These ${q\times {q}}$ pieces will be presented to you in disorder, result of a (hidden) affine transformation of the plane. And your goal is to recover the image by finding the inverse affine transformation. You have the right to multiple tries in order to do it.

Recall that an affine transformation is a linear transformation followed by a translation. All are operations over ${\mathbb{F}}_{{q}}$.

You may play this game even without understanding the mathematics behind. In this case we suggest you don't go further than than ${q=5}$ otherwise the game risks to be very frustrating.

We also recommend another online jigsaw Shifting puzzle which requires much less mathematical background.The most recent version

Please take note that WIMS pages are interactively generated; they are not ordinary HTML files. They must be used interactively ONLINE. It is useless for you to gather them through a robot program.

- Description: puzzle based on affine transformations on a finite field. Serveur Wims de l'ESPE-Nice-Toulon - Université de Nice - Sophia Antipolis
- Keywords: interactive mathematics, interactive math, server side interactivity, algebra, affine_geometry, finite_field, vector_space, jigsaw