A Design Method for Relaxation Labeling Applications
A Design Method for Relaxation Labeling Applications
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In our eReader you can find the full English version of the book. Read A Design Method for Relaxation Labeling Applications Online - link to read the book on full screen. Our eReader also allows you to upload and read Pdf, Txt, ePub and fb2 books. In the Mini eReder on the page below you can quickly view all pages of the book - Read Book A Design Method for Relaxation Labeling Applications
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. That we seek: for i and j distinct neighbors, we set a = r. . (1, 1) and b = r. . (1, 2). Applying the conditions for strict consistency to each of the patterns listed above leads to the single condition a > b.
What other unambiguous local patterns are consistent in this scheme? Let n, be the number of 1-labels among the six neighbors of a central object, and n2 be the number of 2-labels. Then the support for label 1 is s(l) = anj^ + bn2 and the supporc for label 2 is s(2) = an2 + bn, . A loc...al pattern with a central object labeled with a "1" is strictly consistent if s(l) > s(2)> ieec, n^^ > . 19. (Note that a-b > 0). Similarly, "2" is consistent for the central object of a local pattern if n2 > ni.
Remarkably, the same set of patterns are consistent whatever the values of a and b, as long as a > b. This confirms empirical evidence of the robustness of simple relaxation labeling applications to modifications of the compatibilities.
A global unambiguous labeling will be strictly consistent in this model if every object is labeled with the majority label as voted by the six neighbors.
What to read after A Design Method for Relaxation Labeling Applications?
You can find similar books in the "Read Also" column, or choose other free books by Robert a Hummel to read onlineMoreLess
To quickly assess the difficulty of the text, read a short excerpt:
. That we seek: for i and j distinct neighbors, we set a = r. . (1, 1) and b = r. . (1, 2). Applying the conditions for strict consistency to each of the patterns listed above leads to the single condition a > b.
What other unambiguous local patterns are consistent in this scheme? Let n, be the number of 1-labels among the six neighbors of a central object, and n2 be the number of 2-labels. Then the support for label 1 is s(l) = anj^ + bn2 and the supporc for label 2 is s(2) = an2 + bn, . A loc...al pattern with a central object labeled with a "1" is strictly consistent if s(l) > s(2)> ieec, n^^ > . 19. (Note that a-b > 0). Similarly, "2" is consistent for the central object of a local pattern if n2 > ni.
Remarkably, the same set of patterns are consistent whatever the values of a and b, as long as a > b. This confirms empirical evidence of the robustness of simple relaxation labeling applications to modifications of the compatibilities.
A global unambiguous labeling will be strictly consistent in this model if every object is labeled with the majority label as voted by the six neighbors.
What to read after A Design Method for Relaxation Labeling Applications?
You can find similar books in the "Read Also" column, or choose other free books by Robert a Hummel to read onlineMoreLess
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