I wonder how one creates puzzles like this (or indeed creates Sudoku puzzles). I can think of a few strategies 1. Lovingly hand craft them. Extremely labour intensive! 2. Generate random grids and repeatedly remove elements. If that leads to a puzzle with more than one solution, backtrack. 3. Add random elements to an empty grid. Eventually the grid will have one or zero solutions. If zero, backtrack. If one, stop. F…
Binary Puzzle
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Re: Binary Puzzle
#12Re: Binary Puzzle
#13Re: Binary Puzzle
#14I wonder how one creates puzzles like this (or indeed creates Sudoku puzzles). I can think of a few strategies 1. Lovingly hand craft them. Extremely labour intensive! 2. Generate random grids and repeatedly remove elements. If that leads to a puzzle with more than one solution, backtrack. 3. Add random elements to an empty grid. Eventually the grid will have one or zero solutions. If zero, backtrack. If one, stop. F…
Check out Knuth's Algorithm X. It's an elegant way of analyzing constraint-satisfaction sorts of problems (of which both Sudoku and the linked puzzle are examples).
https://en.wikipedia.org/wiki/Knuth%27s_Algorithm_X
edit: at least I think the linked puzzle is a constraint problem that could be modeled this way. But now that I consider it it's not so obvious...
Re: Binary Puzzle
#15Nooooooo! I clicked "The rules in more detail..." and it cleared my half-finished puzzle.
Re: Binary Puzzle
#16Oh Hi ( https://play.google.com/store/apps/details?id=com.presto.ohh... ) is an app I have that has these puzzles. Simple rules and can get surprisingly difficult.
What's the difference between your app (that has 100-500 downloads) and this app that has 100,000-500,000 downloads? https://play.google.com/store/apps/details?id=com.q42.ohhi&h...
Re: Binary Puzzle
#17Re: Binary Puzzle
#18I think that what's being referred to is runs of numbers, so if you see 0,0,_ you know the last one must be a 1
Re: Binary Puzzle
#19I think that what's being referred to is runs of numbers, so if you see 0,0,_ you know the last one must be a 1
Re: Binary Puzzle
#20I feel that the rules should contain some examples. I spent a while battling a puzzle to realise that I had been interpretting "No more than two similar numbers next to or below each other are allowed." as "A box must have no more than 2 neighbours of each number" i.e. Exactly 2 0s and exactly 2 1s in the non-diagonal neighbours. I think that what's being referred to is runs of numbers, so if you see 0,0,_ you know t…
Tatham's version helpfully yells at you when you break the rules which is how I realized I was missing an important bit of information.