Code edited in Lovable Code Editor

Edited UI in Lovable
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gpt-engineer-app[bot] 2025-08-22 10:16:14 +00:00
parent c21faf0710
commit 1e5ec2add9

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@ -349,11 +349,12 @@ const BulgarianSolitaire: React.FC<BulgarianSolitaireProps> = ({ showSocialShare
<p className="text-muted-foreground text-lg max-w-3xl mx-auto"> <p className="text-muted-foreground text-lg max-w-3xl mx-auto">
Choose a number n, then drag the {totalBoxes} boxes into columns. <br /> Choose a number n, then drag the {totalBoxes} boxes into columns. <br />
Note that one column can hold multiple boxes. <br /> Note that one column can hold multiple boxes. <br />
<span className="border-t border-muted-foreground/30 block w-16 mx-auto my-4"></span>
<br />
Click "Play" to simulate the Bulgarian Solitaire process. <br /> Click "Play" to simulate the Bulgarian Solitaire process. <br />
Here one box is taken from each non-empty column to form a new column. Here one box is taken from each non-empty column to form a new column.
<br /><br /> <br />
<span className="border-t border-muted-foreground/30 block w-16 mx-auto my-4"></span> <em>Will this process always converge?</em>
Will this process always converge?
</p> </p>
</div> </div>
@ -503,7 +504,7 @@ const BulgarianSolitaire: React.FC<BulgarianSolitaireProps> = ({ showSocialShare
<a href="https://sites.google.com/view/kumarakash/home" target="_blank" rel="noopener noreferrer" className="text-primary hover:underline"> <a href="https://sites.google.com/view/kumarakash/home" target="_blank" rel="noopener noreferrer" className="text-primary hover:underline">
Akash Kumar Akash Kumar
</a> </a>
, who very kindly walked me through the convergence argument for triangular numbers found in{" "} , who very kindly walked me through the argument found in{" "}
<a href="https://math.dartmouth.edu/~pw/" target="_blank" rel="noopener noreferrer" className="text-primary hover:underline"> <a href="https://math.dartmouth.edu/~pw/" target="_blank" rel="noopener noreferrer" className="text-primary hover:underline">
Peter Winkler's Peter Winkler's
</a> </a>