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People make a great deal of the rings that are awarded to the teams that win the Super Bowl And because Vince Lombardi s teams won the first two of these contests even before the words super bowl became one word and got capitalized he had the privilege of inventing a few traditions One of these was designing the rings worn by the winners of those championship games The ring that the Green Bay Packers wear for defeating the Oakland Raiders in Super Bowl II has three large diamonds across the face The three diamonds signify the three consecutive world

The pure numbers E , o,q ,and C2 and expressions for a(T,) are specific to the equation of state, and are given in Table 31 (p 93) As shown in Sec 115, In& = Zi - 1 -ln(Zi - p i ) -qiIi (1136) Values for In 4i are therefore implied by each of the equations of state considered here In Eq (1136), qi is given by Eq (1436), and Ii, by Eq (662b) For given T and P , the vaporphase value of Zi at point W of Fig 147 is found by solution of Eq (1431) The liquid-phase value of Zi at point M comes from Eq (1433) Values for In 4; and In 4; are then found by Eq (1136) If they satisfy Eq (1430), then P = PiSat and points M and W represent the saturated-liquid and saturated-vapor states at temperature T If Eq (1430) is not satisfied, the correct value of P is found, by trial, by iteration, or by the solve routine of a software package The calculation of pure-species vapor pressures as just described may be reversed to allow evaluation of an equation-of-stateparameter from a known vapor-pressure PiSat at temperature T Thus, Eq (1136) may be written for each phase of pure-species i and combined in accord with Eq (1430) Solving the resulting expression for qi yields:

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For the PR and SRK equations, I is given by Eq (662b) written for pure species i:

and are willing to read between the lines when necessary I believe we can puzzle out the essentials of that model

The application of this equation requires first the evaluation at P = PiSat of Zi by the equation of state: the vapor-phase value from Eq (1431); the liquid-phase value from Eq (1433) However, these equations contain qi, the quantity sought Thus, an iterative procedure is indicated, with an initial value of qi from a generalized correlation as given by Eqs (1434) through (1436)

The equation of state for a mixture has exactly the same forms as Eqs (1431) and (1433):

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