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On the Height of Height-Balanced Trees

IEEE Transactions on Computers, 1976
Height-balanced binary trees with height unbalances up to ? are investigated, and the asymptotic value of the height h of such trees is studied for an increasing number of nodes N. It is shown that, in the worst case, the asymptotic value of h is a logarithmic function of N: [h = K log N] n?? . Specifically, an upper bound for h can be posed as: h ?
Fabrizio Luccio, Linda Pagli
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Fear of heights and visual height intolerance

Current Opinion in Neurology, 2014
The aim of this review is, first, to cover the different aspects of visual height intolerance such as historical descriptions, definition of terms, phenomenology of the condition, neurophysiological control of gaze, stance and locomotion, and therapy, and, second, to identify warranted epidemiological and experimental studies.Vivid descriptions of fear
Thomas, Brandt, Doreen, Huppert
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Sitting height and sitting height/height ratio references for Turkish children

European Journal of Pediatrics, 2014
Sitting height (SHt) measurements and sitting height/height (SHt/Ht) ratio are important criteria in the diagnosis of growth problems and particularly in the diagnosis of dysproportionate growth. It is known that body proportions are related to genetic influences and show variations among different populations.
Rüveyde, Bundak   +7 more
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Height of a Superposition

Order, 2006
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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On the Height of Multidimensional Height-Balanced Trees

IEEE Transactions on Computers, 1986
It is shown that the worst case height of a k-dimensional height-balanced tree, \(k\geq 2\), is the same as that of an AVL-tree, to within an additive factor of 2k-2.
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