Artigo Acesso aberto Revisado por pares

Segregation Analysis in Shwachman-Diamond Syndrome: Evidence for Recessive Inheritance

2000; Elsevier BV; Volume: 66; Issue: 4 Linguagem: Inglês

10.1086/302856

ISSN

1537-6605

Autores

Hedy Ginzberg, Jumi A. Shin, Lynda Ellis, Sharan Goobie, Jodi Morrison, Mary Corey, Peter R. Durie, Johanna M. Rommens,

Tópico(s)

Blood groups and transfusion

Resumo

Shwachman-Diamond syndrome is a rare disorder of unknown cause. Reports have indicated the occurrence of affected siblings, but formal segregation analysis has not been performed. In families collected for genetic studies, the mean paternal age and mean difference in parental ages were found to be consistent with the general population. We determined estimates of segregation proportion in a cohort of 84 patients with complete sibship data under the assumption of complete ascertainment, using the Li and Mantel estimator, and of single ascertainment with the Davie modification. A third estimate was also computed with the expectation-maximization (EM) algorithm. All three estimates supported an autosomal recessive mode of inheritance, but complete ascertainment was found to be unlikely. Although there are no overt signs of disease in adult carriers (parents), the use of serum trypsinogen levels to indicate exocrine pancreatic dysfunction was evaluated as a potential measure for heterozygote expression. No consistent differences were found in levels between parents and a normal control population. Although genetic heterogeneity cannot be excluded, our results indicate that simulation and genetic analyses of Shwachman-Diamond syndrome should consider a recessive model of inheritance. Shwachman-Diamond syndrome is a rare disorder of unknown cause. Reports have indicated the occurrence of affected siblings, but formal segregation analysis has not been performed. In families collected for genetic studies, the mean paternal age and mean difference in parental ages were found to be consistent with the general population. We determined estimates of segregation proportion in a cohort of 84 patients with complete sibship data under the assumption of complete ascertainment, using the Li and Mantel estimator, and of single ascertainment with the Davie modification. A third estimate was also computed with the expectation-maximization (EM) algorithm. All three estimates supported an autosomal recessive mode of inheritance, but complete ascertainment was found to be unlikely. Although there are no overt signs of disease in adult carriers (parents), the use of serum trypsinogen levels to indicate exocrine pancreatic dysfunction was evaluated as a potential measure for heterozygote expression. No consistent differences were found in levels between parents and a normal control population. Although genetic heterogeneity cannot be excluded, our results indicate that simulation and genetic analyses of Shwachman-Diamond syndrome should consider a recessive model of inheritance. Shwachman-Diamond syndrome (MIM 260400) is a rare disorder characterized by exocrine pancreatic dysfunction and hematological and skeletal abnormalities. An array of associated but variably expressed features also occur (Aggett et al. Aggett et al., 1979Aggett PJ Harries JT Harvey BAM Soothill JF An inherited defect of neutrophil mobility in Shwachman syndrome.J Pediatr. 1979; 94: 391-394Abstract Full Text PDF PubMed Scopus (67) Google Scholar; Ginzberg et al. Ginzberg et al., 1999Ginzberg H Shin J Ellis L Morrison J Ip W Dror Y Freedman M et al.Shwachman syndrome: phenotypic manifestations of sibling sets and isolated cases in a large patient cohort are similar.J Pediatr. 1999; 135: 81-88Abstract Full Text Full Text PDF PubMed Scopus (165) Google Scholar). At early presentation, the syndrome is distinguished from cystic fibrosis by the constellation of clinical findings and occurrence of normal sweat electrolytes. We collected clinical data and blood samples from families with affected members from around the world, to increase understanding of disease pathophysiology and to define the basic defect(s). Families were ascertained from Australia, Canada, the United States, South and Central America, Great Britain, and mainland Europe. On the basis of clinical experience (Mack et al. Mack et al., 1996Mack DR Forstner GG Wilschanski M Freedman MH Durie PR Shwachman syndrome: exocrine pancreatic dysfunction and variable phenotypic expression.Gastroenterology. 1996; 111: 1593-1602Abstract Full Text PDF PubMed Scopus (134) Google Scholar), together with the compiled data from the international set (Ginzberg et al. Ginzberg et al., 1999Ginzberg H Shin J Ellis L Morrison J Ip W Dror Y Freedman M et al.Shwachman syndrome: phenotypic manifestations of sibling sets and isolated cases in a large patient cohort are similar.J Pediatr. 1999; 135: 81-88Abstract Full Text Full Text PDF PubMed Scopus (165) Google Scholar), we adhered to diagnostic criteria of both exocrine pancreatic dysfunction and hematological abnormalities to select families for genetic analysis. Parental ages were initially evaluated to determine whether Shwachman-Diamond syndrome may be secondary to a sporadic dominant mutation. There was no such indication; at the time of birth of the proband, the mean paternal age (30.40 years) and the mean difference between parental ages (2.47 years) were not higher than those expected in a normal population (Modell and Kuliev Modell and Kuliev, 1990Modell B Kuliev A Changing paternal age distribution and the human mutation rate in Europe.Hum Genet. 1990; 86: 198-202Crossref PubMed Scopus (13) Google Scholar; Bender and Ford Bender and Ford, 1993Bender R Ford D Births in Canada, 1992.Health Rep. 1993; 5: 341-347PubMed Google Scholar; Moll et al. Moll et al., 1996Moll AC Imhof SM Kuik DJ Bouter LM Den Otter W Bezemer PD Koten JW et al.High parental age is associated with sporadic hereditary retinoblastoma: the Dutch retinoblastoma register, 1862-1994.Hum Genet. 1996; 98: 109-112Crossref PubMed Scopus (42) Google Scholar; Tellier et al. Tellier et al., 1996Tellier AL Lyonnet S Cormier-Daire V de Lonlay P Abadie V Baumann C Bonneau D et al.Increased paternal age in CHARGE association.Clin Genet. 1996; 50: 548-550Crossref PubMed Scopus (33) Google Scholar). Formal segregation analysis has not previously been performed, because large collections of families had not been ascertained. We examined the hypothesis that Shwachman-Diamond syndrome is an autosomal recessive disease, using our cohort. Patients and their families were included for analysis if diagnosis was supported by documented clinical evidence (Ginzberg et al. Ginzberg et al., 1999Ginzberg H Shin J Ellis L Morrison J Ip W Dror Y Freedman M et al.Shwachman syndrome: phenotypic manifestations of sibling sets and isolated cases in a large patient cohort are similar.J Pediatr. 1999; 135: 81-88Abstract Full Text Full Text PDF PubMed Scopus (165) Google Scholar) and if the nuclear family structure was known. Seventy families with 84 patients (31 female, 53 male; median age 5.8 years; range 0.2–31.9 years) were suitable for analysis (table 1). The majority of families had one affected child. There were 12 families with two and 1 family with three affected children, with nearly equal distribution by sex (15 female, 12 male). One family involved a consanguineous marriage. There were no data indicating that any of the parents were clinically affected.Table 1Shwachman-Diamond Families for the Segregation AnalysisNo. of Families with Unaffected Sibs =No. of Affected Sibs per FamilyNo. of Families012315716271042128400311000Note.—The total number of affected sibs is 84, and the total number of unaffected sibs is 63. Open table in a new tab Note.—The total number of affected sibs is 84, and the total number of unaffected sibs is 63. Estimation of the segregation proportion must allow for the ascertainment bias introduced by sampling through affected offspring. Because the study group was not from a single population, it was difficult to estimate the ascertainment probability, that is, the probability of an affected individual being identified as a proband. We therefore used two standard methods for segregation analysis, making the two most extreme assumptions—of complete and of single ascertainment (Nicholas Nicholas, 1982Nicholas FW Simple segregation analysis: a review of its history and terminology.J Hered. 1982; 73: 444-450PubMed Google Scholar). A third estimate was also computed by use of the expectation-maximization (EM) algorithm, an iterative numerical technique that is not restricted by assumptions of ascertainment (Lange Lange, 1997Lange K Mathematical and statistical methods for genetic analysis. Springer, New York1997Crossref Google Scholar). On the assumption of complete ascertainment—that is, all affected siblings were independently identified as probands—the Li and Mantel estimator (Li and Mantel, 1968Li CC Mantel N A simple method of estimating the segregation ratio under complete ascertainment.Am J Hum Genet. 1968; 20: 61-81PubMed Google Scholar) for segregation proportion (p) was computed as pLM=(R−J1)/(T−J1), where R is the total number of affected children,J1 is the total number of families with a single affected child, and T is the total number of offspring in the sample. The variance for this estimator is the reciprocal of a weighted sum of terms representing the contribution from families of different sizes. Weights tabulated by Li and Mantel (Li and Mantel, 1968Li CC Mantel N A simple method of estimating the segregation ratio under complete ascertainment.Am J Hum Genet. 1968; 20: 61-81PubMed Google Scholar) were used to compute the variance and its square root, the standard error. A 95% confidence interval for pLM=pLM±1.96×SE. The estimate for the segregation proportion was pLM=0.30 (95% confidence interval 0.18–0.42). A modified Li and Mantel approach proposed by Davie (Davie, 1979Davie AM The “singles” method for segregation analysis under incomplete ascertainment.Ann Hum Genet. 1979; 42: 507-512Crossref PubMed Scopus (69) Google Scholar) assumes incomplete ascertainment, because it is unlikely that all affected individuals are identified as probands. This estimator is computed as pD=(R−J)/(T–J), where R is the total number of affected children, J is the total number of families with a single proband, and T is the total number of offspring in the sample. On the assumption of single ascertainment—that is, all families have exactly one proband—J is simply the total number of families and the variance of pD is approximated by (R−J)(T−R)/(T−J)3. For the Shwachman-Diamond families, pD=0.18 (95% confidence interval 0.10–0.27). The EM algorithm exploits observed data to estimate expected values of missing data, in this case the ascertainment probability. By use of the imputed values for missing data, maximum likelihood estimates of parameters are calculated. The EM algorithm can be used to compute estimates of the segregation proportion (p) and the ascertainment probability (π) by iterating through a series of expectation (E) and maximization (M) steps until both converge (Lange Lange, 1997Lange K Mathematical and statistical methods for genetic analysis. Springer, New York1997Crossref Google Scholar). We obtained intervals for the EM estimate of the segregation proportion by using a bootstrapping method (Efron and Tibshirani Efron and Tibshirani, 1993Efron B Tibshirani R An introduction to bootstrap. Chapman and Hall, New York1993Crossref Google Scholar), which involved taking repeated samples (typically 1,000) from the observed data to create a distribution of values for a specific estimate. We computed a 95% bootstrap interval estimate by taking the 2.5th and 97.5th percentiles of the bootstrap distribution. For the segregation analysis, pEM=0.18 (95% bootstrap interval 0.12–0.30). All three estimates of the segregation proportion were consistent with a recessive mode of inheritance, because all of the interval estimates included the value p=0.25. The close agreement of pD and pEM suggests that an assumption of complete ascertainment was not warranted, that is,pLM appeared inflated because the chance of ascertainment was indeed increased for multiplex families. The calculated segregation ratios confirm the initial classification of Shwachman-Diamond syndrome as an autosomal recessive disorder, as suggested by the occurrence of affected siblings in early case descriptions and literature surveys (Shmerling et al. Shmerling et al., 1969Shmerling DH Prader A Hitzig WH Giedion A Hadom B Kuhni M The syndrome of exocrine pancreatic insufficiency, neutropenia, metaphyseal dysostosis and dwarfism.Helv Paediatr Acta. 1969; 24: 547-575PubMed Google Scholar; Aggett et al. Aggett et al., 1980Aggett PJ Cavanagh NPC Matthew DJ Pincott JR Sutcliffe J Harries JT Shwachman's syndrome, a review of 21 cases.Arch Dis Child. 1980; 55: 331-347Crossref PubMed Scopus (200) Google Scholar). There are, however, features with our patient collection that warrant comment. Our collection suggests higher numbers of affected males in the total number of probands. The numbers of males and females are essentially equal in our multiply affected families, so we currently attribute the overall difference to a diagnostic bias rather than to differential penetrance. Indeed, this conclusion is supported by the analysis of the phenotypic manifestations of the patients in our collection, in which it appears that females with poor growth but relatively mild disease are less likely to be investigated (Ginzberg et al. Ginzberg et al., 1999Ginzberg H Shin J Ellis L Morrison J Ip W Dror Y Freedman M et al.Shwachman syndrome: phenotypic manifestations of sibling sets and isolated cases in a large patient cohort are similar.J Pediatr. 1999; 135: 81-88Abstract Full Text Full Text PDF PubMed Scopus (165) Google Scholar). Although our patient numbers are low, we have also calculated segregation ratios by sex, under the assumption of incomplete ascertainment by Davie (as above, data not shown). No difference was detected between males and females. We have recently identified a second family with related parents, but the overall incidence of consanguineous matings leading to disease appears to be low. This may suggest that disease allele frequency is not as rare as anticipated from the overall low number of reported cases, but this cannot be adequately addressed unless a true disease incidence can be determined. Finally, a case of Shwachman-Diamond syndrome reported with a de novo translocation, t(6;12)(q16.2;q21.2) (Masuno et al. Masuno et al., 1995Masuno M Imaizumi K Nishimura G Nakamura M Saito I Akagi K Kuroki Y Shwachman syndrome associated with de novo reciprocal translocation t(6;12)(q16.2;q21.2).J Med Genet. 1995; 32: 894-895Crossref PubMed Scopus (21) Google Scholar), raised the possibility that the phenotype may arise from the loss of a gene or its abnormal expression at the affected chromosomal regions. This is, however, the only known case of constitutional rearrangement, and exclusion mapping by linkage analysis has indicated that neither breakpoint region is commonly involved in our patient cohort (Goobie et al. Goobie et al., 1999Goobie S Morrison J Ginzberg H Ellis L Corey M Masuno M Imaizumi K et al.Exclusion of linkage of Shwachman-Diamond syndrome to chromosome regions 6q and 12q implicated by de novo translocation.Am J Med Genet. 1999; 85: 171-174Crossref PubMed Scopus (11) Google Scholar). Physiological evidence for affected and carrier phenotypes had been suggested, with the detection of decreased neutrophil chemotaxis in patients and intermediate levels in parents predicting homozygote and heterozygote expression, respectively (Aggett et al. Aggett et al., 1979Aggett PJ Harries JT Harvey BAM Soothill JF An inherited defect of neutrophil mobility in Shwachman syndrome.J Pediatr. 1979; 94: 391-394Abstract Full Text PDF PubMed Scopus (67) Google Scholar). We have not assessed chemotaxis in our families, since subsequent reports have revealed inconsistent decreases in chemotaxis (Komiyama et al. Komiyama et al., 1985Komiyama A Kawai H Yamada S Aoyama K Yamazaki M Saitoh H Miyagawa Y et al.Impaired natural killer cell recycling in childhood chronic neutropenia with morphological abnormalities and defective chemotaxis of neutrophils.Blood. 1985; 66: 99-105PubMed Google Scholar; Repo et al. Repo et al., 1987Repo H Savilahti E Leirisalo-Repo M Aberrant phagocyte function in Shwachman syndrome.Clin Exp Immunol. 1987; 69: 204-212PubMed Google Scholar) and variation with the methods used, leading to concerns of test interpretation and reliability. It is recognized that pancreatic acinar function can improve with age in a proportion of patients and that a normal serum trypsinogen value in older patients does not preclude occurrence of disease (Mack et al. Mack et al., 1996Mack DR Forstner GG Wilschanski M Freedman MH Durie PR Shwachman syndrome: exocrine pancreatic dysfunction and variable phenotypic expression.Gastroenterology. 1996; 111: 1593-1602Abstract Full Text PDF PubMed Scopus (134) Google Scholar); however, anecdotal reports also describe symptoms of malabsorption in parents of patients with Shwachman-Diamond syndrome. To evaluate whether heterozygote expression of exocrine pancreatic disease phenotype is detectable, we assayed parental serum trypsinogen as a measure of exocrine pancreatic function (Moore et al. Moore et al., 1986Moore DJ Forstner GG Largman C Cleghorn GJ Wong SS Durie PR Serum immunoreactive cationic trypsinogen: a useful indicator of severe exocrine pancreatic dysfunction in the paediatric patient without cystic fibrosis.Gut. 1986; 27: 1362-1368Crossref PubMed Scopus (26) Google Scholar). Serum samples were available for 127 parents. Parental trypsinogen levels were measured (mean 34.7 μg/liter; standard deviation 10.3; range 8.2–64.2 μg/liter) and compared with serum samples of 100 anonymous unpaid blood donors, with general linear modeling used to detect age effects. Serum trypsinogen values showed a statistically significant but minimal increase with age for both the parents of patients with Shwachman-Diamond syndrome and controls; however, there were no significant differences between the groups. Parental serum trypsinogen data from our cohort does not generally support heterozygote expression of exocrine pancreatic dysfunction. The few parents (n=3; 2 female) with values below the lower value of the normal control range of 16.7 μg/liter (i.e., 8.2, 13.7, and 14.9 μg/liter) were from singleton families with no other features supportive of the disease phenotype. They remain of interest from the perspective of mutation and disease manifestation. In conclusion, segregation analysis performed on a cohort of 84 patients with complete sibship data supported an autosomal recessive mode of inheritance. Mean paternal age and mean difference in parental ages were consistent with those expected in the general population. There were no overt signs of disease in the adult carriers (parents), and the use of serum trypsinogen as a measure of exocrine pancreatic dysfunction did not reveal consistent heterozygote expression of the defect. Although we cannot exclude genetic heterogeneity, our results do indicate that simulation and family analyses of Shwachman-Diamond syndrome should consider a recessive model. We would like to thank the physicians who provided patient information, and we are indebted to the many patients and their families who willingly participated in this study. We also gratefully acknowledge Shwachman-Diamond Support International, Shwachman-Canada, Shwachman Support of Great Britain, the Harrison Wright Appeal, and the Medical Research Council of Canada (MRC). H.G. was supported by a Duncan Gordon Fellowship, Hospital for Sick Children, and a research fellowship from the Canadian Association of Gastroenterology. J.M.R. is a scholar of the MRC and is a member of the Centers of Excellence–Canadian Genetic Diseases Network.

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