Optimizer Nadam

This function block implements the Nadam optimizer, a popular optimization algorithm that combines the advantages of Adam and Nesterov accelerated gradients. It allows users to set various parameters associated with the optimizer.

πŸ“₯ Inputs

This function block does not require any inputs.

πŸ“€ Outputs

The output of this block is the Nadam optimizer instance, which can be used in training neural networks.

πŸ•ΉοΈ Controls

Learning Rate The rate at which the optimizer updates the model parameters. A typical default value is 0.001.

Beta 1 This parameter controls the exponential decay rate for the first moment estimates. The standard value is typically 0.9.

Beta 2 This parameter controls the exponential decay rate for the second-moment estimates. A common value is 0.999.

Epsilon A small constant added to improve numerical stability, usually set to 1e-07.

🎨 Features

Parameter Configuration Allows users to customize key parameters of the Nadam optimizer to suit their specific needs.

Real-time Updates Changes to the parameters can be made in real-time, allowing for immediate feedback in the optimization process.

πŸ“ Usage Instructions

  1. Set Parameters: Fill in the desired values for Learning Rate, Beta 1, Beta 2, and Epsilon using the provided input fields.

  2. Evaluate: Run the block to create an instance of the Nadam optimizer based on the specified parameters.

πŸ“Š Evaluation

Upon evaluation, this block outputs the configured Nadam optimizer, which can be used in training a neural network.

πŸ’‘ Tips and Tricks

Choosing Learning Rate

A good learning rate is crucial. If you encounter slow convergence, consider gradually increasing the learning rate. If convergence is oscillating, try lowering it.

Adjusting Beta Values

Experimenting with the beta_1 and beta_2 values can significantly impact optimizer performance. Typical values of 0.9 for beta_1 and 0.999 for beta_2 are recommended as starting points.

Using Epsilon

The default epsilon value of 1e-07 is often sufficient; however, adjusting it slightly can help in preventing division by zero errors in some edge cases.

πŸ› οΈ Troubleshooting

Parameter Value Errors

Ensure that the parameters for Learning Rate, Beta 1, Beta 2, and Epsilon are within reasonable ranges (e.g., Learning Rate should typically be greater than 0 and less than 1).

If you experience errors, verify the data type of each parameter.

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