use floating-point in docs (#6659)
* use `floating-point` in docs * Get back capital letter.
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@@ -23,14 +23,14 @@ clamp( x_{i} )=\min\big( \max\left( x_{i}, min\_value \right), max\_value \big)
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* *min*
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* **Description**: *min* is the lower bound of values in the output.
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* **Range of values**: arbitrary floating point number
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* **Range of values**: arbitrary floating-point number
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* **Type**: `float`
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* **Required**: *yes*
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* *max*
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* **Description**: *max* is the upper bound of values in the output.
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* **Range of values**: arbitrary floating point number
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* **Range of values**: arbitrary floating-point number
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* **Type**: `float`
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* **Required**: *yes*
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@@ -27,7 +27,7 @@ The HSigmoid operation is introduced in the following [article](https://arxiv.or
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**Types**
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* *T*: any floating point type.
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* *T*: any floating-point type.
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**Examples**
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@@ -27,7 +27,7 @@ The HSwish operation is introduced in the following [article](https://arxiv.org/
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**Types**
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* *T*: arbitrary supported floating point type.
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* *T*: arbitrary supported floating-point type.
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**Example**
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@@ -30,7 +30,7 @@ For each element from the input tensor calculates corresponding
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**Types**
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* *T*: any floating point type.
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* *T*: any floating-point type.
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**Examples**
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@@ -32,7 +32,7 @@ LogSoftmax(x, axis) = t - Log(ReduceSum(Exp(t), axis))
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**Types**
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* *T*: any floating point type.
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* *T*: any floating-point type.
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**Mathematical Formulation**
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@@ -20,11 +20,11 @@ sigmoid( x ) = \frac{1}{1+e^{-x}}
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**Inputs**:
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* **1**: Input tensor *x* of any floating point type. **Required.**
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* **1**: Input tensor *x* of any floating-point type. **Required.**
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**Outputs**:
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* **1**: Result of Sigmoid function applied to the input tensor *x*. Floating point tensor with shape and type matching the input tensor.
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* **1**: Result of Sigmoid function applied to the input tensor *x*. Floating-point tensor with shape and type matching the input tensor.
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**Example**
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