The Philosophy Boxes Method is a new approach to P4C designed for students in KS1, 2 & 3: it is graphically stimulating, engaging, and fun. This download is also suitable for older students: but the format was designed with younger students in mind.
The topic of this Philosophy Boxes presentation is: “Metaphysics & The Nature of Reality” and deals with the most fundamental question in all of philosophy “What is Reality?”
The aim of Philosophy Boxes is to bring philosophy and critical thinking into every subject at every level: we believe that any subject becomes philosophy when students are asked the right questions and when they think about a topic hard enough and on the deepest (most fundamental) level.
The Philosophy Boxes Method presents students with a set of ‘mystery boxes’, when a student selects one of the boxes they are presented with 1 of 21 discussion/debate activities [that use 1 of 8 different formats].
The presentation has integrated AfL so that teachers can test knowledge at any point in the lesson. There are 10 different AfL slides to choose from.
The design is colourful, animated, fun and engaging: all activities require movement and teachers can decide whether students are expressing their ideas purely verbally or by using post-it notes.
The nature of the design is that it can be used for short sessions (5-10 minutes) or much longer sessions (up to 2 hours!) - it allows for classroom practitioners to be flexible and adaptable. It can, therefore, be used in lessons or as a tutor-time activity.
The download includes a PowerPoint Show; if you would like an editable PPT presentation so that you can make your own ‘Philosophy Boxes’ presentation you will need to download the template here: https://www.tes.com/teaching-resource/-the-philosophy-boxes-method-template-for-creating-your-own-philosophy-boxes-lessons-p4c-p4k-11463227
A complete selection of Philosophy Boxes lessons can be found here: https://www.tes.com/resources/search/?&q=philosophy+boxes+godwin86
You can also save money by purchasing lessons as bundles.