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We shall first prove the correctness of Algorithm 2 and then explain its running time complexity.
Finally, the correctness of Algorithm CPP is given by theorem below.
The correctness of algorithm GraphConvergenceTree follows from the following lemma showing that every round roughly halves the distance between any two vertices, hence implying that the algorithm satisfies the agreement property.
Here, we establish the correctness of Algorithm 2 and Algorithm 3. It will be sufficient to show that after deployment, a pair of distinct nodes n i and n j,1 ≤ i,j ≤ v will be able to compute their common key K n i n j = K n j n i using the shared key discovery method of Algorithm 3.
The correctness of Algorithm Alg_1 is proved by induction over the positions of s.
The correctness of Algorithm 2 is implied by the following analysis.
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Analysis of algorithms provides proof of the correctness of algorithms, allows for the accurate prediction of program performance, and can be used as a measure of computational complexity.
However, in contrast to authors of ancient Greek mathematical texts, Liu did not set out to prove theorems so much as to establish the correctness of algorithms.
The great importance of Liu Hui's commentary on The Nine Chapters lies in the fact that he proved the correctness of algorithms not only in geometry but also in arithmetic and algebra.
The correctness of Algorithm-1 is proved.
We present a novel partial-update near-neighbor list (NNL) algorithm that is superior to previous algorithms at high densities, without compromising the correctness of the algorithm.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com