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Philosophy · Year 13

Active learning ideas

Ontological Arguments

Ontological arguments are unique in philosophy because they attempt to prove God's existence a priori, using nothing but the definition of God. This topic focuses on the classic formulations by St Anselm and Descartes, as well as Norman Malcolm's modern modal version. Students must evaluate whether existence can truly be a 'perfection' or a 'predicate' that adds to a concept.

National Curriculum Attainment TargetsAQA A-Level Philosophy 7172: 3.2.1.2 Ontological argumentsDfE Philosophy AS and A-level subject content: Arguments for the existence of God
20–30 minPairs → Whole Class3 activities

Activity 01

Role Play20 min · Pairs

Role Play: Gaunilo vs. Anselm

One student plays Gaunilo, arguing for the existence of a 'perfect island' using Anselm's logic, while the other plays Anselm trying to explain why the logic only applies to God. This helps students identify the 'special' nature of the concept of God in this argument.

Can existence be considered a predicate?
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Activity 02

Gallery Walk30 min · Small Groups

Gallery Walk: Predicate or Not?

Stations around the room list different words (e.g., 'green', 'heavy', 'exists', 'expensive'). Students move in groups to discuss whether each word changes our concept of an object or simply tells us something about its status in the world, mirroring Kant's objection.

Does the concept of a greatest conceivable being necessitate its existence?
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Activity 03

Inquiry Circle25 min · Small Groups

Inquiry Circle: Mapping the Modal Argument

Students work in groups to break down Norman Malcolm's argument into a series of logical steps on a whiteboard. They must identify the exact point where the argument moves from 'logical possibility' to 'necessary existence'.

How effective is Gaunilo's perfect island objection?
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A few notes on teaching this unit


Watch Out for These Misconceptions

  • Anselm is just saying 'God exists because the Bible says so'.

    Anselm's argument is purely logical and does not rely on scripture. Peer-teaching the 'reductio ad absurdum' structure helps students see it as a formal logical proof rather than a statement of faith.

  • Kant's objection that 'existence is not a predicate' means God doesn't exist.

    Kant is only arguing that the ontological argument fails as a proof, not that the conclusion is false. Using hands-on examples of describing a 'hundred thalers' helps students see that adding 'exists' doesn't change the description.


Methods used in this brief