royleban | Shared With: Everyone - Jun 14 2008 | puzzles, sudoku, books
royleban | Shared With: Everyone - Jun 02 2008 | puzzles, mathematics, martin gardner
royleban | Shared With: Everyone - Jun 02 2008 | mathematics, martin gardner, puzzles, conventions, conferences
Quoted: The Gathering for Gardner Foundation (G4G) is a non-profit corporation that works to honor the achievements of Martin Gardner by promoting the lucid exposition of new and accessible ideas in recreational mathematics, magic, puzzles, and philosophy.
Through its support of biannual conferences held in honor Martin Gardner, the foundation encourages the work of amateurs and young people by bringing them in contact with professional scholars, world-class expositors and innovative performers in venues that promote the cross-discipline fertilization of ideas.
royleban | Shared With: Everyone - May 19 2008 | books, puzzles, sudoku
My first puzzle book just came out.
Read my blog post on thistangent.com for some more information.
Quoted: Who knew that sudoku could have so much personality? They can—when famous names and intriguing riddles add spice to these popular puzzles. Here’s how it goes: on top of the page is a fun, partially completed clue about an unnamed person; for example, “He was in _____ for 27 years before being elected president.” There’s also a series of nine letters to use in solving the “who-doku,” and the grid itself has a number of circled spaces, as well as shaded areas. When it’s totally filled in, the circled letters provide the answer to the clue, while the shaded ones reveal who the person is. So the solution to the question above is, “prison” and the man is question is Nelson Mandela.

mike | Shared With: Everyone - May 11 2008 | sudoku, math, puzzles, programming
mike | Shared With: Everyone - May 10 2008 | math, puzzles
Really interesting problem in recreational mathematics - try to reverse a unit line segment via translations/rotations - but in doing so sweep out a minimal area.
PI/4 is the obvious minimum - but it turns out you can do so in an arbitrarily small area.
What's odd to me, is that any combinations of moves that are either a) rotations about the center and b) translations, CAN NOT achieve an area less than PI/4; so it's counter-intuitive that you can do better than that.
Related Content from Around Faves
puzzle
-
I've been thinking about explicit logic strategies for my solver - this site has some explanations I haven't seen before (X-Wing) and (Sword-Fish) - though I've used the former in manual solves.
1 FaverViewed: 14 TimesQuoted: Sudoku Solver by Scanraid Ltd. Shows the logic behind solving Sudoku square by square.
- sushi - May 31 20081 FaverViewed: 4 Times
- Andreapisa - May 31 20071 FaverViewed: 11 Times






