a couple tests show statistically significant differences even though the actual differences are not economically meaningful. For example, this is the test for landed pounds, for the NYB GC 12 vs 2.
t.test(dropped_values_NY_1_2_GC$LANDED_win,y=Inside_NY2_GC$LANDED_win, alternative=c("two.sided"), paired=FALSE, var.equal=FALSE, conf.level=0.99)
##
## Welch Two Sample t-test
##
## data: dropped_values_NY_1_2_GC$LANDED_win and Inside_NY2_GC$LANDED_win
## t = -8.6119, df = 15059, p-value < 0.00000000000000022
## alternative hypothesis: true difference in means is not equal to 0
## 99 percent confidence interval:
## -20.97643 -11.31640
## sample estimates:
## mean of x mean of y
## 448.1387 464.2851
The difference is 16 lbs. While they are statistically different, it's not economically a big deal. This is one of those times where a large enough sample size will often (always) find a statistical difference.
a couple tests show statistically significant differences even though the actual differences are not economically meaningful. For example, this is the test for landed pounds, for the NYB GC 12 vs 2.
in stata: