VRP: def __init__(self, num_particles, num_iterations, num_customers, max_capacity, max_distance, distances, demands): self.num_particles = num_particles self.num_iterations = num_iterations self.num_customers = num_customers self.max_capacity = max_capacity self.max_distance = max_distance self.distances = distances self.demands = demands self.global_best_fitness = float('inf') self.global_best_position = [0] * num_customers self.particles = [] def initialize_particles(self): for _ in range(self.num_particles): particle = Particle(self.num_customers, self.max_capacity, self.max_distance) self.particles.append(particle) def update_particles(self): for particle in self.particles: for i in range(len(particle.position)): r1 = random.random() r2 = random.random() particle.velocity[i] = 0.5 * particle.velocity[i] + 2 * r1 * (particle.best_position[i] - particle.position[i]) + 2 * r2 * (self.global_best_position[i] - particle.position[i]) particle.velocity[i] = int(particle.velocity[i]) if particle.velocity[i] < 0: particle.velocity[i] = 0 elif particle.velocity[i] > self.num_customers - 1: particle.velocity[i] = self.num_customers - 1 particle.position = [(particle.position[i] + particle.velocity[i]) % (self.num_customers + 1) for i in range(len(particle.position))] def update_global_best(self): for particle in self.particles: if particle.best_fitness < self.global_best_fitness: self.global_best_fitness = particle.best_fitness self.global_best_position = particle.best_position.copy() def solve(self): self.initialize_particles() for _ in range(self.num_iterations): for particle in self.particles: particle.evaluate_fitness(self.distances, self.demands) self.update_global_best() self.update_particles() return self.global_best_position, self.global_best_fitness添加注释

import numpy as np from platypus import NSGAII, Problem, Real, Integer # 定义问题 class JobShopProblem(Problem): def __init__(self, jobs, machines, processing_times): num_jobs = len(jobs) num_machines = len(machines[0]) super().__init__(num_jobs, 1, 1) self.jobs = jobs self.machines = machines self.processing_times = processing_times self.types[:] = Integer(0, num_jobs - 1) self.constraints[:] = [lambda x: x[0] == 1] def evaluate(self, solution): job_order = np.argsort(np.array(solution.variables[:], dtype=int)) machine_available_time = np.zeros(len(self.machines)) job_completion_time = np.zeros(len(self.jobs)) for job_idx in job_order: job = self.jobs[job_idx] for machine_idx, processing_time in zip(job, self.processing_times[job_idx]): machine_available_time[machine_idx] = max(machine_available_time[machine_idx], job_completion_time[job_idx]) job_completion_time[job_idx] = machine_available_time[machine_idx] + processing_time solution.objectives[:] = [np.max(job_completion_time)] # 定义问题参数 jobs = [[0, 1], [2, 0], [1, 2]] machines = [[0, 1, 2], [1, 2, 0], [2, 0, 1]] processing_times = [[5, 4], [3, 5], [1, 3]] # 创建算法实例 problem = JobShopProblem(jobs, machines, processing_times) algorithm = NSGAII(problem) algorithm.population_size = 100 # 设置优化目标 problem.directions[:] = Problem.MINIMIZE # 定义算法参数 algorithm.population_size = 100 max_generations = 100 mutation_probability = 0.1 # 设置算法参数 algorithm.max_iterations = max_generations algorithm.mutation_probability = mutation_probability # 运行算法 algorithm.run(max_generations) # 输出结果 print("最小化的最大完工时间:", algorithm.result[0].objectives[0]) print("工件加工顺序和机器安排方案:", algorithm.result[0].variables[:]) 请检查上述代码

逐行详细解释以下代码并加注释from tensorflow import keras import matplotlib.pyplot as plt base_image_path = keras.utils.get_file( "coast.jpg", origin="https://img-datasets.s3.amazonaws.com/coast.jpg") plt.axis("off") plt.imshow(keras.utils.load_img(base_image_path)) #instantiating a model from tensorflow.keras.applications import inception_v3 model = inception_v3.InceptionV3(weights='imagenet',include_top=False) #配置各层对DeepDream损失的贡献 layer_settings = { "mixed4": 1.0, "mixed5": 1.5, "mixed6": 2.0, "mixed7": 2.5, } outputs_dict = dict( [ (layer.name, layer.output) for layer in [model.get_layer(name) for name in layer_settings.keys()] ] ) feature_extractor = keras.Model(inputs=model.inputs, outputs=outputs_dict) #定义损失函数 import tensorflow as tf def compute_loss(input_image): features = feature_extractor(input_image) loss = tf.zeros(shape=()) for name in features.keys(): coeff = layer_settings[name] activation = features[name] loss += coeff * tf.reduce_mean(tf.square(activation[:, 2:-2, 2:-2, :])) return loss #梯度上升过程 @tf.function def gradient_ascent_step(image, learning_rate): with tf.GradientTape() as tape: tape.watch(image) loss = compute_loss(image) grads = tape.gradient(loss, image) grads = tf.math.l2_normalize(grads) image += learning_rate * grads return loss, image def gradient_ascent_loop(image, iterations, learning_rate, max_loss=None): for i in range(iterations): loss, image = gradient_ascent_step(image, learning_rate) if max_loss is not None and loss > max_loss: break print(f"... Loss value at step {i}: {loss:.2f}") return image #hyperparameters step = 20. num_octave = 3 octave_scale = 1.4 iterations = 30 max_loss = 15. #图像处理方面 import numpy as np def preprocess_image(image_path): img = keras.utils.load_img(image_path) img = keras.utils.img_to_array(img) img = np.expand_dims(img, axis=0) img = keras.applications.inception_v3.preprocess_input(img) return img def deprocess_image(img): img = img.reshape((img.shape[1], img.shape[2], 3)) img /= 2.0 img += 0.5 img *= 255. img = np.clip(img, 0, 255).astype("uint8") return img #在多个连续 上运行梯度上升 original_img = preprocess_image(base_image_path) original_shape = original_img.shape[1:3] successive_shapes = [original_shape] for i in range(1, num_octave): shape = tuple([int(dim / (octave_scale ** i)) for dim in original_shape]) successive_shapes.append(shape) successive_shapes = successive_shapes[::-1] shrunk_original_img = tf.image.resize(original_img, successive_shapes[0]) img = tf.identity(original_img) for i, shape in enumerate(successive_shapes): print(f"Processing octave {i} with shape {shape}") img = tf.image.resize(img, shape) img = gradient_ascent_loop( img, iterations=iterations, learning_rate=step, max_loss=max_loss ) upscaled_shrunk_original_img = tf.image.resize(shrunk_original_img, shape) same_size_original = tf.image.resize(original_img, shape) lost_detail = same_size_original - upscaled_shrunk_original_img img += lost_detail shrunk_original_img = tf.image.resize(original_img, shape) keras.utils.save_img("DeepDream.png", deprocess_image(img.numpy()))

import torch import torch.nn as nn import numpy as np import matplotlib.pyplot as plt from torch import autograd """ 用神经网络模拟微分方程,f(x)'=f(x),初始条件f(0) = 1 """ class Net(nn.Module): def __init__(self, NL, NN): # NL n个l(线性,全连接)隐藏层, NN 输入数据的维数, # NL是有多少层隐藏层 # NN是每层的神经元数量 super(Net, self).__init__() self.input_layer = nn.Linear(1, NN) self.hidden_layer = nn.Linear(NN,int(NN/2)) ## 原文这里用NN,我这里用的下采样,经过实验验证,“等采样”更优。更多情况有待我实验验证。 self.output_layer = nn.Linear(int(NN/2), 1) def forward(self, x): out = torch.tanh(self.input_layer(x)) out = torch.tanh(self.hidden_layer(out)) out_final = self.output_layer(out) return out_final net=Net(4,20) # 4层 20个 mse_cost_function = torch.nn.MSELoss(reduction='mean') # Mean squared error 均方误差求 optimizer = torch.optim.Adam(net.parameters(),lr=1e-4) # 优化器 def ode_01(x,net): y=net(x) y_x = autograd.grad(y, x,grad_outputs=torch.ones_like(net(x)),create_graph=True)[0] return y-y_x # y-y' = 0 # requires_grad=True).unsqueeze(-1) plt.ion() # 动态图 iterations=200000 for epoch in range(iterations): optimizer.zero_grad() # 梯度归0 ## 求边界条件的损失函数 x_0 = torch.zeros(2000, 1) y_0 = net(x_0) mse_i = mse_cost_function(y_0, torch.ones(2000, 1)) # f(0) - 1 = 0 ## 方程的损失函数 x_in = np.random.uniform(low=0.0, high=2.0, size=(2000, 1)) pt_x_in = autograd.Variable(torch.from_numpy(x_in).float(), requires_grad=True) # x 随机数 pt_y_colection=ode_01(pt_x_in,net) pt_all_zeros= autograd.Variable(torch.from_numpy(np.zeros((2000,1))).float(), requires_grad=False) mse_f=mse_cost_function(pt_y_colection, pt_all_zeros) # y-y' = 0 loss = mse_i + mse_f loss.backward() # 反向传播 optimizer.step() # 优化下一步。This is equivalent to : theta_new = theta_old - alpha * derivative of J w.r.t theta if epoch%1000==0: y = torch.exp(pt_x_in) # y 真实值 y_train0 = net(pt_x_in) # y 预测值 print(epoch, "Traning Loss:", loss.data) print(f'times {epoch} - loss: {loss.item()} - y_0: {y_0}') plt.cla() plt.scatter(pt_x_in.detach().numpy(), y.detach().numpy()) plt.scatter(pt_x_in.detach().numpy(), y_train0.detach().numpy(),c='red') plt.pause(0.1)

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