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  4. bernoulli

torch.bernoulli

function bernoulli<S extends Shape, D extends DType = DType, Dev extends DeviceType = DeviceType>(input: Tensor<S, D, Dev>): Tensor<S, D, Dev>

Draws independent binary random numbers from a Bernoulli distribution.

For each element p in the input tensor, returns 1 with probability p and 0 with probability 1-p. Each element is sampled independently. Essential for:

  • Stochastic regularization: Dropout and other noise-based techniques
  • Probabilistic modeling: Generating binary data and binary masks
  • Data augmentation: Randomly masking or selecting features
  • Monte Carlo simulation: Simulating coin flips and binary events
  • Feature selection: Randomly enabling/disabling neurons or features
  • Binary matrix generation: Creating random binary masks for attention

Implementation: For each probability p, samples u ~ Uniform(0,1) and returns 1 if u < p, else 0. Guarantees: Each sample is independent, results are exactly 0 or 1 (no intermediate values).

textBernoulli(p)=begincases1textwithprobabilityp0textwithprobability1−pendcases\begin{aligned} \\text{Bernoulli}(p) = \\begin{cases} 1 & \\text{with probability } p \\\\ 0 & \\text{with probability } 1-p \\end{cases} \end{aligned}textBernoulli(p)=begincases1textwithprobabilityp0textwithprobability1−pendcases​​
  • Probability range: Input values must be in [0, 1]. Values outside this range may produce unexpected results
  • Independence: Each element is sampled independently
  • Exact binary: Output is exactly 0 or 1 (no rounding or interpolation)
  • Shape preservation: Output has same shape as input
  • Expected value: E[Bernoulli(p)] = p; useful for importance weighting
  • GPU support: Works on both CPU and GPU backends
  • Dropout connection: Related to dropout; can implement dropout with bernoulli + scaling
  • Probability validation: Values 1 or 0 produce undefined behavior
  • No gradient flow: Like all sampling operations, bernoulli is non-differentiable
  • Random seed: Results depend on global random seed; use manual_seed for reproducibility
  • Batch independence: Samples across batch dimension are independent

Parameters

inputTensor<S, D, Dev>
Tensor of probabilities with shape (...) and values in [0, 1]

Returns

Tensor<S, D, Dev>– Tensor with same shape as input, containing binary values (0 or 1)

Examples

// Simple binary sampling
const probs = torch.tensor([0.3, 0.7, 0.5]);
const samples = torch.bernoulli(probs);  // e.g., [0, 1, 1]

// Dropout: randomly mask activations
const activations = torch.randn(batch_size, hidden_dim);
const dropout_rate = 0.5;
const keep_prob = torch.ones(batch_size, hidden_dim).mul(1 - dropout_rate);
const mask = torch.bernoulli(keep_prob);
const dropped = activations.mul(mask).div(1 - dropout_rate);  // Scale to maintain expectation

// Binary feature selection
const features = torch.randn(100, 50);  // 100 samples, 50 features
const feature_select_prob = 0.8;  // Keep each feature with 80% probability
const feature_mask = torch.bernoulli(torch.ones(50).mul(feature_select_prob));
const selected_features = features.mul(feature_mask);  // Zero out unselected features

// Stochastic data augmentation
const image = torch.randn(3, 32, 32);  // Image tensor
const flip_prob = torch.full([1], 0.5);  // 50% chance to flip
const should_flip = torch.bernoulli(flip_prob).bool();
const augmented = should_flip ? image.flip(-1) : image;  // Horizontal flip

// 2D binary matrix (random edges in graph)
const edge_prob = 0.3;  // 30% chance of edge between any two nodes
const adj_matrix = torch.bernoulli(torch.full([100, 100], edge_prob));  // Random 100×100 graph

// Batched binary sampling
const batch_probs = torch.randn(32, 10).sigmoid();  // 32 samples, 10 features each
const binary_samples = torch.bernoulli(batch_probs);  // [32, 10] of 0s and 1s

See Also

  • PyTorch torch.bernoulli()
  • randint - Generate random integers
  • rand - Generate uniform random numbers in [0, 1)
  • randn - Generate normally distributed random numbers
  • poisson - Sample from Poisson distribution
  • multinomial - Sample from multinomial distribution
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