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    Given below are two statements: Statement I: In Square of opposition. the opposition between a universal propostition and its corresponding partic
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    Given below are two statements:
    Statement I: In Square of opposition. the opposition between a universal propostition and its corresponding particular proposition is known as subalternation.
    Statement II: The opposition between 'No S is P' and 'Some S is not P' is called subalternation.
    In the light of the above statements, choose the correct answer from the options given below:

    A.

    Both Statement I and Statement II are true

    B.

    Both Statement I and Statement II are false

    C.

    Statement I is true but Statement II is false

    D.

    Statement I is false but Statement II is true

    Correct option is A


    Statement I:
    · In the Square of Opposition, subalternation refers to the relationship where a universal proposition implies its corresponding particular proposition.
    · Examples:
    · "All S is P" (A) implies "Some S is P" (I).
    · "No S is P" (E) implies "Some S is not P" (O).
    · This matches the classical definition of subalternation. Therefore, Statement I is true.
    Statement II:
    · "No S is P" (E) is a universal negative, and "Some S is not P" (O) is a particular negative.
    · The relationship between E and O in the traditional Square of Opposition is indeed subalternation, as the universal negative proposition ("No S is P") implies the particular negative proposition ("Some S is not P").
    · This aligns with the definition of subalternation in Aristotelian logic. Hence, Statement II is also true.
    Information Booster: 1. Subalternation exists between a universal and its corresponding particular proposition.
    2. Universal truth implies particular truth (e.g., E → O and A → I).
    3. Subalternation is unidirectional: a universal implies a particular, but not vice versa.
    4. Other relationships in the Square of Opposition include:
    · Contradiction (A ↔ O, E ↔ I).
    · Contrariety (A ↔ E).
    · Subcontrariety (I ↔ O).

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