python类cumsum()的实例源码

def rand_softmax(phi: T.FloatTensor) -> T.FloatTensor:
    """
    Draw random 1-hot samples according to softmax probabilities.

    Given an effective field vector v,
    the softmax probabilities are p = exp(v) / sum(exp(v))

    A 1-hot vector x is sampled according to p.

    Args:
        phi (tensor (batch_size, num_units)): the effective field

    Returns:
        tensor (batch_size, num_units): random 1-hot samples
            from the softmax distribution.

    """
    max_index = matrix.shape(phi)[1]-1
    probs = nl.softmax(phi)
    cum_probs = torch.cumsum(probs, 1)
    ref_probs = rand((len(phi), 1))
    on_units = matrix.int_tensor(matrix.tsum(cum_probs < ref_probs, axis=1, keepdims=True))
    matrix.clip_inplace(on_units, a_min=0, a_max=max_index)
    return matrix.zeros_like(phi).scatter_(1, on_units, 1)

def test_cumsum(self):
        x = torch.rand(100, 100)
        res1 = torch.cumsum(x, 1)
        res2 = torch.Tensor()
        torch.cumsum(res2, x, 1)
        self.assertEqual(res1, res2)

def _consecutive(self, size, start=1):
        sequence = torch.ones(int(torch.Tensor(size).prod(0)[0])).cumsum(0)
        sequence.add_(start - 1)
        return sequence.resize_(*size)

def forward(self, input):
        return torch.cumsum(input, dim=self.dim)

def backward(self, grad_output):
        grad_input = torch.cumsum(-grad_output, dim=self.dim)

        end_idx = grad_input.size(self.dim) - 1
        grad_sum = grad_input.narrow(self.dim, end_idx, 1)
        grad_input -= grad_sum.expand_as(grad_input)
        grad_input += grad_output
        return grad_input


# TODO: unfold

def test_cumsum(self):
        x = torch.rand(100, 100)
        res1 = torch.cumsum(x, 1)
        res2 = torch.Tensor()
        torch.cumsum(x, 1, out=res2)
        self.assertEqual(res1, res2)

def _consecutive(self, size, start=1):
        sequence = torch.ones(int(torch.Tensor(size).prod(0)[0])).cumsum(0)
        sequence.add_(start - 1)
        return sequence.resize_(*size)

def forward(self, input):
        return torch.cumsum(input, dim=self.dim)

def backward(self, grad_output):
        grad_input = torch.cumsum(-grad_output, dim=self.dim)

        end_idx = grad_input.size(self.dim) - 1
        grad_sum = grad_input.narrow(self.dim, end_idx, 1)
        grad_input -= grad_sum.expand_as(grad_input)
        grad_input += grad_output
        return grad_input

def test_cumsum(self):
        x = torch.rand(100, 100)
        res1 = torch.cumsum(x, 1)
        res2 = torch.Tensor()
        torch.cumsum(x, 1, out=res2)
        self.assertEqual(res1, res2)

def _consecutive(self, size, start=1):
        sequence = torch.ones(int(torch.Tensor(size).prod(0)[0])).cumsum(0)
        sequence.add_(start - 1)
        return sequence.resize_(*size)

def user_representation(self, item_sequences):
        """
        Compute user representation from a given sequence.

        Returns
        -------

        tuple (all_representations, final_representation)
            The first element contains all representations from step
            -1 (no items seen) to t - 1 (all but the last items seen).
            The second element contains the final representation
            at step t (all items seen). This final state can be used
            for prediction or evaluation.
        """

        # Make the embedding dimension the channel dimension
        sequence_embeddings = (self.item_embeddings(item_sequences)
                               .permute(0, 2, 1))

        # Add a trailing dimension of 1
        sequence_embeddings = (sequence_embeddings
                               .unsqueeze(3))

        # Pad it with zeros from left
        sequence_embeddings = F.pad(sequence_embeddings,
                                    (0, 0, 1, 0))

        # Average representations, ignoring padding.
        sequence_embedding_sum = torch.cumsum(sequence_embeddings, 2)
        non_padding_entries = (
            torch.cumsum((sequence_embeddings != 0.0).float(), 2)
            .expand_as(sequence_embedding_sum)
        )

        user_representations = (
            sequence_embedding_sum / (non_padding_entries + 1)
        ).squeeze(3)

        return user_representations[:, :, :-1], user_representations[:, :, -1]

def sum_scan_exclusive(x, dim):
    ret = torch.cumsum(-x, dim=dim)

    end_idx = ret.size(dim) - 1
    ret_sum = ret.narrow(dim, end_idx, 1).clone()
    ret -= ret_sum.expand_as(ret)
    ret += x
    return ret

def forward(ctx, input, dim):
        ctx.dim = dim
        return torch.cumsum(input, dim=ctx.dim)

def test_cumsum(self):
        x = torch.rand(100, 100)
        res1 = torch.cumsum(x, 1)
        res2 = torch.Tensor()
        torch.cumsum(x, 1, out=res2)
        self.assertEqual(res1, res2)

def _consecutive(self, size, start=1):
        sequence = torch.ones(int(torch.Tensor(size).prod(0)[0])).cumsum(0)
        sequence.add_(start - 1)
        return sequence.resize_(*size)

def sum_scan_exclusive(x, dim):
    ret = torch.cumsum(-x, dim=dim)

    end_idx = ret.size(dim) - 1
    ret_sum = ret.narrow(dim, end_idx, 1).clone()
    ret -= ret_sum.expand_as(ret)
    ret += x
    return ret

def forward(ctx, input, dim):
        ctx.dim = dim
        return torch.cumsum(input, dim=ctx.dim)

def test_cumsum(self):
        x = torch.rand(100, 100)
        res1 = torch.cumsum(x, 1)
        res2 = torch.Tensor()
        torch.cumsum(x, 1, out=res2)
        self.assertEqual(res1, res2)

def _consecutive(self, size, start=1):
        sequence = torch.ones(int(torch.Tensor(size).prod(0)[0])).cumsum(0)
        sequence.add_(start - 1)
        return sequence.resize_(*size)

def cumsum(x, axis=0):
    def _cumsum(x, axis=axis):
        y = torch.cumsum(x, axis)
        return y

    def _compute_output_shape(x, axis=axis):
        return _get_shape(x)

    return get_op(_cumsum, output_shape=_compute_output_shape, arguments=[axis])(x)

#~~~~~~~~~~~~~~ UNIMPLEMENTED IN PYTORCH !! ~~~~~~~~~~~~~~#