Though I too found that tricky(I won in first two attempts), I recently figured out how to tackle mirrored controls while randomly pressing keys. Just press \(\textbf{M}\) to reverse the effect.

@Avineil Jain
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Yeah it's annoying because previous night I got to Level 11 after which I went to sleep. Now I will have to play again from the beginning. I think it's an experiment by Google that is still going on. They have brought out a nice version of what we used to play earlier..... Will you play with me\((\textbf{nishantsharma0318@gmail.com})\) ?

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TopNewestI just noticed that there's a way to tweak everything lol

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Everything ?

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Well, almost. Attach ?dev to the link and see what happens. XD

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my ball got stuck in level 15...

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Awesome Game!!! I'm on level 25.

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Very addictive!

Currently on level 13. Level 11 was hard!

I can never seem to win on 'mirrored controls'. Does the 'death-ball' do anything other than making an ominous sound?

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Though I too found that tricky(I won in first two attempts), I recently figured out how to tackle mirrored controls while randomly pressing keys. Just press \(\textbf{M}\) to reverse the effect.

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I take that back! T just won two rounds in a row with 'mirrored controls'!

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Will you play with me ?

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Its Awesome! The only problem is you cannot save your progress! I got to level 8 then closed the game only to find out that it was not saved!

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Don't get trolled, but you can skip to any level by attaching ?level=X to the link, where X = level number.

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How far did you go ?

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Level 8, but i will try to go further!

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this you ?

Around 8 p.m. ? Are you online ? I think we need to be mutual friends on Google before we can play each other ? IsLog in to reply

@Calvin Lin ,@Anish Puthuraya ,@Avineil Jain ,@Sreejato Bhattacharya ,@Sudeep Salgia ,@Pi Han Goh ,@Jon Haussmann ,@Pranav Arora ,@Aditya Parson ,@jatin yadav please try out this game. It's getting interesting in the 10th round.

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Not working. Too slow Internet. :(

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You need Chrome or Chromium

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Try this one (click the problem):

\[\begin{equation} \int_0^{\Large\frac{\pi}{4}}\left[\frac{(1-x^2)\ln(1+x^2)+(1+x^2)-(1-x^2)\ln(1-x^2)}{(1-x^4)(1+x^2)}\right] x\, \exp\left[\frac{x^2-1}{x^2+1}\right]\, dx \end{equation}\].

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Out of topic??

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