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Intrinsic and measured statistics of discrete stochastic populations
by
Hopcraft, K.I
, Shepherd, T.J
, French, O.E
, Jakeman, E
in
Censuses
/ Correlations
/ Counting Processes
/ Discreteness
/ Eigenvalues
/ Forced migration
/ Generating function
/ Materials
/ Population distributions
/ Population mean
/ Population size
/ Population Statistics
/ Statistics
2008
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Intrinsic and measured statistics of discrete stochastic populations
by
Hopcraft, K.I
, Shepherd, T.J
, French, O.E
, Jakeman, E
in
Censuses
/ Correlations
/ Counting Processes
/ Discreteness
/ Eigenvalues
/ Forced migration
/ Generating function
/ Materials
/ Population distributions
/ Population mean
/ Population size
/ Population Statistics
/ Statistics
2008
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Do you wish to request the book?
Intrinsic and measured statistics of discrete stochastic populations
by
Hopcraft, K.I
, Shepherd, T.J
, French, O.E
, Jakeman, E
in
Censuses
/ Correlations
/ Counting Processes
/ Discreteness
/ Eigenvalues
/ Forced migration
/ Generating function
/ Materials
/ Population distributions
/ Population mean
/ Population size
/ Population Statistics
/ Statistics
2008
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Intrinsic and measured statistics of discrete stochastic populations
Journal Article
Intrinsic and measured statistics of discrete stochastic populations
2008
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Overview
The notion that the nature of a measurement is critical to its outcome is usually associated with quantum phenomena. In this paper, we show that the observed statistical properties are also a function of the measurement technique in the case of simple classical populations. In particular, the measured and intrinsic statistics of a single population may be different, while correlation and transfer of individuals between two populations may be hidden from the observer.
Publisher
The Royal Society
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