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  • and one more, guess what? Of course, a battleship!

    R.287: hexagonal ships
    hexasm.bmp
    Last edited by snookersfun; 10 December 2007, 08:17 AM.

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    • a quick update:
      1) we seem to have lost most puzzle persons
      2) that didn't stop Monique from getting her answers in quickly as ever. R.285 and 287 solved brilliantly, slight struggle with the 'dart's part' of R. 286

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      • Originally Posted by snookersfun
        a quick update:
        1) we seem to have lost most puzzle persons
        your recent battleships looks more like blockbusters http://www.visualsimulations.co.uk/i...ockbusters.png

        (i still read here)

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        • Originally Posted by snookersfun View Post
          a quick update:
          1) we seem to have lost most puzzle persons
          2) that didn't stop Monique from getting her answers in quickly as ever. R.285 and 287 solved brilliantly, slight struggle with the 'dart's part' of R. 286
          Finally I have more updates:
          Abextra solved R. 285 and 287
          Monique got her darts together and completed R. 286
          and d_g threw some R. 285 at me

          so, whoever wants can put up his/her solution now...

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          • Round 287: hexagonal ships solution
            Attached Files

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            • R. 288 crossword with Tetris-shapes

              tetro.bmp

              Place the following words in the grid (one letter given) to construct a crossword (words may be read in any of 4 directions). Empty cells form the 7 given tetraminos (without touching).

              9: CROSSWORD, HUMORESKE, TETRAMINO
              7: LOGISCH, PUZZLER
              5: OTBET
              4: EDEN, LAWA, ROTO, TRIK
              3: ART, DIP, KUL, ONE, RED, ROW
              2: DO

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              • Snookersfun? some precisions if possible ...
                tetraminos are as shown or they can be rotated?
                Not touching, means, not even by a corner?
                Proud winner of the 2008 Bahrain Championship Lucky Dip
                http://ronnieosullivan.tv/forum/index.php

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                • Originally Posted by Monique View Post
                  Snookersfun? some precisions if possible ...
                  tetraminos are as shown or they can be rotated?
                  Not touching, means, not even by a corner?
                  well, they didn't tell me, but having a solution now:

                  yes, can be rotated, and no, not even by a corner

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                  • and:
                    R 289: loops and battleships

                    loop1.bmp
                    Place the regular fleet into the above grid (no touching, even diagonally). Then draw a closed loop through centers of all empty cells (loop cannot intercept itself and go only vertically or horizontally). Numbers on the left and top of grid show (in increasing order) the lengths of all loop segments in corresponding direction. Number on right shows amount of cells occupied by ship segments.

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                    • R.288: first one in is Abextra!! Very well done!!

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                      • Originally Posted by snookersfun View Post
                        R.288: first one in is Abextra!! Very well done!!
                        Good news! I like the questions I can answer!

                        BTW, has anyone tried Round 289? It seems impossible to me... Obviously I've misunderstood something again...

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                        • Originally Posted by abextra View Post
                          Good news! I like the questions I can answer!

                          BTW, has anyone tried Round 289? It seems impossible to me... Obviously I've misunderstood something again...

                          well, yes, I tried it
                          ok, maybe, the clues on sides are given in increasing order, which does not mean that they need to be in that order in puzzle.

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                          • ok, and finally updating after all the christmas fun:
                            Originally Posted by snookersfun View Post
                            R.288: first one in is Abextra!! Very well done!!
                            ... and meanwhile d_g has solved R.288 as well. Amazing! (think I was supposed to use that word)

                            Originally Posted by abextra View Post
                            BTW, has anyone tried Round 289? It seems impossible to me... Obviously I've misunderstood something again...
                            and here I had an answer/day. First in, short after this querry Abextra, followed by Monique and d_g. Very well done and congratulations!!!

                            Meaning the answer to R.289 can now come up on the thread, while Monique is busy with other things and can put up R.288 whenever she'll find the time.

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                            • and on that happy note, and just having solved a tricky one, I'll pass that on as

                              R. 290: Ronnie's spoons

                              In the following box Ronnie has arranged his spoons for the coming tournaments. Each spoon can have 0-4 dots always starting from round part and continiuously from there. Numbers outside the grid show the quantity of cells with dots in corresponding row or column. Find the 'dotting' of all spoons. Spoons in one outlined 4x4 square should have different amount of dots (from 0 to 4).
                              spoons.GIF click for larger image
                              Last edited by snookersfun; 26 December 2007, 09:51 AM.

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                              • Round 289 - loops and battleships
                                Attached Files

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