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The TRANSAC S-1000 was a scientific computer with a 36-bit word length and 4096 words of core memory. It was packaged in a container about the size of a large office desk, and used only 1.2 kilowatts, much less than vacuum-tube-based computers of similar capacity. [16] In a 1961 survey, about 15 S-1000 computer installations had been identified ...
Xeon Phi [3] is a discontinued series of x86 manycore processors designed and made by Intel. It was intended for use in supercomputers, servers, and high-end workstations. It was intended for use in supercomputers, servers, and high-end workstations.
Commodore UK and Commodore BV stayed in business by selling old inventory and making computer speakers and other types of computer peripherals, however Commodore BV dissolved in early 1995. Commodore UK withdrew its bid at the start of the auction process after several larger companies, including Gateway Computers and Dell Inc. , became ...
XC40 cabinet (front) with 48 blades in groups of 16, each blade containing 4 nodes. The Cray XC40 is a massively parallel multiprocessor supercomputer manufactured by Cray.It consists of Intel Haswell Xeon processors, with optional Nvidia Tesla or Intel Xeon Phi accelerators, connected together by Cray's proprietary "Aries" interconnect, stored in air-cooled or liquid-cooled cabinets. [1]
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With 16,000 computer nodes, each comprising two Intel Ivy Bridge Xeon processors and three Xeon Phi coprocessor chips, it represented the world's largest installation of Ivy Bridge and Xeon Phi chips, counting a total of 3,120,000 cores [3] (because of US sanctions, the upgrades Tianhe-2A switched out the Xeon Phi accelerators for Matrix-2000 ...
There are many forms of PHI, with the most common being physical storage in the form of paper-based personal health records (PHR). Other types of PHI include electronic health records, wearable technology, and mobile applications. In recent years, there has been a growing number of concerns regarding the safety and privacy of PHI.
Thus, it is often called Euler's phi function or simply the phi function. In 1879, J. J. Sylvester coined the term totient for this function, [14] [15] so it is also referred to as Euler's totient function, the Euler totient, or Euler's totient. Jordan's totient is a generalization of Euler's. The cototient of n is defined as n − φ(n).