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In approximate arithmetic, such as floating-point arithmetic, the distributive property of multiplication (and division) over addition may fail because of the limitations of arithmetic precision. For example, the identity 1 / 3 + 1 / 3 + 1 / 3 = ( 1 + 1 + 1 ) / 3 {\displaystyle 1/3+1/3+1/3=(1+1+1)/3} fails in decimal arithmetic , regardless of ...
Family is a 2020 video game by Sheinman Games, the studio of independent British developer Tim Sheinman. Described by the creator as a "unique detective game of musical genealogy", [1] Family is a puzzle game in which players piece together information from radio interviews, music and written notes to identify a series of band members in a fictitious music scene, the 'London Pop Scene ...
Donkey Kong Jr. Math [a] is an edutainment platform video game developed and published by Nintendo for the Nintendo Entertainment System. It is a spin-off of the 1982 arcade game Donkey Kong Jr. In the game, players control Donkey Kong Jr. as he solves math problems set up by his father Donkey Kong.
Rolling dice, counting spaces and managing your play resources are big tasks for young children. Board games that incorporate those elements are often helpful in building math abilities, study shows.
OutNumbered! is a side-scrolling educational game whose objective is to stop the Master of Mischief, a common antagonist of The Learning Company's Super Solvers series and Treasure series, from taking over a television and radio station before midnight. To do this, the player must deduce which room the Master of Mischief is hiding in by ...
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The algebra of sets is the set-theoretic analogue of the algebra of numbers. Just as arithmetic addition and multiplication are associative and commutative, so are set union and intersection; just as the arithmetic relation "less than or equal" is reflexive, antisymmetric and transitive, so is the set relation of "subset".
This is about lattice theory.For other similarly named results, see Birkhoff's theorem (disambiguation).. In mathematics, Birkhoff's representation theorem for distributive lattices states that the elements of any finite distributive lattice can be represented as finite sets, in such a way that the lattice operations correspond to unions and intersections of sets.