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WikiCards · Card list · Science cards · Partition of a set

Uncommon card · Science

Partition of a set, an Uncommon card

In mathematics, a partition of a set is a grouping of its elements into non-empty subsets, in such a way that every element is included in exactly one subset.

From the Wikipedia article

Rarity
Uncommon
Domain
Science
ATK
59
DEF
38
Power
97
Wikipedia reads a year
49,000

Power 97 (ATK + DEF): stronger than 40 % of WikiCards cards.

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Partition of a set quiz: 3 questions

Three questions on the Partition of a set card, the way WikiCards duels ask them. Pick an answer, the facts are just below.

  1. Find the missing word

    Every ______ relation on a set defines a partition of this set, and every partition defines an equivalence relation.

    Answer

    equivalence. Every equivalence relation on a set defines a partition of this set, and every partition defines an equivalence relation. From the Partition of a set article on Wikipedia.

  2. Which of these cards hits hardest (highest ATK)?

    Answer

    Essays. Essays 62 · Partition of a set 59 · Blue hour 51 · Fordite 48 ATK in WikiCards.

In a duel, each round asks a question like these about the opposing card, with 15 seconds to answer.

The facts on the card

The card carries these facts from its Wikipedia article.

Why it is Uncommon

Rarity in WikiCards follows a year of Wikipedia page views: the most read articles become Epic and Legendary cards. The Partition of a set article was read about 49,000 times in a year. ATK comes from the length of the article and DEF from its quality, so this card hits with 59 and blocks with 38: each hit it takes is cut by 15 %.

How to get Partition of a set

Open packs. Each pack holds five cards drawn from real Wikipedia articles, the rarest last, and the fifth card is always Rare or better. The odds are shown in the game. A free pack arrives every hour and two can wait, and the Coins you win in duels buy more packs.

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Cards close in power

The cards just above and just below Partition of a set in the power ranking, all domains together.

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Credits

Text : Wikipedia, Partition of a set (revision), CC BY-SA 4.0. Photo : scanned by User:Nickpo, Public domain, Wikimedia Commons.

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