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Inferring physiologica l age David Knowles Leo Parts Dan Glass John Winn

Inferring physiological age

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Inferring physiological age. David Knowles Leo Parts Dan Glass John Winn. Setting the scene. TwinsUK cohort, based at Department of Twin Research, King’s College London. 12k female Caucasian twins across the UK Rich clinical data, measured on multiple visits over 15 years - PowerPoint PPT Presentation

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Page 1: Inferring physiological age

Inferring physiological age

David KnowlesLeo PartsDan GlassJohn Winn

Page 2: Inferring physiological age

Setting the scene TwinsUK cohort, based at Department of

Twin Research, King’s College London. 12k female Caucasian twins across the UK Rich clinical data, measured on multiple

visits over 15 years Multiple Tissue Human Expression Resource

(MuTHER): gene expression microarrays for three tissues in around 900 well phenotyped individuals (Wellcome Trust funded)

SNP, DNA sequence, methylation, small RNA data also available

Page 3: Inferring physiological age

Global systemic ageingWe derive a measure of global ageing based on:

CorrelationLens nuclear dip (cataract) 0.63FEV (lung function) -0.61Grip strength -0.38Telomere length -0.33Bone mineral density -0.38Total moles -0.22DHEAS -0.19Eye wrinkles 0.16Neck wrinkles 0.21Hair loss 0.18

Page 4: Inferring physiological age

Linear model𝑦 𝑛𝑑=𝑏𝑑 (𝑎𝑛+∆𝑛)+𝑐𝑑+𝜖𝑛𝑑

: phenotype d for individual n : intercept for phenotype d : regression coefficient for phenotype d : chronological age of individual n : additional ageing of individual n

(common across all phenotypes) : Gaussian noise with standard deviation Jointly fit , , and using VB in Infer.NETUse logistic link for binary variables

Page 5: Inferring physiological age

55

=24

Expected value for this age

79

This 55 year old individual has the nuclear dip of a 79 year old

Page 6: Inferring physiological age

55

=17

Expected value for this age

72

The same 55 year old individual has the telomeres of a 72 year old

Page 7: Inferring physiological age
Page 8: Inferring physiological age

Non-linear model

: phenotype d for individual n : intercept for phenotype d in mixture

component z : regression coefficient for phenotype d in

mixture component z : cluster assignment indictor for individual n : chronological age of individual n : additional ageing of individual n

Page 9: Inferring physiological age

Genes correlated with ageing

[FDR=0.05]

  fat lcl skinAge+delta down 297 0 113

4Age+delta up 306 0 967Age down 211 1 109

3Age up 207 0 908

Linear mixed effects model [expression] = W x [age] + B x [confounders] + M x [family ID]

Fixed effects Random effects

Page 10: Inferring physiological age

Multidimensional ageing: a different physiological age for

Explicit time series modelling: use longitudinal data fully.

“Three tier model”: associations with gene expression and genotype variation

Future work

Page 11: Inferring physiological age

Held out phenotype testPearson

Age Age+delta Good?Lung_function_FEV1 Inf Inf ?Cataract Inf Inf ?GRIP_STRENGTH 66.06739 159.3493 TRUEHip_Neck_BMD 193.2111 222.7443 TRUEtrf_avg 91.7784 53.75646 FALSEDEHYDROEPIANDROSTERONE 4.640582 8.210547 TRUETotal.moles 45.03385 45.19908 TRUE

SpearmanAge Age+delta

Lung_function_FEV1 Inf Inf ?Cataract 185.5736 80.59291 FALSEGRIP_STRENGTH 85.37062 168.2951 TRUEHip_Neck_BMD 209.2588 227.5648 TRUEtrf_avg 80.31198 55.17998 FALSEDEHYDROEPIANDROSTERONE 4.354487 7.441596 TRUETotal.moles 50.43164 51.67158 TRUE