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  2. Word ladder - Wikipedia

    en.wikipedia.org/wiki/Word_ladder

    Word ladder (also known as Doublets, [1] word-links, change-the-word puzzles, paragrams, laddergrams, [2] or word golf) is a word game invented by Lewis Carroll. A word ladder puzzle begins with two words, and to solve the puzzle one must find a chain of other words to link the two, in which two adjacent words (that is, words in successive ...

  3. ADHD and Math: What's the Connection? - Healthline

    www.healthline.com/health/adhd-and-math

    You understand the basic concepts on your homework and know how to solve the problems. Still, you often get them wrong because you miss small details. You tend to mix up basic operations (+, -, x ...

  4. TRIZ - Wikipedia

    en.wikipedia.org/wiki/TRIZ

    In English, TRIZ is typically rendered as the theory of inventive problem solving. [3] [4] TRIZ developed from a foundation of research into hundreds of thousands of inventions in many fields to produce an approach which defines patterns in inventive solutions and the characteristics of the problems these inventions have overcome. [5]

  5. Creative problem-solving - Wikipedia

    en.wikipedia.org/wiki/Creative_problem-solving

    Creative problem-solving ( CPS) [1] is the mental process of searching for an original and previously unknown solution to a problem. To qualify, the solution must be novel and reached independently. [1] [2] The creative problem-solving process was originally developed by Alex Osborn and Sid Parnes. Creative problem solving (CPS) is a way of ...

  6. Brain Games for Dementia: Why They Help, Which Games to Play

    www.healthline.com/health/alzheimers-dementia/...

    Research from 2015 suggests that playing games like crosswords puzzles, among other types of puzzles, may potentially lead to cognitive improvements in verbal learning, memory, speed, and more ...

  7. Post correspondence problem - Wikipedia

    en.wikipedia.org/wiki/Post_correspondence_problem

    The Identity Correspondence Problem (ICP) asks whether a finite set of pairs of words (over a group alphabet) can generate an identity pair by a sequence of concatenations. The problem is undecidable and equivalent to the following Group Problem: is the semigroup generated by a finite set of pairs of words (over a group alphabet) a group.

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