Riad Khanmagomedov's April Contest — 3rd to 11th April 2018 | |
LMI Tests -> Annual Competitions | 44 posts • Page 1 of 2 • 1 2 |
Riad Khanmagomedov |
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Moscow Puzzle Cup 2016 Author Posts: 238 Location: Russia | rob - 2018-04-06 12:16 AM For the solution code to puzzle 3, would a diagonal of length 2 be counted as 2 (it's two unit diagonals) or as 0 (it's not a unit diagonal)? The diagonal of length 2 is counted as 2. | ||
Riad Khanmagomedov |
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Moscow Puzzle Cup 2016 Author Posts: 238 Location: Russia | bskbri - 2018-04-06 3:57 AM 11. Rollball variation. - The ball goes through the centres of all white half cells and all fully white cells. So does it go through all current white cells, or can some of white cells be completely blackened by adding triangles? - "The ball can roll out of the grid or stay inside the grid" Does this sentence refer to the end of the route? 1. First you need to blacken some cells. Then through all the remaining white cells and half cells draw the route. 2. Yes, the end of the route. | ||
boboquack |
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Typed Logic Author Location: Australia | The answer format checker for Rollball Variation rejects lists of triangles which have (a) triangle(s) in column 10. Edited by boboquack 2018-04-07 7:10 AM | ||
yureklis |
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CTC & TVC Author & Organizer Posts: 183 Location: Turkey | Riad Khanmagomedov - 2018-04-05 1:40 PM amitsowani - 2018-04-05 9:56 AM Riad Khanmagomedov - 2018-04-04 1:21 PM chaotic_iak - 2018-04-04 9:20 AM In 11 can the ball cross its own path? No. So this translates to - each half white and fully white cell needs to be visited exactly once? The white cell can be crossed twice. The path should not overlap with itself. I don’t get it, can the road cross itself or not? Because your first answer is “No”, and the second one is “Yes”. Did you mean that a horizontal road segment and a vertical road segment can cross on a fully white cell? Are we talking about the 2017 April’s Opti-Roll puzzle; the road act same in here about crossing? | ||
Joe Average |
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Posts: 1 Location: Germany | Riad Khanmagomedov - 2018-04-03 3:21 PM Para - 2018-04-03 7:00 PM For 10. Does minimum mean the amount of digits or the sum of their values? For 11. Can you place a black triangle in a given cell with a triangle to turn it into a fully black cell? 10. Minimize the sum by using fewer digits. 11. Yes. Questions for 11: Could one also place two triangles in an entirely white cell, turning it entirely black? And if so, would you name the two trinagles as A and D or as B and ? Also, in what order are the tringales to be given in the solution code? If it's in order of the path (as the example seems to imply) then where/how would one put in the triangles creating a full black cell, as the path doesn't visit them ? Edited by Joe Average 2018-04-07 4:29 PM | ||
Administrator |
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Location: India | Updated PBAn updated Puzzle Booklet is now available. The word "unique" is added to Puzzle #12 | ||
deu |
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Posts: 69 Location: Japan | I'd like to know when this test will end. PB mentions "not later than 24-00 (of Moscow time) April 11 2018", but the timer in the submission page indicates 24 hours before that. | ||
Riad Khanmagomedov |
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Moscow Puzzle Cup 2016 Author Posts: 238 Location: Russia | yureklis - 2018-04-07 2:10 PM Riad Khanmagomedov - 2018-04-05 1:40 PM amitsowani - 2018-04-05 9:56 AM Riad Khanmagomedov - 2018-04-04 1:21 PM chaotic_iak - 2018-04-04 9:20 AM In 11 can the ball cross its own path? No. So this translates to - each half white and fully white cell needs to be visited exactly once? The white cell can be crossed twice. The path should not overlap with itself. I don’t get it, can the road cross itself or not? Because your first answer is “No”, and the second one is “Yes”. Did you mean that a horizontal road segment and a vertical road segment can cross on a fully white cell? Are we talking about the 2017 April’s Opti-Roll puzzle; the road act same in here about crossing? I understand the question as it is translated the translator. If the issue was not the word "own", I understood it clearly. The path can intersect itself (the fully white cell can be crossed twice), but the path should not overlap with itself. | ||
Riad Khanmagomedov |
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Moscow Puzzle Cup 2016 Author Posts: 238 Location: Russia | Joe Average - 2018-04-07 4:16 PM Riad Khanmagomedov - 2018-04-03 3:21 PM Para - 2018-04-03 7:00 PM For 10. Does minimum mean the amount of digits or the sum of their values? For 11. Can you place a black triangle in a given cell with a triangle to turn it into a fully black cell? 10. Minimize the sum by using fewer digits. 11. Yes. Questions for 11: Could one also place two triangles in an entirely white cell, turning it entirely black? And if so, would you name the two trinagles as A and D or as B and ? Also, in what order are the tringales to be given in the solution code? If it's in order of the path (as the example seems to imply) then where/how would one put in the triangles creating a full black cell, as the path doesn't visit them ? It's possible. The order in the solution code is arbitrary. | ||
Riad Khanmagomedov |
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Moscow Puzzle Cup 2016 Author Posts: 238 Location: Russia | deu - 2018-04-08 8:35 AM I'd like to know when this test will end. PB mentions "not later than 24-00 (of Moscow time) April 11 2018", but the timer in the submission page indicates 24 hours before that. As in the PB. | ||
-.ferchx.- |
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Posts: 12 Location: Spain | For 11: It's possible N=0? Then a route with lenght=2 and N=0, i.e., is better that other with lenght= 40 and N=1? Edited by -.ferchx.- 2018-04-08 6:25 PM | ||
Riad Khanmagomedov |
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Moscow Puzzle Cup 2016 Author Posts: 238 Location: Russia | -.ferchx.- - 2018-04-08 6:25 PM For 11: It's possible N=0? Then a route with lenght=2 and N=0, i.e., is better that other with lenght= 40 and N=1? A route must pass through all the white cells and half cells. If N=0, then the length of route cannot be 2 (this is much less than the number of white cells and white half-cells in the picture). | ||
Administrator |
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Location: India | deu - 2018-04-08 8:35 AM I'd like to know when this test will end. PB mentions "not later than 24-00 (of Moscow time) April 11 2018", but the timer in the submission page indicates 24 hours before that. Fixed the end time. It should show correct time now. | ||
Hugo |
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Posts: 5 Location: The Netherlands | It is not possible at the moment to submit answers. The following message you get : "Answer can not be submitted after 11-Apr-2018 02:29:29 AM IST". This should be : 12-Apr-2018. | ||
Administrator |
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Location: India | Hugo - 2018-04-11 3:40 AM Please try now.It is not possible at the moment to submit answers. The following message you get : "Answer can not be submitted after 11-Apr-2018 02:29:29 AM IST". This should be : 12-Apr-2018. | ||
Hugo |
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Posts: 5 Location: The Netherlands | Thanks, it is working now. | ||
Riad Khanmagomedov |
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Moscow Puzzle Cup 2016 Author Posts: 238 Location: Russia | Preliminary results have been announced. Congratulations to the new winner - Kosei, also Tomoya and Ken! I would like to thank all the participants and everyone who helped with the Contest. Special thanks to Deb for making the checking of optimisers much easier and quicker! | ||
-.ferchx.- |
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Posts: 12 Location: Spain | Thanks Riad Khanmagomedov. Excelent contest !! | ||
-.ferchx.- |
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Posts: 12 Location: Spain | -.ferchx.- - 2018-04-12 5:26 PM Thanks Riad Khanmagomedov. Excelent contest !! Edited by -.ferchx.- 2018-04-12 7:14 PM | ||
kiwijam |
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Posts: 187 Location: New Zealand | Oh dear, I didn't see this contest was happening. Is there a mailing list to announce contests I could join? Congratulations to the winners! | ||
kousek-nebe |
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Posts: 20 Location: Czech Republic | I would like to thank Riad for this contest, just amazing puzzles as usual. :-) | ||
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