Using an equation derived from blob theory we calculate the number of statistical segments of which one blob consists (N,).The same characteristic number can also be directly determined from the Mark-Houwink-Sakurada (MHS) representation. The above characteristic number depends only on the quality (i.e., properties) of the solvent and is found to be the same for different polymers if these polymers are dissolved in solvents forwhich the exponent in the MHS equation is the same. Based on the above determination of N,, we calculate the adjustable parameter na of thermal blob theory. The obtained value lies near a mean value of 10. Knowing the 0 temperature for a number of polymer-solvent systems, we propose a relation giving the 0 temperature as a function of the rigidity of the polymers and the properties of the solvents. Combining relations derived either from the two-parameter theory or from blob theory, we propose relations that give the adjustable parameter Crelating the number of blobs of a chain to its excluded-volume parameter z. Knowing the adjustable parameter C(mean value 36) and using a relation derived also from the combination ofthe two-parameter theory with blob theory, we obtain the long range interaction parameter B of any polymer-solvent system. The obtained values are almost the same as the values obtaiend directly from the Stockmayer-Fixman-Burchard representation. a PP, polypropylene; POE, poly(ethy1ene oxide); PIB, polyisobutylene; PMMA, poly(methylmethacry1ate); PS, polystyrene; P(p-tert-b-S), polyb-tert-butylstyrene); P(mmS), poly(m-methylstyrene): P(2,4-d-mS), poly(2,4-dimethylstyrene); P(2,4,6-tmS), poly(2,4,6-trimethylstyrene); P(2-eth-but-M), poly(2-ethyl butyl methacrylate); PZVP, poly(2-vinyl pyridine); PDPP, poly(2,6-diisopropylphenyl methacrylate).': A in cm. * Our results.K , in ml g-"2 mo1"2.
B and B S F B in ml.Acta Polymer., 45, 355-360 (1994) Quantitative aspects of blob theory