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- W70829791 abstract "Due to imperfections in measurement and hardware, the flow of bits generated by a quantum random number generator (QRNG) contains bias and correlation, two symptoms of non-randomness. There is no algorithmic method to eliminate correlation as this amounts to guaranteeing incomputability. However, bias can be mitigated: QRNGs use normalisation techniques such as von Neumann's method-the first and simplest technique for reducing bias-and other more efficient modifications.In this paper we study von Neumann un-biasing normalisation for an ideal QRNG operating 'to infinity', i.e. producing an infinite bitsequence. We show that, surprisingly, von Neumann un-biasing normalisation can both increase or decrease the (algorithmic) randomness of the generated sequences. The impact this has on the quality of incomputability of sequences of bits from QRNGs is discussed.A successful application of von Neumann normalisation-in fact, any un-biasing transformation-does exactly what it promises, un-biasing, one (among infinitely many) symptoms of randomness; it will not produce 'true' randomness, a mathematically vacuous concept." @default.
- W70829791 created "2016-06-24" @default.
- W70829791 creator A5003870252 @default.
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- W70829791 date "2011-01-01" @default.
- W70829791 modified "2023-10-14" @default.
- W70829791 title "Von Neumann Normalisation and Symptoms of Randomness: An Application to Sequences of Quantum Random Bits" @default.
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- W70829791 doi "https://doi.org/10.1007/978-3-642-21341-0_10" @default.
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