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What is the definition of Pluperfectness? 🙋

👉 In logic and computer science, a pluperfect formula is a formula that can be derived from a set of axioms by means of quantification over all possible interpretations of variables. The term "pluperfectness" refers to the fact that such formulas are valid in all possible interpretations of the variables. For example, consider the following pluperfect formula: ``` A1 ∧ B1 ∧ C1 A2 ∧ B2 ∧ C2 ... A_n ∧ B_n


pluperfectness

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What is the definition of Pluperfectly? 🙋

👉 Pluperfectly is a mathematical concept in set theory that refers to a partially ordered set, where every non-empty subset has an upper bound. This means that for any two elements x and y in the partially ordered set, there exists an element z such that z < x and z < y. In other words, every element of the set is either less than or equal to another element, but not necessarily both. Pluperfectly defined sets are those where every non-empty subset has a


pluperfectly

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What is the definition of Pluperfect? 🙋

👉 The phrase "pluperfect" is a mathematical term used in set theory to denote a property that holds for all elements of a set. In this context, it refers to an element or subset of a set being "perfectly perfect," meaning that every element in the set has exactly one proper subset (a subset with fewer elements) and no other subsets. For example, consider the set S = {1, 2, 3, ...} of natural numbers. The property "pl


pluperfect

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What is the definition of Pluperfects? 🙋

👉 A pluperfect function, also known as a perfect function or a complete function, is a mathematical function that is defined on all of its input values and has a unique value at every point. It is often denoted by "f(x)" or "g(x) for real numbers x." The term "pluperfect" comes from the fact that it can be extended to include any number of arguments, making it an infinitely large function. For example, if we define the function f(x


pluperfects

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