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Python vs G*Power: Sample size calculation for Pearson correlation

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Here I compare the power analysis for sample size calculation for Pearson correlation.
The codes can be seen as follows:
import pingouin as pg
# Parameters
r = 0.3 # expected correlation coefficient
alpha = 0.05 # significance level
power = 0.80 # desired power
# Calculate sample size
print(f"Required sample size: {sample_size:.2f}")
# for one-sided test
# Define the parameters
r = 0.3 # expected correlation coefficient
alpha = 0.05 # significance level
power = 0.80 # desired power
alternative = 'greater' # alternative hypothesis for one-sided test
# Calculate the required sample size
print(f"Required sample size: {sample_size:.2f}")
More info about Pingouin
The codes can be seen as follows:
import pingouin as pg
# Parameters
r = 0.3 # expected correlation coefficient
alpha = 0.05 # significance level
power = 0.80 # desired power
# Calculate sample size
print(f"Required sample size: {sample_size:.2f}")
# for one-sided test
# Define the parameters
r = 0.3 # expected correlation coefficient
alpha = 0.05 # significance level
power = 0.80 # desired power
alternative = 'greater' # alternative hypothesis for one-sided test
# Calculate the required sample size
print(f"Required sample size: {sample_size:.2f}")
More info about Pingouin