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PLEASE READ * INSTRUCTIONS FOR ADDING PAGE NUMBERS
PLEASE READ * INSTRUCTIONS FOR ADDING PAGE NUMBERS

... – Data is replicated and persisted to disk before being acknowledged ...
Exponentiation with arbitrary bases, exponents
Exponentiation with arbitrary bases, exponents

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Principles of writing learning objectives
Principles of writing learning objectives

... please consult the attached Functional Level of Objectives for your reference. Principle 1: An instructional objective describes an intended outcome that is measurable rather than a description or summary of learning content. Ø Bad Example: The learner will be able to discuss whether an organ is an ...
Lieblich Definition 1 (Category Fibered in Groupoids). A functor F : D
Lieblich Definition 1 (Category Fibered in Groupoids). A functor F : D

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Some Applications of Logic to Feasibility in Higher Types

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... • One noticeable significance of our approach is that most feature selection criteria, such as Information Gain (IG) and Maximum Discrimination (MD), can be easily incorporated into our approach. • Evaluate our method’s classification performance on several real-world benchmark data sets, compared wit ...
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... interpreted. Least squares problems usually incorporate some assumptions about the errors in the model. For example, we might have yi = x1 ex2 ti + i , where the errors { i } are assumed to arise from a single probability distribution, often the normal distribution. Associated with our model are t ...
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... multiplication, and division of f (x) and g (x ) are defined similar to its corresponding operation of the ordinary polynomials, except that all operations should be computed in Z 2 as defined above. For example, ( x 2  x1 )  ( x1  1)  x 3  x 2  x 2  x1  x 3  x1 . A polynomial f (x) is prim ...
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... • Sometimes we wish to prove that a statement is true for all natural numbers n  0 or for all natural numbers greater than some initial number. Examples: – Prove: The sum of the numbers 1 to n is n(n+1)/2. – Prove: n2 > 2n + 1, for n  3. – Prove: If T is a full binary tree, then the number of node ...
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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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