/// \brief Abstract base class for elementwise binary arithmetic operations, i.e., operations where the same
/// scalar binary arithmetic operation is applied to each corresponding pair of elements in the two
/// input tensors. Implicit broadcast of input tensors is supported through one of the AutoBroadcast modes
// clang-format off
/// \brief Abstract base class for elementwise binary arithmetic operations, i.e.,
/// operations where the same scalar binary arithmetic operation is applied to
/// each corresponding pair of elements in the two input tensors. Implicit
/// broadcast of input tensors is supported through one of the AutoBroadcast
/// modes.
///
/// For example, if the underlying arithmetic operation (determined by the subclass) is \f$\mathit{op}(x,y)\f$, the input tensors
/// \f$[[x_0,y_0],[z_0,w_0]]\f$ and \f$[[x_1,y_1],[z_1,w_1]]\f$ will be mapped to \f$[[\mathit{op}(x_0,x_1),\mathit{op}(y_0,y_1)],[\mathit{op}(z_0,z_1),\mathit{op}(w_0,w_1)]]\f$.
/// For example, if the underlying arithmetic operation (determined by the subclass) is
/// \f$\mathit{op}(x,y)\f$, the input tensors
/// \f$[[x_0,y_0],[z_0,w_0]]\f$ and \f$[[x_1,y_1],[z_1,w_1]]\f$ will be mapped to
/// | \f$N[d_1,\dots,d_n]\f$ | The tensor \f$T\f$, where \f$T[i_1,\dots,i_n] = \mathit{op}(\texttt{arg0}[i_1,\dots,i_n],\texttt{arg1}[i_1,\dots,i_n])\f$. This will always have the same shape and element type as the input tensors (after auto broadcasting). |
/// \brief Abstract base class for elementwise binary comparison operations, i.e., operations where the same
/// scalar binary comparison operation is applied to each corresponding pair of elements in two
/// input tensors. Implicit broadcast of input tensors is supported through one of the AutoBroadcast modes
// clang-format off
/// \brief Abstract base class for elementwise binary comparison operations, i.e.,
/// operations where the same scalar binary comparison operation is applied to
/// each corresponding pair of elements in two input tensors. Implicit
/// broadcast of input tensors is supported through one of the AutoBroadcast
/// modes.
///
/// For example, if the underlying comparison operation (determined by the subclass) is \f$\mathit{op}(x,y)\f$, the input tensors
/// \f$[[x_0,y_0],[z_0,w_0]]\f$ and \f$[[x_1,y_1],[z_1,w_1]]\f$ will be mapped to \f$[[\mathit{op}(x_0,x_1),\mathit{op}(y_0,y_1)],[\mathit{op}(z_0,z_1),\mathit{op}(w_0,w_1)]]\f$.
/// For example, if the underlying comparison operation (determined by the subclass) is
/// \f$\mathit{op}(x,y)\f$, the input tensors \f$[[x_0,y_0],[z_0,w_0]]\f$ and
/// | \f$\texttt{bool}[d_1,\dots,d_n]\f$ | The tensor \f$T\f$, where \f$T[i_1,\dots,i_n] = \mathit{op}(\texttt{arg0}[i_1,\dots,i_n],\texttt{arg1}[i_1,\dots,i_n])\f$. This will always have the same shape as the input tensors, and the element type `bool`. |
/// \brief Abstract base class for elementwise binary logical operations, i.e., operations where the same
/// scalar binary logical operation is applied to each corresponding pair of elements in two
/// boolean input tensors. Implicit broadcast of input tensors is supported through one of the AutoBroadcast modes
/// boolean input tensors.
// clang-format off
/// \brief Abstract base class for elementwise binary logical operations, i.e.,
/// operations where the same scalar binary logical operation is applied to
/// each corresponding pair of elements in two boolean input tensors. Implicit
/// broadcast of input tensors is supported through one of the AutoBroadcast
/// modes.
///
/// For example, if the underlying operation (determined by the subclass) is \f$\mathit{op}(x,y)\f$, the input tensors
/// \f$[[x_0,y_0],[z_0,w_0]]\f$ and \f$[[x_1,y_1],[z_1,w_1]]\f$ will be mapped to \f$[[\mathit{op}(x_0,x_1),\mathit{op}(y_0,y_1)],[\mathit{op}(z_0,z_1),\mathit{op}(w_0,w_1)]]\f$.
/// For example, if the underlying operation (determined by the subclass) is
/// \f$\mathit{op}(x,y)\f$, the input tensors \f$[[x_0,y_0],[z_0,w_0]]\f$ and
/// | \f$\texttt{bool}[d_1,\dots,d_n]\f$ | The tensor \f$T\f$, where \f$T[i_1,\dots,i_n] = \mathit{op}(\texttt{arg0}[i_1,\dots,i_n],\texttt{arg1}[i_1,\dots,i_n])\f$. This will always have the same shape as the input tensors, and the element type `bool`. |
/// | \f$N[d_1,\dots,d_n]\f$ | The tensor \f$T\f$, where \f$T[i_1,\dots,i_n] = \mathit{op}(\texttt{arg}[i_1,\dots,i_n])\f$. This will always have the same shape and element type as the input tensor. |