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Table A.1:

shows the probability relations (fractional relation) between the true distribution (Nt; indicated by the first row) and the actually measured distribution ($N_{\rm m}$; indicated by the first column) % latex2html id marker 1995
${}^{\thefootnote}$.
  Measured          
true N(t) Nt(0) $N_t(\Delta t)$ $N_t(2 \cdot \Delta t)$ $N_t(3 \cdot \Delta t)$ ...
  $N_{\rm m}(0)$ p $p\cdot (1-p)$ $p\cdot (1-p)$ $p\cdot (1-p)$ ...
  $N_{\rm m}(\Delta t)$   p2 $p^2\cdot (1-p)$ $p^2\cdot (1-p)$ ...
  $N_{\rm m}(2 \cdot \Delta t)$     p3 $p^3\cdot (1-p)$ ...
  $N_{\rm m}(3 \cdot \Delta t)$       p4 ...


Source LaTeX | All tables | In the text

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