# Chapter 10: Training, Fine-tuning, and Evaluation of Transformer Models

## 10.2 Model Training and Hyperparameters

### 10.2.1 Model Training

Model training is a crucial aspect of working with transformer models as it plays a vital role in determining the accuracy of the model's predictions. The process involves using the training data to adjust the model's parameters for optimal performance. To achieve this, the following steps are taken:

1. **Data preprocessing**: The input data is preprocessed to prepare it for the model. This is a crucial step in the machine learning pipeline as it can heavily impact the accuracy and performance of the model.

To ensure the best results, the data is first cleaned by removing any unnecessary or irrelevant information, such as special characters or HTML tags. After cleaning, the text data is tokenized into individual words or phrases, allowing the model to understand the context and relationships between words.

Finally, the data is encoded into a numerical format that can be understood by the machine learning algorithm. This could involve techniques such as one-hot encoding or word embeddings, which represent each word as a high-dimensional vector. The choice of encoding method can greatly affect the quality of the model's predictions, so careful consideration is necessary.

2. **Feed the input data into the model**: The preprocessed data is passed into the model, which applies various transformations to the data as defined by the model's architecture. The model then generates an output.

To further explain the process, the input data is initially preprocessed, which can include tasks such as tokenization, stemming, and removing stop words. After this step, the preprocessed data is passed into the model, where it undergoes various transformations based on the architecture of the model. These transformations can include the application of convolutional or recurrent layers, activation functions, and dropout regularization. The model then generates an output, which may be a classification or prediction based on the input data.

3. **Compute the loss**: The output of the model is compared to the true values (the labels) to compute a loss. This loss is a measure of how well the model's predictions match the true values.

To evaluate the performance of the model, we need to compute the loss. The loss is a measure of the difference between the model's predictions and the actual values, or labels, that we have in the dataset. By computing the loss, we can determine how well the model is performing and whether it needs to be improved.

To compute the loss, we first need to define a loss function. This function takes in the model's output and the true values as input, and outputs a scalar value that represents the difference between the two. There are many types of loss functions that can be used, depending on the nature of the problem.

Once we have defined the loss function, we can use it to calculate the loss for each example in the dataset. The total loss for the dataset is then the average of all the individual losses. By minimizing this loss, we can improve the model's performance and make it more accurate in its predictions.

Computing the loss is a critical step in evaluating the performance of a machine learning model. It allows us to measure the model's accuracy and identify areas for improvement, ultimately leading to better predictions and more effective use of the model.

4. **Backpropagate the loss and update the model's parameters**: The gradients of the loss with respect to the model's parameters are computed and used to update the parameters. This is done in such a way as to minimize the loss and improve the model's accuracy.

The backpropagation algorithm is used to calculate the gradient of the loss function with respect to the model's parameters. The gradients are then used to update the parameters, which helps to minimize the loss function and improve the accuracy of the model.

This process is crucial in training deep neural networks, as it allows for the adjustment of the weights and biases of the model to more accurately predict the output based on the input. Without backpropagation, it would be much more difficult to optimize the model and achieve high levels of accuracy. Therefore, it is a fundamental component of modern machine learning algorithms and is essential for building neural networks capable of handling complex data.

It is important to note that the specific steps involved in model training can vary depending on the model and task at hand. However, the general process outlined above is fundamental to the success of transformer models.

In the context of transformer models, the specifics of each of these steps can be quite complex, especially given the multi-headed attention and position-wise feed-forward networks used by these models. However, much of the complexity is abstracted away by the Transformer libraries we discussed in the previous chapter.

### 10.2.2 Hyperparameters

Hyperparameters are parameters that are set before the learning process begins. These parameters decide the structure and behavior of the learning algorithm. For transformer models, there are some important hyperparameters that must be considered:

1. **Learning Rate**: The learning rate is a hyperparameter that plays a crucial role in determining the speed and accuracy of the optimization algorithm. It controls the size of the steps taken to reach the optimum solution during the gradient descent process. A high learning rate can lead to faster convergence, which can be desirable in certain cases.

However, it can also cause overshooting of the optimal solution and result in instability. On the other hand, a low learning rate can lead to more precise convergence, but it might be too slow and prohibitively expensive in terms of computational resources. Therefore, finding the optimal learning rate involves striking a balance between speed and accuracy, and this can be achieved through careful experimentation and tuning.

In practice, various techniques such as learning rate decay, adaptive learning rates, and momentum-based methods can be used to improve the performance of the optimization algorithm. These techniques can help to overcome some of the challenges associated with the learning rate, such as oscillations, slow convergence, and local minima.

2. **Batch Size**: This is a crucial hyperparameter that plays a significant role in the training of deep neural networks. It represents the number of training examples that are used in one iteration. While larger batch sizes often lead to faster training, it comes at a cost of consuming more memory and might not generalize as well. In essence, the batch size determines how much of the training data is seen before updating the model's weights.

Therefore, it is important to find the right balance between training time and model accuracy when choosing the batch size. A small batch size can lead to a more fine-grained and accurate optimization process, but it can also be computationally expensive and slow down the training process. On the other hand, larger batch sizes can lead to faster convergence but might result in suboptimal solutions.

As such, choosing the right batch size can be a challenging task and requires a good understanding of the dataset, model architecture, and training objectives. It is not uncommon to experiment with different batch sizes during the training process to find the optimal value that achieves the desired model performance.

3. **Number of Epochs**: This is an important hyperparameter in machine learning where the learning algorithm works through the entire training dataset for a certain number of times. This parameter plays a crucial role in determining the performance of the model. If the number of epochs is too low, the model may not have learned enough and will result in an underfitting model.

On the other hand, if the number of epochs is too high, the model may memorize the training data too well and will result in overfitting. To find the sweet spot, one has to experiment with different values of epochs and evaluate the performance of the model. Additionally, it is important to note that the number of epochs required may vary depending on the complexity of the dataset and the type of model used.

4. **Optimizer**: The optimizer is responsible for updating the model's parameters. Common optimizers include SGD (Stochastic Gradient Descent), Adam, and Adagrad. The choice depends on the specific problem at hand and the data being used.

The optimizer is a crucial component in the machine learning pipeline that is responsible for updating the model's parameters iteratively. The optimization process involves minimizing the loss function by finding the optimal set of weights for the model. Different optimization algorithms can be used to achieve this, such as SGD (Stochastic Gradient Descent), Adam, and Adagrad, each with its strengths and weaknesses.

SGD is a basic optimization algorithm that is easy to implement, but it may converge to local minima. Adam, on the other hand, is a popular optimizer that is well-suited for problems with noisy or sparse gradients, but it may result in overfitting if the learning rate is set too high.

Adagrad is an optimizer that adapts the learning rate for each parameter based on the historical gradient information to achieve faster convergence, but it may struggle with large sparse datasets. Ultimately, the choice of optimizer depends on the specific problem at hand and the nature of the data being used, and may require experimentation and tuning to find the optimal solution.

It is important to carefully choose hyperparameters to ensure optimal performance of the learning algorithm. Other hyperparameters that may be considered include the number of layers in the model, the size of the hidden layers, and the type of activation function used.

Here is a simple example of how to train a transformer model using the Hugging Face's Transformers library:

`from transformers import BertForSequenceClassification, AdamW`

# Initialize the model

model = BertForSequenceClassification.from_pretrained('bert-base-uncased', num_labels=2)

# Define the optimizer

optimizer = AdamW(model.parameters(), lr=1e-5)

# Training loop

for epoch in range(num_epochs):

for batch in dataloader:

# Forward pass

outputs = model(batch['input_ids'], attention_mask=batch['attention_mask'], labels=batch['labels'])

# Compute the loss

loss = outputs.loss

# Zero the gradients

optimizer.zero_grad()

# Backward pass

loss.backward()

# Update the weights

optimizer.step()

In the next section, we will go into more detail about the process of fine-tuning transformer models, which involves training a pre-trained model on a specific task.

## 10.2 Model Training and Hyperparameters

### 10.2.1 Model Training

Model training is a crucial aspect of working with transformer models as it plays a vital role in determining the accuracy of the model's predictions. The process involves using the training data to adjust the model's parameters for optimal performance. To achieve this, the following steps are taken:

1. **Data preprocessing**: The input data is preprocessed to prepare it for the model. This is a crucial step in the machine learning pipeline as it can heavily impact the accuracy and performance of the model.

To ensure the best results, the data is first cleaned by removing any unnecessary or irrelevant information, such as special characters or HTML tags. After cleaning, the text data is tokenized into individual words or phrases, allowing the model to understand the context and relationships between words.

Finally, the data is encoded into a numerical format that can be understood by the machine learning algorithm. This could involve techniques such as one-hot encoding or word embeddings, which represent each word as a high-dimensional vector. The choice of encoding method can greatly affect the quality of the model's predictions, so careful consideration is necessary.

2. **Feed the input data into the model**: The preprocessed data is passed into the model, which applies various transformations to the data as defined by the model's architecture. The model then generates an output.

To further explain the process, the input data is initially preprocessed, which can include tasks such as tokenization, stemming, and removing stop words. After this step, the preprocessed data is passed into the model, where it undergoes various transformations based on the architecture of the model. These transformations can include the application of convolutional or recurrent layers, activation functions, and dropout regularization. The model then generates an output, which may be a classification or prediction based on the input data.

3. **Compute the loss**: The output of the model is compared to the true values (the labels) to compute a loss. This loss is a measure of how well the model's predictions match the true values.

To evaluate the performance of the model, we need to compute the loss. The loss is a measure of the difference between the model's predictions and the actual values, or labels, that we have in the dataset. By computing the loss, we can determine how well the model is performing and whether it needs to be improved.

To compute the loss, we first need to define a loss function. This function takes in the model's output and the true values as input, and outputs a scalar value that represents the difference between the two. There are many types of loss functions that can be used, depending on the nature of the problem.

Once we have defined the loss function, we can use it to calculate the loss for each example in the dataset. The total loss for the dataset is then the average of all the individual losses. By minimizing this loss, we can improve the model's performance and make it more accurate in its predictions.

Computing the loss is a critical step in evaluating the performance of a machine learning model. It allows us to measure the model's accuracy and identify areas for improvement, ultimately leading to better predictions and more effective use of the model.

4. **Backpropagate the loss and update the model's parameters**: The gradients of the loss with respect to the model's parameters are computed and used to update the parameters. This is done in such a way as to minimize the loss and improve the model's accuracy.

The backpropagation algorithm is used to calculate the gradient of the loss function with respect to the model's parameters. The gradients are then used to update the parameters, which helps to minimize the loss function and improve the accuracy of the model.

This process is crucial in training deep neural networks, as it allows for the adjustment of the weights and biases of the model to more accurately predict the output based on the input. Without backpropagation, it would be much more difficult to optimize the model and achieve high levels of accuracy. Therefore, it is a fundamental component of modern machine learning algorithms and is essential for building neural networks capable of handling complex data.

It is important to note that the specific steps involved in model training can vary depending on the model and task at hand. However, the general process outlined above is fundamental to the success of transformer models.

In the context of transformer models, the specifics of each of these steps can be quite complex, especially given the multi-headed attention and position-wise feed-forward networks used by these models. However, much of the complexity is abstracted away by the Transformer libraries we discussed in the previous chapter.

### 10.2.2 Hyperparameters

Hyperparameters are parameters that are set before the learning process begins. These parameters decide the structure and behavior of the learning algorithm. For transformer models, there are some important hyperparameters that must be considered:

1. **Learning Rate**: The learning rate is a hyperparameter that plays a crucial role in determining the speed and accuracy of the optimization algorithm. It controls the size of the steps taken to reach the optimum solution during the gradient descent process. A high learning rate can lead to faster convergence, which can be desirable in certain cases.

However, it can also cause overshooting of the optimal solution and result in instability. On the other hand, a low learning rate can lead to more precise convergence, but it might be too slow and prohibitively expensive in terms of computational resources. Therefore, finding the optimal learning rate involves striking a balance between speed and accuracy, and this can be achieved through careful experimentation and tuning.

In practice, various techniques such as learning rate decay, adaptive learning rates, and momentum-based methods can be used to improve the performance of the optimization algorithm. These techniques can help to overcome some of the challenges associated with the learning rate, such as oscillations, slow convergence, and local minima.

2. **Batch Size**: This is a crucial hyperparameter that plays a significant role in the training of deep neural networks. It represents the number of training examples that are used in one iteration. While larger batch sizes often lead to faster training, it comes at a cost of consuming more memory and might not generalize as well. In essence, the batch size determines how much of the training data is seen before updating the model's weights.

Therefore, it is important to find the right balance between training time and model accuracy when choosing the batch size. A small batch size can lead to a more fine-grained and accurate optimization process, but it can also be computationally expensive and slow down the training process. On the other hand, larger batch sizes can lead to faster convergence but might result in suboptimal solutions.

As such, choosing the right batch size can be a challenging task and requires a good understanding of the dataset, model architecture, and training objectives. It is not uncommon to experiment with different batch sizes during the training process to find the optimal value that achieves the desired model performance.

3. **Number of Epochs**: This is an important hyperparameter in machine learning where the learning algorithm works through the entire training dataset for a certain number of times. This parameter plays a crucial role in determining the performance of the model. If the number of epochs is too low, the model may not have learned enough and will result in an underfitting model.

On the other hand, if the number of epochs is too high, the model may memorize the training data too well and will result in overfitting. To find the sweet spot, one has to experiment with different values of epochs and evaluate the performance of the model. Additionally, it is important to note that the number of epochs required may vary depending on the complexity of the dataset and the type of model used.

4. **Optimizer**: The optimizer is responsible for updating the model's parameters. Common optimizers include SGD (Stochastic Gradient Descent), Adam, and Adagrad. The choice depends on the specific problem at hand and the data being used.

The optimizer is a crucial component in the machine learning pipeline that is responsible for updating the model's parameters iteratively. The optimization process involves minimizing the loss function by finding the optimal set of weights for the model. Different optimization algorithms can be used to achieve this, such as SGD (Stochastic Gradient Descent), Adam, and Adagrad, each with its strengths and weaknesses.

SGD is a basic optimization algorithm that is easy to implement, but it may converge to local minima. Adam, on the other hand, is a popular optimizer that is well-suited for problems with noisy or sparse gradients, but it may result in overfitting if the learning rate is set too high.

Adagrad is an optimizer that adapts the learning rate for each parameter based on the historical gradient information to achieve faster convergence, but it may struggle with large sparse datasets. Ultimately, the choice of optimizer depends on the specific problem at hand and the nature of the data being used, and may require experimentation and tuning to find the optimal solution.

It is important to carefully choose hyperparameters to ensure optimal performance of the learning algorithm. Other hyperparameters that may be considered include the number of layers in the model, the size of the hidden layers, and the type of activation function used.

Here is a simple example of how to train a transformer model using the Hugging Face's Transformers library:

`from transformers import BertForSequenceClassification, AdamW`

# Initialize the model

model = BertForSequenceClassification.from_pretrained('bert-base-uncased', num_labels=2)

# Define the optimizer

optimizer = AdamW(model.parameters(), lr=1e-5)

# Training loop

for epoch in range(num_epochs):

for batch in dataloader:

# Forward pass

outputs = model(batch['input_ids'], attention_mask=batch['attention_mask'], labels=batch['labels'])

# Compute the loss

loss = outputs.loss

# Zero the gradients

optimizer.zero_grad()

# Backward pass

loss.backward()

# Update the weights

optimizer.step()

In the next section, we will go into more detail about the process of fine-tuning transformer models, which involves training a pre-trained model on a specific task.

## 10.2 Model Training and Hyperparameters

### 10.2.1 Model Training

Model training is a crucial aspect of working with transformer models as it plays a vital role in determining the accuracy of the model's predictions. The process involves using the training data to adjust the model's parameters for optimal performance. To achieve this, the following steps are taken:

1. **Data preprocessing**: The input data is preprocessed to prepare it for the model. This is a crucial step in the machine learning pipeline as it can heavily impact the accuracy and performance of the model.

To ensure the best results, the data is first cleaned by removing any unnecessary or irrelevant information, such as special characters or HTML tags. After cleaning, the text data is tokenized into individual words or phrases, allowing the model to understand the context and relationships between words.

Finally, the data is encoded into a numerical format that can be understood by the machine learning algorithm. This could involve techniques such as one-hot encoding or word embeddings, which represent each word as a high-dimensional vector. The choice of encoding method can greatly affect the quality of the model's predictions, so careful consideration is necessary.

2. **Feed the input data into the model**: The preprocessed data is passed into the model, which applies various transformations to the data as defined by the model's architecture. The model then generates an output.

To further explain the process, the input data is initially preprocessed, which can include tasks such as tokenization, stemming, and removing stop words. After this step, the preprocessed data is passed into the model, where it undergoes various transformations based on the architecture of the model. These transformations can include the application of convolutional or recurrent layers, activation functions, and dropout regularization. The model then generates an output, which may be a classification or prediction based on the input data.

3. **Compute the loss**: The output of the model is compared to the true values (the labels) to compute a loss. This loss is a measure of how well the model's predictions match the true values.

To evaluate the performance of the model, we need to compute the loss. The loss is a measure of the difference between the model's predictions and the actual values, or labels, that we have in the dataset. By computing the loss, we can determine how well the model is performing and whether it needs to be improved.

To compute the loss, we first need to define a loss function. This function takes in the model's output and the true values as input, and outputs a scalar value that represents the difference between the two. There are many types of loss functions that can be used, depending on the nature of the problem.

Once we have defined the loss function, we can use it to calculate the loss for each example in the dataset. The total loss for the dataset is then the average of all the individual losses. By minimizing this loss, we can improve the model's performance and make it more accurate in its predictions.

Computing the loss is a critical step in evaluating the performance of a machine learning model. It allows us to measure the model's accuracy and identify areas for improvement, ultimately leading to better predictions and more effective use of the model.

4. **Backpropagate the loss and update the model's parameters**: The gradients of the loss with respect to the model's parameters are computed and used to update the parameters. This is done in such a way as to minimize the loss and improve the model's accuracy.

The backpropagation algorithm is used to calculate the gradient of the loss function with respect to the model's parameters. The gradients are then used to update the parameters, which helps to minimize the loss function and improve the accuracy of the model.

This process is crucial in training deep neural networks, as it allows for the adjustment of the weights and biases of the model to more accurately predict the output based on the input. Without backpropagation, it would be much more difficult to optimize the model and achieve high levels of accuracy. Therefore, it is a fundamental component of modern machine learning algorithms and is essential for building neural networks capable of handling complex data.

It is important to note that the specific steps involved in model training can vary depending on the model and task at hand. However, the general process outlined above is fundamental to the success of transformer models.

In the context of transformer models, the specifics of each of these steps can be quite complex, especially given the multi-headed attention and position-wise feed-forward networks used by these models. However, much of the complexity is abstracted away by the Transformer libraries we discussed in the previous chapter.

### 10.2.2 Hyperparameters

Hyperparameters are parameters that are set before the learning process begins. These parameters decide the structure and behavior of the learning algorithm. For transformer models, there are some important hyperparameters that must be considered:

1. **Learning Rate**: The learning rate is a hyperparameter that plays a crucial role in determining the speed and accuracy of the optimization algorithm. It controls the size of the steps taken to reach the optimum solution during the gradient descent process. A high learning rate can lead to faster convergence, which can be desirable in certain cases.

However, it can also cause overshooting of the optimal solution and result in instability. On the other hand, a low learning rate can lead to more precise convergence, but it might be too slow and prohibitively expensive in terms of computational resources. Therefore, finding the optimal learning rate involves striking a balance between speed and accuracy, and this can be achieved through careful experimentation and tuning.

In practice, various techniques such as learning rate decay, adaptive learning rates, and momentum-based methods can be used to improve the performance of the optimization algorithm. These techniques can help to overcome some of the challenges associated with the learning rate, such as oscillations, slow convergence, and local minima.

2. **Batch Size**: This is a crucial hyperparameter that plays a significant role in the training of deep neural networks. It represents the number of training examples that are used in one iteration. While larger batch sizes often lead to faster training, it comes at a cost of consuming more memory and might not generalize as well. In essence, the batch size determines how much of the training data is seen before updating the model's weights.

Therefore, it is important to find the right balance between training time and model accuracy when choosing the batch size. A small batch size can lead to a more fine-grained and accurate optimization process, but it can also be computationally expensive and slow down the training process. On the other hand, larger batch sizes can lead to faster convergence but might result in suboptimal solutions.

As such, choosing the right batch size can be a challenging task and requires a good understanding of the dataset, model architecture, and training objectives. It is not uncommon to experiment with different batch sizes during the training process to find the optimal value that achieves the desired model performance.

3. **Number of Epochs**: This is an important hyperparameter in machine learning where the learning algorithm works through the entire training dataset for a certain number of times. This parameter plays a crucial role in determining the performance of the model. If the number of epochs is too low, the model may not have learned enough and will result in an underfitting model.

On the other hand, if the number of epochs is too high, the model may memorize the training data too well and will result in overfitting. To find the sweet spot, one has to experiment with different values of epochs and evaluate the performance of the model. Additionally, it is important to note that the number of epochs required may vary depending on the complexity of the dataset and the type of model used.

4. **Optimizer**: The optimizer is responsible for updating the model's parameters. Common optimizers include SGD (Stochastic Gradient Descent), Adam, and Adagrad. The choice depends on the specific problem at hand and the data being used.

The optimizer is a crucial component in the machine learning pipeline that is responsible for updating the model's parameters iteratively. The optimization process involves minimizing the loss function by finding the optimal set of weights for the model. Different optimization algorithms can be used to achieve this, such as SGD (Stochastic Gradient Descent), Adam, and Adagrad, each with its strengths and weaknesses.

SGD is a basic optimization algorithm that is easy to implement, but it may converge to local minima. Adam, on the other hand, is a popular optimizer that is well-suited for problems with noisy or sparse gradients, but it may result in overfitting if the learning rate is set too high.

Adagrad is an optimizer that adapts the learning rate for each parameter based on the historical gradient information to achieve faster convergence, but it may struggle with large sparse datasets. Ultimately, the choice of optimizer depends on the specific problem at hand and the nature of the data being used, and may require experimentation and tuning to find the optimal solution.

It is important to carefully choose hyperparameters to ensure optimal performance of the learning algorithm. Other hyperparameters that may be considered include the number of layers in the model, the size of the hidden layers, and the type of activation function used.

Here is a simple example of how to train a transformer model using the Hugging Face's Transformers library:

`from transformers import BertForSequenceClassification, AdamW`

# Initialize the model

model = BertForSequenceClassification.from_pretrained('bert-base-uncased', num_labels=2)

# Define the optimizer

optimizer = AdamW(model.parameters(), lr=1e-5)

# Training loop

for epoch in range(num_epochs):

for batch in dataloader:

# Forward pass

outputs = model(batch['input_ids'], attention_mask=batch['attention_mask'], labels=batch['labels'])

# Compute the loss

loss = outputs.loss

# Zero the gradients

optimizer.zero_grad()

# Backward pass

loss.backward()

# Update the weights

optimizer.step()

In the next section, we will go into more detail about the process of fine-tuning transformer models, which involves training a pre-trained model on a specific task.

## 10.2 Model Training and Hyperparameters

### 10.2.1 Model Training

**Data preprocessing**: The input data is preprocessed to prepare it for the model. This is a crucial step in the machine learning pipeline as it can heavily impact the accuracy and performance of the model.

**Feed the input data into the model**: The preprocessed data is passed into the model, which applies various transformations to the data as defined by the model's architecture. The model then generates an output.

**Compute the loss**: The output of the model is compared to the true values (the labels) to compute a loss. This loss is a measure of how well the model's predictions match the true values.

**Backpropagate the loss and update the model's parameters**: The gradients of the loss with respect to the model's parameters are computed and used to update the parameters. This is done in such a way as to minimize the loss and improve the model's accuracy.

### 10.2.2 Hyperparameters

**Learning Rate**: The learning rate is a hyperparameter that plays a crucial role in determining the speed and accuracy of the optimization algorithm. It controls the size of the steps taken to reach the optimum solution during the gradient descent process. A high learning rate can lead to faster convergence, which can be desirable in certain cases.

**Batch Size**: This is a crucial hyperparameter that plays a significant role in the training of deep neural networks. It represents the number of training examples that are used in one iteration. While larger batch sizes often lead to faster training, it comes at a cost of consuming more memory and might not generalize as well. In essence, the batch size determines how much of the training data is seen before updating the model's weights.

**Number of Epochs**: This is an important hyperparameter in machine learning where the learning algorithm works through the entire training dataset for a certain number of times. This parameter plays a crucial role in determining the performance of the model. If the number of epochs is too low, the model may not have learned enough and will result in an underfitting model.

**Optimizer**: The optimizer is responsible for updating the model's parameters. Common optimizers include SGD (Stochastic Gradient Descent), Adam, and Adagrad. The choice depends on the specific problem at hand and the data being used.

`from transformers import BertForSequenceClassification, AdamW`

# Initialize the model

model = BertForSequenceClassification.from_pretrained('bert-base-uncased', num_labels=2)

# Define the optimizer

optimizer = AdamW(model.parameters(), lr=1e-5)

# Training loop

for epoch in range(num_epochs):

for batch in dataloader:

# Forward pass

outputs = model(batch['input_ids'], attention_mask=batch['attention_mask'], labels=batch['labels'])

# Compute the loss

loss = outputs.loss

# Zero the gradients

optimizer.zero_grad()

# Backward pass

loss.backward()

# Update the weights

optimizer.step()