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Angular frequency From Wikipedia, the free encyclopedia Jump to navigation Jump to search Angular frequency  ω  (in radians per second), is larger than frequency  ν  (in cycles per second, also called  Hz ), by a factor of  2 π . This figure uses the symbol  ν , rather than  f  to denote frequency. A sphere rotating around an axis. Points farther from the axis move faster, satisfying  ω  =  v  /  r . In  physics ,  angular frequency   "ω"  (also referred to by the terms  angular speed ,  radial frequency ,  circular frequency ,  orbital frequency ,  radian frequency , and  pulsatance ) is a scalar measure of rotation rate. It refers to the  angular displacement  per unit time (for example, in rotation) or the rate of change of the phase of a sinusoidal waveform (for example, in oscillations and waves), or as the rate of change of the argument of the sine func...

  In   number theory , a   sphenic number   (from   Ancient Greek :   σφήνα , 'wedge') is a   positive integer   that is the product of three distinct   prime numbers . Because of there are infinitely many prime numbers, there are also infinitely many sphenic numbers. Contents 1 Definition 2 Examples 3 Divisors 4 Properties 5 Consecutive sphenic numbers 6 See also 7 References Definition [ edit source ] A sphenic number is a product  pqr  where  p ,  q , and  r  are three distinct prime numbers. In other words, the sphenic numbers are the  square-free  3- almost primes . Examples [ edit source ] The smallest sphenic number is 30 = 2 × 3 × 5, the product of the smallest three primes. The first few sphenic numbers are 30 ,  42 ,  66 ,  70 ,  78 ,  102 ,  105 ,  110 ,  114 ,  130 ,  138 ,  154 ,  165 , ... (sequence  A007304  in the...

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  RayJ Johnson This is Abstractly abstract and in that abstractnezz it is poerty...juzz need be zome help or three to ζet it fλree...ear we go Jh... Abstract Suppose that we are given a quantum computer programmed ready to perform a computation if it is switched on. Counterfactual computation is a process by which the result of the computation may be learnt without actually running the computer. Such processes are possible within quantum physics and to achieve this effect a computer embodying the possibility of running the computation must be available, even though the computation is, in fact, not run. We study the possibilities and limitations of protocols for the counterfactual computation of decision problems (where the result r is either 0 or 1). If p⊂r denotes the probability of learning the result r 'for free' in a protocol, then one might hope to design a protocol which simultaneously has large p⊂0 and p⊂1. However, we prove that p⊂0 + p⊂1 ≤ 1 in any protocol of this ty...