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Logical reasoning is a form of thinking that is concerned with arriving at a conclusion in a rigorous way. [1] This happens in the form of inferences by transforming the information present in a set of premises to reach a conclusion.
A logical argument, seen as an ordered set of sentences, has a logical form that derives from the form of its constituent sentences; the logical form of an argument is sometimes called argument form. [6] Some authors only define logical form with respect to whole arguments, as the schemata or inferential structure of the argument. [7]
This may lead to questions that they cannot answer with their present ideas or reasoning patterns. In the second phase the concept is introduced and explained. Here the teacher is more active, and learning is achieved by explanation. Finally, in the third phase, the concept is applied to new situations and its range of applicability is extended.
The Socratic method (also known as the method of Elenchus or Socratic debate) is a form of argumentative dialogue between individuals based on asking and answering questions. Socratic dialogues feature in many of the works of the ancient Greek philosopher Plato , where his teacher Socrates debates various philosophical issues with an ...
Whereas knowledge representation and reasoning (KRR, KR&R, or KR²) also aims to understand, reason and interpret knowledge. KRR is widely used in the field of artificial intelligence (AI) with the goal to represent information about the world in a form that a computer system can use to solve complex tasks, such as diagnosing a medical ...
Basically, having good analytic reasoning is the ability to recognize trends and patterns after considering data. As a result, some universities use the terms "analytical reasoning" and "analytical thinking" to market themselves. [5] [6] One such university defines it as "A person who can use logic and critical thinking to analyze a situation."
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For example, in every logical system capable of expressing the Peano axioms, the Gödel sentence holds for the natural numbers but cannot be proved. Here a logical system is said to be effectively given if it is possible to decide, given any formula in the language of the system, whether the formula is an axiom, and one which can express the ...