transfer learning for unsupervised infmuenza like illness
play

Transfer learning for unsupervised infmuenza-like illness models - PowerPoint PPT Presentation

Transfer learning for unsupervised infmuenza-like illness models from online search data Bin Zou Vasileios Lampos Ingemar J. Cox Department of Computer Science University College London ( lampos.net ) From online searches to infmuenza-like


  1. Transfer learning for unsupervised infmuenza-like illness models from online search data Bin Zou Vasileios Lampos Ingemar J. Cox Department of Computer Science University College London ( lampos.net )

  2. From online searches to infmuenza-like illness rates Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19. 1/29 12 10 ILI percentage 8 6 4 2 0 2004 2005 2006 2007 2008 Year

  3. From online searches to infmuenza-like illness rates Google Flu Trends ( discontinued ) popularising an established idea Ginsberg et al. (2009) Eysenbach (2006); Polgreen et al. (2008) Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19. 1/29

  4. From online searches to infmuenza-like illness rates Task abstraction • input – frequency of search queries over time: • output – corresponding infmuenza-like illness (ILI) rate: Modelling • originally proposed models were evidently not good solutions • new families of methods seem to work OK in various geographies Cook et al. (2011); Olson et al. (2013); Lazer et al. (2014) Lampos et al. (2015a); Yang et al. (2015); Lampos et al. (2017); Wagner et al. (2018) Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19. 2/29 X ∈ R n × s y ∈ R n • regression task , i.e. learn f : X → y

  5. From online searches to infmuenza-like illness rates Task abstraction • input – frequency of search queries over time: • output – corresponding infmuenza-like illness (ILI) rate: Modelling Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19. 2/29 X ∈ R n × s y ∈ R n • regression task , i.e. learn f : X → y • originally proposed models were evidently not good solutions 1 • new families of methods seem to work OK in various geographies 2 1 Cook et al. (2011); Olson et al. (2013); Lazer et al. (2014) 2 Lampos et al. (2015a); Yang et al. (2015); Lampos et al. (2017); Wagner et al. (2018)

  6. Why estimate ILI rates from online search statistics? Common arguments for: • complements traditional syndromic surveillance • applicable to locations that lack an established health system oxymoron ( supervised learning ) motivated this paper 3/29 ✓ timeliness ✓ broader demographic coverage, larger cohort ✓ broader geographical coverage ✓ not afgected by closure days or national holidays ✓ lower cost Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19.

  7. Why estimate ILI rates from online search statistics? Common arguments for: • complements traditional syndromic surveillance • applicable to locations that lack an established health system motivated this paper 3/29 ✓ timeliness ✓ broader demographic coverage, larger cohort ✓ broader geographical coverage ✓ not afgected by closure days or national holidays ✓ lower cost ✓ oxymoron ( supervised learning ) Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19.

  8. Why estimate ILI rates from online search statistics? Common arguments for: • complements traditional syndromic surveillance • applicable to locations that lack an established health system 3/29 ✓ timeliness ✓ broader demographic coverage, larger cohort ✓ broader geographical coverage ✓ not afgected by closure days or national holidays ✓ lower cost ✓ oxymoron ( supervised learning ) ✓ motivated this paper Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19.

  9. Our contribution in a nutshell Main task • train a model for a source location where historical syndromic surveillance data is available, and • transfer it to a target location where syndromic surveillance data is not available or, in our experiments, ignored Transfer learning steps 1. Learn a linear regularised regression model for a source location 2. Map search queries from the source to the target domain (languages may difger) 3. Transfer the source weights to the target domain (might involve weight re-adjustment) 4/29 Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19.

  10. Our contribution in a nutshell Main task • train a model for a source location where historical syndromic surveillance data is available, and • transfer it to a target location where syndromic surveillance data is not available or, in our experiments, ignored Transfer learning steps 1. Learn a linear regularised regression model for a source location 2. Map search queries from the source to the target domain (languages may difger) 3. Transfer the source weights to the target domain (might involve weight re-adjustment) 4/29 Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19.

  11. S and Transfer learning task defjnition Target domain T , estimate Aim: Given 5/29 for a location Source domain # query j issued during ∆ t i query frequency x ij = # all queries issued during ∆ t i { } • D S = ( x i , y i ) , i ∈{ 1 , ... , n } • x i ∈ R s = { x ij } , j ∈{ 1 , ... , s } : frequency of source queries • y i ∈ R : ILI rate for time interval i • D T = { x ′ i } , i ∈{ 1 , ... , m } • x ′ i ∈ R t : frequency of target queries • note that t need not equal s Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19.

  12. Transfer learning task defjnition for a location Source domain Target domain 5/29 # query j issued during ∆ t i query frequency x ij = # all queries issued during ∆ t i { } • D S = ( x i , y i ) , i ∈{ 1 , ... , n } • x i ∈ R s = { x ij } , j ∈{ 1 , ... , s } : frequency of source queries • y i ∈ R : ILI rate for time interval i • D T = { x ′ i } , i ∈{ 1 , ... , m } • x ′ i ∈ R t : frequency of target queries • note that t need not equal s ✞ ☎ Aim: Given D S and D T , estimate y ′ i ✝ ✆ Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19.

  13. Step 1 – Learn a regression function in the source domain Source domain Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19. 6/29 • x i ∈ R s = { x ij } , j ∈{ 1 , ... , s } : frequency of source queries • y i ∈ R : ILI rate for time interval i Elastic net 1 ( constrained ) )) 2 n ( s s s ( ∑ ∑ ∑ ∑ w 2 argmin y i − β − x ij w j + λ 1 | w j | + λ 2 j w ,β i =1 j =1 j =1 j =1 subject to w ≥ 0 1 Zou and Hastie (2005)

  14. Step 1 – Learn a regression function in the source domain Elastic net ( constrained ) Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19. consistency under collinearity • few training instances • more straightforward to transfer Why use elastic net? 7/29 )) 2 n ( s s s ( ∑ ∑ ∑ ∑ w 2 argmin y i − β − x ij w j + λ 1 | w j | + λ 2 j w ,β i =1 j =1 j =1 j =1 subject to w ≥ 0 • previous successful application 1 • combines ℓ 1 - and ℓ 2 -norm regularisation: sparse solution, model 1 Lampos et al. (2015a,b); Zou et al. (2016); Lampos et al. (2017)

  15. Step 1 – Learn a regression function in the source domain Elastic net ( constrained ) • better performance at the target location • but enables a more comprehensive transfer • worse performing model for the source location Why apply a non-negative weight constraint? 7/29 )) 2 n ( s s s ( ∑ ∑ ∑ ∑ w 2 argmin y i − β − x ij w j + λ 1 | w j | + λ 2 j w ,β i =1 j =1 j =1 j =1 subject to w ≥ 0 • ( how? ) coordinate descent restricting negative updates to 0 Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19.

  16. Step 1 – Learn a regression function in the source domain Selecting queries prior to applying elastic net • fjlter out queries with either or (corr. with ILI) S : remaining queries after applying elastic net Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19. 8/29 • hybrid feature selection similarly to previous work 1 • derive query embeddings e q using fastText 2 • defjne a fmu context/topic: T = { ‘ fmu ’, ‘ fever ’ } • compute each query’s similarity to T using g ( q , T ) = cos ( e q , e T 1 ) × cos ( e q , e T 2 ) cos( · , · ) is mapped to [0 , 1] 1 Zou et al. (2016); Lampos et al. (2017); Zou et al. (2018) 2 Bojanowski et al. (2017)

  17. Step 1 – Learn a regression function in the source domain Selecting queries prior to applying elastic net Zou, Lampos , Cox. Transfer learning for unsupervised fmu models from online search . WWW ’19. 8/29 • hybrid feature selection similarly to previous work 1 • derive query embeddings e q using fastText 2 • defjne a fmu context/topic: T = { ‘ fmu ’, ‘ fever ’ } • compute each query’s similarity to T using g ( q , T ) = cos ( e q , e T 1 ) × cos ( e q , e T 2 ) cos( · , · ) is mapped to [0 , 1] • fjlter out queries with either g ≤ 0 . 5 or r ≤ 0 . 3 (corr. with ILI) ✞ ☎ Q S : remaining queries after applying elastic net ✝ ✆ 1 Zou et al. (2016); Lampos et al. (2017); Zou et al. (2018) 2 Bojanowski et al. (2017)

Download Presentation
Download Policy: The content available on the website is offered to you 'AS IS' for your personal information and use only. It cannot be commercialized, licensed, or distributed on other websites without prior consent from the author. To download a presentation, simply click this link. If you encounter any difficulties during the download process, it's possible that the publisher has removed the file from their server.

Recommend


More recommend