In recent years, we have been overwhelmed with puzzle inventions that have (sometimes incomprehensibly) complex rules. I am inclined to believe this puzzle doesn't exceed the complexity threshold.
Rules: Draw a single loop by joining some of the vertices. The loop may not touch or cross itself. Each of the given numbers tells how many of the four surrounding edges are used. Also, divide the entire region inside the loop into sub-regions that are one cell or larger in size. Given numbers (in the interior of the loop) must equal the size (in number of cells) of the region they are in. No two regions of the same size may share an edge. It is possible that there exist regions without any given numbers.
About : The Inner world was invented by Anurag Sahay, and debuts with this puzzle.
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