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Transitive reasoning
Course: Cognitive Psychology (PSY 460 )
29 Documents
Students shared 29 documents in this course
University: Central Washington University
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TRANSITIVE REASONING
Introduction
Transitive reasoning is a spatial modality or type of deductive reasoning, because
the validity of the conclusion is determined not only by the syntactically formal
structure of the task, but also, the subject needs some additional knowledge of the
world to tell you what the meaning of the relationship expressed in the premises is.
Spatial or relational reasoning problems are used that employ series problems or
linear syllogisms.
There are three types of relationships in these problems:
Transitivity Relationships: e.g. "Study more than"
(a) studies rather than (b)
(b) studies rather than (c)
Do you study (a) more than (c)?
Intransitivity Relationships: e.g. "Being a Parent of"
(a) is the father of (b)
(b) is the father of (c)
Is (a) the parent of (c)?
Transitivity Ratios: E.g. "Be friends with"
Ana is a friend of Elisa's
Elisa is Aurora's best friend
Is Ana an actress to Aurora?
The question forces a conclusion to be drawn.
The issues used are known as Series Problems being the most commonly used,
the Three-Term Series Problem.
Three-term series problems. Structural features
It consists of two premises, each of which describes a relationship between two
elements (such as the examples above).
In the two premises there is a repeating term that is the middle ground and then a
question.