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  2. Cramér–Rao bound - Wikipedia

    en.wikipedia.org/wiki/Cramér–Rao_bound

    This may occur either if for any unbiased estimator, there exists another with a strictly smaller variance, or if an MVU estimator exists, but its variance is strictly greater than the inverse of the Fisher information. The Cramér–Rao bound can also be used to bound the variance of biased estimators of given bias.

  3. Fisher information - Wikipedia

    en.wikipedia.org/wiki/Fisher_information

    The Cramér–Rao bound [9] [10] states that the inverse of the Fisher information is a lower bound on the variance of any unbiased estimator of θ. Van Trees (1968) and Frieden (2004) provide the following method of deriving the Cramér–Rao bound , a result which describes use of the Fisher information.

  4. Fisher information metric - Wikipedia

    en.wikipedia.org/wiki/Fisher_information_metric

    In information geometry, the Fisher information metric [1] is a particular Riemannian metric which can be defined on a smooth statistical manifold, i.e., a smooth manifold whose points are probability distributions. It can be used to calculate the distance between probability distributions. [2] The metric is interesting in several aspects.

  5. Quantum Cramér–Rao bound - Wikipedia

    en.wikipedia.org/wiki/Quantum_Cramér–Rao_bound

    The quantum Cramér–Rao bound is the quantum analogue of the classical Cramér–Rao bound. It bounds the achievable precision in parameter estimation with a quantum system: It bounds the achievable precision in parameter estimation with a quantum system:

  6. Quantum Fisher information - Wikipedia

    en.wikipedia.org/wiki/Quantum_Fisher_information

    The quantum Fisher information is a central quantity in quantum metrology and is the quantum analogue of the classical Fisher information. [1] [2] [3] [4] [5] It is ...

  7. Minimum Fisher information - Wikipedia

    en.wikipedia.org/wiki/Minimum_Fisher_information

    In information theory, the principle of minimum Fisher information (MFI) is a variational principle which, when applied with the proper constraints needed to reproduce empirically known expectation values, determines the best probability distribution that characterizes the system. (See also Fisher information.)

  8. Observed information - Wikipedia

    en.wikipedia.org/wiki/Observed_information

    In statistics, the observed information, or observed Fisher information, is the negative of the second derivative (the Hessian matrix) of the "log-likelihood" ...

  9. Beamforming - Wikipedia

    en.wikipedia.org/wiki/Beamforming

    Beamforming, whether done digitally, or by means of analog architecture, has recently been applied in integrated sensing and communication technology. For instance, a beamformer was suggested, in imperfect channel state information situations to perform communication tasks, while at the same time performing target detection to sense targets in ...

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