!12377 [Docs] update formulas for math and array operators
From: @david-he91 Reviewed-by: @liangchenghui,@ljl0711 Signed-off-by: @liangchenghui
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07e3ed7a03
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@ -3275,7 +3275,9 @@ class ScatterUpdate(_ScatterOp_Dynamic):
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Using given values to update tensor value, along with the input indices.
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for each `i, ..., j` in `indices.shape`:
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.. math::
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\text{input_x}[\text{indices}[i, ..., j], :] = \text{updates}[i, ..., j, :]
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Inputs of `input_x` and `updates` comply with the implicit type conversion rules to make the data types consistent.
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@ -3391,7 +3393,9 @@ class ScatterMax(_ScatterOp):
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This operation outputs the `input_x` after the update is done, which makes it convenient to use the updated value.
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for each `i, ..., j` in `indices.shape`:
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.. math::
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\text{input_x}[\text{indices}[i, ..., j], :]
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= max(\text{input_x}[\text{indices}[i, ..., j], :], \text{updates}[i, ..., j, :])
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@ -3435,7 +3439,9 @@ class ScatterMin(_ScatterOp):
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This operation outputs the `input_x` after the update is done, which makes it convenient to use the updated value.
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for each `i, ..., j` in `indices.shape`:
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.. math::
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\text{input_x}[\text{indices}[i, ..., j], :]
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= min(\text{input_x}[\text{indices}[i, ..., j], :], \text{updates}[i, ..., j, :])
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@ -3479,7 +3485,9 @@ class ScatterAdd(_ScatterOp_Dynamic):
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This operation outputs the `input_x` after the update is done, which makes it convenient to use the updated value.
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for each `i, ..., j` in `indices.shape`:
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.. math::
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\text{input_x}[\text{indices}[i, ..., j], :] \mathrel{+}= \text{updates}[i, ..., j, :]
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Inputs of `input_x` and `updates` comply with the implicit type conversion rules to make the data types consistent.
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@ -3529,7 +3537,9 @@ class ScatterSub(_ScatterOp):
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This operation outputs the `input_x` after the update is done, which makes it convenient to use the updated value.
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for each `i, ..., j` in `indices.shape`:
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.. math::
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\text{input_x}[\text{indices}[i, ..., j], :] \mathrel{-}= \text{updates}[i, ..., j, :]
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Inputs of `input_x` and `updates` comply with the implicit type conversion rules to make the data types consistent.
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@ -3573,7 +3583,9 @@ class ScatterMul(_ScatterOp):
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This operation outputs the `input_x` after the update is done, which makes it convenient to use the updated value.
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for each `i, ..., j` in `indices.shape`:
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.. math::
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\text{input_x}[\text{indices}[i, ..., j], :] \mathrel{*}= \text{updates}[i, ..., j, :]
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Inputs of `input_x` and `updates` comply with the implicit type conversion rules to make the data types consistent.
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@ -3616,7 +3628,9 @@ class ScatterDiv(_ScatterOp):
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This operation outputs the `input_x` after the update is done, which makes it convenient to use the updated value.
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for each `i, ..., j` in `indices.shape`:
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.. math::
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\text{input_x}[\text{indices}[i, ..., j], :] \mathrel{/}= \text{updates}[i, ..., j, :]
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Inputs of `input_x` and `updates` comply with the implicit type conversion rules to make the data types consistent.
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@ -794,6 +794,7 @@ class BatchMatMul(MatMul):
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Computes matrix multiplication between two tensors by batch.
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.. math::
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\text{output}[..., :, :] = \text{matrix}(a[..., :, :]) * \text{matrix}(b[..., :, :])
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The two input tensors must have the same rank and the rank must be not less than `3`.
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