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Let us then define the following equivalent IDFT output: S ~ mod ( m r − m b 2 N ss, P t ) P t [ l ] ≐ IDFT m r − m b 2 N ss, P t ( s ~ [ l ] ) (26) = ∑ n = 0 N − 1 s ~ n [ l ] e j 2 πn m r − m b 2 N ss P t (27) = ∑ n = 0 N − 1 s n [ l ] e j 2 πn m b 2 N ss P t e j 2 πn m r − m b 2 N ss P t = IDFT m r, P t ( s [ l ] ), (28).

Let us then define a statistic, t F I T R (i ) (D a t a   from   t i − 1   to   t i ) = Y 0, i 1 R ∑ h = 1 R Y h, i 2 (3) = Δ x 0, i 1 R ∑ h = 1 R Δ x h, i 2. (4)The statistic t F I T R (i ) is independent of N i, as seen in (4), because N i in (3) is canceled out.

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Let us then isolate the challenge by defining the ergodic limit span Y : = y ∃ p ∈ P for which y = E f 1 h, p ( h ).

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Then, let us define a renewal event as the following occurrence: the system stops transmitting the current packet because either an ACK is received or because the PR limit L is reached.

If there exist no such outgoing reactions then let us define ϕ(i) = i.

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