TOPIC INFO (CUET PG)
TOPIC INFO – CUET PG (Philosophy)
CONTENT TYPE – Detailed Notes (Type – II)
What’s Inside the Chapter? (After Subscription)
1. The Foundation of Reasoning: Arguments
1.1. Types of Arguments
2. Categorical Proposition: The Building Blocks of Syllogisms
2.1. The Four Standard Forms
2.2. Distribution of Terms
3. Categorical Syllogisms: The Structure of Deduction
3.1. The Structure of a Syllogism
3.2. Mood and Figure
3.3. Testing for Validity
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The Structure of Arguments
CUET PG – Philosophy (Notes)
The Foundation of Reasoning: Arguments
In logic and philosophy, an argument is not a quarrel or a dispute. Instead, it is a structured set of statements aimed at persuading someone of something. This structure is fundamental to all forms of critical thinking and academic inquiry. An argument consists of two primary components:
- Premises: These are the statements that provide reason, support, or evidence. They are the starting points or assumptions upon which the argument is built.
- Conclusion: This is the statement that the premises are intended to support. It is the claim that the argument seeks to establish as true.
The core task of logical analysis is to evaluate the connection between the premises and the conclusion. We ask: Do the premises actually provide good reason to accept the conclusion? The answer to this question leads us to classify arguments into different types, each with its own standard of evaluation.
Types of Arguments
The most fundamental distinction in logic is between deductive and inductive arguments. This distinction is not based on the content of the argument, but on the nature of the inferential claim being made that is, the strength of the connection between the premises and the conclusion.
Deductive Arguments:
A deductive argument is an argument in which the arguer claims that it is impossible for the conclusion to be false if the premises are true. In other words, the conclusion is claimed to follow necessarily from the premises. This is the strongest possible connection between premises and conclusion.
Consider this classic example:
- All men are mortal. (Premise 1)
- Socrates is a man. (Premise 2)
- Therefore, Socrates is mortal. (Conclusion)
Here, if you accept the two premises as true, you are logically compelled to accept the conclusion. There is no possibility of the conclusion being false while the premises are true. This certainty is the hallmark of a deductive argument.
Evaluating Deductive Arguments: Validity and Soundness:
Deductive arguments are evaluated using two key concepts: validity and soundness.
- Validity: Validity is about the form or structure of the argument, not the truth of its statements. An argument is valid if its conclusion logically follows from its premises. It is invalid if the conclusion does not logically follow. The crucial test for validity is to ask: “Assuming the premises are true, is it possible for the conclusion to be false?” If the answer is no, the argument is valid. If the answer is yes, it is invalid.
An argument can be valid even if its premises are false. For example:
- All planets are made of cheese. (False Premise)
- Mars is a planet. (True Premise)
- Therefore, Mars is made of cheese. (False Conclusion)
This argument is structurally valid. The reasoning is correct. If the premises were true, the conclusion would have to be true. The problem is not with the logic but with the factual content of the first premise.
- Soundness: Soundness takes into account both the logical structure and the truth of the premises. An argument is sound if it meets two conditions:
- It is valid.
- All of its premises are actually true.
A sound argument will always have a true conclusion. An argument that fails on either of these conditions (i.e., it is invalid, or has at least one false premise, or both) is called unsound. The “Socrates” argument is sound because it is valid and both of its premises are true. The “Mars” argument is unsound because, while valid, it has a false premise.
(Argument Premises + Conclusion Evaluation (Valid/Invalid or Strong/Weak)
