NMFStop acts as a factory method that creates
  stopping criterion functions from different types of
  values, which are subsequently used by
  NMFStrategyIterative objects to
  determine when to stop their iterative process.
  nmf.stop.iteration generates a function that
  implements the stopping criterion that limits the number
  of iterations to a maximum of n), i.e. that
  returns TRUE if i>=n, FALSE
  otherwise.
  nmf.stop.threshold generates a function that
  implements the stopping criterion that stops when a given
  stationarity threshold is achieved by successive
  iterations. The returned function is identical to
  nmf.stop.stationary, but with the default
  threshold set to threshold.
  More precisely, the objective function is computed over
  $n$ successive iterations (specified in argument
  check.niter), every check.interval
  iterations. The criterion stops when the absolute
  difference between the maximum and the minimum objective
  values over these iterations is lower than a given
  threshold $\alpha$ (specified in
  stationary.th):
  nmf.stop.connectivity implements the stopping
  criterion that is based on the stationarity of the
  connectivity matrix.
NMFStop(s, check = TRUE)
  nmf.stop.iteration(n)
  nmf.stop.threshold(threshold)
  nmf.stop.stationary(object, i, y, x, stationary.th = .Machine$double.eps, check.interval = 5 * check.niter, check.niter = 10L, ...)
  nmf.stop.connectivity(object, i, y, x, stopconv = 40, check.interval = 10, ...)objective, which computes the objective
  value between x and y..stop of
  function nmf, which is typically used when
  the algorith is implemented as an iterative strategy.a function that can be used as a stopping criterion for
  NMF algorithms defined as
  NMFStrategyIterative objects. That
  is a function with arguments (strategy, i, target,
  data, ...) that returns TRUE if the stopping
  criterion is satisfied -- which in turn stops the
  iterative process, and FALSE otherwise.
NMFStop can take the following values: nmf.stop.iteration;
nmf.stop.threshold;$$ \left| \frac{\max_{i- N_s + 1 \leq k \leq i} D_k - \min_{i - N_s +1 \leq k \leq i} D_k}{n} \right| \leq \alpha, $$