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Philosophy · Year 12

Active learning ideas

The Tripartite View of Knowledge

The Tripartite View of Knowledge is a cornerstone of the AQA Epistemology module, establishing the traditional definition of propositional knowledge as Justified True Belief (JTB). Students explore the three conditions (truth, belief, and justification) and evaluate whether they are individually necessary and jointly sufficient. This topic introduces the rigorous analytical style required for Year 12 Philosophy, moving beyond personal opinion toward formal logical definitions.

National Curriculum Attainment TargetsAQA 7172: Epistemology 3.1.1.1AQA 7172: Epistemology 3.1.1.2
15–40 minPairs → Whole Class3 activities

Activity 01

Role Play20 min · Pairs

Role Play: The Smith and Jones Case

In pairs, students act out the famous Gettier scenario involving the ten coins and the job promotion. One student plays the 'knower' while the other identifies exactly where the justification and truth come apart, despite the belief being correct.

What are the necessary and sufficient conditions for knowledge?
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Activity 02

Inquiry Circle40 min · Small Groups

Inquiry Circle: The Fourth Condition

Small groups are assigned a potential fix for JTB, such as 'No False Lemmas' or 'Infallibilism'. They must create a poster explaining their fix and then rotate to find a flaw in another group's proposed solution.

Does a justified true belief guarantee knowledge?
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Activity 03

Think-Pair-Share15 min · Pairs

Think-Pair-Share: Necessary vs Sufficient

Students brainstorm non-philosophical examples of necessary and sufficient conditions (e.g., having four sides for a square). They then apply this logic to the JTB conditions to see if any can be removed without losing the definition of knowledge.

How do Gettier cases undermine the tripartite view?
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A few notes on teaching this unit


Watch Out for These Misconceptions

  • Students often believe that 'justification' must mean 'absolute proof'.

    In the tripartite view, justification refers to having good reasons or evidence, not necessarily being 100% certain. Peer discussion helps students see that we often have justified beliefs that turn out to be false, which is the basis of the Gettier problem.

  • Students think Gettier cases prove that truth is not necessary for knowledge.

    Gettier cases actually rely on the belief being true; they show that truth and justification can coincide by luck. Using active modeling helps students track how the 'truth' element is satisfied by accident rather than by the justification provided.


Methods used in this brief