The correlation of all parameters with each other (pairwise correlation) can be seen in Fig. 1. Also, Fig. 2 illustrates the correlation between input parameters and the CS of SFRC.

pair-wise correlation between variables.

Correlation between numeric variables.

The correlation coefficient ( R ) is a statistical measure that shows the strength of the linear relationship between two sets of data. Equation (1) is the covariance between two variables ( COVXY ) divided by their standard deviations ( σX , σY ). R shows the direction and strength of a two-variable relationship. The linear relationship between two variables is stronger if R is close to + 1.00 or − 1.00. RXY=COVXYσXσY
As can be seen in Fig. 2, it is obvious that the CS increased with increasing the SP (R = 0.792) followed by fly ash (R = 0.688) and C (R = 0.501). Whereas, it decreased by increasing the W/C ratio (R = − 0.786) followed by FA (R = − 0.521). However, the CS of SFRC was insignificantly influenced by DMAX, CA, and properties of ISF (ISF, L/DISF). The same results are also reported by Kang et al.18 (link).
Free full text: Click here