2020
DOI: 10.1002/gepi.22366
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Variation in cancer risk among families with genetic susceptibility

Abstract: Germline mutations in many genes have been shown to increase the risk of developing cancer. This risk can vary across families who carry mutations in the same gene due to differences in the specific variants, gene-gene interactions, other susceptibility mutations, environmental factors, and behavioral factors. We develop an analytic tool to explore this heterogeneity using family history data. We propose to evaluate the ratio between the number of observed cancer cases in a family and the number of expected ca… Show more

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Cited by 3 publications
(4 citation statements)
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“…This is further supported by the identification of keywords closely linked to genetic aspects, emphasizing the pivotal role of genetic determinants in GN pathogenesis by affecting key physiological processes such as genomic stability and cellular proliferation[ 33 ]. The genetic underpinnings of many GNs indicate that mutations and genetic predispositions significantly contribute to cancer etiology[ 34 ]. Conditions such as familial adenomatous polyposis and HNPCC notably increase GN risk, with mutations in genes such as MLH1 , MSH2 , and APC being closely linked to these neoplasms[ 35 - 37 ].…”
Section: Discussionmentioning
confidence: 99%
“…This is further supported by the identification of keywords closely linked to genetic aspects, emphasizing the pivotal role of genetic determinants in GN pathogenesis by affecting key physiological processes such as genomic stability and cellular proliferation[ 33 ]. The genetic underpinnings of many GNs indicate that mutations and genetic predispositions significantly contribute to cancer etiology[ 34 ]. Conditions such as familial adenomatous polyposis and HNPCC notably increase GN risk, with mutations in genes such as MLH1 , MSH2 , and APC being closely linked to these neoplasms[ 35 - 37 ].…”
Section: Discussionmentioning
confidence: 99%
“…This justifies looking at calibration across varying family sizes. However, this result relies on model assumptions whose degree of realism may begin to deteriorate as the family size increases (Huang et al, 2021).…”
Section: Discussionmentioning
confidence: 99%
“…Using Bayes’ theorem, The prior P ( G 1 ) (= P ( G 1 | U, Y ) = P ( G 1 | Y )) is the population-level probability of genotypes and is ethnicity-specific and not sex-specific, and P ( H 1 , …, H n | G 1 ) can be calculated as follows: The last equality assumes each family member’s cancer history is conditionally independent given the geno-type. Relaxation of this assumption is discussed by Huang et al [23]. Assuming Hardy-Weinberg equilibrium [24], P ( G 2 , …, G n | G 1 ) can be calculated based on Mendelian laws of inheritance, and subsequently marginalized depending on which gene is considered dominant or recessive.…”
Section: Methodsmentioning
confidence: 99%
“…The last equality assumes each family member's cancer history is conditionally independent given the genotype. Relaxation of this assumption is discussed by Huang et al [23]. Assuming Hardy-Weinberg equilibrium [24], P (G 2 , .…”
Section: Mendelian Risk Prediction Modelsmentioning
confidence: 99%