OK, I hope I've got it this time.
Using the Refutas equation and Matlab:
Code:
%viscosity entered in cp and corrected to centistokes
H2O =0.89/1;
OH =1.095/.78;
PG = 42/.965;
VG = 950/1.26;
%enter the components in the mixture to vA,vB etc
vA=H2O;
vB=VG;
%vC=
%percentages of components in mixture
wA=.99;
wB=.01;
%wC=
%Calc the Viscosity Blending Index
VBIA = 14.534 * log(log(vA + 0.8)) + 10.975;
VBIB = 14.534 * log(log(vB + 0.8)) + 10.975;
%VBIC = 14.534 * log(log(vC + 0.8)) + 10.975;
%Calc the blend total
VBIblend = (wA * VBIA) + (wB * VBIB); %+(wC * VBIC)...
%Calc for viscosity in centistokes
viscosity = (exp(exp((VBIblend - 10.975) / 14.534))) - 0.8;
With this method it is surely more accurate...
I get:
22% water in VG = PG
26% Ethanol in VG = PG
So the suggestions I made earlier about PG to water at 10 to 4 are really more like 10 to 2 water and 10 to 2.5 Alcohol.
I will go back and correct that first post.
If someone has the tools to measure actual viscosity it would be very nice to see actual values as there could be more molecular interactions than are accounted for.