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+# 《从零开始学扩散模型》
+
+## 术语表
+
+| 词汇 | 翻译 |
+| :---------------------- | :--- |
+| Corruption Process | 退化过程 |
+| Pipeline | 管线 |
+| Timestep | 时间步 |
+| Scheduler | 调度器 |
+| Gradient Accumulation | 梯度累加 |
+| Fine-Tuning | 微调 |
+| Guidance | 引导 |
+# 目录
+
+## 第一部分 基础知识
+
+### 第一章 扩散模型的原理、发展和应用
+
+#### 1.1 扩散模型的原理
+#### 1.2 扩散模型的发展
+#### 1.3 扩散模型的应用
+
+### 第二章 HuggingFace介绍与环境准备
+
+#### 2.1 HuggingFace Space
+#### 2.2 Transformer 与 diffusers 库
+#### 2.3 环境准备
+
+## 第二部分 扩散模型实战
+
+### 第三章 从零开始做扩散模型
+
+#### 3.1 章节概述
+#### 3.2 环境准备
+#### 3.2.1 环境的创建与导入
+#### 3.2.2 数据集测试
+#### 3.3 扩散模型-退化过程
+#### 3.4 扩散模型训练
+#### 3.4.1 Unet模型
+#### 3.4.2 开始训练模型
+#### 3.5 扩散模型-采样(取样)过程
+#### 3.5.1 采样(取样)过程
+#### 3.5.2 与DDPM的区别
+#### 3.5.3 UNet2DModel模型
+#### 3.6 扩散模型-退化过程示例
+#### 3.6.1 退化过程
+#### 3.6.2 最终的训练目标
+#### 3.7 拓展知识
+#### 3.7.1 迭代周期(Timestep)的调节
+#### 3.7.2 采样(取样)的关键问题
+#### 3.8 本章小结
+
+### 第四章 Diffusers实战
+#### 4.1 章节概述
+#### 4.2 环境准备
+#### 4.2.1 安装Diffusers库
+#### 4.2.2 Dreambooth-全新的扩散模型
+#### 4.2.3 Diffusers核心API
+#### 4.3 实战:生成美丽的蝴蝶图片
+#### 4.3.1 下载蝴蝶图像集
+#### 4.3.2 扩散模型-调度器
+#### 4.3.3 定义扩散模型
+#### 4.3.4 创建扩散模型训练循环
+#### 4.3.5 图像的生成
+#### 4.4 拓展知识
+#### 4.4.1 将模型上传到Hub上
+#### 4.4.2 扩大训练模型的规模
+#### 4.5 本章小结
+
+### 第五章 微调和引导
+#### 5.1 章节概述
+#### 5.2 环境准备
+#### 5.3 载入一个预训练过的管线
+#### 5.4 DDIM-更快的采样过程
+#### 5.5 扩散模型-微调
+#### 5.5.1 实战:微调
+#### 5.5.2 使用最小化样例脚本微调模型
+#### 5.5.3 保存和载入微调过的管线
+#### 5.6 扩散模型-引导
+#### 5.6.1 实战:引导
+#### 5.6.2 CLIP 引导
+#### 5.7 分享你的自定义采样训练
+#### 5.7.1 环境准备
+#### 5.7.2 创建一个以类别为条件的UNet
+#### 5.7.3 训练与采样
+#### 5.8 本章小结
+#### 5.9 实战:创建一个类别条件扩散模型
+
+### 第六章 Stable Diffusion
+#### 6.1 章节概述
+#### 6.2 环境准备
+#### 6.3 从文本生成图像
+#### 6.4 Stable Diffusion Pipeline
+#### 6.4.1 可变分自编码器(VAE)
+#### 6.4.2 分词器(Tokenizer)和文本编码器(Text Encoder)
+#### 6.4.3 UNet
+#### 6.4.4 调度器(Scheduler)
+#### 6.4.5 DIY一个采样循环
+#### 6.5 其他管线介绍
+#### 6.5.1 Img2Img
+#### 6.5.2 In-Painting
+#### 6.5.3 Depth2Image
+#### 6.5.4 拓展:管理你的模型缓存
+#### 6.6 本章小结
+
+### 第七章 DDIM反转
+#### 7.1 本章概述
+在此篇笔记我们会来探索**反转**,看看它是如何影响采样的,并把它应用到扩散模型的编辑图像功能中去。
+
+##### 你将会学到什么
+
+- DDIM采样是怎么工作的
+- 确定性vs随机性采样器
+- DDIM反转的理论支撑
+- 使用反转来编辑图像
+
+我们开始吧!
+
+#### 7.2 实战:反转
+#### 7.2.1 设置
+
+```python
+# !pip install -q transformers diffusers accelerate
+```
+
+
+```python
+import torch
+import requests
+import torch.nn as nn
+import torch.nn.functional as F
+from PIL import Image
+from io import BytesIO
+from tqdm.auto import tqdm
+from matplotlib import pyplot as plt
+from torchvision import transforms as tfms
+from diffusers import StableDiffusionPipeline, DDIMScheduler
+
+# Useful function for later
+def load_image(url, size=None):
+ response = requests.get(url,timeout=0.2)
+ img = Image.open(BytesIO(response.content)).convert('RGB')
+ if size is not None:
+ img = img.resize(size)
+ return img
+```
+
+
+```python
+device = torch.device("cuda" if torch.cuda.is_available() else "cpu")
+```
+
+
+#### 7.2.2 加载一个已训练的管道
+```python
+# Load a pipeline
+pipe = StableDiffusionPipeline.from_pretrained("runwayml/stable-diffusion-v1-5").to(device)
+```
+
+
+```python
+# Set up a DDIM scheduler:
+pipe.scheduler = DDIMScheduler.from_config(pipe.scheduler.config)
+```
+
+
+```python
+# Sample an image to make sure it is all working
+prompt = 'Beautiful DSLR Photograph of a penguin on the beach, golden hour'
+negative_prompt = 'blurry, ugly, stock photo'
+im = pipe(prompt, negative_prompt=negative_prompt).images[0]
+im.resize((256, 256)) # resize for convenient viewing
+```
+
+
+#### 7.2.3 DDIM采样
+在给定时间 $t$, 带噪图像 $x_t$ 是原始图像($x_0$)与噪声 ($\epsilon$)的叠加。这是在DDIM论文中$x_t$的定义式,我们把它引用到此节里:
+
+$$ x_t = \sqrt{\alpha_t}x_0 + \sqrt{1-\alpha_t}\epsilon $$
+
+$\epsilon$ 是归一方差的高斯噪声
+$\alpha_t$ ('alpha')在DDPM论文中也被叫做$\bar{\alpha}$ ('alpha_bar'),被用来定义噪声调度器(scheduler)。在扩散模型中,alpha调度器是被计算出来并被排序存储在`scheduler.alphas_cumprod`中。这有点令人困惑,我理解!我们来把这些值画出来,并在下文中我们会使用DDIM的标注方式。
+
+
+```python
+# Plot 'alpha' (alpha_bar in DDPM language, alphas_cumprod in diffusers for clarity)
+timesteps = pipe.scheduler.timesteps.cpu()
+alphas = pipe.scheduler.alphas_cumprod[timesteps]
+plt.plot(timesteps, alphas, label='alpha_t');
+plt.legend();
+```
+
+最初(timestep 0 ,图中左侧)是从一个无噪的干净图像开始,$\alpha_t = 1$。当我们到达更高的迭代周期(timesteps),我们得到一个几乎全是噪声的图像,$\alpha_t$也几乎下降到0。
+
+在采样过程,我们从timestep1000的纯噪声开始,慢慢地向timestep0前进。为了计算采样轨迹中的下一时刻($x_{t-1}$ 因为我们是从后向前移动)的值,我们预测噪声($\epsilon_\theta(x_t)$,这就是我们模型的输出),用它来预测出无噪的图片$x_0$。在这之后我们用这个预测结果朝着'$x_t$的方向'方向移动一小步。最终,我们可以加一些带$\sigma_t$系数的额外噪声。这是论文中与上述操作相关的章节内容:
+
+![Screenshot from 2023-01-28 10-04-22.png](data:image/png;base64,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)
+
+好,我们有了在可控量度噪声下,从$x_t$ 移动到 $x_{t-1}$的公式。今天我们所使用的案例是不需要再额外添加噪声的 - 即完全确定的DDIM采样。我们来看看这些是如何用代码表达的。
+
+
+```python
+# Sample function (regular DDIM)
+@torch.no_grad()
+def sample(prompt, start_step=0, start_latents=None,
+ guidance_scale=3.5, num_inference_steps=30,
+ num_images_per_prompt=1, do_classifier_free_guidance=True,
+ negative_prompt='', device=device):
+
+ # Encode prompt
+ text_embeddings = pipe._encode_prompt(
+ prompt, device, num_images_per_prompt, do_classifier_free_guidance, negative_prompt
+ )
+
+ # Set num inference steps
+ pipe.scheduler.set_timesteps(num_inference_steps, device=device)
+
+ # Create a random starting point if we don't have one already
+ if start_latents is None:
+ start_latents = torch.randn(1, 4, 64, 64, device=device)
+ start_latents *= pipe.scheduler.init_noise_sigma
+
+ latents = start_latents.clone()
+
+ for i in tqdm(range(start_step, num_inference_steps)):
+
+ t = pipe.scheduler.timesteps[i]
+
+ # expand the latents if we are doing classifier free guidance
+ latent_model_input = torch.cat([latents] * 2) if do_classifier_free_guidance else latents
+ latent_model_input = pipe.scheduler.scale_model_input(latent_model_input, t)
+
+ # predict the noise residual
+ noise_pred = pipe.unet(latent_model_input, t, encoder_hidden_states=text_embeddings).sample
+
+ # perform guidance
+ if do_classifier_free_guidance:
+ noise_pred_uncond, noise_pred_text = noise_pred.chunk(2)
+ noise_pred = noise_pred_uncond + guidance_scale * (noise_pred_text - noise_pred_uncond)
+
+
+ # Normally we'd rely on the scheduler to handle the update step:
+ # latents = pipe.scheduler.step(noise_pred, t, latents).prev_sample
+
+ # Instead, let's do it ourselves:
+ prev_t = max(1, t.item() - (1000//num_inference_steps)) # t-1
+ alpha_t = pipe.scheduler.alphas_cumprod[t.item()]
+ alpha_t_prev = pipe.scheduler.alphas_cumprod[prev_t]
+ predicted_x0 = (latents - (1-alpha_t).sqrt()*noise_pred) / alpha_t.sqrt()
+ direction_pointing_to_xt = (1-alpha_t_prev).sqrt()*noise_pred
+ latents = alpha_t_prev.sqrt()*predicted_x0 + direction_pointing_to_xt
+
+ # Post-processing
+ images = pipe.decode_latents(latents)
+ images = pipe.numpy_to_pil(images)
+
+ return images
+```
+
+
+```python
+# Test our sampling function by generating an image
+sample('Watercolor painting of a beach sunset', negative_prompt=negative_prompt, num_inference_steps=50)[0].resize((256, 256))
+```
+
+看看你是否能把这些代码和论文中的公式对应起来。注意$\sigma$=0是因为我们只注意 无-额外-噪声 的场景,所以我们略去了公式中的那部分。
+
+
+#### 7.2.4 反转
+反转的目标就是'颠倒'取样的过程。我们想最终得到一个带噪的隐式(latent),如果把它作为我们正常取样过程的起始点,结果将生成一副原图像。
+
+这里我们先加载一个原始图像,当然你也可以生成一副图像来代替。
+
+
+```python
+# https://www.pexels.com/photo/a-beagle-on-green-grass-field-8306128/
+input_image = load_image('https://images.pexels.com/photos/8306128/pexels-photo-8306128.jpeg', size=(512, 512))
+input_image
+```
+
+我们可以用包含随意分类指引(classifier-free-guidance)的prompt来做反转操作,输入一个图片的描述:
+
+
+```python
+input_image_prompt = "Photograph of a puppy on the grass"
+```
+
+接下来我们来把这个PIL图像变成一些列隐式,它们会被用来当作反转的起点:
+
+
+```python
+# encode with VAE
+with torch.no_grad(): latent = pipe.vae.encode(tfms.functional.to_tensor(input_image).unsqueeze(0).to(device)*2-1)
+l = 0.18215 * latent.latent_dist.sample()
+```
+
+好了,到有趣的部分了。这个函数看起来和上面的取样函数很像,但我们在timesteps上是在向相反的方向移动,从t=0开始,向越来越多的噪声前进。代替更新隐式时噪声会越来越少,我们估计所预测出的噪声,用它来撤回一步更新操作,把它们从t移动到t+1。
+
+
+```python
+## Inversion
+@torch.no_grad()
+def invert(start_latents, prompt, guidance_scale=3.5, num_inference_steps=80,
+ num_images_per_prompt=1, do_classifier_free_guidance=True,
+ negative_prompt='', device=device):
+
+ # Encode prompt
+ text_embeddings = pipe._encode_prompt(
+ prompt, device, num_images_per_prompt, do_classifier_free_guidance, negative_prompt
+ )
+
+ # latents are now the specified start latents
+ latents = start_latents.clone()
+
+ # We'll keep a list of the inverted latents as the process goes on
+ intermediate_latents = []
+
+ # Set num inference steps
+ pipe.scheduler.set_timesteps(num_inference_steps, device=device)
+
+ # Reversed timesteps <<<<<<<<<<<<<<<<<<<<
+ timesteps = reversed(pipe.scheduler.timesteps)
+
+ for i in tqdm(range(1, num_inference_steps), total=num_inference_steps-1):
+
+ # We'll skip the final iteration
+ if i >= num_inference_steps - 1: continue
+
+ t = timesteps[i]
+
+ # expand the latents if we are doing classifier free guidance
+ latent_model_input = torch.cat([latents] * 2) if do_classifier_free_guidance else latents
+ latent_model_input = pipe.scheduler.scale_model_input(latent_model_input, t)
+
+ # predict the noise residual
+ noise_pred = pipe.unet(latent_model_input, t, encoder_hidden_states=text_embeddings).sample
+
+ # perform guidance
+ if do_classifier_free_guidance:
+ noise_pred_uncond, noise_pred_text = noise_pred.chunk(2)
+ noise_pred = noise_pred_uncond + guidance_scale * (noise_pred_text - noise_pred_uncond)
+
+ current_t = max(0, t.item() - (1000//num_inference_steps))#t
+ next_t = t # min(999, t.item() + (1000//num_inference_steps)) # t+1
+ alpha_t = pipe.scheduler.alphas_cumprod[current_t]
+ alpha_t_next = pipe.scheduler.alphas_cumprod[next_t]
+
+ # Inverted update step (re-arranging the update step to get x(t) (new latents) as a function of x(t-1) (current latents)
+ latents = (latents - (1-alpha_t).sqrt()*noise_pred)*(alpha_t_next.sqrt()/alpha_t.sqrt()) + (1-alpha_t_next).sqrt()*noise_pred
+
+
+ # Store
+ intermediate_latents.append(latents)
+
+ return torch.cat(intermediate_latents)
+
+```
+
+把它在小狗图片的隐式表达上运行,我们可以在反转的中间过程得到一系列的隐式:
+
+
+```python
+inverted_latents = invert(l, input_image_prompt,num_inference_steps=50)
+inverted_latents.shape
+```
+
+
+ 0%| | 0/49 [00:00, ?it/s]
+
+
+
+
+
+ torch.Size([48, 4, 64, 64])
+
+
+
+我们可以来看一下最终的隐式 - 希望这可以作为我们尝试新的取样过程的起点噪声:
+
+
+```python
+# Decode the final inverted latents:
+with torch.no_grad():
+ im = pipe.decode_latents(inverted_latents[-1].unsqueeze(0))
+pipe.numpy_to_pil(im)[0]
+```
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_32_0.png)
+
+
+
+
+你可以把这个反转隐式通过正常的 __call__ 方法来传递给pipeline。
+
+
+```python
+pipe(input_image_prompt, latents=inverted_latents[-1][None], num_inference_steps=50, guidance_scale=3.5).images[0]
+
+```
+
+
+ 0%| | 0/50 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_34_1.png)
+
+
+
+
+但这里我们遇见了第一个问题:这 **并不是我们一开始使用的那张图片**!这是因为DDIM的反转依赖一个重要假设:在t时刻预测的噪声与t+1时刻会是相同的 - 这在我们只反转50或100步时是不陈立的。我们可以寄希望于更多的timesteps开得到一个更准确的反转,但我们也可以'作弊'一下,就是说直接从做对应反转过程中的第20/50步的隐式开始:
+
+
+```python
+# The reason we want to be able to specify start step
+start_step=20
+sample(input_image_prompt, start_latents=inverted_latents[-(start_step+1)][None],
+ start_step=start_step, num_inference_steps=50)[0]
+
+```
+
+
+ 0%| | 0/30 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_36_1.png)
+
+
+
+
+距离我们的输入图像已经很接近了!我们为什么要这么做?嗯,这是因为如果我们现在若要用一个新的prompt来生成图像,我们会得到一个匹配于源图像,除了,与新prompt相关的内容。例如,把'小狗'替换为'猫',我们能看到一只猫在几乎一样草地背景上:
+
+
+```python
+# Sampling with a new prompt
+start_step=10
+new_prompt = input_image_prompt.replace('puppy', 'cat')
+sample(new_prompt, start_latents=inverted_latents[-(start_step+1)][None],
+ start_step=start_step, num_inference_steps=50)[0]
+```
+
+
+ 0%| | 0/40 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_38_1.png)
+
+
+##### 为什么不直接用 img2img?
+
+你可能会问为什么要做反转,不是多此一举吗?为什么不直接对输入图片加入噪声,然后用新的promt直接来去噪呢?我们可以这么做,但这会带来一个到处都被改变得夸张得多的照片(如果我们加入了很多噪声),或哪也没怎么变的图像(如果加了太少的噪声)。来自己试试:
+
+
+```python
+start_step = 10
+num_inference_steps=50
+pipe.scheduler.set_timesteps(num_inference_steps)
+noisy_l = pipe.scheduler.add_noise(l, torch.randn_like(l), pipe.scheduler.timesteps[start_step])
+sample(new_prompt, start_latents=noisy_l, start_step=start_step, num_inference_steps=num_inference_steps)[0]
+```
+
+
+ 0%| | 0/40 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_40_1.png)
+
+
+
+
+注意背景和草坪有着非常大的变化。
+
+#### 7.3 组合封装
+来把我们目前所写的代码都组装在一个简单的函数里,输入一张图像和两个prompts,就会得到一个通过反转得到的修改后的图片:
+
+
+```python
+def edit(input_image, input_image_prompt, edit_prompt, num_steps=100, start_step=30, guidance_scale=3.5):
+ with torch.no_grad(): latent = pipe.vae.encode(tfms.functional.to_tensor(input_image).unsqueeze(0).to(device)*2-1)
+ l = 0.18215 * latent.latent_dist.sample()
+ inverted_latents = invert(l, input_image_prompt,num_inference_steps=num_steps)
+ final_im = sample(edit_prompt, start_latents=inverted_latents[-(start_step+1)][None],
+ start_step=start_step, num_inference_steps=num_steps, guidance_scale=guidance_scale)[0]
+ return final_im
+```
+
+And in action:
+实际操作起来:
+
+
+```python
+edit(input_image, 'A puppy on the grass', 'an old grey dog on the grass', num_steps=50, start_step=10)
+```
+
+
+ 0%| | 0/49 [00:00, ?it/s]
+
+
+
+ 0%| | 0/40 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_45_2.png)
+
+
+
+
+
+```python
+edit(input_image, 'A puppy on the grass', 'A blue dog on the lawn', num_steps=50, start_step=12, guidance_scale=6)
+```
+
+
+ 0%| | 0/49 [00:00, ?it/s]
+
+
+
+ 0%| | 0/38 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_46_2.png)
+
+
+
+
+
+```python
+# Exercise: Try this on some more images! Explore the different parameters
+```
+
+
+#### 7.4 本章小结
+##### 更多迭代 = 更好的表现
+
+如果你因为反转结果不准确而烦恼,你可以试试多迭代几次(代价就是更长的运行时间)。为了测试一下反转过程,你可以使用这里的edit函数并输入相同的prompt:
+
+
+```python
+# Inversion test with far more steps:
+edit(input_image, 'A puppy on the grass', 'A puppy on the grass', num_steps=350, start_step=1)
+```
+
+
+ 0%| | 0/349 [00:00, ?it/s]
+
+
+
+ 0%| | 0/349 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_49_2.png)
+
+
+
+
+好多了!来试试用它编辑图片:
+
+
+```python
+edit(input_image, 'A photograph of a puppy', 'A photograph of a grey cat', num_steps=150, start_step=30, guidance_scale=5.5)
+```
+
+
+ 0%| | 0/149 [00:00, ?it/s]
+
+
+
+ 0%| | 0/120 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_51_2.png)
+
+
+
+
+
+```python
+# source: https://www.pexels.com/photo/girl-taking-photo-1493111/
+face = load_image('https://images.pexels.com/photos/1493111/pexels-photo-1493111.jpeg', size=(512, 512))
+face
+```
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_52_0.png)
+
+
+
+
+
+```python
+edit(face, 'A photograph of a face', 'A photograph of a face with sunglasses', num_steps=250, start_step=30, guidance_scale=3.5)
+```
+
+
+ 0%| | 0/249 [00:00, ?it/s]
+
+
+
+ 0%| | 0/220 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_53_2.png)
+
+
+
+
+
+```python
+edit(face, 'A photograph of a face', 'Acrylic palette knife painting of a face, colorful', num_steps=250, start_step=65, guidance_scale=5.5)
+```
+
+
+ 0%| | 0/249 [00:00, ?it/s]
+
+
+
+ 0%| | 0/185 [00:00, ?it/s]
+
+
+
+
+
+
+![png](01_ddim_inversion_CN_files/01_ddim_inversion_CN_54_2.png)
+
+
+##### 接下来会是?
+
+有了此篇笔记的帮助,我建议你再研究下['Null-text Inversion'](https://null-text-inversion.github.io/),它是基于DDIM来优化空文本(无条件文字prompt)的反转过程,有着更准确的反转与更好的编辑效果。
+
+
+
+
+### 第八章 音频扩散模型
+#### 8.1 本章概述
+在此篇笔记,我们来看看使用扩散模型生成音频的过程。
+
+##### 你将会学习到:
+- 音频在电脑中是被如何展示
+- 源音频数据与频谱间的转换方法
+- 如何准备一个由特定的整理函数(collate function),能够把音频片段转换到频谱的数据生成器
+- 微调一个指定分类曲风的音频扩散模型
+- 把自己的pipeline上传到HFhub
+
+警告:这完全是出于教学目的 - 不能保证我们的模型一定很好听😉
+
+我们开始吧!
+
+#### 8.2 实战:音频扩散模型
+#### 8.2.1 设置与导入
+```python
+# !pip install -q datasets diffusers torchaudio accelerate
+```
+
+
+```python
+import torch, random
+import numpy as np
+import torch.nn.functional as F
+from tqdm.auto import tqdm
+from IPython.display import Audio
+from matplotlib import pyplot as plt
+from diffusers import DiffusionPipeline
+from torchaudio import transforms as AT
+from torchvision import transforms as IT
+
+```
+
+#### 8.2.2 从预先训练的音频管道采样
+我们通过参考[Audio Diffusion docs](https://huggingface.co/docs/diffusers/api/pipelines/audio_diffusion)来加载一个预训练的音频扩散模型pipeline:
+
+
+```python
+# Load a pre-trained audio diffusion pipeline
+device = "cuda" if torch.cuda.is_available() else "cpu"
+pipe = DiffusionPipeline.from_pretrained("teticio/audio-diffusion-instrumental-hiphop-256").to(device)
+```
+
+
+ Fetching 5 files: 0%| | 0/5 [00:00, ?it/s]
+
+
+如同我们在之前单元使用的pipelines一样,我们可以这样调用pipeline来创造几个样例:
+
+
+```python
+# Sample from the pipeline and display the outputs:
+output = pipe()
+display(output.images[0])
+display(Audio(output.audios[0], rate=pipe.mel.get_sample_rate()))
+```
+
+
+ 0%| | 0/1000 [00:00, ?it/s]
+
+
+
+
+![png](02_diffusion_for_audio_CN_files/02_diffusion_for_audio_CN_8_1.png)
+
+
+
+
+
+
+
+
+
+这里,`rate`参数明确了音频的 _采样率_ ;���会儿我们会再深入了解它。同时你也会注意到pipeline也返回了几样其他的东西。这发生了什么?我们来仔细看看这两个输出。
+
+第一项是一个数据数组,代表生成的音频:
+
+
+```python
+# The audio array:
+output.audios[0].shape
+```
+
+
+
+
+ (1, 130560)
+
+
+
+第二项看起来像是灰度图:
+
+
+```python
+# The output image (spectrogram):
+output.images[0].size
+```
+
+
+
+
+ (256, 256)
+
+
+
+这给了我们一个提示,关于这个pipeline是如何工作的。音频不是直接被扩散模型生成 - 而是,这个pipeline有着与在第一单元看到的无条件图像生成pipelines类似的2D Unet结构 [Unit 1](https://github.com/huggingface/diffusion-models-class/tree/main/unit1) 用它来生成频谱,之后再在后处理中把它变化为最终的音频。
+
+此pipe中有额外的组件来处理这个变化,我们可以通过`pipe.mel`来进行:
+
+
+```python
+pipe.mel
+```
+
+
+
+
+ Mel {
+ "_class_name": "Mel",
+ "_diffusers_version": "0.12.0.dev0",
+ "hop_length": 512,
+ "n_fft": 2048,
+ "n_iter": 32,
+ "sample_rate": 22050,
+ "top_db": 80,
+ "x_res": 256,
+ "y_res": 256
+ }
+
+#### 8.2.3 从音频到频谱的转换
+音频的'波形'从时间上表现出了源音频 - 比如,这可能是接收自麦克风的电信号。从这种'时域'的表达方式上做处理会有些棘手,所以有种更普遍的做法把它转换成其他形式,通常把这叫做频谱。频谱直接展示出在不同频率(y轴)与时间(x轴)上的剧烈程度。
+
+
+```python
+# Calculate and show a spectrogram for our generated audio sample using torchaudio
+spec_transform = AT.Spectrogram(power=2)
+spectrogram = spec_transform(torch.tensor(output.audios[0]))
+print(spectrogram.min(), spectrogram.max())
+log_spectrogram = spectrogram.log()
+plt.imshow(log_spectrogram[0], cmap='gray');
+```
+
+ tensor(0.) tensor(6.0842)
+
+
+
+
+![png](02_diffusion_for_audio_CN_files/02_diffusion_for_audio_CN_17_1.png)
+
+
+
+我们刚刚做好的这个频谱取值范围在0.0000000000001到1之间,其中大部分内容都接近取值下限。这对于可视化与建模并不理想 - 实际上我们需要对这些值取log来得到一个可以看到更多细节的灰度图。同样也因此,我们特别使用一种专门的梅尔频谱(Mel spectrogram),这是一种通过对不同频率成分做一些变化,专门设计的一种符合人耳感知特性而利于提取重要信息的方式。
+
+![torchaudio docs diagram](https://download.pytorch.org/torchaudio/tutorial-assets/torchaudio_feature_extractions.png)
+_一些来自 [torchaudio docs](https://pytorch.org/audio/stable/transforms.html)的音频转换方法_
+
+幸运的是,我们并不需要太过于担心这些变换方法 - pipeline中的`mel`功能会为我们处理这些细节。这样操作,我们就能把频谱图像转换成音频:
+
+
+```python
+a = pipe.mel.image_to_audio(output.images[0])
+a.shape
+```
+
+
+
+
+ (130560,)
+
+
+
+我们可以先读出源音频数据然后调用 `audio_slice_to_image()`函数来把音频数组数据转化为频谱图片。更长的片段会被自动切片为能够正常输出 256x256 频谱图片的长度。
+
+
+```python
+pipe.mel.load_audio(raw_audio=a)
+im = pipe.mel.audio_slice_to_image(0)
+im
+```
+
+
+
+
+
+![png](02_diffusion_for_audio_CN_files/02_diffusion_for_audio_CN_23_0.png)
+
+
+
+
+音频被表现为一串很长的数字数组。要把它播放出来的话,我们还需要一个关键信息:采样率。我们要用到多少个采样点(单个的数值),才能够播放出单位秒的音频呢?
+
+我们可以在pipeline中这样来看使用的采样率:
+
+
+```python
+sample_rate_pipeline = pipe.mel.get_sample_rate()
+sample_rate_pipeline
+```
+
+
+
+
+ 22050
+
+
+
+如果我们故意把采样率设置错误,可以得到一个可能被加速或慢放的音频:
+
+
+```python
+display(Audio(output.audios[0], rate=44100)) # 2x speed
+```
+
+
+
+
+
+
+
+#### 8.2.4 微调管道
+现在我们已经大致理解了这个pipeline是怎么工作的,现在来在一些新音频数据上对它进行微调!
+
+这个数据集是不同类别的音频片段集合,我们可以从hub上这样加载它:
+
+
+```python
+from datasets import load_dataset
+dataset = load_dataset('lewtun/music_genres', split='train')
+dataset
+```
+
+你可以使用下面的代码来看看在数据集中各类别样本的占比:
+
+
+```python
+for g in list(set(dataset['genre'])):
+ print(g, sum(x==g for x in dataset['genre']))
+```
+
+ Pop 945
+ Blues 58
+ Punk 2582
+ Old-Time / Historic 408
+ Experimental 1800
+ Folk 1214
+ Electronic 3071
+ Spoken 94
+ Classical 495
+ Country 142
+ Instrumental 1044
+ Chiptune / Glitch 1181
+ International 814
+ Ambient Electronic 796
+ Jazz 306
+ Soul-RnB 94
+ Hip-Hop 1757
+ Easy Listening 13
+ Rock 3095
+
+
+这个数据集把音频存储为数组:
+
+
+```python
+audio_array = dataset[0]['audio']['array']
+sample_rate_dataset = dataset[0]['audio']['sampling_rate']
+print('Audio array shape:', audio_array.shape)
+print('Sample rate:', sample_rate_dataset)
+display(Audio(audio_array, rate=sample_rate_dataset))
+```
+
+ Audio array shape: (1323119,)
+ Sample rate: 44100
+
+
+
+
+
+
+
+
+注意这条音频的采样率会更高 - 如果我们想用手头的这个pipeline,需要对它'重采样'来匹配。这个片段也比pipeline所预设的长度更长。幸运的是,当我们使用`pipe.mel`在加载音频时,会自动把它切片成更短的片区。
+
+
+```python
+a = dataset[0]['audio']['array'] # Get the audio array
+pipe.mel.load_audio(raw_audio=a) # Load it with pipe.mel
+pipe.mel.audio_slice_to_image(0) # View the first 'slice' as a spectrogram
+```
+
+
+
+
+
+![png](02_diffusion_for_audio_CN_files/02_diffusion_for_audio_CN_37_0.png)
+
+
+
+
+我们要记得去调整采样率,因为此数据集的数据在每秒中有着多两倍的数据点。
+
+
+```python
+sample_rate_dataset = dataset[0]['audio']['sampling_rate']
+sample_rate_dataset
+```
+
+
+
+
+ 44100
+
+
+
+这里我们用torchaudio's transforms(import as AT)来做音频的重采样,pipe中的`mel`把音频转换为图像,torchvision's transforms(导入为IT)来把图片转换为tensors。这个函数可以把音频片段转换为频谱tensor供训练使用:
+
+
+```python
+resampler = AT.Resample(sample_rate_dataset, sample_rate_pipeline, dtype=torch.float32)
+to_t = IT.ToTensor()
+
+def to_image(audio_array):
+ audio_tensor = torch.tensor(audio_array).to(torch.float32)
+ audio_tensor = resampler(audio_tensor)
+ pipe.mel.load_audio(raw_audio=np.array(audio_tensor))
+ num_slices = pipe.mel.get_number_of_slices()
+ slice_idx = random.randint(0, num_slices-1) # Pic a random slice each time (excluding the last short slice)
+ im = pipe.mel.audio_slice_to_image(slice_idx)
+ return im
+```
+
+来使用我们的`to_image()`函数来组成我们特定的整理函数(collate function)来把数据集转换到dataloader中来训练模型。整理函数定义了如何把一批来自数据集的样例变换为最终的训练用数据。在这个例子中我们把每个音频转换为频谱图像再把他们的tensors堆叠起来:
+
+
+```python
+def collate_fn(examples):
+ # to image -> to tensor -> rescale to (-1, 1) -> stack into batch
+ audio_ims = [to_t(to_image(x['audio']['array']))*2-1 for x in examples]
+ return torch.stack(audio_ims)
+
+# Create a dataset with only the 'Chiptune / Glitch' genre of songs
+batch_size=4 # 4 on colab, 12 on A100
+chosen_genre = 'Electronic' # <<< Try training on different genres <<<
+indexes = [i for i, g in enumerate(dataset['genre']) if g == chosen_genre]
+filtered_dataset = dataset.select(indexes)
+dl = torch.utils.data.DataLoader(filtered_dataset.shuffle(), batch_size=batch_size, collate_fn=collate_fn, shuffle=True)
+batch = next(iter(dl))
+print(batch.shape)
+```
+
+ torch.Size([4, 1, 256, 256])
+
+
+**留心: 你可能要用一个更小的batchsize(比如4)除非你有足够的显存可用**
+
+#### 8.2.5 循环训练
+这是一个在dataloader中读取数据的简洁训练循环,用几个周期来微调pipeline的UNet网络。你可以跳过此块,直接使用下一块代码来加载pipeline。
+
+
+```python
+epochs = 3
+lr = 1e-4
+
+pipe.unet.train()
+pipe.scheduler.set_timesteps(1000)
+optimizer = torch.optim.AdamW(pipe.unet.parameters(), lr=lr)
+
+for epoch in range(epochs):
+ for step, batch in tqdm(enumerate(dl), total=len(dl)):
+
+ # Prepare the input images
+ clean_images = batch.to(device)
+ bs = clean_images.shape[0]
+
+ # Sample a random timestep for each image
+ timesteps = torch.randint(
+ 0, pipe.scheduler.num_train_timesteps, (bs,), device=clean_images.device
+ ).long()
+
+ # Add noise to the clean images according to the noise magnitude at each timestep
+ noise = torch.randn(clean_images.shape).to(clean_images.device)
+ noisy_images = pipe.scheduler.add_noise(clean_images, noise, timesteps)
+
+ # Get the model prediction
+ noise_pred = pipe.unet(noisy_images, timesteps, return_dict=False)[0]
+
+ # Calculate the loss
+ loss = F.mse_loss(noise_pred, noise)
+ loss.backward(loss)
+
+ # Update the model parameters with the optimizer
+ optimizer.step()
+ optimizer.zero_grad()
+```
+
+
+```python
+# OR: Load the version I trained earlier:
+pipe = DiffusionPipeline.from_pretrained("johnowhitaker/Electronic_test").to(device)
+```
+
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+```python
+output = pipe()
+display(output.images[0])
+display(Audio(output.audios[0], rate=22050))
+```
+
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+
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+
+
+
+
+
+
+
+
+```python
+# Make a longer sample by passing in a starting noise tensor with a different shape
+noise = torch.randn(1, 1, pipe.unet.sample_size[0],pipe.unet.sample_size[1]*4).to(device)
+output = pipe(noise=noise)
+display(output.images[0])
+display(Audio(output.audios[0], rate=22050))
+```
+
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+
+这个输出听起来绝不是最好的,但这是一个开始 :)探索一下调整学习率和迭代周期,并在Discord上分享你的最佳结果,我们就可以来一起进步了!
+
+一些需要考虑的事情
+- 我们使用的是256像素点的方形频谱图片,这会限制住我们的batchsize。你能够从128x128的频谱中恢复出质量足够好的音频吗?
+- 为了替代随机图像增强,我们每次挑选不同的音频片段,但这种做法在训练迭代的后期是否可以用其他增强方式再优化一下?
+- 我们有什么其他办法可以用它来生成更长的音频?也许你可以先生成开头的5s音频然后再用类似图像修复的思路接着卡开头片段来继续生成后续内容...
+- 扩散模型生成的内容与图像到图像的生成有什么相同之处?
+
+#### 8.3 将模型上传到Hub上
+当你对你的模型足够满意了,你就可以把它保存下来并上传到hub上给他人来共享:
+
+
+```python
+from huggingface_hub import get_full_repo_name, HfApi, create_repo, ModelCard
+```
+
+
+```python
+# Pick a name for the model
+model_name = "audio-diffusion-electronic"
+hub_model_id = get_full_repo_name(model_name)
+```
+
+
+```python
+# Save the pipeline locally
+pipe.save_pretrained(model_name)
+```
+
+
+```python
+# Inspect the folder contents
+!ls {model_name}
+```
+
+ mel model_index.json scheduler unet
+
+
+
+```python
+# Create a repository
+create_repo(hub_model_id)
+```
+
+
+```python
+# Upload the files
+api = HfApi()
+api.upload_folder(
+ folder_path=f"{model_name}/scheduler", path_in_repo="scheduler", repo_id=hub_model_id
+)
+api.upload_folder(
+ folder_path=f"{model_name}/mel", path_in_repo="mel", repo_id=hub_model_id
+)
+api.upload_folder(folder_path=f"{model_name}/unet", path_in_repo="unet", repo_id=hub_model_id)
+api.upload_file(
+ path_or_fileobj=f"{model_name}/model_index.json",
+ path_in_repo="model_index.json",
+ repo_id=hub_model_id,
+)
+```
+
+
+```python
+# Push a model card
+content = f"""
+---
+license: mit
+tags:
+- pytorch
+- diffusers
+- unconditional-audio-generation
+- diffusion-models-class
+---
+
+# Model Card for Unit 4 of the [Diffusion Models Class 🧨](https://github.com/huggingface/diffusion-models-class)
+
+This model is a diffusion model for unconditional audio generation of music in the genre {chosen_genre}
+
+## Usage
+
+```python
+from IPython.display import Audio
+from diffusers import DiffusionPipeline
+
+pipe = DiffusionPipeline.from_pretrained("{hub_model_id}")
+output = pipe()
+display(output.images[0])
+display(Audio(output.audios[0], rate=pipe.mel.get_sample_rate()))"""
+```
+
+```
+card = ModelCard(content)
+card.push_to_hub(hub_model_id)
+```
+
+#### 8.4 本章小结
+希望这片笔记让你浅尝到音频生成的潜力。请再留意下此单元在介绍中的一些参考链接,去看一些更酷炫的方法和它们所创造的惊艳内容!
+
+
+
+### 第九章 ControlNet和LoRa
+#### 9.1 ControlNet
+#### 9.2 LoRa
+
+## 附录 精美图像集展示
\ No newline at end of file