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We made exploratory trips on clear days, then for a week we practiced by repeating the steps in our heads.
The following two theorems can be obtained easily by repeating the steps in the proof of Theorem 2.2.
Assuming (h_{1}) is the original signal, a temporary IMF represented with (h_{11}) could be obtained with a cyclic of the mentioned steps, h_{1} - m_{11} = h_{11}, (11 then the true intrinsic mode function (IMF) denoted as (h_{1k}) could be calculated by repeating the steps k times, h_{1 k - 1)} - m_{1k} = h_{1k}.
We exemplarily tested the reproducibility of the AFLP by repeating the steps from DNA extraction to selective PCR with one primer combination for three samples.
We derived separate estimates of overdiagnosis for those in the lower and higher risk groups by repeating the steps used to estimate the overall overdiagnosis.
This product was further mutagenized by repeating the steps described above with a different set of primers: HTB2F plus HTB2LUR (5'- ggcttcttgttgtacctcgcCagcttcgaagactcaccagc -3') and HTB2LDF (5'- gctggtgagtcttcgaagctGgcgaggtacaacaagaagcc -3') plus HTB2R2.
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By repeating the step above for (S_1), we compute a new finite set (T_{S_1}) of transitions statically enabled at (S_1), and a new finite set (S_2) of places statically reachable from (S_1) via the transitions in (T_{S_1}); if (S_2 = S_1), then (S_p = S_1) and (T_p = T_{S_1}).
A key feature of this work is that the learned model may be further refined by repeating the correction replay steps.
Theorem 1.2 follows by repeating the same steps as in Corollary 3.3 in [4].
The rest of the proof can be completed by repeating the same steps given in Theorem 3.1 and Theorem 3.3.
The new population is used to generate the next new offspring by repeating the above steps in order.
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