For the complete documentation index, see llms.txt. Markdown versions of all pages are available by appending .md to any URL (e.g. /max/get-started.md).
Mojo function
reduce_group_norm_shape
def reduce_group_norm_shape[dtype: DType, rank: Int](input: ManagedTensorSlice[IOSpec[_, _].Input, static_spec=input.static_spec], gamma: ManagedTensorSlice[IOSpec[_, _].Input, static_spec=gamma.static_spec], beta: ManagedTensorSlice[IOSpec[_, _].Input, static_spec=beta.static_spec], epsilon: Float32, num_groups: Int32) -> IndexList[rank]
Computes the output shape for the mo.reduce.group_norm graph op.
Parameters:
- βdtype (
DType): Element type of theinput,gamma, andbetatensors. - βrank (
Int): Number of dimensions in theinputand output tensors.
Args:
- βinput (
ManagedTensorSlice[IOSpec[_, _].Input, static_spec=input.static_spec]): Input tensor normalized across grouped channels. - βgamma (
ManagedTensorSlice[IOSpec[_, _].Input, static_spec=gamma.static_spec]): Per-channel scale weights applied after normalization. - βbeta (
ManagedTensorSlice[IOSpec[_, _].Input, static_spec=beta.static_spec]): Per-channel shift weights applied after scaling. - βepsilon (
Float32): Small constant added inside the normalization variance for numerical stability. - βnum_groups (
Int32): Number of groups the channel dimension is split into for computing mean and variance.
Returns:
IndexList[rank]: The output shape, which matches the input shape.
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