AbstractThe cooperative nature of the binding between polycytidylate and the oligoinosinates I(pI)5–10 has been determined. Using the data of Tazawa, Tazawa, and Ts'o, it is shown that knowledge of the slope of the adsorption isothern allows one to determine the oligomer‐polymer binidng constant, the oligomer–oligomer interaction constant, and the average degree of association (cooperative clustering) of the oligomers on the polymer. Knowledge of the above equilibrium constants as a function of temperature yields the respective thermodynamic parameters; no assumptions need to be made about the nature of the equilibrium constants or the thermodynamic parameters. For very long chains of polycytidylate, simple, explicit relations are given for the determination of the equilibrium constants involved. For finite chains of polycytidylate, the calculation of a single graph for each oligomer and polymer size allows the equilibrium constants to be determined for all experimental conditions of temperature and concentration. We find that the enthalpy and entropy of binding an oligomer n, bases to be δHn = ±13.7 − n(6.65) and δSn = +32.5 − n(18.8) given, respectively, in kcal/mole and e.u.; these parameters predict a melting temperature of 81°C for the poly(I)·poly(C) complex compared with the experimental value of 75°C. If the enthalpy is interpreted as arising from a sum of hydrogen bonding and stacking interactions, then the enthalpy of stacking is −13.7 kcal/mole while the enthalpy of hydrogen bonding is +7 ± 4 kcal/mole; the positive enthalpy of hydrogen bonding presumably is a result of the fact that in the inosine‐cytosine base pair, only two of the three sites on cytosine can hydrogen bond, the third being blocked from hydrogen bonding with water. The enthalpy of interaction between neighboring bound oligomers is found to be −10.4 kcal/mole while the corresponding entropy is −26.1 e.u. The binding is bound to be cooperative, though the extent of clustering varies markedly with temperature; the average number of oligomers in a cluster on the polymer is found to about five at a melting temperature of 25°C. The approach and equations given have generally applicability to oligomer‐polymer associations.