library(ggplot2)
library(plotly)
##
## Attaching package: 'plotly'
## The following object is masked from 'package:ggplot2':
##
## last_plot
## The following object is masked from 'package:stats':
##
## filter
## The following object is masked from 'package:graphics':
##
## layout
set.seed(2292)
x2 <-c(rep(1,4), rep(2,4), rep(4,4), rep(6,4), rep(8,4))
y2 <-c(1,3,5,7,2,4,6,8,1,3,5,7,2,4,6,8,1,3,5,7)
#plot(x2,y2)
x1 <-runif(10,1,10)
y1 <-runif(10,1,10)
#plot(x1, y1)
x3 <-c(rep(1:4, 2), rep(7:10, 2))
y3 <-c(runif(4, 1, 2), runif(2, 2, 5), runif(2, 3, 6), runif(4, 7, 9), runif(4, 5, 7))
#plot(x3,y3)
datosxd1 <- data.frame(x1,y1)
datosxd2 <- data.frame(x2,y2)
datosxd3 <- data.frame(x3,y3)
xd1 <-ggplot(data = datosxd1, aes(x = x1, y = y1))+
geom_point(colour = rgb(0.7,0.2,0.2), size = 2)
xd2 <-ggplot(data = datosxd2, aes(x = x2, y = y2))+
geom_point(colour = rgb(0.2,0.7,0.2), size = 2)
xd3 <-ggplot(data = datosxd3, aes(x = x3, y = y3))+
geom_point(colour = rgb(0.2,0.2,0.6), size = 2)
xdt <- subplot(xd1, xd2,xd3)
xdt %>% layout(annotations = list(
list(x = 0.1 , y = 1.05, text = "Aleatoria", showarrow = F, xref='paper', yref='paper'),
list(x = 0.8 , y = 1.05, text = "Agrupada", showarrow = F, xref='paper', yref='paper'),
list(x = 0.5 , y = 1.05, text = "Regular", showarrow = F, xref='paper', yref='paper'))
)
# Función que crea puntos aleatorios al rededor del centro de un circulo
point <- function(r) { # Función para crear cada punto
angle <- runif(1)*2*pi
length <- runif(1)*r
x <- length*sin(angle)
y <- length*cos(angle)
return (data.frame(x,y))
}
# Cuadricula
e0 <- 10
n0 <- 10
plot(e0,n0,ylab="",xlab="",ylim=c(0,2*n0),xlim=c(0,2*e0),type="n")
#Función para crear varios puntos aleatorios
n <- 1000
r <- 10
for (i in 1:n) {
a <- point(r)
e <- e0+a[1]
n <- n0+a[2]
points(e,n,pch=16,col="blue")
}
## Crea lineas en lugar de puntos para evidenciar por qué se agrupan al rededor del centro
e0 <- 10 # Direccion este
n0 <- 10 # Direccion norte
plot(e0,n0,ylab="",xlab="",ylim=c(0,2*n0),xlim=c(0,2*e0),type="n")
n <- 1000
r <- 10
for (i in 1:n) {
a <- point(r)
e <- e0+a[1]
n <- n0+a[2]
lines(c(e0,e),c(n0,n),col= "red")
}
## CASO DE 'CORTADOR DE GALLETAS'
#Hacer un mapa cuadrado de n puntos aleatorios
n <- 10000
side <- 10
library(maptools)
## Loading required package: sp
## Checking rgeos availability: FALSE
## Note: when rgeos is not available, polygon geometry computations in maptools depend on gpclib,
## which has a restricted licence. It is disabled by default;
## to enable gpclib, type gpclibPermit()
space <- cbind((runif(n)*side),(runif(n)*side))
plot(space)
#Crear la circunferencia del cuadrante de muestreo circular
circle <- function(e,n,r) {
angle <- seq(0,2*pi,2*pi/360)
x <- r*sin(angle)
y <- r*cos(angle)
return (cbind((x+e),(y+n)))
}
xc <- 8
yc <- 8
rc <- 1
outline <- circle(xc,yc,rc)
#usar la función point.in.polygon de la librería maptools para seleccionar los puntos que estén dentro del circulo
wanted <- point.in.polygon(space[,1],space[,2],outline[,1],outline[,2])
#usar e vector llamado 'wanted' para seleccionar los puntos contenidos en el circulo
points(space[,1][wanted==1],space[,2][wanted==1], col="blue",pch=16)
#Crear un circulo más grande con centro (5,5)
xc <- 5
yc <- 5
rc <- 2
outline<-circle(xc,yc,rc)
wanted<-point.in.polygon(space[,1],space[,2],outline[,1],outline[,2])
points(space[,1][wanted==1],space[,2][wanted==1], col="red",pch=16)
# dibujar lineas entre los pares de vecinos más cercanos
#computar la distancia de cada vecino
#identificar la distancia de vecino mínima de cada individuo
#usar las distancias minimas para identificar los vecinos más cercanos
#crear coordenadas xy de los puntos
x <- runif(100)
y <- runif(100)
par(pty="s")
plot(x,y,pch=21,bg="red")
#Calcul de la distancai entre dos puntos
distance <- function(x1,y1,x2,y2) sqrt((x2 - x1)^2 + (y2 - y1)^2)
#computar la distancia de cada vecino
r <- numeric(100)
nn <- numeric(100)
d <- numeric(100)
for (i in 1:100) {
for (k in 1:100) d[k] <- distance(x[i],y[i],x[k],y[k])
r[i] <- min(d[-i]) #identificar la distancia de vecino mínima de cada individuo
#usar las distancias minimas para identificar los vecinos más cercanos
nn[i] <- which(d==min(d[-i])) # [-i] es para excluir el cero que es la distanciad e i consigo mismo
}
# dibujar lineas entre los pares de vecinos más cercanos
for (i in 1:100) lines(c(x[i],x[nn[i]]),c(y[i],y[nn[i]]),col="green")
# ahora se identificará cuales puntos est+an más cerca del borde que de sus vecinos
#Dado que las coordenadas (x,y) dan la distancia del margen izquierdo al punto y del borde inferior al punto respectivamente solo se necesita la del margen superior y el derecho.
topd <- 1-y
rightd <- 1-x
# Distancia minima de cada individuo a un margen
edge <- pmin(x,y,topd,rightd)
# Identificar dichos puntos
sum(edge<r)
## [1] 17
plot(x,y,pch=16)
id <- which(edge<r)
points(x[id],y[id],col="red",cex=1.5,lwd=2)
#Excluir los puntos que estan mas cerca al borde que a sus vecinos hará que la distancia mínima media disminuya
mean(r)
## [1] 0.04873484
mean(r[-id])
## [1] 0.04300431
#para teselar se utiliza el pack Tripack
library(tripack)
## Warning: package 'tripack' was built under R version 4.0.3
x<-runif(100)
y<-runif(100)
## Crear objeto de Voronoi
map<-voronoi.mosaic(x,y)
#puntos
plot(x,y,pch=16,col="green")
# Teselación
plot.voronoi(map,pch=16,add=TRUE)
Asumiendo que se conoce la densidad poblacional
\[ E(r)=\frac{\sqrt{p}}{2}\]
Para el ejemplo anterior con 100 individuos \(p= 0.01\) por tanto \(E(r)=0.05\)
Un indice de aleatoriedad estpa dado por la razón
\[\frac{\bar{r}}{E(r)}=\frac{2\bar{r}}{\sqrt{p}}\]
Toma el valor de 1 para patrones aleatorios, mayor de uno para patrones regulares, y menor a 1 para patrones agregado.
Esta estimación de primer orden no da una idea de cómo cambia la distribución espacial dento del area
Se puede evidenciar como las interacciones espacials cambian a traves del espacio. se puede ver un grafico de la función contra la distancia para ver como la medida de patron cambia con la escala.
Función K:
\[K(d)=\frac{1}{\lambda}E[Numero \ de \ puntos \ \leq distancia \ d \ de \ un \ punto \ arbitrario] \\ \lambda: numero \ medio \ de \ puntos \ por \ unidad \ de \ area\]
Si no hay dependencia espacial el numero de puntos esperado entre una distancia de un punto arbitrario es:
\[\lambda\pi d^2\]
Si el patrón espacial es regular \(K(d) < \pi d^2\), y si hya agrupamiento \(K(d) > \pi d^2\)
la K de Ripley se calcula de lasiguiete forma:
\[\hat{K}(d)=\frac{1}{n^2}|A|\sum \sum_{i \neq j}\frac{I_d d_{ij}}{w_{ij}}\\ n: Número \ de \ puntos \ en \ la \ región \ A \\ A: Área \\ d_{ji}: Distancias \ entre \ puntos \\ w_{i}: Efecto \ de \ los \ bordes \\ I_d d_{ij}: Indicador \ de \ que \ números \ se \ toman \ como \ vecinos \ \]
Éste valor \(K(d)\) es graficado contra la \(d\) para obtener la medida del patrón. Se compara con la curva de una aleatoriedad espacial completa (AEC*) (\(\pi d^2\) contra \(d\)).
En patrones agregados la curva se observa encima de la curva de AEC, por el contrario si el patron es regular entocnes se observa debajo.
#Calcular para un punto la distancia a los demas puntos
distances <- numeric(100)
for(i in 1:100) distances[i] <- distance(x[1],y[1],x[i],y[i])
# Cuales individuos estan dentro de la distancia d, tomando d=0.1
sum(distances<0.1)-1 ###############
## [1] 1
# matriz bidimencional para contener las disntancias de cada individuo hasta los demas.
dd <- numeric(10000)
dd <- matrix(dd,nrow=100)
#computar las distancias de cada individuo (j) y cada vecino (i)
for (j in 1:100) {for(i in 1:100) dd[j,i] <- distance(x[j],y[j],x[i],y[i])}
# calculo sin necesidad de una matriz pre-elaborada
dd <- sapply(1:100,function (i,j=1:100) distance(x[j],y[j],x[i],y[i]))
#para un individuo
sum(dd[1,]<0.1)-1
## [1] 1
# para todos los individuos
sum(dd<0.1)-100
## [1] 282
## Hay otros 282 casos donde un punto está dentro de la distancia de 0.1
#crear u vector con diferentes distancias, de las cuales se desea calcular K(d)
d <- seq(0.01,1,0.01)
# conteo de individuos
count <- numeric(100)
#calcular conteo de cada distancia
for (i in 1:100) count[i] <- sum(dd<d[i])-100
#Escalar al dividir entre el número total de individuos al cuadrado. n^2 = 100^2=10000
K <- count/10000
plot(d,K,type="l",col="red")
#Añadir la linea de pi*d^2
lines(d,pi*d^2,col="blue")
# se evidencia que después de una distancia de 0.2 la curva deja de coincidir y se puede deber a que en los individuos marginales se calculan distancias por fuera del area de muestreo. Por ello la correción de borde es importante en el calculo de la K de Ripley.
# para ello se usa la función Kfn de la librería spatial
library(spatial)
pines <- ppinit("pines.dat") #datos de pinos
pines
## $x
## [1] 0.1 0.1 0.2 0.2 0.7 0.9 1.1 1.3 1.4 1.6 1.7 1.7 2.0 2.1 2.3 2.4 2.5 2.6 2.7
## [20] 2.8 2.8 3.3 3.3 3.6 3.7 3.9 3.9 3.9 4.1 4.5 4.8 4.9 5.2 5.2 5.3 5.3 5.6 5.8
## [39] 5.9 6.0 6.1 6.1 6.1 6.3 6.5 6.6 6.6 6.9 7.2 7.2 7.3 7.4 7.4 7.5 7.6 7.9 8.1
## [58] 8.2 8.3 8.4 8.5 8.6 8.7 9.2 9.2 9.3 9.4 9.4 9.5 9.5 9.5
##
## $y
## [1] 9.9 7.2 6.2 8.4 4.5 7.5 8.5 6.3 1.6 5.4 2.6 4.1 0.2 8.0 8.7 1.1 7.0 5.7 5.4
## [20] 4.2 2.6 5.2 6.3 5.9 8.0 3.4 4.7 9.1 1.7 2.3 5.3 6.3 4.3 7.5 9.8 1.3 7.8 1.8
## [39] 6.8 5.5 4.3 3.2 2.5 4.1 8.1 8.9 1.6 0.4 5.2 6.0 4.2 3.6 5.4 9.3 1.7 8.5 4.5
## [58] 6.7 1.0 3.2 2.0 0.9 8.7 6.0 8.1 0.8 1.0 2.6 2.3 4.6 6.2
##
## $area
## xl xu yl yu
## 0.0 9.6 0.0 10.0
#area de graficado
par(mfrow=c(1,2),pty="s")
#mapa de coordenadas x y mas Grafico de la medida de patron
plot(pines,pch=16, col="blue")
plot(Kfn(pines,5),type="s",xlab="distance",ylab="L(t)")
# Grafico de la medida de patron
lims <- Kenvl(5,100,Psim(71))
lines(lims$x,lims$lower,lty=2,col="red")
lines(lims$x,lims$upper,lty=2,col="red")
#la linea se observa por debajo demostrando que es una distribución regular
set.seed(938839)
#En este metodo se utilizan cuadrantes para contar el número de idividuos en ellos
x<-runif(100)
y<-runif(100)
plot(x,y,pch=16,col="red")
grid(10,10,lty=1)
#usar la funcion cut para convertir las coordenadas xy en numeros bin
xt <- cut(x,seq(0,1,0.1))
yt <- cut(y,seq(0,1,0.1))
#contar número de individuos en cada celda
count <- as.vector (table(xt,yt))
table(count)
## count
## 0 1 2 3 4
## 34 41 17 7 1
countesp <- as.vector(table(count))
# hay 34 celdas sin conteo, solo 1 con 4, no hay celdas con mayor conteo.
## Las frecuencias esperadas de los conteos entre 0:4
(expected <- 100*exp(-1)/sapply(0:4,factorial))
## [1] 36.787944 36.787944 18.393972 6.131324 1.532831
##Comparacion
###sum((countesp-expected)^2/countesp)
#Patron agregado y data de conteo de cuadrante
library(ggplot2)
library(plotly)
trees <- read.table("trees.txt",header=T)
names(trees)
## [1] "x" "y"
#se usa abline en lugar de grid para que la rejilla quede donde queremos
plot(trees$x,trees$y,pch=16,col="blue")
abline(v=seq(0,1,0.1),col=rgb(0.4,0.4,0.4),lty=1)
abline(h=seq(0,1,0.1),col=rgb(0.4,0.4,0.4),lty=1)
plot_ly(x = trees$x, y = trees$y) %>%
layout(xaxis = list(showgrid = T, gridcolor = "black"),
yaxis = list(showgrid =T, gridcolor = "black"))
## No trace type specified:
## Based on info supplied, a 'scatter' trace seems appropriate.
## Read more about this trace type -> https://plot.ly/r/reference/#scatter
## No scatter mode specifed:
## Setting the mode to markers
## Read more about this attribute -> https://plot.ly/r/reference/#scatter-mode
## Warning: `arrange_()` is deprecated as of dplyr 0.7.0.
## Please use `arrange()` instead.
## See vignette('programming') for more help
## This warning is displayed once every 8 hours.
## Call `lifecycle::last_warnings()` to see where this warning was generated.
xtr <- cut(trees$x,10)
ytr <- cut(trees$y,10)
counttr <- as.vector(table(xtr,ytr))
table(counttr)
## counttr
## 0 1 2 3 4 5 6 7 8
## 21 16 15 16 14 10 2 3 3
#media de conteos por celda
mean(counttr)
## [1] 2.57
# proporcion de varianza/media
var(counttr)/mean(counttr)
## [1] 1.747082
#La varianza es mayor que la media por lo que es una distribución agregada
# se puede obtener las frecuencias esperadas con una distribucion binomial negativa multiplicada por el numero de cuadrantes (100)
(mean(counttr)^2)/(var(counttr)- mean(counttr))
## [1] 3.440052
media <- mean(counttr)
taman <- mean(counttr)^2/(var(counttr)- mean(counttr))
#Frecuencias esperadas
(expected <- dnbinom(0:8, size=3.440052, mu=2.57)*100)
## [1] 14.669993 21.579919 20.486264 15.885448 10.936635 6.958964 4.185944
## [8] 2.413930 1.347076
(expected2 <- dnbinom(0:10, size=taman, mu=media)*100)
## [1] 14.6699931 21.5799193 20.4862644 15.8854479 10.9366355 6.9589641
## [7] 4.1859435 2.4139296 1.3470762 0.7322048 0.3895019
ht <- numeric(18)
observed <- table(counttr)
ht[seq(1,18,2)] <- observed
ht[seq(2,18,2)] <- expected
names <- rep("",18)
names[seq(1,18,2)] <- as.character(0:8)
barplot(ht,col=c(rgb(0.2,0.6,0.3),rgb(0.7,0.2,0.3)),names=names,
ylab="frequency",xlab="trees per quadrat")
legend(15,15,legend=c("observed","expected"),
fill=c(rgb(0.2,0.6,0.3),rgb(0.7,0.2,0.3)))
expected[5] <- sum(expected[5:length(expected)])
expected <- expected[-c(6:length(expected))]
observed[5] <- sum(observed[5:length(observed)])
observed <- observed[-c(6:length(observed))]
#chi cuadrado
sum((observed-expected)^2/expected)
## [1] 7.111339
#pvalor
1-pchisq(12.8,5)
## [1] 0.02532684
#se muestra que es un ajuste imperfecto (p_value < 0.05)
#Si un punto cae exactamente en el eje x o el eje y se cuenta detro del area, si por el contrario cae sobre el eje superior o derecho se cuenta afuera.
plot(c(0,2),c(0,2),type="n",xlab="",ylab="")
lines(c(0,1,1,0,0),c(0,0,1,1,0))
points(c(0.5,0),c(0,0.5),pch=16,col="green",cex=1.5)
points(c(0.5,1),c(1,0.5),pch=16,col="red",cex=1.5)
#Asi se asegura no tener dobles conteos, los puntos rojos serán contados en el siguiente cuadrante adyacente.
# En la funcion cut se puede utilizar parentesis y brackets (], por defecto "right=TRUE", lo cambiamos a FALSE para tener [), que quiere decir mayor o igual a y menor que respectivamente.
set.seed(98432392)
xmy <- c(runif(50,0,1),c(1,0.234,1,0.765))
ymy <- c(runif(50,0,1),c(0.5322,1,0.9892,1))
mydataframo <- data.frame(xmy, ymy)
plot(xmy,ymy,pch=16,col="green")
points(x=c(1,0.234,1,0.765),y=c(0.5322,1,0.9892,1),pch=16,col="red")
lines(c(0,1,1,0,0),c(0,0,1,1,0),lty=2)
lines(c(0.2,0.2),c(0,1),lty=2)
lines(c(0.4,0.4),c(0,1),lty=2)
lines(c(0.6,0.6),c(0,1),lty=2)
lines(c(0.8,0.8),c(0,1),lty=2)
lines(c(0,1),c(0.2,0.2),lty=2)
lines(c(0,1),c(0.4,0.4),lty=2)
lines(c(0,1),c(0.6,0.6),lty=2)
lines(c(0,1),c(0.8,0.8),lty=2)
xc <- cut(xmy,seq(0,1,0.2),right = FALSE)
yc <- cut(ymy,seq(0,1,0.2),right = FALSE)
#tabla con los conteos por cuadrantes
table(yc,xc)
## xc
## yc [0,0.2) [0.2,0.4) [0.4,0.6) [0.6,0.8) [0.8,1)
## [0,0.2) 3 0 4 0 2
## [0.2,0.4) 0 2 3 2 1
## [0.4,0.6) 0 1 3 1 2
## [0.6,0.8) 3 1 5 4 1
## [0.8,1) 4 1 2 3 2
#Revertir el orden de las filas en y
yc <- factor(yc,rev(levels(yc)))
#para porducir una talba que luce mas como mapa
table(yc,xc)
## xc
## yc [0,0.2) [0.2,0.4) [0.4,0.6) [0.6,0.8) [0.8,1)
## [0.8,1) 4 1 2 3 2
## [0.6,0.8) 3 1 5 4 1
## [0.4,0.6) 0 1 3 1 2
## [0.2,0.4) 0 2 3 2 1
## [0,0.2) 3 0 4 0 2
spatstat = análisis de patrones de puntos espaciales
creaión , manipulación, graficado de patrones de puntos analisis exploratorio de datos simulacion de modelos de procesado de puntos ajuste parametrico de modelos *Pruebas de hipótesis y diagnóstico
spdep= Análisis espacial de regiones mapeadas
computar estadistica espacial tal como Idices de Moran y “Geary’s C” crear objetos vecinos de clase \(nb\) crear listas de pesos de clase \(lw\) trabajar relaciones de vecinos de polígonos *Regiones mapeadas coloreadas en las bases de la estadistica espacial
library(spatstat)
## Warning: package 'spatstat' was built under R version 4.0.3
## Loading required package: spatstat.data
## Warning: package 'spatstat.data' was built under R version 4.0.3
## Loading required package: nlme
## Loading required package: rpart
##
## spatstat 1.64-1 (nickname: 'Help you I can, yes!')
## For an introduction to spatstat, type 'beginner'
##
## Note: spatstat version 1.64-1 is out of date by more than 7 months; we recommend upgrading to the latest version.
##
## Attaching package: 'spatstat'
## The following object is masked from 'package:spatial':
##
## Strauss
library(spdep)
## Warning: package 'spdep' was built under R version 4.0.3
## Loading required package: spData
## Warning: package 'spData' was built under R version 4.0.3
## To access larger datasets in this package, install the spDataLarge
## package with: `install.packages('spDataLarge',
## repos='https://nowosad.github.io/drat/', type='source')`
## Loading required package: sf
## Warning: package 'sf' was built under R version 4.0.3
## Linking to GEOS 3.8.0, GDAL 3.0.4, PROJ 6.3.1
library(ggplot2)
#spatstat
#Se usa la función ppp para crear objetos de case ppp que representan datos de patrones de puntos establecidos en un plano bidimencional.
data <- read.table("ragwortmap.txt",header=T)
names(data)
## [1] "ROW" "COLUMN" "X" "Y" "rosette"
## [6] "regenerating" "stems" "diameter" "xcoord" "ycoord"
## [11] "type"
datosrw <- data[,9:11]
datosrw
## xcoord ycoord type
## 1 27 34 seedling
## 2 29 34 seedling
## 3 20 56 seedling
## 4 20 61 seedling
## 5 78 66 seedling
## 6 25 68 seedling
## 7 89 82 seedling
## 8 97 96 seedling
## 9 253 31 seedling
## 10 259 50 seedling
## 11 531 35 seedling
## 12 533 37 seedling
## 13 536 37 seedling
## 14 532 40 seedling
## 15 529 41 seedling
## 16 520 44 seedling
## 17 526 44 seedling
## 18 529 45 seedling
## 19 517 49 seedling
## 20 516 60 seedling
## 21 578 67 seedling
## 22 688 26 rosette
## 23 738 25 seedling
## 24 739 26 seedling
## 25 793 31 rosette
## 26 765 97 seedling
## 27 831 2 seedling
## 28 833 8 seedling
## 29 811 12 seedling
## 30 826 36 seedling
## 31 826 66 seedling
## 32 933 24 seedling
## 33 939 25 seedling
## 34 932 28 seedling
## 35 941 49 seedling
## 36 940 53 seedling
## 37 923 88 seedling
## 38 915 90 seedling
## 39 1042 8 rosette
## 40 1099 12 rosette
## 41 1020 33 skeleton
## 42 1112 15 rosette
## 43 1100 11 seedling
## 44 1166 56 rosette
## 45 1105 83 seedling
## 46 1165 99 seedling
## 47 1231 0 skeleton
## 48 1280 77 seedling
## 49 1235 99 skeleton
## 50 1239 90 skeleton
## 51 1349 99 skeleton
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## 3350 2510 1499 rosette
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tipo <- factor(datosrw$type)
xrw <- as.vector(datosrw$xcoord)
yrw <- as.vector(datosrw$ycoord)
levels(tipo)
## [1] "regrowth" "rosette" "seedling" "skeleton"
ragwort <- ppp(xrw, yrw, c(0,3000), c(0,1500), marks=tipo)
#Gráfico de aptron de puntos
plot(split(ragwort), main="")
#intensidad = densidad media de puntos por uniad de area
#Conteo por cuadrantes... se pueden definir los parametros para elejir el tamaño de los cuadrantes o los limites
plot(quadratcount(ragwort),main="")
plot(quadratcount(ragwort,
xbreaks=c(0,500,1000,1500,2000,2500,3000),
ybreaks=c(0,500,1000,1500)),main="") ### Cuadrantes de 0.5 m
#Grafico de densidad
Z <- density.ppp(ragwort)
plot(Z,main="")
#la representación grafica clasica de un patron espacial de puntos es la K de Ripley
K <- Kest(ragwort)
## number of data points exceeds 3000 - computing border correction estimate only
plot(K, main = "K function")
## La grafica muestra que la distribución de puntos es agregada por estár encima de la linea de aleatoriedad espacial completa
#Funcion correlación de pares
pc <- pcf(ragwort)
plot(pc, main = "Pair correlation function")
#mpa de distancia alrededor de individuos
Z <- distmap(ragwort)
plot(Z,main="")
#se puede utilizar spatstat para crear un amplio rango de patrones de puntos alatorios
# nndist distancia de vecinos más cercanos;
# nnwhich encontrar el vecino más cercano;
# pairdist Distancia entre todos los pares de puntos;
# crossdist distancias entre puntos en dos patrones;
# exactdt distancia de cualquier ubicación al punto de dato más cercano;
# distmap miagen de mapa de distancia;
# density.ppp suavizado de densidad de kernel.
# el modelo de proceso de puntos se hace con ppm
#revisar model <- ppm(ragwort, ~marks + polynom(x, y, 2), Poisson()) ####
#revisar plot(model) ####################################################
Se requiere que:
las coordenadas esten en una matriz de dos columnas con \(x\) en la primera y \(y\) en la segunda. un archivo de vecinos, nb, con las regiones vecinas a cada región. Dataframe conteniedo cada region, sus vecinos y el peso estadístico de la asociación entro las dos regiones en cada fila. lista que contiene las identidades de los \(k\)vecinos mas cercanos. \(knn\) un objeto de lista de pesos, adecuado para calcular indice de Moran y C de Geary. lista de polígonos definiendo los limites de cada region en un mapa
#para los datos anteriores
library(spdep)
data <- read.table("ragwortmap.txt",header=T)
names(data)
## [1] "ROW" "COLUMN" "X" "Y" "rosette"
## [6] "regenerating" "stems" "diameter" "xcoord" "ycoord"
## [11] "type"
datosrw <- data[,9:11]
datosrw
## xcoord ycoord type
## 1 27 34 seedling
## 2 29 34 seedling
## 3 20 56 seedling
## 4 20 61 seedling
## 5 78 66 seedling
## 6 25 68 seedling
## 7 89 82 seedling
## 8 97 96 seedling
## 9 253 31 seedling
## 10 259 50 seedling
## 11 531 35 seedling
## 12 533 37 seedling
## 13 536 37 seedling
## 14 532 40 seedling
## 15 529 41 seedling
## 16 520 44 seedling
## 17 526 44 seedling
## 18 529 45 seedling
## 19 517 49 seedling
## 20 516 60 seedling
## 21 578 67 seedling
## 22 688 26 rosette
## 23 738 25 seedling
## 24 739 26 seedling
## 25 793 31 rosette
## 26 765 97 seedling
## 27 831 2 seedling
## 28 833 8 seedling
## 29 811 12 seedling
## 30 826 36 seedling
## 31 826 66 seedling
## 32 933 24 seedling
## 33 939 25 seedling
## 34 932 28 seedling
## 35 941 49 seedling
## 36 940 53 seedling
## 37 923 88 seedling
## 38 915 90 seedling
## 39 1042 8 rosette
## 40 1099 12 rosette
## 41 1020 33 skeleton
## 42 1112 15 rosette
## 43 1100 11 seedling
## 44 1166 56 rosette
## 45 1105 83 seedling
## 46 1165 99 seedling
## 47 1231 0 skeleton
## 48 1280 77 seedling
## 49 1235 99 skeleton
## 50 1239 90 skeleton
## 51 1349 99 skeleton
## 52 1361 0 seedling
## 53 1412 8 rosette
## 54 1453 2 seedling
## 55 1426 54 skeleton
## 56 1431 99 skeleton
## 57 1638 93 skeleton
## 58 1622 31 seedling
## 59 1763 95 skeleton
## 60 1753 99 skeleton
## 61 1725 67 skeleton
## 62 1716 84 skeleton
## 63 1765 66 seedling
## 64 1782 54 rosette
## 65 1781 52 rosette
## 66 1868 91 skeleton
## 67 1897 41 skeleton
## 68 1858 50 skeleton
## 69 1897 60 skeleton
## 70 1896 74 skeleton
## 71 1848 77 skeleton
## 72 1862 81 skeleton
## 73 1825 3 rosette
## 74 1830 9 seedling
## 75 1870 92 skeleton
## 76 1990 33 skeleton
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## 79 1953 70 skeleton
## 80 1908 83 skeleton
## 81 1985 94 skeleton
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## 83 1951 68 skeleton
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## 89 2043 64 skeleton
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## 91 2067 83 skeleton
## 92 2086 93 skeleton
## 93 2191 69 skeleton
## 94 2206 1 rosette
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## 96 2204 99 seedling
## 97 2335 35 seedling
## 98 2372 36 seedling
## 99 2375 36 seedling
## 100 2384 47 rosette
## 101 2367 43 seedling
## 102 2333 90 skeleton
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## 105 2343 98 seedling
## 106 2436 11 seedling
## 107 2444 21 rosette
## 108 2449 71 rosette
## 109 2537 6 rosette
## 110 2569 2 rosette
## 111 2513 16 seedling
## 112 2543 48 skeleton
## 113 2533 78 skeleton
## 114 2524 82 skeleton
## 115 2569 63 regrowth
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## 118 2680 78 seedling
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## 134 2858 62 regrowth
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## 137 2956 13 skeleton
## 138 2921 98 rosette
## 139 2941 73 seedling
## 140 73 117 seedling
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## 313 761 285 regrowth
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## 324 1053 242 skeleton
## 325 1040 273 skeleton
## 326 1071 296 seedling
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## 328 1179 216 skeleton
## 329 1192 229 rosette
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## 2744 2076 1264 seedling
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## 3172 971 1403 rosette
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## 3214 1214 1461 seedling
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## 3269 1890 1401 seedling
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## 3359 2987 1412 seedling
myco <- cbind(datosrw$xcoord, datosrw$ycoord)
myco <- matrix(myco,ncol=2)
#se usa la función knearneigh para convertir la matriz de coordenadas en un objeto de clase knn
#acá se pide los cuarto vecinos más cercanos de cada planta#
myco.knn <- knearneigh(myco, k=4)
## Warning in knearneigh(myco, k = 4): knearneigh: identical points found
#estructura
str(myco.knn)
## List of 5
## $ nn : int [1:3359, 1:4] 2 1 4 3 7 4 8 7 10 9 ...
## $ np : int 3359
## $ k : num 4
## $ dimension: int 2
## $ x : num [1:3359, 1:2] 27 29 20 20 78 25 89 97 253 259 ...
## - attr(*, "class")= chr "knn"
## - attr(*, "call")= language knearneigh(x = myco, k = 4)
# $nn contiene 3359 listas, cada una es un vector tamaño 4, conteniendo las identidades de los cuatro puntos que son los vecinos más cercanos de cada uno de los puntos de los datos.
# $np (un entero) el numero de puntos en el patron
# $k es el numero de vecinos de cada punto
# $dimension =2
# $x es la matriz de coordenadas de cada punto (x primera columna, y segunda columna)
#pa poder trabajar con el objeto knn se convierte en un objeto nb
myco.nb <- knn2nb(myco.knn)
#el objeto nb contiene una lista con vectores de enteros para cada dato espacial representando la identidad de sus vecinos y pueden diferir en tamaño.
#Grafica con un objeto nb, especificando la matriz de coordenadas. une a cada punto con sus 4 vecinos más cercanos
plot(myco.nb,myco)
#el número 5 en la primera fila representa el número de ubicaciones que contiene el archivo
#para el resto de filas la primera columna representa el número la ubicación, la segunda es la identidad del vecino cercano, y la tercera es el peso de esa relación.
# se crea el objeto de vecino directamente con la función:
dd <- read.gwt2nb("naydf.txt")
## Warning in read.gwt2nb("naydf.txt"): Old-style GWT file
summary(dd)
## Neighbour list object:
## Number of regions: 5
## Number of nonzero links: 13
## Percentage nonzero weights: 52
## Average number of links: 2.6
## Non-symmetric neighbours list
## Link number distribution:
##
## 2 3
## 2 3
## 2 least connected regions:
## 1 5 with 2 links
## 3 most connected regions:
## 2 3 4 with 3 links
#Acá están los 5 vectores de vecinos
dd[[1]]
## [1] 2 3
dd[[2]]
## [1] 1 3 4
dd[[3]]
## [1] 1 2 5
dd[[4]]
## [1] 2 3 5
dd[[5]]
## [1] 3 4
#se especifican las coordenas de las 5 ubicaciones
coox <- c(1,2,3,4,5)
cooy <- c(3,1,2,0,3) ##########?
#se grafica para indicar la relacion de vecinos de las 5 ubicaciones
plot(dd,matrix(cbind(coox,cooy),ncol=2))
text(coox,cooy,as.character(1:5),pos=rep(3,5))
#se usa pos = 3 para que los numeros aparezcan sobre los puntos
#La iformación del archivo no es reciporca puesto que tres aparece como un vecino de cuatro pero no vice versa, el comentario "Non-symmetric neighbours list" indica esto.
# se puede usar la función make.sym.nb para convertir esta lista en una lista de vecinos simetrica.
#PARA CREAR LISTAS DE PESOS SE USA LA FUNCION nb2listw PARA CREAR A PARTIR DE EL OBJETO DE VECINOS nb UNA LISTA DE PESOS.
#para los datos de ragwort ya se tenía una nb
myco.lw <- nb2listw(myco.nb, style="W")
myco.lw
## Characteristics of weights list object:
## Neighbour list object:
## Number of regions: 3359
## Number of nonzero links: 13436
## Percentage nonzero weights: 0.1190831
## Average number of links: 4
## Non-symmetric neighbours list
##
## Weights style: W
## Weights constants summary:
## n nn S0 S1 S2
## W 3359 11282881 3359 1458.5 14076.5
#Indice de moran usando myco.lw
moran(1:3359,myco.lw,length(myco.nb),Szero(myco.lw))
## $I
## [1] 0.9931203
##
## $K
## [1] 1.8
#C de Geary
geary(1:3359,myco.lw,length(myco.nb),length(myco.nb)-1,Szero(myco.lw))
## $C
## [1] 0.004546136
##
## $K
## [1] 1.8
#permutación de Mentel
sp.mantel.mc(1:3359,myco.lw,nsim=99)
##
## Mantel permutation test for moran measure
##
## data: 1:3359
## weights: myco.lw
## number of simulations + 1: 100
##
## statistic = 3334.9, observed rank = 100, p-value = 0.01
## alternative hypothesis: greater
## sample estimates:
## mean of permutations sd of permutations
## -1.705955 37.089023
#para los tres casos el primer argumento es un vector con el numero de ubicaciones. el segundo es la matriz de pesos. Para moran el tercero es el tamaño del objeto de vecinos nb. y el cuarto es la suma global de pesos, la funcion geray tiene un argumento extra, "length(myco.nb)-1", y "sp.mantel.mc" especifica el número de simulaciones.
\[z(i)=(x(i)-mean(x))/sd(x):\\ *I.Moran \ (C(i,j)=z(i)z(j));\\ *Geary \ (C(i,j)=(z(i)-z(j))^2)\\ *Sokal \ (C(i,j)=|z(i)-z(j)|)\]
library(spdep)
data(columbus)
poligonos <-polys
class(polys)
## [1] "polylist"
#polys se visualizan objetos de tipo polylit
#con spdep, funcion poly2nb se pueden ver qué regiones son vecinas a otras de estos polígonos
#el resultado es un objeto nb y se puede sobreponer el resultado de esta función en un mapa de los poligonos para ver lo bien que trabaja
#######colnbs <- poly2nb(poligonos)
#######plot(c(5.5,11.5),c(10.5,15),type="n",xlab="",ylab="")
#######for (i in 1:49) polygon(polys[[i]][,1],polys[[i]][,2],col="lightgrey")
#######plot(colnbs,coords,add=T,col="red")
#las listas de pligonos son complicadas de hacer, hayq ue buscar si no se ha hecho una anterirmente.
Los datos mapeados suelen representar variables respuesta continuas en diferentes ubiaciones espaciales, un problema con estos datos es la psuedoreplicación. Los puntos calientes suelen producir muchos datos, que tienden a ser similares por porvenir de una misma ubicación. Los puntos fríos son mal representados y están ampliamente separados. Largas areas entre los puntos fríos no tienen datos en lo absoluto.
La estadística espacial toma en en cuenta esta correlacion espacial en varias formas. La herramienta fundamental es el variograma que mide qué tan rapido la autocorrelacion espacial \(\gamma(h)\) decae a medida que incrementa la distancia:
\[\gamma(h)=\frac{1}{2|N(h)|}\sum_{N(h)}(zi-zj)^2\]
\(N(h)\) Es el set de todas las parejas de distancias euclideas \(i-j=h\), \(|N(h)|\), es el numero de parejas distintas dentro de \(N(h)\) y \(zi\) y \(zj\) son valores de las variables respuesta en las ubicaciones espaciales \(i\) y \(j\).
La distancia de fiabilidad del variograma es menor que la mitad de la maxima distancia sobre el campo entero de los datos. Solo se puede considerar hacer un variograma empirico cuando se tienen más de 30 datos de puntos en el mapa.
. . . . .
covariograma
\[cov(Z(i+h),Z(i))=C(h)\]
Correlograma
\[p(h)= \frac{C(h)}{C(0)} = 1-\frac{\gamma(h)}{C(0)}\]
library(spatial)
data <- read.table("ragwortmap.txt",header=T)
names(data)
## [1] "ROW" "COLUMN" "X" "Y" "rosette"
## [6] "regenerating" "stems" "diameter" "xcoord" "ycoord"
## [11] "type"
stems <- data$stems
xcoord <- data$xcoord
ycoord <- data$ycoord
diametro <- sample(data$diameter, )
data$diameter[is.na(data$diameter)] <- 0
diameter <- data$diameter
dts <- data.frame(x=xcoord,y=ycoord,z=diameter)
#crear superficie de tendencia
surface <- surf.ls(2, dts$x, dts$y, dts$z)
variogram(surface,300)
correlogram(surface,300)
library(nlme)
model <- gls(diameter~xcoord+ycoord)
plot(Variogram(model,form= ~xcoord+ycoord))
la principal ventaja de usar la funcíon \(gls\) es que permite que los errores estén correlacionados o que las vairanzas sean desiguales, es decir que haya homocedasticidad.
library(nlme)
spatialdata <- read.table("spatialdata.txt",header=T)
names(spatialdata)
## [1] "Block" "variety" "yield" "latitude" "longitude"
# en este ejemplo se utiliza un estadio de escala geográfica. Se compara el rendimiento de 56 variedades diferentes de trigo, pero con la dificultad de que las parcelas que contenían estos ensayos estaban distribuidas a lo largo de un amplio rango de latitudes y longitudes.
par(mfrow=c(1,2))
plot(spatialdata$latitude,spatialdata$yield,pch=21,col="blue",bg="red")
plot(spatialdata$longitude,spatialdata$yield,pch=21,col="blue",bg="red")
# se ven grandes efectos de la latitud y la longitud tanto en la media del rendimiento como en la varianza.
#las variedades difieren substancialmente en sus rendimientos medios.
barplot(sort(tapply(spatialdata$yield,spatialdata$variety,mean)),col="darkgreen")
#las variedades con menor rendimiento producen 20 y las de mayor rendimiento 30 kg por unidad de area. También a efectos de bloqueo substanciales en el rendimiento:
tapply(spatialdata$yield,spatialdata$Block,mean)
## 1 2 3 4
## 27.57500 28.81091 24.42589 21.42807
# el análisis más simple sería el un análisis de varianza con el rendimiento como la única variable explicatoria.
model1 <- aov(spatialdata$yield~spatialdata$variety)
summary(model1)
## Df Sum Sq Mean Sq F value Pr(>F)
## spatialdata$variety 55 2387 43.41 0.73 0.912
## Residuals 168 9990 59.47
#nos muestra que no habría diferencias significativas entre los rendimientos de las 56 variedades.
# se puede intentar un análisis de parcelas divididas con la variedad anidada dentro de los bloques.
Block <- factor(spatialdata$Block)
model2 <- aov(spatialdata$yield~Block+spatialdata$variety+Error(Block))
summary(model2)
##
## Error: Block
## Df Sum Sq Mean Sq
## Block 3 1854 617.9
##
## Error: Within
## Df Sum Sq Mean Sq F value Pr(>F)
## spatialdata$variety 55 2389 43.43 0.881 0.702
## Residuals 165 8135 49.30
#no hay diferencias significativas de nuestra anterior interpretación
#se pueden ajustar la latitud y la longitud como covariables
model3 <- aov(spatialdata$yield~Block+spatialdata$variety+spatialdata$latitude+spatialdata$longitude)
summary(model3)
## Df Sum Sq Mean Sq F value Pr(>F)
## Block 3 1854 617.9 19.858 5.07e-11 ***
## spatialdata$variety 55 2389 43.4 1.396 0.0565 .
## spatialdata$latitude 1 686 686.1 22.051 5.60e-06 ***
## spatialdata$longitude 1 2378 2377.6 76.414 2.69e-15 ***
## Residuals 163 5072 31.1
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1
#se nota una diferencia enorme. Ahora las diferencias entre variedades es más cerca de ser significativa (p.value= 0.0565)
#finalmente podemos utilizar Modelo GLS, para introducir covarianza espacial entre el rendimiento de ubicaciones que estan cercanas.
#Se empeiza aciendo un objeto de datos agrupados
yield <- spatialdata$yield
variety <- spatialdata$variety
block1<-spatialdata$Block
space <- groupedData(yield~variety|Block)
#utilizamos esto para ajustar un modelo usando glm el cual permite a los errores estar correlacionados, y tener varianzas desiguales.
model4 <- gls(yield~variety-1,space)
summary(model4)
## Generalized least squares fit by REML
## Model: yield ~ variety - 1
## Data: space
## AIC BIC logLik
## 1354.742 1532.808 -620.3709
##
## Coefficients:
## Value Std.Error t-value p-value
## varietyARAPAHOE 29.4375 3.855687 7.634827 0
## varietyBRULE 26.0750 3.855687 6.762738 0
## varietyBUCKSKIN 25.5625 3.855687 6.629818 0
## varietyCENTURA 21.6500 3.855687 5.615083 0
## varietyCENTURK78 30.3000 3.855687 7.858522 0
## varietyCHEYENNE 28.0625 3.855687 7.278211 0
## varietyCODY 21.2125 3.855687 5.501614 0
## varietyCOLT 27.0000 3.855687 7.002644 0
## varietyGAGE 24.5125 3.855687 6.357493 0
## varietyHOMESTEAD 27.6375 3.855687 7.167984 0
## varietyKS831374 24.1250 3.855687 6.256992 0
## varietyLANCER 28.5625 3.855687 7.407889 0
## varietyLANCOTA 26.5500 3.855687 6.885933 0
## varietyNE83404 27.3875 3.855687 7.103145 0
## varietyNE83406 24.2750 3.855687 6.295895 0
## varietyNE83407 22.6875 3.855687 5.884166 0
## varietyNE83432 19.7250 3.855687 5.115820 0
## varietyNE83498 30.1250 3.855687 7.813135 0
## varietyNE83T12 21.5625 3.855687 5.592389 0
## varietyNE84557 20.5250 3.855687 5.323306 0
## varietyNE85556 26.3875 3.855687 6.843787 0
## varietyNE85623 21.7250 3.855687 5.634535 0
## varietyNE86482 24.2875 3.855687 6.299137 0
## varietyNE86501 30.9375 3.855687 8.023863 0
## varietyNE86503 32.6500 3.855687 8.468012 0
## varietyNE86507 23.7875 3.855687 6.169459 0
## varietyNE86509 26.8500 3.855687 6.963740 0
## varietyNE86527 22.0125 3.855687 5.709100 0
## varietyNE86582 24.5375 3.855687 6.363977 0
## varietyNE86606 29.7625 3.855687 7.719118 0
## varietyNE86607 29.3250 3.855687 7.605649 0
## varietyNE86T666 21.5375 3.855687 5.585905 0
## varietyNE87403 25.1250 3.855687 6.516349 0
## varietyNE87408 26.3000 3.855687 6.821094 0
## varietyNE87409 21.3750 3.855687 5.543760 0
## varietyNE87446 27.6750 3.855687 7.177710 0
## varietyNE87451 24.6125 3.855687 6.383428 0
## varietyNE87457 23.9125 3.855687 6.201878 0
## varietyNE87463 25.9125 3.855687 6.720593 0
## varietyNE87499 20.4125 3.855687 5.294128 0
## varietyNE87512 23.2500 3.855687 6.030054 0
## varietyNE87513 26.8125 3.855687 6.954014 0
## varietyNE87522 25.0000 3.855687 6.483929 0
## varietyNE87612 21.8000 3.855687 5.653986 0
## varietyNE87613 29.4000 3.855687 7.625101 0
## varietyNE87615 25.6875 3.855687 6.662237 0
## varietyNE87619 31.2625 3.855687 8.108154 0
## varietyNE87627 23.2250 3.855687 6.023570 0
## varietyNORKAN 24.4125 3.855687 6.331557 0
## varietyREDLAND 30.5000 3.855687 7.910394 0
## varietyROUGHRIDER 21.1875 3.855687 5.495130 0
## varietySCOUT66 27.5250 3.855687 7.138806 0
## varietySIOUXLAND 30.1125 3.855687 7.809893 0
## varietyTAM107 28.4000 3.855687 7.365744 0
## varietyTAM200 21.2375 3.855687 5.508098 0
## varietyVONA 23.6000 3.855687 6.120829 0
##
## Correlation:
## vARAPA vBRULE vBUCKS vCENTURA vCENTURK vCHEYE vrCODY vrCOLT
## varietyBRULE 0
## varietyBUCKSKIN 0 0
## varietyCENTURA 0 0 0
## varietyCENTURK78 0 0 0 0
## varietyCHEYENNE 0 0 0 0 0
## varietyCODY 0 0 0 0 0 0
## varietyCOLT 0 0 0 0 0 0 0
## varietyGAGE 0 0 0 0 0 0 0 0
## varietyHOMESTEAD 0 0 0 0 0 0 0 0
## varietyKS831374 0 0 0 0 0 0 0 0
## varietyLANCER 0 0 0 0 0 0 0 0
## varietyLANCOTA 0 0 0 0 0 0 0 0
## varietyNE83404 0 0 0 0 0 0 0 0
## varietyNE83406 0 0 0 0 0 0 0 0
## varietyNE83407 0 0 0 0 0 0 0 0
## varietyNE83432 0 0 0 0 0 0 0 0
## varietyNE83498 0 0 0 0 0 0 0 0
## varietyNE83T12 0 0 0 0 0 0 0 0
## varietyNE84557 0 0 0 0 0 0 0 0
## varietyNE85556 0 0 0 0 0 0 0 0
## varietyNE85623 0 0 0 0 0 0 0 0
## varietyNE86482 0 0 0 0 0 0 0 0
## varietyNE86501 0 0 0 0 0 0 0 0
## varietyNE86503 0 0 0 0 0 0 0 0
## varietyNE86507 0 0 0 0 0 0 0 0
## varietyNE86509 0 0 0 0 0 0 0 0
## varietyNE86527 0 0 0 0 0 0 0 0
## varietyNE86582 0 0 0 0 0 0 0 0
## varietyNE86606 0 0 0 0 0 0 0 0
## varietyNE86607 0 0 0 0 0 0 0 0
## varietyNE86T666 0 0 0 0 0 0 0 0
## varietyNE87403 0 0 0 0 0 0 0 0
## varietyNE87408 0 0 0 0 0 0 0 0
## varietyNE87409 0 0 0 0 0 0 0 0
## varietyNE87446 0 0 0 0 0 0 0 0
## varietyNE87451 0 0 0 0 0 0 0 0
## varietyNE87457 0 0 0 0 0 0 0 0
## varietyNE87463 0 0 0 0 0 0 0 0
## varietyNE87499 0 0 0 0 0 0 0 0
## varietyNE87512 0 0 0 0 0 0 0 0
## varietyNE87513 0 0 0 0 0 0 0 0
## varietyNE87522 0 0 0 0 0 0 0 0
## varietyNE87612 0 0 0 0 0 0 0 0
## varietyNE87613 0 0 0 0 0 0 0 0
## varietyNE87615 0 0 0 0 0 0 0 0
## varietyNE87619 0 0 0 0 0 0 0 0
## varietyNE87627 0 0 0 0 0 0 0 0
## varietyNORKAN 0 0 0 0 0 0 0 0
## varietyREDLAND 0 0 0 0 0 0 0 0
## varietyROUGHRIDER 0 0 0 0 0 0 0 0
## varietySCOUT66 0 0 0 0 0 0 0 0
## varietySIOUXLAND 0 0 0 0 0 0 0 0
## varietyTAM107 0 0 0 0 0 0 0 0
## varietyTAM200 0 0 0 0 0 0 0 0
## varietyVONA 0 0 0 0 0 0 0 0
## vrGAGE vHOMES vKS831 vLANCE vLANCO vNE83404 vNE83406 vNE83407
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD 0
## varietyKS831374 0 0
## varietyLANCER 0 0 0
## varietyLANCOTA 0 0 0 0
## varietyNE83404 0 0 0 0 0
## varietyNE83406 0 0 0 0 0 0
## varietyNE83407 0 0 0 0 0 0 0
## varietyNE83432 0 0 0 0 0 0 0 0
## varietyNE83498 0 0 0 0 0 0 0 0
## varietyNE83T12 0 0 0 0 0 0 0 0
## varietyNE84557 0 0 0 0 0 0 0 0
## varietyNE85556 0 0 0 0 0 0 0 0
## varietyNE85623 0 0 0 0 0 0 0 0
## varietyNE86482 0 0 0 0 0 0 0 0
## varietyNE86501 0 0 0 0 0 0 0 0
## varietyNE86503 0 0 0 0 0 0 0 0
## varietyNE86507 0 0 0 0 0 0 0 0
## varietyNE86509 0 0 0 0 0 0 0 0
## varietyNE86527 0 0 0 0 0 0 0 0
## varietyNE86582 0 0 0 0 0 0 0 0
## varietyNE86606 0 0 0 0 0 0 0 0
## varietyNE86607 0 0 0 0 0 0 0 0
## varietyNE86T666 0 0 0 0 0 0 0 0
## varietyNE87403 0 0 0 0 0 0 0 0
## varietyNE87408 0 0 0 0 0 0 0 0
## varietyNE87409 0 0 0 0 0 0 0 0
## varietyNE87446 0 0 0 0 0 0 0 0
## varietyNE87451 0 0 0 0 0 0 0 0
## varietyNE87457 0 0 0 0 0 0 0 0
## varietyNE87463 0 0 0 0 0 0 0 0
## varietyNE87499 0 0 0 0 0 0 0 0
## varietyNE87512 0 0 0 0 0 0 0 0
## varietyNE87513 0 0 0 0 0 0 0 0
## varietyNE87522 0 0 0 0 0 0 0 0
## varietyNE87612 0 0 0 0 0 0 0 0
## varietyNE87613 0 0 0 0 0 0 0 0
## varietyNE87615 0 0 0 0 0 0 0 0
## varietyNE87619 0 0 0 0 0 0 0 0
## varietyNE87627 0 0 0 0 0 0 0 0
## varietyNORKAN 0 0 0 0 0 0 0 0
## varietyREDLAND 0 0 0 0 0 0 0 0
## varietyROUGHRIDER 0 0 0 0 0 0 0 0
## varietySCOUT66 0 0 0 0 0 0 0 0
## varietySIOUXLAND 0 0 0 0 0 0 0 0
## varietyTAM107 0 0 0 0 0 0 0 0
## varietyTAM200 0 0 0 0 0 0 0 0
## varietyVONA 0 0 0 0 0 0 0 0
## vNE8343 vNE8349 vNE83T vNE845 vNE855 vNE856 vNE864 vNE86501
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498 0
## varietyNE83T12 0 0
## varietyNE84557 0 0 0
## varietyNE85556 0 0 0 0
## varietyNE85623 0 0 0 0 0
## varietyNE86482 0 0 0 0 0 0
## varietyNE86501 0 0 0 0 0 0 0
## varietyNE86503 0 0 0 0 0 0 0 0
## varietyNE86507 0 0 0 0 0 0 0 0
## varietyNE86509 0 0 0 0 0 0 0 0
## varietyNE86527 0 0 0 0 0 0 0 0
## varietyNE86582 0 0 0 0 0 0 0 0
## varietyNE86606 0 0 0 0 0 0 0 0
## varietyNE86607 0 0 0 0 0 0 0 0
## varietyNE86T666 0 0 0 0 0 0 0 0
## varietyNE87403 0 0 0 0 0 0 0 0
## varietyNE87408 0 0 0 0 0 0 0 0
## varietyNE87409 0 0 0 0 0 0 0 0
## varietyNE87446 0 0 0 0 0 0 0 0
## varietyNE87451 0 0 0 0 0 0 0 0
## varietyNE87457 0 0 0 0 0 0 0 0
## varietyNE87463 0 0 0 0 0 0 0 0
## varietyNE87499 0 0 0 0 0 0 0 0
## varietyNE87512 0 0 0 0 0 0 0 0
## varietyNE87513 0 0 0 0 0 0 0 0
## varietyNE87522 0 0 0 0 0 0 0 0
## varietyNE87612 0 0 0 0 0 0 0 0
## varietyNE87613 0 0 0 0 0 0 0 0
## varietyNE87615 0 0 0 0 0 0 0 0
## varietyNE87619 0 0 0 0 0 0 0 0
## varietyNE87627 0 0 0 0 0 0 0 0
## varietyNORKAN 0 0 0 0 0 0 0 0
## varietyREDLAND 0 0 0 0 0 0 0 0
## varietyROUGHRIDER 0 0 0 0 0 0 0 0
## varietySCOUT66 0 0 0 0 0 0 0 0
## varietySIOUXLAND 0 0 0 0 0 0 0 0
## varietyTAM107 0 0 0 0 0 0 0 0
## varietyTAM200 0 0 0 0 0 0 0 0
## varietyVONA 0 0 0 0 0 0 0 0
## vNE86503 vNE86507 vNE86509 vNE8652 vNE8658 vNE86606 vNE86607
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507 0
## varietyNE86509 0 0
## varietyNE86527 0 0 0
## varietyNE86582 0 0 0 0
## varietyNE86606 0 0 0 0 0
## varietyNE86607 0 0 0 0 0 0
## varietyNE86T666 0 0 0 0 0 0 0
## varietyNE87403 0 0 0 0 0 0 0
## varietyNE87408 0 0 0 0 0 0 0
## varietyNE87409 0 0 0 0 0 0 0
## varietyNE87446 0 0 0 0 0 0 0
## varietyNE87451 0 0 0 0 0 0 0
## varietyNE87457 0 0 0 0 0 0 0
## varietyNE87463 0 0 0 0 0 0 0
## varietyNE87499 0 0 0 0 0 0 0
## varietyNE87512 0 0 0 0 0 0 0
## varietyNE87513 0 0 0 0 0 0 0
## varietyNE87522 0 0 0 0 0 0 0
## varietyNE87612 0 0 0 0 0 0 0
## varietyNE87613 0 0 0 0 0 0 0
## varietyNE87615 0 0 0 0 0 0 0
## varietyNE87619 0 0 0 0 0 0 0
## varietyNE87627 0 0 0 0 0 0 0
## varietyNORKAN 0 0 0 0 0 0 0
## varietyREDLAND 0 0 0 0 0 0 0
## varietyROUGHRIDER 0 0 0 0 0 0 0
## varietySCOUT66 0 0 0 0 0 0 0
## varietySIOUXLAND 0 0 0 0 0 0 0
## varietyTAM107 0 0 0 0 0 0 0
## varietyTAM200 0 0 0 0 0 0 0
## varietyVONA 0 0 0 0 0 0 0
## vNE86T vNE87403 vNE87408 vNE87409 vNE8744 vNE87451 vNE87457
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507
## varietyNE86509
## varietyNE86527
## varietyNE86582
## varietyNE86606
## varietyNE86607
## varietyNE86T666
## varietyNE87403 0
## varietyNE87408 0 0
## varietyNE87409 0 0 0
## varietyNE87446 0 0 0 0
## varietyNE87451 0 0 0 0 0
## varietyNE87457 0 0 0 0 0 0
## varietyNE87463 0 0 0 0 0 0 0
## varietyNE87499 0 0 0 0 0 0 0
## varietyNE87512 0 0 0 0 0 0 0
## varietyNE87513 0 0 0 0 0 0 0
## varietyNE87522 0 0 0 0 0 0 0
## varietyNE87612 0 0 0 0 0 0 0
## varietyNE87613 0 0 0 0 0 0 0
## varietyNE87615 0 0 0 0 0 0 0
## varietyNE87619 0 0 0 0 0 0 0
## varietyNE87627 0 0 0 0 0 0 0
## varietyNORKAN 0 0 0 0 0 0 0
## varietyREDLAND 0 0 0 0 0 0 0
## varietyROUGHRIDER 0 0 0 0 0 0 0
## varietySCOUT66 0 0 0 0 0 0 0
## varietySIOUXLAND 0 0 0 0 0 0 0
## varietyTAM107 0 0 0 0 0 0 0
## varietyTAM200 0 0 0 0 0 0 0
## varietyVONA 0 0 0 0 0 0 0
## vNE8746 vNE8749 vNE87512 vNE87513 vNE8752 vNE87612 vNE87613
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507
## varietyNE86509
## varietyNE86527
## varietyNE86582
## varietyNE86606
## varietyNE86607
## varietyNE86T666
## varietyNE87403
## varietyNE87408
## varietyNE87409
## varietyNE87446
## varietyNE87451
## varietyNE87457
## varietyNE87463
## varietyNE87499 0
## varietyNE87512 0 0
## varietyNE87513 0 0 0
## varietyNE87522 0 0 0 0
## varietyNE87612 0 0 0 0 0
## varietyNE87613 0 0 0 0 0 0
## varietyNE87615 0 0 0 0 0 0 0
## varietyNE87619 0 0 0 0 0 0 0
## varietyNE87627 0 0 0 0 0 0 0
## varietyNORKAN 0 0 0 0 0 0 0
## varietyREDLAND 0 0 0 0 0 0 0
## varietyROUGHRIDER 0 0 0 0 0 0 0
## varietySCOUT66 0 0 0 0 0 0 0
## varietySIOUXLAND 0 0 0 0 0 0 0
## varietyTAM107 0 0 0 0 0 0 0
## varietyTAM200 0 0 0 0 0 0 0
## varietyVONA 0 0 0 0 0 0 0
## vNE87615 vNE87619 vNE8762 vNORKA vREDLA vROUGH vSCOUT vSIOUX
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507
## varietyNE86509
## varietyNE86527
## varietyNE86582
## varietyNE86606
## varietyNE86607
## varietyNE86T666
## varietyNE87403
## varietyNE87408
## varietyNE87409
## varietyNE87446
## varietyNE87451
## varietyNE87457
## varietyNE87463
## varietyNE87499
## varietyNE87512
## varietyNE87513
## varietyNE87522
## varietyNE87612
## varietyNE87613
## varietyNE87615
## varietyNE87619 0
## varietyNE87627 0 0
## varietyNORKAN 0 0 0
## varietyREDLAND 0 0 0 0
## varietyROUGHRIDER 0 0 0 0 0
## varietySCOUT66 0 0 0 0 0 0
## varietySIOUXLAND 0 0 0 0 0 0 0
## varietyTAM107 0 0 0 0 0 0 0 0
## varietyTAM200 0 0 0 0 0 0 0 0
## varietyVONA 0 0 0 0 0 0 0 0
## vTAM10 vTAM20
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507
## varietyNE86509
## varietyNE86527
## varietyNE86582
## varietyNE86606
## varietyNE86607
## varietyNE86T666
## varietyNE87403
## varietyNE87408
## varietyNE87409
## varietyNE87446
## varietyNE87451
## varietyNE87457
## varietyNE87463
## varietyNE87499
## varietyNE87512
## varietyNE87513
## varietyNE87522
## varietyNE87612
## varietyNE87613
## varietyNE87615
## varietyNE87619
## varietyNE87627
## varietyNORKAN
## varietyREDLAND
## varietyROUGHRIDER
## varietySCOUT66
## varietySIOUXLAND
## varietyTAM107
## varietyTAM200 0
## varietyVONA 0 0
##
## Standardized residuals:
## Min Q1 Med Q3 Max
## -2.9015584 -0.4007879 0.1110373 0.5649123 1.9224851
##
## Residual standard error: 7.711373
## Degrees of freedom: 224 total; 168 residual
#Las medias de las variedades estan dadas, en vez de las diferencias entre medias, dado que removimos el intercepto del modelo utilizando 'variety~variety-1' en lugar de 'variety~variety-1' en la formula del modelo.
#ahora se añade la covarianza espacial.
#la función 'variogram' es aplicada al 'model4'
latitude <- spatialdata$latitude
longitude <- spatialdata$longitude
plot(Variogram(model4,form=~latitude+longitude))
#El variograma de la muestra aumenta a medida que aumenta la distancia, ilustrando la correlación espacial esperada. Extrapolando a la distancia cero, parece haber un nugget cerca de 0.2. Hay varios supuestos que se pueden hacer acerca de la correlacion espacial de estos datos. Por tanto se intenta una estructura de correlación esférica, usando la clase "corSpher". Necesitamos especificar la distancia ala cual el semivariograma alcanza 1. una inspeccion muestra que es cerca a 28, podemos actualiar el modelo 4 al incluir esta información
model5 <- update(model4,
corr=corSpher(c(28,0.2),form=~latitude+longitude,nugget=T))
summary(model5)
## Generalized least squares fit by REML
## Model: yield ~ variety - 1
## Data: space
## AIC BIC logLik
## 1185.863 1370.177 -533.9315
##
## Correlation Structure: Spherical spatial correlation
## Formula: ~latitude + longitude
## Parameter estimate(s):
## range nugget
## 27.4574777 0.2093144
##
## Coefficients:
## Value Std.Error t-value p-value
## varietyARAPAHOE 26.65898 3.437352 7.755672 0
## varietyBRULE 25.84956 3.441792 7.510496 0
## varietyBUCKSKIN 34.84837 3.478290 10.018822 0
## varietyCENTURA 25.09472 3.458867 7.255186 0
## varietyCENTURK78 26.33425 3.477919 7.571840 0
## varietyCHEYENNE 24.67327 3.438914 7.174727 0
## varietyCODY 22.48926 3.446486 6.525273 0
## varietyCOLT 25.18434 3.458716 7.281415 0
## varietyGAGE 24.32146 3.454978 7.039542 0
## varietyHOMESTEAD 21.66945 3.428008 6.321295 0
## varietyKS831374 26.85636 3.426682 7.837426 0
## varietyLANCER 23.33317 3.445318 6.772428 0
## varietyLANCOTA 21.29148 3.453168 6.165782 0
## varietyNE83404 24.04924 3.444731 6.981456 0
## varietyNE83406 25.31371 3.431704 7.376424 0
## varietyNE83407 25.19179 3.434447 7.335033 0
## varietyNE83432 21.81787 3.461530 6.302955 0
## varietyNE83498 28.70507 3.463483 8.287920 0
## varietyNE83T12 22.14497 3.487042 6.350646 0
## varietyNE84557 21.78129 3.435513 6.340041 0
## varietyNE85556 27.97347 3.445548 8.118729 0
## varietyNE85623 23.92360 3.449388 6.935606 0
## varietyNE86482 24.97432 3.426650 7.288261 0
## varietyNE86501 25.01765 3.446295 7.259287 0
## varietyNE86503 27.22405 3.471227 7.842773 0
## varietyNE86507 27.45299 3.472369 7.906128 0
## varietyNE86509 22.40808 3.458637 6.478877 0
## varietyNE86527 25.88213 3.447873 7.506694 0
## varietyNE86582 22.58725 3.480177 6.490259 0
## varietyNE86606 26.79646 3.471387 7.719238 0
## varietyNE86607 25.91034 3.471021 7.464760 0
## varietyNE86T666 16.78747 3.483088 4.819708 0
## varietyNE87403 21.48958 3.489067 6.159121 0
## varietyNE87408 24.31915 3.473652 7.001032 0
## varietyNE87409 26.32013 3.471552 7.581661 0
## varietyNE87446 22.21946 3.456956 6.427464 0
## varietyNE87451 24.19087 3.468471 6.974504 0
## varietyNE87457 23.53619 3.458271 6.805768 0
## varietyNE87463 23.22571 3.473916 6.685743 0
## varietyNE87499 22.17341 3.474606 6.381562 0
## varietyNE87512 22.57541 3.473248 6.499798 0
## varietyNE87513 21.82500 3.462985 6.302365 0
## varietyNE87522 19.48257 3.436261 5.669700 0
## varietyNE87612 27.39094 3.445481 7.949815 0
## varietyNE87613 27.56167 3.450507 7.987714 0
## varietyNE87615 23.81891 3.441606 6.920870 0
## varietyNE87619 28.48500 3.463575 8.224161 0
## varietyNE87627 18.48032 3.487567 5.298915 0
## varietyNORKAN 22.14489 3.448582 6.421448 0
## varietyREDLAND 27.98347 3.425959 8.168068 0
## varietyROUGHRIDER 25.74795 3.497083 7.362694 0
## varietySCOUT66 26.87766 3.456097 7.776884 0
## varietySIOUXLAND 25.65584 3.457112 7.421177 0
## varietyTAM107 22.77038 3.427452 6.643531 0
## varietyTAM200 18.76404 3.440786 5.453417 0
## varietyVONA 24.78208 3.473125 7.135383 0
##
## Correlation:
## vARAPA vBRULE vBUCKS vCENTURA vCENTURK vCHEYE vrCODY vrCOLT
## varietyBRULE 0.630
## varietyBUCKSKIN 0.610 0.622
## varietyCENTURA 0.631 0.623 0.624
## varietyCENTURK78 0.638 0.625 0.612 0.639
## varietyCHEYENNE 0.654 0.624 0.603 0.625 0.631
## varietyCODY 0.653 0.633 0.623 0.637 0.628 0.626
## varietyCOLT 0.633 0.623 0.618 0.647 0.640 0.626 0.626
## varietyGAGE 0.638 0.631 0.613 0.637 0.645 0.640 0.635 0.634
## varietyHOMESTEAD 0.621 0.619 0.596 0.618 0.621 0.621 0.613 0.617
## varietyKS831374 0.618 0.621 0.610 0.620 0.638 0.615 0.619 0.645
## varietyLANCER 0.651 0.655 0.605 0.626 0.632 0.627 0.630 0.647
## varietyLANCOTA 0.620 0.630 0.601 0.621 0.628 0.621 0.616 0.620
## varietyNE83404 0.661 0.631 0.614 0.635 0.631 0.643 0.660 0.634
## varietyNE83406 0.636 0.622 0.641 0.625 0.623 0.628 0.631 0.655
## varietyNE83407 0.625 0.604 0.612 0.647 0.617 0.614 0.623 0.627
## varietyNE83432 0.639 0.627 0.614 0.657 0.663 0.642 0.632 0.639
## varietyNE83498 0.640 0.625 0.612 0.641 0.640 0.639 0.630 0.652
## varietyNE83T12 0.639 0.627 0.616 0.644 0.686 0.634 0.633 0.641
## varietyNE84557 0.630 0.624 0.612 0.638 0.643 0.628 0.631 0.646
## varietyNE85556 0.632 0.648 0.640 0.640 0.653 0.629 0.629 0.637
## varietyNE85623 0.634 0.628 0.618 0.656 0.660 0.625 0.646 0.634
## varietyNE86482 0.615 0.652 0.607 0.617 0.625 0.616 0.614 0.618
## varietyNE86501 0.629 0.626 0.601 0.621 0.631 0.634 0.618 0.622
## varietyNE86503 0.635 0.642 0.615 0.654 0.639 0.636 0.634 0.644
## varietyNE86507 0.642 0.652 0.647 0.644 0.640 0.635 0.638 0.640
## varietyNE86509 0.639 0.629 0.617 0.641 0.640 0.641 0.634 0.638
## varietyNE86527 0.632 0.628 0.655 0.643 0.639 0.624 0.630 0.661
## varietyNE86582 0.640 0.633 0.631 0.649 0.640 0.636 0.664 0.644
## varietyNE86606 0.634 0.654 0.623 0.641 0.648 0.630 0.636 0.645
## varietyNE86607 0.633 0.637 0.613 0.634 0.636 0.649 0.627 0.638
## varietyNE86T666 0.638 0.628 0.613 0.636 0.654 0.633 0.632 0.631
## varietyNE87403 0.641 0.620 0.616 0.643 0.646 0.625 0.632 0.638
## varietyNE87408 0.627 0.619 0.612 0.643 0.644 0.621 0.644 0.648
## varietyNE87409 0.638 0.628 0.631 0.644 0.653 0.632 0.632 0.634
## varietyNE87446 0.637 0.635 0.613 0.653 0.642 0.631 0.629 0.634
## varietyNE87451 0.634 0.629 0.615 0.637 0.650 0.639 0.634 0.633
## varietyNE87457 0.636 0.629 0.628 0.639 0.645 0.630 0.644 0.650
## varietyNE87463 0.642 0.641 0.631 0.637 0.637 0.634 0.655 0.636
## varietyNE87499 0.642 0.634 0.625 0.659 0.645 0.656 0.640 0.637
## varietyNE87512 0.633 0.620 0.614 0.652 0.633 0.627 0.630 0.629
## varietyNE87513 0.639 0.621 0.606 0.632 0.649 0.634 0.619 0.628
## varietyNE87522 0.629 0.618 0.603 0.622 0.634 0.653 0.616 0.646
## varietyNE87612 0.615 0.638 0.661 0.616 0.616 0.615 0.642 0.615
## varietyNE87613 0.651 0.634 0.623 0.630 0.639 0.634 0.627 0.630
## varietyNE87615 0.655 0.628 0.620 0.633 0.646 0.644 0.631 0.636
## varietyNE87619 0.640 0.635 0.620 0.642 0.644 0.647 0.634 0.637
## varietyNE87627 0.658 0.628 0.618 0.648 0.682 0.633 0.632 0.638
## varietyNORKAN 0.635 0.626 0.614 0.638 0.662 0.631 0.633 0.653
## varietyREDLAND 0.653 0.640 0.601 0.622 0.628 0.647 0.645 0.636
## varietyROUGHRIDER 0.637 0.638 0.643 0.650 0.637 0.628 0.639 0.641
## varietySCOUT66 0.652 0.623 0.622 0.666 0.646 0.629 0.631 0.661
## varietySIOUXLAND 0.631 0.635 0.607 0.628 0.632 0.647 0.626 0.627
## varietyTAM107 0.646 0.619 0.602 0.622 0.648 0.651 0.623 0.632
## varietyTAM200 0.638 0.630 0.610 0.630 0.648 0.628 0.622 0.635
## varietyVONA 0.636 0.629 0.625 0.636 0.642 0.627 0.640 0.641
## vrGAGE vHOMES vKS831 vLANCE vLANCO vNE83404 vNE83406 vNE83407
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD 0.621
## varietyKS831374 0.646 0.614
## varietyLANCER 0.649 0.628 0.622
## varietyLANCOTA 0.630 0.657 0.618 0.632
## varietyNE83404 0.638 0.642 0.615 0.636 0.625
## varietyNE83406 0.623 0.609 0.613 0.639 0.614 0.652
## varietyNE83407 0.638 0.597 0.610 0.608 0.601 0.616 0.611
## varietyNE83432 0.645 0.618 0.627 0.628 0.621 0.635 0.622 0.621
## varietyNE83498 0.636 0.620 0.620 0.628 0.623 0.654 0.622 0.617
## varietyNE83T12 0.662 0.621 0.633 0.632 0.628 0.635 0.626 0.622
## varietyNE84557 0.643 0.634 0.646 0.627 0.629 0.629 0.623 0.616
## varietyNE85556 0.640 0.642 0.634 0.629 0.637 0.641 0.627 0.616
## varietyNE85623 0.644 0.622 0.644 0.626 0.623 0.631 0.618 0.618
## varietyNE86482 0.632 0.634 0.654 0.636 0.645 0.617 0.606 0.597
## varietyNE86501 0.627 0.660 0.613 0.629 0.654 0.629 0.612 0.604
## varietyNE86503 0.641 0.644 0.626 0.641 0.660 0.657 0.627 0.617
## varietyNE86507 0.641 0.625 0.627 0.632 0.633 0.643 0.632 0.623
## varietyNE86509 0.636 0.642 0.627 0.632 0.656 0.640 0.631 0.617
## varietyNE86527 0.640 0.614 0.640 0.626 0.620 0.631 0.629 0.625
## varietyNE86582 0.649 0.623 0.628 0.637 0.625 0.651 0.630 0.626
## varietyNE86606 0.644 0.624 0.635 0.641 0.636 0.636 0.633 0.616
## varietyNE86607 0.643 0.627 0.619 0.643 0.655 0.646 0.643 0.611
## varietyNE86T666 0.649 0.624 0.625 0.629 0.635 0.638 0.621 0.619
## varietyNE87403 0.640 0.619 0.626 0.624 0.622 0.633 0.630 0.647
## varietyNE87408 0.642 0.617 0.626 0.632 0.620 0.631 0.623 0.649
## varietyNE87409 0.662 0.620 0.626 0.631 0.625 0.636 0.643 0.630
## varietyNE87446 0.650 0.641 0.625 0.655 0.641 0.655 0.625 0.618
## varietyNE87451 0.675 0.624 0.630 0.639 0.630 0.636 0.623 0.625
## varietyNE87457 0.640 0.627 0.630 0.635 0.641 0.636 0.654 0.635
## varietyNE87463 0.643 0.619 0.621 0.638 0.626 0.648 0.633 0.626
## varietyNE87499 0.650 0.620 0.628 0.634 0.629 0.640 0.636 0.624
## varietyNE87512 0.631 0.614 0.614 0.624 0.619 0.633 0.619 0.648
## varietyNE87513 0.633 0.624 0.614 0.634 0.647 0.629 0.618 0.611
## varietyNE87522 0.627 0.630 0.619 0.624 0.625 0.627 0.626 0.609
## varietyNE87612 0.618 0.601 0.619 0.611 0.609 0.618 0.622 0.608
## varietyNE87613 0.635 0.618 0.622 0.626 0.626 0.633 0.619 0.613
## varietyNE87615 0.647 0.624 0.626 0.628 0.631 0.636 0.623 0.637
## varietyNE87619 0.661 0.621 0.633 0.638 0.627 0.640 0.626 0.618
## varietyNE87627 0.641 0.624 0.624 0.643 0.632 0.638 0.627 0.616
## varietyNORKAN 0.640 0.620 0.658 0.630 0.624 0.630 0.628 0.644
## varietyREDLAND 0.627 0.621 0.634 0.647 0.616 0.632 0.621 0.622
## varietyROUGHRIDER 0.643 0.617 0.620 0.627 0.623 0.649 0.630 0.622
## varietySCOUT66 0.636 0.617 0.626 0.628 0.623 0.632 0.625 0.635
## varietySIOUXLAND 0.662 0.645 0.616 0.639 0.640 0.644 0.629 0.608
## varietyTAM107 0.627 0.651 0.617 0.644 0.629 0.634 0.623 0.607
## varietyTAM200 0.637 0.638 0.650 0.631 0.652 0.628 0.617 0.611
## varietyVONA 0.645 0.614 0.620 0.625 0.618 0.651 0.625 0.624
## vNE8343 vNE8349 vNE83T vNE845 vNE855 vNE856 vNE864 vNE86501
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498 0.663
## varietyNE83T12 0.658 0.644
## varietyNE84557 0.659 0.654 0.657
## varietyNE85556 0.657 0.639 0.642 0.649
## varietyNE85623 0.647 0.636 0.644 0.639 0.668
## varietyNE86482 0.619 0.618 0.623 0.621 0.631 0.644
## varietyNE86501 0.627 0.635 0.631 0.632 0.634 0.623 0.627
## varietyNE86503 0.636 0.635 0.641 0.635 0.647 0.635 0.647 0.655
## varietyNE86507 0.646 0.641 0.660 0.646 0.650 0.639 0.626 0.640
## varietyNE86509 0.636 0.635 0.639 0.650 0.659 0.658 0.624 0.638
## varietyNE86527 0.634 0.634 0.638 0.635 0.641 0.657 0.630 0.620
## varietyNE86582 0.646 0.643 0.645 0.640 0.639 0.647 0.624 0.626
## varietyNE86606 0.639 0.640 0.645 0.660 0.642 0.641 0.630 0.629
## varietyNE86607 0.636 0.658 0.641 0.634 0.633 0.631 0.627 0.631
## varietyNE86T666 0.640 0.652 0.662 0.633 0.642 0.646 0.627 0.638
## varietyNE87403 0.640 0.642 0.652 0.632 0.641 0.659 0.619 0.623
## varietyNE87408 0.644 0.627 0.650 0.631 0.631 0.636 0.618 0.619
## varietyNE87409 0.649 0.635 0.668 0.635 0.639 0.640 0.626 0.624
## varietyNE87446 0.639 0.644 0.648 0.632 0.639 0.638 0.653 0.636
## varietyNE87451 0.657 0.633 0.653 0.635 0.637 0.647 0.632 0.629
## varietyNE87457 0.640 0.635 0.654 0.659 0.638 0.637 0.624 0.631
## varietyNE87463 0.641 0.640 0.641 0.634 0.636 0.633 0.623 0.627
## varietyNE87499 0.657 0.646 0.652 0.641 0.641 0.637 0.625 0.629
## varietyNE87512 0.653 0.644 0.639 0.630 0.633 0.633 0.613 0.621
## varietyNE87513 0.634 0.635 0.664 0.629 0.629 0.626 0.625 0.637
## varietyNE87522 0.628 0.629 0.633 0.650 0.635 0.623 0.616 0.657
## varietyNE87612 0.616 0.618 0.623 0.622 0.630 0.619 0.624 0.611
## varietyNE87613 0.640 0.661 0.644 0.635 0.634 0.631 0.625 0.649
## varietyNE87615 0.638 0.635 0.639 0.635 0.658 0.638 0.623 0.649
## varietyNE87619 0.664 0.660 0.646 0.641 0.639 0.638 0.626 0.633
## varietyNE87627 0.641 0.641 0.660 0.638 0.642 0.646 0.623 0.637
## varietyNORKAN 0.643 0.636 0.650 0.642 0.650 0.646 0.626 0.626
## varietyREDLAND 0.646 0.628 0.629 0.629 0.625 0.623 0.614 0.631
## varietyROUGHRIDER 0.653 0.663 0.643 0.639 0.644 0.642 0.618 0.624
## varietySCOUT66 0.644 0.653 0.650 0.644 0.641 0.650 0.618 0.625
## varietySIOUXLAND 0.631 0.634 0.642 0.628 0.634 0.632 0.623 0.640
## varietyTAM107 0.629 0.626 0.632 0.650 0.632 0.626 0.613 0.636
## varietyTAM200 0.638 0.640 0.649 0.652 0.656 0.636 0.649 0.656
## varietyVONA 0.639 0.638 0.641 0.632 0.638 0.635 0.613 0.621
## vNE86503 vNE86507 vNE86509 vNE8652 vNE8658 vNE86606 vNE86607
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507 0.659
## varietyNE86509 0.651 0.659
## varietyNE86527 0.634 0.649 0.644
## varietyNE86582 0.661 0.644 0.642 0.659
## varietyNE86606 0.642 0.644 0.667 0.651 0.668
## varietyNE86607 0.639 0.638 0.641 0.635 0.647 0.663
## varietyNE86T666 0.639 0.639 0.641 0.633 0.645 0.637 0.650
## varietyNE87403 0.635 0.641 0.648 0.636 0.643 0.634 0.631
## varietyNE87408 0.654 0.632 0.632 0.630 0.660 0.635 0.627
## varietyNE87409 0.636 0.644 0.634 0.644 0.641 0.636 0.636
## varietyNE87446 0.652 0.639 0.640 0.633 0.643 0.642 0.648
## varietyNE87451 0.642 0.642 0.637 0.653 0.653 0.640 0.638
## varietyNE87457 0.642 0.651 0.661 0.641 0.644 0.661 0.640
## varietyNE87463 0.646 0.665 0.640 0.640 0.673 0.662 0.641
## varietyNE87499 0.646 0.651 0.642 0.637 0.665 0.644 0.646
## varietyNE87512 0.637 0.647 0.639 0.629 0.639 0.632 0.629
## varietyNE87513 0.635 0.635 0.636 0.626 0.632 0.634 0.643
## varietyNE87522 0.633 0.633 0.640 0.629 0.628 0.634 0.625
## varietyNE87612 0.621 0.631 0.616 0.628 0.627 0.623 0.623
## varietyNE87613 0.635 0.650 0.633 0.638 0.638 0.637 0.642
## varietyNE87615 0.640 0.642 0.642 0.642 0.643 0.643 0.635
## varietyNE87619 0.650 0.644 0.637 0.641 0.668 0.656 0.647
## varietyNE87627 0.641 0.644 0.647 0.642 0.644 0.663 0.645
## varietyNORKAN 0.637 0.638 0.639 0.641 0.647 0.640 0.630
## varietyREDLAND 0.629 0.632 0.628 0.625 0.632 0.626 0.622
## varietyROUGHRIDER 0.637 0.675 0.642 0.662 0.649 0.651 0.656
## varietySCOUT66 0.637 0.643 0.660 0.660 0.648 0.650 0.635
## varietySIOUXLAND 0.637 0.635 0.638 0.626 0.638 0.642 0.669
## varietyTAM107 0.633 0.640 0.656 0.632 0.628 0.632 0.627
## varietyTAM200 0.647 0.656 0.640 0.635 0.632 0.640 0.631
## varietyVONA 0.631 0.661 0.633 0.655 0.642 0.640 0.642
## vNE86T vNE87403 vNE87408 vNE87409 vNE8744 vNE87451 vNE87457
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507
## varietyNE86509
## varietyNE86527
## varietyNE86582
## varietyNE86606
## varietyNE86607
## varietyNE86T666
## varietyNE87403 0.684
## varietyNE87408 0.645 0.660
## varietyNE87409 0.641 0.646 0.657
## varietyNE87446 0.649 0.651 0.647 0.662
## varietyNE87451 0.644 0.642 0.661 0.677 0.665
## varietyNE87457 0.639 0.657 0.643 0.651 0.648 0.658
## varietyNE87463 0.639 0.642 0.636 0.643 0.645 0.649 0.663
## varietyNE87499 0.643 0.643 0.638 0.663 0.645 0.648 0.655
## varietyNE87512 0.646 0.669 0.641 0.636 0.652 0.634 0.645
## varietyNE87513 0.636 0.632 0.627 0.652 0.647 0.636 0.639
## varietyNE87522 0.632 0.626 0.619 0.625 0.626 0.628 0.637
## varietyNE87612 0.628 0.615 0.619 0.624 0.618 0.620 0.641
## varietyNE87613 0.658 0.635 0.624 0.631 0.634 0.634 0.634
## varietyNE87615 0.656 0.636 0.629 0.638 0.633 0.637 0.637
## varietyNE87619 0.639 0.633 0.635 0.640 0.639 0.646 0.639
## varietyNE87627 0.659 0.641 0.634 0.649 0.643 0.641 0.651
## varietyNORKAN 0.642 0.647 0.646 0.637 0.637 0.636 0.646
## varietyREDLAND 0.622 0.624 0.625 0.623 0.625 0.624 0.632
## varietyROUGHRIDER 0.643 0.642 0.630 0.640 0.637 0.639 0.642
## varietySCOUT66 0.645 0.662 0.634 0.637 0.640 0.635 0.641
## varietySIOUXLAND 0.642 0.628 0.626 0.632 0.656 0.652 0.635
## varietyTAM107 0.629 0.626 0.619 0.625 0.629 0.625 0.635
## varietyTAM200 0.641 0.635 0.628 0.634 0.636 0.633 0.638
## varietyVONA 0.637 0.636 0.628 0.635 0.631 0.635 0.637
## vNE8746 vNE8749 vNE87512 vNE87513 vNE8752 vNE87612 vNE87613
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507
## varietyNE86509
## varietyNE86527
## varietyNE86582
## varietyNE86606
## varietyNE86607
## varietyNE86T666
## varietyNE87403
## varietyNE87408
## varietyNE87409
## varietyNE87446
## varietyNE87451
## varietyNE87457
## varietyNE87463
## varietyNE87499 0.672
## varietyNE87512 0.652 0.664
## varietyNE87513 0.637 0.651 0.650
## varietyNE87522 0.627 0.635 0.633 0.650
## varietyNE87612 0.630 0.627 0.614 0.609 0.609
## varietyNE87613 0.639 0.638 0.631 0.631 0.633 0.662
## varietyNE87615 0.642 0.640 0.629 0.631 0.647 0.631 0.658
## varietyNE87619 0.663 0.665 0.633 0.635 0.629 0.625 0.656
## varietyNE87627 0.645 0.646 0.635 0.659 0.636 0.619 0.645
## varietyNORKAN 0.639 0.657 0.639 0.640 0.649 0.620 0.633
## varietyREDLAND 0.629 0.634 0.624 0.628 0.633 0.609 0.625
## varietyROUGHRIDER 0.652 0.647 0.658 0.629 0.627 0.622 0.641
## varietySCOUT66 0.639 0.650 0.642 0.650 0.632 0.616 0.644
## varietySIOUXLAND 0.636 0.633 0.624 0.630 0.630 0.614 0.632
## varietyTAM107 0.629 0.634 0.628 0.636 0.651 0.606 0.629
## varietyTAM200 0.631 0.636 0.629 0.632 0.652 0.619 0.662
## varietyVONA 0.664 0.638 0.642 0.625 0.625 0.625 0.639
## vNE87615 vNE87619 vNE8762 vNORKA vREDLA vROUGH vSCOUT vSIOUX
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507
## varietyNE86509
## varietyNE86527
## varietyNE86582
## varietyNE86606
## varietyNE86607
## varietyNE86T666
## varietyNE87403
## varietyNE87408
## varietyNE87409
## varietyNE87446
## varietyNE87451
## varietyNE87457
## varietyNE87463
## varietyNE87499
## varietyNE87512
## varietyNE87513
## varietyNE87522
## varietyNE87612
## varietyNE87613
## varietyNE87615
## varietyNE87619 0.659
## varietyNE87627 0.660 0.662
## varietyNORKAN 0.656 0.640 0.641
## varietyREDLAND 0.632 0.638 0.629 0.650
## varietyROUGHRIDER 0.639 0.645 0.645 0.636 0.623
## varietySCOUT66 0.640 0.642 0.647 0.660 0.627 0.651
## varietySIOUXLAND 0.632 0.636 0.637 0.627 0.622 0.641 0.626
## varietyTAM107 0.634 0.629 0.645 0.632 0.650 0.627 0.631 0.629
## varietyTAM200 0.648 0.639 0.644 0.649 0.627 0.635 0.638 0.628
## varietyVONA 0.640 0.637 0.642 0.634 0.624 0.682 0.636 0.647
## vTAM10 vTAM20
## varietyBRULE
## varietyBUCKSKIN
## varietyCENTURA
## varietyCENTURK78
## varietyCHEYENNE
## varietyCODY
## varietyCOLT
## varietyGAGE
## varietyHOMESTEAD
## varietyKS831374
## varietyLANCER
## varietyLANCOTA
## varietyNE83404
## varietyNE83406
## varietyNE83407
## varietyNE83432
## varietyNE83498
## varietyNE83T12
## varietyNE84557
## varietyNE85556
## varietyNE85623
## varietyNE86482
## varietyNE86501
## varietyNE86503
## varietyNE86507
## varietyNE86509
## varietyNE86527
## varietyNE86582
## varietyNE86606
## varietyNE86607
## varietyNE86T666
## varietyNE87403
## varietyNE87408
## varietyNE87409
## varietyNE87446
## varietyNE87451
## varietyNE87457
## varietyNE87463
## varietyNE87499
## varietyNE87512
## varietyNE87513
## varietyNE87522
## varietyNE87612
## varietyNE87613
## varietyNE87615
## varietyNE87619
## varietyNE87627
## varietyNORKAN
## varietyREDLAND
## varietyROUGHRIDER
## varietySCOUT66
## varietySIOUXLAND
## varietyTAM107
## varietyTAM200 0.638
## varietyVONA 0.642 0.631
##
## Standardized residuals:
## Min Q1 Med Q3 Max
## -3.1257540 -0.1697128 0.3588903 0.8020775 2.0309340
##
## Residual standard error: 7.410598
## Degrees of freedom: 224 total; 168 residual
#esta es una gran mejora y el AIC disminuyo de 1354.742 a 1185.863. El rango y el nugget se aproximaron al estimado visual.
#se pude tambien probar un modelo cuadratico racional (corRatio), que necesita un estimado de la distancia a la cual el semivariograma es (1+ nugget)/2 = 1.2/2 = 0.6 , y también un estimado del nugget, una estimación visual da cerca de 12.5.
model6 <- update(model4,
corr=corRatio(c(12.5,0.2),form=~latitude+longitude,nugget=T))
#usamos anova para comparar los dos modelos espaciales
anova(model5,model6)
## Model df AIC BIC logLik
## model5 1 59 1185.863 1370.177 -533.9315
## model6 2 59 1183.278 1367.592 -532.6389
#el modelo cuadratico racional tiene un mejor AIC y por tanto es preferible sobre el modelo espacial esférico,
#para probrar la significancia de los parámetros de correlación espacial, debemos comparar el modelo 6 on el modelo 4 (el cual asume errores espaciales independientes)
anova(model4,model6)
## Model df AIC BIC logLik Test L.Ratio p-value
## model4 1 57 1354.742 1532.808 -620.3709
## model6 2 59 1183.278 1367.592 -532.6389 1 vs 2 175.464 <.0001
#los dos grados de libertad extra están claramente justificados, toca verificar la adecuación del modelo corRatio. Se hace al ver el variograma de la muestra, para los residuales normalizados del modelo 6
plot(Variogram(model6,resType="n"))
#o hay patrón en el gráfico del variograma, asi que consideramos que el cuadratico racional es adecuado.
# para revisar la constancia de la varianza podemos graficar los residuales normalizados contra los valores ajustados
plot(model6,resid( ., type="n")~fitted(.),abline=0)
#y el gráfico de normalidad es obtenido de la manera usual
qqnorm(model6,~resid(.,type="n"))
#el modelo luce bien
#el siguiente paso es investigar la significancia de cualquier diferencia entre las variedades,
model7 <- update(model6,model=yield~variety)
anova(model7)
## Denom. DF: 168
## numDF F-value p-value
## (Intercept) 1 30.399419 <.0001
## variety 55 1.850939 0.0015
#la diferencia entre variedades ahora parece ser altamente significatvia. Contrastes especificos entre variedades pueden ser llevado a cabo por el agrumento "L" del anova. Supongamos que queremos comparar los rendimientos medios de la primera y tercer variedad. Para esto establecemos un vector de os coeficientes de contraste c(-1,0,1) y aplicamos el contraste:
anova(model6,L=c(-1,0,1))
## Denom. DF: 168
## F-test for linear combination(s)
## varietyARAPAHOE varietyBUCKSKIN
## -1 1
## numDF F-value p-value
## 1 1 7.696728 0.0062
#usamos el modelo 6 (con tadas las medias de variedad) no el moedelo 7. Las variedades Arapahoe y Buckskin, presentan unas diferencias altamente significativas en las medias del rendimiento.