Based on a theory of generalized kinship coefficients a recursive algorithm for the calculation of the coefficient of kinship and all nine condensed identity coefficients for any two individuals with given pedigree is described. Furthermore, the algorithm also permits the calculation of all fifteen detailed coefficients for two individuals neither of whom is an ancestor of the other one. Results for standard as well as highly inbred relationships are given. Observe that A1 = S,, A2 =a,, A8 = Sz+S3, A4 = S,, A, = 6,+S5, A6 = S,, A, = 6,+S,,, A, = ~,0+~1,+81,+S1,, A,, =a,, and * Not calculated by DETIDCOEFF. CP = S1+f(6,+S3+6,+6,+6~+Sl,)+f(Slo+611+S,,+614) = A l + f ( A 3 + A 5 + A 7 ) +~A 8 . The notation follows Jacquard (1973).c) m cs. NADOT, R. & VAYSSEIX, G. (1973). Apparentement et identit6. Algorithme du calcul des coefficients d'identitk. ROSTRON, J . (1978). On the computation of inbreeding coefficients. Annuls of Human Genetics 41, 469-475.In Ginitique at Population. Paris : Presses Universitaires de France. 23fj-246.Population Biology 6, 58-75. Poincare' B 2, (1965), 1-94. 75 1-776. de l'lnstitut Henri Population Biology. 223-233.Biometrics 29, 347-359.

Active CMV replication that is not limited after one episode of CMV DNAemia leads to significantly decreased long-term survival after LuTX.

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Genealogical relationships between any number of individuals are characterized, from the genetic point of view, by the probabilitiea of ell poeeible gene identity states occuning at an autosomel IociiR. However, only a eubepece of the apace of all probabilities ie in fact accemible to any relationehip. B a d on a theorem of THOMPSON (1076). a characterization of the admissible region in the simplex of all condeneed identity coefficients of two non-inbred individuals is presented. Further s similar result in the caae of detailed coefficients is given.