Correlazioni e t-test

R per utenti SAS

Melinda Higgins, PhD

Research Professor/Senior Biostatistician Emory University

Confronto correlazioni SAS e R

sas proc corr come r psych corr.test function in r

R per utenti SAS

codici SAS e R per correlazioni

R per utenti SAS

Correlazioni con il pacchetto psych

# Correlations with psych::corr.test()
daviskeep %>%
  select(bmi, weight, height) %>%
  psych::corr.test()
Call:psych::corr.test(x = .)
Correlation matrix
        bmi weight height
bmi    1.00   0.88   0.38
weight 0.88   1.00   0.77
height 0.38   0.77   1.00
Sample Size
[1] 199
Probability values (Entries above the
diagonal are adjusted for multiple tests.)
       bmi weight height
bmi      0      0      0
weight   0      0      0
height   0      0      0
R per utenti SAS

Matrice di scatterplot in SAS e R

istruzione plots matrix per sas proc corr e ggpairs del pacchetto GGally

R per utenti SAS

codice SAS e R per creare una matrice di scatterplot

R per utenti SAS

Matrice di scatterplot - funzione GGally::ggpairs()

 

 

# Matrix plot with GGally::ggpairs()
daviskeep %>%
  select(bmi, weight, height) %>%
  GGally::ggpairs()

matrice di scatterplot con la funzione ggpairs del pacchetto GGally

R per utenti SAS

Matrice di scatterplot - ggpairs per gruppo

 

 

# Color points by sex group
daviskeep %>%
  select(bmi, weight, height, sex) %>%
  GGally::ggpairs(aes(color = sex))

matrice di scatterplot con ggpairs del pacchetto GGally per sesso

R per utenti SAS

Statistiche descrittive per gruppo

Senza conteggi per gruppo

# Get mean and sd for bmi by sex
daviskeep %>% group_by(sex) %>%
  select(sex, bmi) %>%
  summarise(across(everything(),
                   list(mean = ~ mean(.x),
                        sd = ~ sd(.x))))
# A tibble: 2 × 3
  sex   bmi_mean bmi_sd
  <fct>    <dbl>  <dbl>
1 F         21.0   2.18
2 M         23.9   3.12

Con conteggi per gruppo

# Add N = n(), get mean, sd for bmi by sex
daviskeep %>% group_by(sex) %>%
  select(sex, bmi) %>%
  summarise(across(everything(), 
                   list(mean = ~ mean(.x), 
                        sd = ~ sd(.x))),
            N = n())
# A tibble: 2 × 4
  sex   bmi_mean bmi_sd     N
  <fct>    <dbl>  <dbl> <int>
1 F         21.0   2.18   111
2 M         23.9   3.12    88
1 https://dplyr.tidyverse.org/reference/context.html
R per utenti SAS

T-test in SAS e R

sas proc ttest simile a var.test e t.test in r

R per utenti SAS

codice SAS e R per t-test pooled e unpooled

R per utenti SAS

codice SAS e R per t-test pooled e unpooled

R per utenti SAS

codice SAS e R per t-test pooled e unpooled

R per utenti SAS

T-test - verifica varianze uguali

# Perform equal variance test
var.test(bmi ~ sex, data = daviskeep)
    F test to compare two variances

data:  bmi by sex
F = 0.48637, num df = 110, denom df = 87, p-value = 0.0003668

alternative hypothesis: true ratio of variances is not equal to 1

95 percent confidence interval:
 0.3244691 0.7221946
sample estimates:
ratio of variances
         0.4863699
R per utenti SAS

T-test - pooled e unpooled

# UNPOOLED t-test bmi by sex
t.test(bmi ~ sex,
       data = daviskeep)
Welch Two Sample t-test

data:  bmi by sex
t = -7.5158, df = 149.45,
  p-value = 4.819e-12
alternative hypothesis: true difference
  in means is not equal to 0
95 percent confidence interval:
 -3.716353 -2.169035
sample estimates:
mean in group F mean in group M
       20.95632        23.89901
# POOLED t-test bmi by sex
t.test(bmi ~ sex, data = daviskeep,
       var.equal = TRUE)
    Two Sample t-test

data:  bmi by sex
t = -7.8239, df = 197,
  p-value = 3.055e-13
alternative hypothesis: true difference
  in means is not equal to 0
95 percent confidence interval:
 -3.684428 -2.200960
sample estimates:
mean in group F mean in group M
       20.95632        23.89901
R per utenti SAS

Esploriamo le relazioni bivariate negli abaloni!

R per utenti SAS

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