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Exact(5)

We can let the first 20 singular point quantities in equation (20) or (21) be zero.

First, define the known quantities in Equation (24) as a constant vector a b c = I x I y 1 T ( K C - 1 ) T E K C - 1 (26).

The initial four quantities in Equation (3) are the size of the signaling messages used in the registration phase (see Table 2) and CTCP is the TCP connection setup and teardown contribution to the overhead (see Table 1).

All the quantities in equation (1) are expressed per time unit.

The quantities in equation are obtained from the dose response curves of drugs A, B, and the combination.

Similar(55)

Here, ω p 2 = 4 π e 2 n 0 m Open image in new window, ω c = e B 0 m Open image in new window, and ν ′ = v ω Open image in new window and the tile sign of the dimensional field quantities in Equations 10, 11, 12, 13, and 14 are ignored for simplicity.

The physical quantities in Equations 1, 2, 3, 4, and 5 become dimensionless by applying the following transformations: x ∼, y ∼, z ∼, t ∼ = k 0 x, y, z, ω t, Open image in new window (6) E ∼, B ∼ = 1 E 0 E, B, Open image in new window (7) n ∼ = n n 0, Open image in new window (8) V ∼ = V c, Open image in new window (9).

With the quantities in Equations 2 5, the probability of observing w iℓ given parameters Ψ is (6) ℙ (w i ℓ | Ψ ) = ∑ g i ℓ ℙ (w i ℓ | g i ℓ, Γ ) ℙ (g i ℓ | Φ, ρ ).

The two key quantities in equations (1 - 2) are P(b| H0, G, M), the likelihood of biosurveillance data under H0, and P(b| H1, G, M), the likelihood of biosurveillance data under H1.

Variables x and v could be uncorrelated when correlation is 0. Of course, the larger absolute value of the quantity in Equation 14 indicates the stronger correlation between x and v[31].

When (v_{n,q,k'}^{ text {FLAT},k)}=0), then the denominator of Equation 76 is null and Equation 75 is still valid provided that we replace with unit both the denominator of Equation 76 and the same quantity in Equation 73.

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