Logic: Apprehension, Judgement, and Reasoning

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Questions and Answers

Which of the following accurately describes the initial step in understanding, according to the operations of the human mind?

  • Creating a detailed analysis of sensory information.
  • Applying abstract understanding to concrete examples.
  • Forming a complex judgment about an object or idea.
  • Forming a basic idea of something without making judgments. (correct)

What distinguishes a 'term' from a 'concept' in the context of simple apprehension?

  • A term is the verbal or written expression of a concept. (correct)
  • A term is a complex idea, while a concept is a basic sensory perception.
  • A term is the mental grasp of an object, while a concept is its written expression.
  • A term is an abstract understanding, while a concept is a sensory experience.

How does 'ideogenesis' contribute to the formation of concepts in the human mind?

  • It is the process by which the mind forms concepts through sensory perception and abstract understanding. (correct)
  • It affirms or denies something about a concept.
  • It provides a framework for logical reasoning.
  • It breaks down complex ideas into simpler judgments.

What role does 'judgment' play in the formation of propositions?

<p>Judgment is the mind affirming or denying something about a concept, leading to propositions. (A)</p> Signup and view all the answers

What are propositions in the context of logical reasoning?

<p>The building blocks of reasoning, combining concepts to declare something true or false. (B)</p> Signup and view all the answers

Which of the following is a basic structural requirement for a proposition?

<p>It must have a subject and a predicate. (A)</p> Signup and view all the answers

In the proposition, 'The flower is red,' what is the predicate?

<p>Is red (D)</p> Signup and view all the answers

How do logical relations between propositions contribute to reasoning?

<p>They determine how propositions support or contradict each other, forming the basis for logical reasoning. (B)</p> Signup and view all the answers

Which type of logical relation is exemplified by the statements 'All cats are mammals' and 'Some cats are not mammals,' where one must be true and the other must be false?

<p>Contradiction (B)</p> Signup and view all the answers

What condition defines 'contrariety' as a logical relation between propositions?

<p>Both propositions cannot be true at the same time, but both can be false. (B)</p> Signup and view all the answers

If the statement 'All apples are fruits' is true, what does 'subalternation' imply about the statement 'This apple is a fruit'?

<p>The second statement must be true. (B)</p> Signup and view all the answers

Which term describes the process of deriving a conclusion from one or more propositions?

<p>Inference (B)</p> Signup and view all the answers

What characterizes 'syllogisms' in logical reasoning?

<p>Structured arguments used in reasoning, consisting of premises and a conclusion. (A)</p> Signup and view all the answers

How does a 'categorical syllogism' differ from a 'hypothetical syllogism'?

<p>A categorical syllogism deals with absolute statements like 'all,' 'some,' or 'none,' while a hypothetical syllogism uses 'if-then' logic. (C)</p> Signup and view all the answers

Which of the following statements exemplifies a 'categorical syllogism'?

<p>All dogs are mammals; all mammals are animals; therefore, all dogs are animals. (D)</p> Signup and view all the answers

What type of logic does a 'hypothetical syllogism' employ?

<p>'If-then' logic. (A)</p> Signup and view all the answers

Identify the conclusion in the following hypothetical syllogism: 'If a student studies hard, they will succeed. John studies hard.'

<p>They will succeed. (D)</p> Signup and view all the answers

How does an affirmative proposition differ from a negative proposition?

<p>An affirmative proposition affirms something about a concept, while a negative proposition denies it. (C)</p> Signup and view all the answers

In the negative proposition 'The car is not blue,' what is the predicate?

<p>Is not blue (B)</p> Signup and view all the answers

Which of the following scenarios accurately represents the concept of subalternation?

<p>If the statement 'All students must study hard' is true, then the specific statement about a certain student studying hard must also be true. (D)</p> Signup and view all the answers

Identify which set of propositions represents 'contradiction'.

<p>All cats are mammals. Some cats are not mammals. (B)</p> Signup and view all the answers

Which of the following sets of propositions represents 'contrariety'?

<p>All apples are red; no apples are red. (A)</p> Signup and view all the answers

In the context of operations of the human mind, what would be the correct order of steps when processing information?

<p>Simple Apprehension, Judgement, Reasoning (A)</p> Signup and view all the answers

If the following two statements are true: 'All artists are creative' and 'John is an artist', which conclusion uses deductive logical reasoning?

<p>Therefore, John is creative (B)</p> Signup and view all the answers

Syllogisms are most closely associated with which facet of the human mind?

<p>Reasoning (C)</p> Signup and view all the answers

Flashcards

Simple Apprehension

The mind's initial step in understanding, forming a basic idea without judgment.

Concept

The mental grasp of an object or idea without affirming or denying anything about it.

Term

The verbal or written expression of a concept.

Ideogenesis

The process by which the mind forms concepts through sensory perception and abstract understanding.

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Judgment

The mental act of affirming or denying something about a concept, leading to propositions.

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Propositions

The building blocks of reasoning, combining two or more concepts to declare something true or false.

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Affirmative Proposition

A proposition stating something is true.

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Negative Proposition

A proposition stating something is not true.

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Logical Relations

Connections that determine how propositions support or contradict each other.

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Contradiction

A type of logical relation where one proposition must be true and the other false.

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Contrariety

A type of logical relation where both propositions can be false, but both cannot be true.

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Subalternation

If the general statement is true, the specific must be true too

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Inference

Deriving a conclusion from one or more propositions.

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Syllogisms

Arguments structured to construct reasoning.

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Categorical Syllogism

A syllogism that deals with absolute statements like 'all', 'some', or 'none'.

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Hypothetical Syllogism

Syllogism using 'if-then' logic.

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Study Notes

  • The three main operations of the human mind are identified
  • Different types of propositions and syllogisms are analyzed
  • Logical reasoning is applied by constructing a valid syllogism

Simple Apprehension

  • This is the mind's initial step in understanding
  • It involves forming a basic idea of something without making any judgments about it
  • A concept is the mental grasp of an obect or idea without affirming or denying anything about it
  • A term is the verbal or written expression of a concept, for example, “TREE”
  • Ideogenesis is the process by which the mind forms concepts through sensory perception and abstract understanding

Judgments and Propositions

  • Judgment is when the mind affirms or denies something about a concept
  • This leads to propositions
  • Propositions are the building blocks of reasoning
  • A proposition is a statement that combines two or more concepts and declares something true or false
  • A proposition must have a subject and a predicate
  • An example of an affirmative proposition is: “The sun is hot,” where "sun" is the subject and "hot" is the predicate
  • An example of a negative proposition is: “Birds are not mammals,” where "birds" is the subject and "not mammals" is the predicate
  • In the example of the negative proposition, the judgement denies that birds belong to the mammal category
  • Logical relations between propositions are the connections that determine how propositions support or contradict each other
  • These form the basis for logical reasoning
  • Types of logical relations include contradiction, contrariety, and subalternation
  • Contradiction means that one proposition must be true, and the other must be false
  • “All dogs are friendly” and “Some dogs are not friendly” are an example of contradiction
  • Contrariety means that both propositions can be false, but both can't be true at the same time
  • "All politicians are honest” and “No politicians are honest” are an example of contrariety
  • Subalternation means that if the general statement is true, the specific must be true too
  • "All students must take exams” can lead to "Paul is a student, so he must take exams” as an example of subalternation

Reasoning

  • Inference is the process of deriving a conclusion from one or more propositions
  • “All men are mortal” and “Socrates is a man” can lead to an inference
  • Syllogisms are structured arguments used in reasoning
  • Categorical and Hypothetical are the two types of syllogisms
  • Categorical syllogism is used when dealing with absolute statements like "all," "some," or "none."
  • "All birds have feathers,” "An eagle is a bird,” and “Therefore, an eagle has feathers” is an example of a categorical syllogism
  • Hypothetical Syllogism uses “if-then” logic
  • “If it rains, the ground will be wet," “It is raining,” then "The ground is wet” is an example of a hypothetical syllogism

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