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This sub-section has presented the pdf of the SINR as an extension to the pdf of the SIR. To validate the analytically derived SINR pdf, it is important to show that the core derivation, SIR derivation, is valid.
The derivation is valid for any continuous transformation function corresponding to cloaks, anti-cloaks, rotators, concentrators, etc.
whether, given that a derivation is valid for every atomic system, there is a corresponding derivation in intuitionistic logic.
Moreover, the derivation is valid for a general magnitude clipping function, so that any realistic clipper can be plugged in.
The forward scatter component is calculated from the direct component via the convolution operator with a point spread function ; and its derivation is valid under the small angle scattering approximation (6).
Since our derivation is valid for a complex Hermitian and positive semidefinite correlation matrix, we also carried out precoder designs for a MIMO system based on from [21], in which the transmit antennas have the exponential correlation matrix while the receive antennas have the complex correlation matrix [22]: (37).
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The above derivations are valid in the general case.
The above derivations are valid for a MAC frame with the size of 2,312 bytes [9].
The derivation is also valid to Y.
Kingman's derivation of the coalescent is valid only for haploid population models (this includes the diploid monoecious Wright Fisher model, because it can be reduced to a haploid model).
This derivation is J-valid, as it is the result of a composition of the J-valid derivations D1′ and D2.
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