Redundancy Theory of Truth

The redundancy theory of truth posits that asserting a proposition is true is superfluous, adding no new information beyond the proposition itself. It simplifies our understanding of truth.

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Reductio Ad Absurdum: Arguing to Absurdity

Reductio ad absurdum is a logical argument proving a statement false by showing it leads to a contradiction or an absurd outcome. It's a powerful tool in logic and debate.

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Red Herring Fallacy

A red herring is an informal fallacy or rhetorical strategy used to divert attention from the main issue. It introduces irrelevant topics to mislead the audience and distract from the…

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Recursively Axiomatizable Theory

A theory with a recursive set of axioms that can derive all its theorems through logical deduction. This property is fundamental in computability and logic.

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Recursive Relation

A recursive relation defines a relationship based on its own previous terms. This allows for the definition of sequences and structures where each element depends on preceding ones, enabling powerful…

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Recursive Function Theory

Recursive function theory explores the properties of recursive functions, focusing on their computability and classification within complexity hierarchies. It's fundamental to understanding what can be computed.

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Recursive Functions Explained

A recursive function is a procedure that calls itself to solve a problem. It requires a base case to stop the calls and avoid infinite loops. Understanding recursion is key…

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Recursive Definition

A recursive definition defines a mathematical object by referring to itself. It requires a base case to stop the recursion and a recursive step to build upon the base case,…

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Recursion Theorem

The recursion theorem, fundamental in computability theory, allows a function to call itself. It has significant implications in computer science, particularly in defining recursive functions and proving properties of algorithms.

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Recursion Explained

Recursion is a powerful problem-solving technique where a function calls itself to solve smaller, similar subproblems. It's fundamental in computer science and mathematics for elegant solutions.

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