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This can be summarized in matrix form as Z ( 1, 1 ) = ( H ( 1, 1 ).
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The findings will be summarized in matrices, with facilitators and barriers at different levels (micro, meso, macro) and in different phases of the implementation (preparation, implementation and continuation).
For example, once all threats in the project threat register have been scored, they can be summarized in a matrix where cells in the matrix are the number of threats corresponding to the relevant rated likelihood and rated consequence (Figure 3).
Consequently, the expression (6) can be summarized in a matrix form as follows: W Y = E + V Y, (7).
The discarded component of the original covariance structure, which is caused by differences between group allele frequencies and overall frequencies, can be summarized in a matrix GA.
The vector of SINR targets is defined as γ= γ1,…,γ K ) T, and all SINR targets will be summarized in a diagonal matrix Γ=diag.
The decomposition of B-tiles into A-tiles may be written BS = AL, BL = AL + AS (assuming the larger size convention for the B-tiles), which can be summarized in a substitution matrix equation: : \begin{pmatrix} B_L \\ B_S\end{pmatrix} = \begin{pmatrix} 1 & 1 \\ 1 & 0 \end{pmatrix} \begin{pmatrix} A_L \\ A_S \end{pmatrix}\,.
First, one may be in the position that all information present in the raw data can be summarized in the covariance matrix Σ and the means vector μ, in which case Σ and μ are sufficient statistics, because they define the likelihood of the data up to an arbitrary constant (Azzelini 1996).
The probability of moving from a healthy to a diseased state for cow i is denoted π i H D and the probability of moving from a diseased to a healthy state, π i D H. The transition probabilities for cow i may be summarized in a transition matrix Tr i, (2) T r i = π i H D 1 - π i H D 1 - π i D H π i D H which gives the probabilities of changing states or remaining in the current state.
These pairwise frequencies can be summarized in a k× k matrix called a pair matrix (P) in which the (s, t th entry equals P st = ∑ i = 1 k !
The situation that emerges in this economy can be summarized in the following long-run transition matrix: Father Son Rich-SkilledP-U Rich-Skilled 1 0 0 0 Poor-Skilled 1 0 0 0 Rich-Unskilled 1 0 0 0 Poor-Unskilled 0 0 0 1 Transition matrix in the long-run.
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