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Since the discount rate for the first and third term is the unlevered cost of equity, for both terms, the unlevered beta factor, (beta _U), has to be used.
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We now turn to the first and third terms of (3.4).
Thus, the first and third terms of ({mathcal {L}}_4 - {mathcal {L}}_5) equal zero.
The first and third terms are bounded, and the second term tends to zero by Step 3. Hence, (mathbf{C^{n}_{2}}to0).
The first and third terms are bounded, and the second term tends to zero by Step 3. Hence, (mathbf{D^{n}_{2}}to0).
The first and third terms in (13) correspond to the objective function in time-varying Gaussian IVA [21], and the second and third terms correspond to the objective function in IS-NMF [29].
where, for the first and third terms, we already obtained outer bounds given in (D.156) and (D.149), respectively.
The first and third terms on the right-hand side of (10) represent the tangential and radial magnetic advection, respectively.
The first and third terms are like radicals, so their coefficients can already be combined (9 - 4).
The second and third term are due to the fractional delay estimation stage.
Hence, we immediately see that the second and third term cancel.
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CEO of Professional Science Editing for Scientists @ prosciediting.com