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PPT - UBC Computer Science
PPT - UBC Computer Science

... Base case: On a leaf (the smallest tree), our algorithm gives a height of -1. We must go up one level to reach a node with leaves as children; so, this is correct. (Really, it’s just correct by definition.) Inductive case: Assume our algorithm works correctly on all trees smaller than a particular n ...
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... contributes to our common sense assumptions about minds. It helps a lot, of course, in knowing ourselves. It probably helps learn our mentalistic language and understand others in analogy with us. Perhaps it even helps develop our psychosensing skills. Does all this help introduce an element of priv ...
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... Existential Monadic Second-Order Logic Definition: Existential Monadic SO-Logic (also known as Monadic NP) ∃S1 ∃S2 · · · ∃Sm ψ, where S1 , . . . , Sm are set variables and ψ is FO. Fact: If B = (B, R1 , . . . , Rm ) is a finite structure, then CSP(B) is definable by a sentence of existential monadi ...
Distributed Detection and Localization of Events in Large Ad Hoc
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... similar to those used with standard multiple regression; for example, sequential or nested logistic regression analysis. These methods are used when one dependent variable is used as criteria for placement or choice on subsequent dependent variables (i.e., a decision or flow-chart). For example, man ...
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statistical graphs complexity and reading levels: a study with

... Bakker, Biehler & Konold, 2004). Other authors analysed different possible levels in graph reading and suggested that some students also may have difficulty in interpreting statistical graphs. For this particular research we will use the following three levels defined by Curcio (1989) (see also Frie ...
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... value on Q for e > 0 if and only if e ≤ 1. In view of Theorem 1.1, these are precisely the absolute values on Q that define the “usual” (totally disconnected) topology on Q, also called the archimedean topology. We shall now show that there are infinitely many other absolute values on Q up to topolo ...
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... in the context of fibrous hyperelastic solids and provide explicit stress function for soft tissue models. In [12] an inverse method for thin-wall structures modelled as geometrically exact stress resultant shells is presented. Germain, 2010 and 2013 [13-15] extended the method originally proposed i ...
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Python Crash Course – Programming tools

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X - Information Theory Society

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Locality Preserving Hashing Kang Zhao, Hongtao Lu and Jincheng Mei

... from this perspective. In these methods, a typical two-stage strategy is adopted in hashing function learning, as mentioned in (Kong and Li 2012a). In the first stage, several projected dimensions are generated in certain ways. Then in the second stage, the projected values will be quantized into bi ...
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Ocean Structures and Materials Dr. Srinivasan

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MoCA Installation and Troubleshooting Reference Guide

... Channel center frequency of the  [Range: 1150 – 1500] MoCA network (in MHz) Important: A changing value indicates that the set-top is hunting for the correct frequency. Note: The RF channel frequency is typically 1150 MHz. If it is not, record the frequency for comparison with other devices on the ...
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Corecursion

In computer science, corecursion is a type of operation that is dual to recursion. Whereas recursion works analytically, starting on data further from a base case and breaking it down into smaller data and repeating until one reaches a base case, corecursion works synthetically, starting from a base case and building it up, iteratively producing data further removed from a base case. Put simply, corecursive algorithms use the data that they themselves produce, bit by bit, as they become available, and needed, to produce further bits of data. A similar but distinct concept is generative recursion which may lack a definite ""direction"" inherent in corecursion and recursion. Where recursion allows programs to operate on arbitrarily complex data, so long as they can be reduced to simple data (base cases), corecursion allows programs to produce arbitrarily complex and potentially infinite data structures, such as streams, so long as it can be produced from simple data (base cases). Where recursion may not terminate, never reaching a base state, corecursion starts from a base state, and thus produces subsequent steps deterministically, though it may proceed indefinitely (and thus not terminate under strict evaluation), or it may consume more than it produces and thus become non-productive. Many functions that are traditionally analyzed as recursive can alternatively, and arguably more naturally, be interpreted as corecursive functions that are terminated at a given stage, for example recurrence relations such as the factorial.Corecursion can produce both finite and infinite data structures as result, and may employ self-referential data structures. Corecursion is often used in conjunction with lazy evaluation, to only produce a finite subset of a potentially infinite structure (rather than trying to produce an entire infinite structure at once). Corecursion is a particularly important concept in functional programming, where corecursion and codata allow total languages to work with infinite data structures.
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