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Egyptian units of length are attested from the Early Dynastic Period.Although it dates to the 5th dynasty, the Palermo stone recorded the level of the Nile River during the reign of the Early Dynastic pharaoh Djer, when the height of the Nile was recorded as 6 cubits and 1 palm [1] (about 3.217 m or 10 ft 6.7 in).
The digit, also called a finger or fingerbreadth, is a unit of measurement originally based on the breadth of a human finger. In Ancient Egypt it was the basic unit of subdivision of the cubit. [1] On surviving Ancient Egyptian cubit-rods, the royal cubit is divided into seven palms of four digits or fingers each. [3]
A royal cubit (gaz-i shāhī) appeared in the 17th century with 95 cm (37 + 1 ⁄ 2 in), while a "shortened" cubit (gaz-i mukassar) of 6.8 cm (2 + 11 ⁄ 16 in) (likely derived from the widely used cloth cubit of Aleppo) was used for cloth. [27] The measure survived into the 20th century, with 1 gaz equal to 104 cm (41 in). [27]
One derah baladi was equal to 0.58 m and one kassabah was equal to 3.55 m, according to the metric equivalences defined in 1891. [1] [2] Some other units according to the metric equivalences defined in 1891 are given below: [1] [2] [3] 1 kirat = 1 ⁄ 24 dirra 1 abdat = 1 ⁄ 6 dirra 1 kadam = 1 ⁄ 2 dirra 1 pic = 1 dirra 1 gasab = 4 dirra
The general definition of a qubit as the quantum state of a two-level quantum system.In quantum computing, a qubit (/ ˈ k juː b ɪ t /) or quantum bit is a basic unit of quantum information—the quantum version of the classic binary bit physically realized with a two-state device.
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While used units start around $70, those in mint condition or with original packaging can command prices upwards of $2,000, especially among retro gaming enthusiasts. 4. Atari 2600.
[1] [2] A logical qubit is a physical or abstract qubit that performs as specified in a quantum algorithm or quantum circuit [3] subject to unitary transformations, has a long enough coherence time to be usable by quantum logic gates (c.f. propagation delay for classical logic gates). [1] [4] [5]