Description Usage Arguments Value Author(s) References See Also Examples

A simple function to compute Lee's L statistic for bivariate spatial data;

*L(x,y) = (n sum_i (sum_j w_ij (x_i - xbar)) (sum_j w_ij (y_j - ybar))) / (S2 sqrt(sum_i (x_i - xbar)^2)) sqrt(sum_i (x_i - xbar)^2))*

1 |

`x` |
a numeric vector the same length as the neighbours list in listw |

`y` |
a numeric vector the same length as the neighbours list in listw |

`listw` |
a |

`n` |
number of zones |

`S2` |
Sum of squared sum of weights by rows. |

`zero.policy` |
default NULL, use global option value; if TRUE assign zero to the lagged value of zones without neighbours, if FALSE assign NA |

`NAOK` |
if 'TRUE' then any 'NA' or 'NaN' or 'Inf' values in x are passed on to the foreign function. If 'FALSE', the presence of 'NA' or 'NaN' or 'Inf' values is regarded as an error. |

a list of

`L` |
Lee's L statistic |

`local L` |
Lee's local L statistic |

Roger Bivand and Virgiio GÃ³mez-Rubio Virgilio.Gomez@uclm.es

Lee (2001). Developing a bivariate spatial association measure: An integration of Pearson's r and Moran's I. J Geograph Syst 3: 369-385

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