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safe combination

Comprehensive Analysis

1) "Safe" -- As to safe combination 1safe Pronunciation: 'sAf Function: adjective Inflected Form(s): saf·er; saf·est Etymology: Middle English sauf, from Anglo-French salf, sauf, from Latin salvus safe, healthy; akin to Latin solidus solid, Greek holos whole, safe, Sanskrit sarva entire 1 : free from harm or risk : UNHURT 2 a : secure from threat of danger, harm, or loss b : successful at getting to a base in baseball without being put out 3 : affording safety or security from danger, risk, or difficulty 4 obsolete, of mental or moral faculties : HEALTHY, SOUND 5 a : not threatening danger : HARMLESS b : unlikely to produce controversy or contradiction 6 a : not likely to take risks : CAUTIOUS b : TRUSTWORTHY, RELIABLE - safe or safe·ly adverb - safe·ness noun Pronunciation Symbols It has been suggested that Fireproof safe be merged into this article or section. (Discuss) A typical home safe A safe is a secure lockable box used for securing valuable objects against theft or damage. A safe is usually a hollow cuboid or cylinder, with one face removable or hinged to form a door. The body and door are usually cast from a metal such as steel. Specifications for safes include some or all of the following parameters: Burglar-resistance Fire-resistance Environmental resistance (e.g. to water or dust) Type of lock (e.g. combination, key, time lock, electronic locking) Location (e.g. wall safe, floor safe) Smart Safes as part of an Automated Cash Handling system In 1835, Charles and Jeremiah Chubb took out their first patent for a burglar-resisting safe, although it is possible that safes were made by the firm before this date as the company Chubb Safes began designing safes and locks in 1818. Opening a safe without access to the key or knowledge of the combination is known as safe-cracking. This is a popular theme in heist films. A diversion safe or hidden safe is a safe that is made from an otherwise ordinary object such as a book, a candle, a can, or even a wall outlet plug. Valuables are placed in these hidden safes, which are themselves placed inconspicuously (for example, a book would be placed on a book shelf). Fire resistant Record Protection Equipment consists of self-contained devices that incorporate insulated bodies, doors, drawers or lids, or non-rated multidrawer devices housing individually rated containers that contain one or more inner compartments for storage of records. These devices are intended to provide protection to one or more types of records as evidenced by the assigned Class rating or ratings; Class 350 for paper, Class 150 for magnetic computer tapes and photographic film and Class 125 for flexible disks. These types of enclosures can be rated for periods of 1/2, 1, 2 and 4 hour durations. In addition, these enclosures may be rated for their impact resistance. ..." 2) "Combination" -- As to safe combination com·bi·na·tion Pronunciation: "käm-b&-'nA-sh&n Function: noun Usage: often attributive 1 a : a result or product of combining; especially : an alliance of individuals, corporations, or states united to achieve a social, political, or economic end b : two or more persons working as a team 2 : an ordered sequence: as a : a sequence of letters or numbers chosen in setting a lock; also : the mechanism operating or moved by the sequence b : a rapid sequence of punches in boxing c : any subset of a set considered without regard to order within the subset 3 : any of various one-piece undergarments for the upper and lower parts of the body -- usually used in plural 4 : an instrument designed to perform two or more tasks 5 a : the act or process of combining; especially : that of uniting to form a chemical compound b : the quality or state of being combined - com·bi·na·tion·al /-shn&l, -sh&-n&l/ adjective Pronunciation Symbols In combinatorial mathematics, a combination is an un-ordered collection of unique elements. (An ordered collection is called a permutation.) Given S, the set of all possible unique elements, a combination is a subset of the elements of S. The order of the elements in a combination is not important (two lists with the same elements in different orders are considered to be the same combination). Also, the elements cannot be repeated in a combination (every element appears uniquely once). This is because combinations are defined by the elements contained in them, so the set {1, 1, 1} is the same as {1}. For example, from a 52-card deck any 5 cards can form a valid combination (a hand). The order of the cards doesn't matter and there can be no repetition of cards. A k-combination (or k-subset) is a subset with k elements. The number of k-combinations (each of size k) from a set S with n elements (size n) is the binomial coefficient . As an example, the number of five-card hands possible from a standard fifty-two card deck is: . A combination is a special case of a partition of a set; specifically, a partition into two sets of size k and n-k. Since it is impractical to calculate n! if the value of n is very large, a more efficient algorithm is Example: 1 Proof 2 Shortcut 3 See also 4 External links The k-permutations of the set S are formed by k-combinations of S, then ordering each k-combination. Therefore, So In order to easily compute the combinations of an outcome (see example above), simply take the first k numbers in n factorial and divide the answer by k factorial. In the example of the five-card hands above, just ta..." 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