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z = 10.^-15; N[z/(z/2 + 1), 100] log1pcontracted[z_,n:_Integer?Positive:2]:=(2z)/(2+z+((-10-5 z) z^2)/(60+z (60+11 z)+Fold[#2[[1]]/(#2[[2]]+#1)&,0,Transpose[{Table[-(324+m (1224+m (1812+m (1312+m (464+64 m)))))z^4/(5+4m),{m,n,0,-1}],Table[(1260+z (1260+154 z)+m (2288+z (2288+284 z)+m (1344+z (1344+168 z)+m (256+z (256+32 z)))))/(5+4m),{m,n,0,-1}]}]])); ...


2

As Guess ... points out Quantity[1, "Dynes"/("Centimeters"^2*"Pascals"*"Seconds"^(0.7))] // Rationalize // UnitConvert Quantity[1/10, 1/"Seconds"^(7/10)] does the job.



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