The ability to deduce the relationship between two objects from their relationships to a third object is called what?

The ability to deduce the relationship between two objects from their relationships to a third object is called what?

• A. Symbolic Function Substage
• B. Transitive Inference
• C. Seriation
• D. Transducive Reasoning

Answer: (B)

Transitive inference is the ability to deduce the relationship between two objects from their relationships to a third object. For example, if A is taller than B and B is taller than C, you can conclude that A is taller than C without directly comparing A and C. This kind of reasoning shows understanding of order and how connections between pairs imply a relationship among all three items, a skill that develops in early childhood and becomes more robust with age and experience. The other terms describe different abilities: Symbolic Function Substage refers to using symbols and pretend play in early childhood, not about deducing a chain of relations. Seriation is about arranging items in a logical order (like smallest to largest) along a single dimension, which is related but not about inferring a relationship from two known relations. Transducive reasoning involves drawing broad conclusions from specific instances without a general rule, rather than deriving a relational conclusion from two given relations.

Transitive inference is the ability to deduce the relationship between two objects from their relationships to a third object. For example, if A is taller than B and B is taller than C, you can conclude that A is taller than C without directly comparing A and C. This kind of reasoning shows understanding of order and how connections between pairs imply a relationship among all three items, a skill that develops in early childhood and becomes more robust with age and experience.

The other terms describe different abilities: Symbolic Function Substage refers to using symbols and pretend play in early childhood, not about deducing a chain of relations. Seriation is about arranging items in a logical order (like smallest to largest) along a single dimension, which is related but not about inferring a relationship from two known relations. Transducive reasoning involves drawing broad conclusions from specific instances without a general rule, rather than deriving a relational conclusion from two given relations.