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The coloured squares are the nodes which need to be collected with continuous (edge to edge) bridges of the same colour. Dark grey squares ("blocks") cannot be used. Clicking on a non-node, non-block square will change its colour to the one specified in the drop-down menu on the bottom of the page, or clear the square if it's already of the given colour. Click the "Ready!" button when you think all nodes have been connected, you will get the number of tiles you used to fulfill the task (or a colour which hasn't been dealt with properly, if there is one).
You can change the settings in the form on the left, the puzzle will only be reset with those values once you click the "Make new puzzle" button. The puzzle will be random, it may not have a solution at all, sorry; if you see a lot of impossible puzzles being generated, try to decrease the number of colours, nodes or blocks, or increase the size of the playing field.
If you have any comments, suggestions, funny stories or just feel the need to talk to somebody with affinity to mathematics and natural sciences in general and algebraic or differential topology, especially fields connected to singularity theory in particular, please do not hesitate to drop me a mail. A spam filter is watching over this address, so please put any advice into the message body and not the subject line.

Field size: 2≤ ≤20
Number of colours: 1≤ ≤6
Number of nodes per colour: 2≤ ≤10
Number of blocked tiles: 2≤ ≤20
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