Good but not Euclidea
Challenging geometry puzzles, simple UI, pay if/what you want, no nags - what more could I ask for? Nit picking: the fixed 6x6 grid and the lack of zoom make some puzzles artificially difficult. Coin flip on whether skipping tedious puzzles should be allowed.
But the elephant in the room is Euclidea. Not really fair to compare the two but many people will. I learned some geometry fundamentals from Euclidea. Some of the pyth60 puzzles are hard but I don’t think I learned anything. I passed up pyth60 for a long time, thinking the concept seemed a bit contrived, and IMO that instinct was correct. I worked through all the puzzles for a complete review. Some were just tedious - I used a calculator on several, and resorted to a spreadsheet on at least one centroid.
So, challenging if you’re in the mood, and moderately rewarding.
But the elephant in the room is Euclidea. Not really fair to compare the two but many people will. I learned some geometry fundamentals from Euclidea. Some of the pyth60 puzzles are hard but I don’t think I learned anything. I passed up pyth60 for a long time, thinking the concept seemed a bit contrived, and IMO that instinct was correct. I worked through all the puzzles for a complete review. Some were just tedious - I used a calculator on several, and resorted to a spreadsheet on at least one centroid.
So, challenging if you’re in the mood, and moderately rewarding.
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🎉🤤
Grade school geometry, gamified!
Thanks!
Amazing brain math games
thanks for creating such wonderful brain math games.
Great!
Intuitive and easy to play.
A well-made and fun game!
A really enjoyable game! Thank you for making a fun maths game that incorporates more than just basic maths. I haven’t had the game for long but I keep on playing it haha. It’s well worth downloading, and it gives you much more mental stimulation than your average game :))
A Great Game
This is a really fun game.
Not so smart
It does not recognise lot of solutions. I.e. For 8.9 I have found 6 different solutions but only one was accepted.
Response from developer
Please carefully read the statement of the problem. In 8.9 there are the following conditions to be met: 1) all vertices are grid nodes (intersections of grid lines); 2) the given points are the midpoints of the non-parallel sides; 3) two of the angles are 90°; 4) it is not a parallelogram (the general restriction for this section). Only one trapezoid satisfies all these conditions.
Great app. But keeps me awake
Great app, but could maybe use some kind of calculator and teaching section for those of us who don't know how to work out some of the measurements.
Awesome
Great way to learn geometry concepts
