Efficient crowdsourcing of unknown experts using multi-armed bandits
Efficient crowdsourcing of unknown experts using multi-armed bandits
  We address the expert crowdsourcing problem, in which an employer wishes to assign tasks to a set of available workers with heterogeneous working costs. Critically, as workers produce results of varying quality, the utility of each assigned task is unknown and can vary both between workers and individual tasks. Furthermore, in realistic settings, workers are likely to have limits on the number of tasks they can perform and the employer will have a fixed budget to spend on hiring workers. Given these constraints, the objective of the employer is to assign tasks to workers in order to maximise the overall utility achieved. To achieve this, we introduce a novel multi–armed bandit (MAB) model, the bounded MAB, that naturally captures the problem of expert crowdsourcing. We also propose an algorithm to solve it efficiently, called bounded ?–first, which uses the first ?B of its total budget B to derive estimates of the workers’ quality characteristics (exploration), while the remaining (1 ? ?) B is used to maximise the total utility based on those estimates (exploitation). We show that using this technique allows us to derive an O(B2/3) upper bound on our algorithm’s performance regret (i.e. the expected difference in utility between the optimal and our algorithm). In addition, we demonstrate that our algorithm outperforms existing crowdsourcing methods by up to 155% in experiments based on real–world data from a prominent crowdsourcing site, while achieving up to 75% of a hypothetical optimal with full information.
  
  768-773
  
    
      Tran-Thanh, Long
      
        e0666669-d34b-460e-950d-e8b139fab16c
      
     
  
    
      Stein, Sebastian
      
        cb2325e7-5e63-475e-8a69-9db2dfbdb00b
      
     
  
    
      Rogers, Alex
      
        f9130bc6-da32-474e-9fab-6c6cb8077fdc
      
     
  
    
      Jennings, Nicholas R.
      
        ab3d94cc-247c-4545-9d1e-65873d6cdb30
      
     
  
  
   
  
  
    
    
  
    
      27 August 2012
    
    
  
  
    
      Tran-Thanh, Long
      
        e0666669-d34b-460e-950d-e8b139fab16c
      
     
  
    
      Stein, Sebastian
      
        cb2325e7-5e63-475e-8a69-9db2dfbdb00b
      
     
  
    
      Rogers, Alex
      
        f9130bc6-da32-474e-9fab-6c6cb8077fdc
      
     
  
    
      Jennings, Nicholas R.
      
        ab3d94cc-247c-4545-9d1e-65873d6cdb30
      
     
  
       
    
 
  
    
      
  
  
  
  
    Tran-Thanh, Long, Stein, Sebastian, Rogers, Alex and Jennings, Nicholas R.
  
  
  
  
   
    (2012)
  
  
    
    Efficient crowdsourcing of unknown experts using multi-armed bandits.
  
  
  
  
    
    
    
      
        
   
  
    20th European Conference on Artificial Intelligence (ECAI 2012), Montpellier, France.
   
        
        
        27 - 31  Aug 2012.
      
    
  
  
  
      
          
          
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   (doi:10.3233/978-1-61499-098-7-768).
  
   
  
    
      Record type:
      Conference or Workshop Item
      (Paper)
      
      
    
   
    
    
      
        
          Abstract
          We address the expert crowdsourcing problem, in which an employer wishes to assign tasks to a set of available workers with heterogeneous working costs. Critically, as workers produce results of varying quality, the utility of each assigned task is unknown and can vary both between workers and individual tasks. Furthermore, in realistic settings, workers are likely to have limits on the number of tasks they can perform and the employer will have a fixed budget to spend on hiring workers. Given these constraints, the objective of the employer is to assign tasks to workers in order to maximise the overall utility achieved. To achieve this, we introduce a novel multi–armed bandit (MAB) model, the bounded MAB, that naturally captures the problem of expert crowdsourcing. We also propose an algorithm to solve it efficiently, called bounded ?–first, which uses the first ?B of its total budget B to derive estimates of the workers’ quality characteristics (exploration), while the remaining (1 ? ?) B is used to maximise the total utility based on those estimates (exploitation). We show that using this technique allows us to derive an O(B2/3) upper bound on our algorithm’s performance regret (i.e. the expected difference in utility between the optimal and our algorithm). In addition, we demonstrate that our algorithm outperforms existing crowdsourcing methods by up to 155% in experiments based on real–world data from a prominent crowdsourcing site, while achieving up to 75% of a hypothetical optimal with full information.
         
      
      
        
          
            
  
    Text
 mab_crowdsourcing_ecai2012_final.pdf
     - Author's Original
   
  
  
 
          
            
          
            
           
            
           
        
        
       
    
   
  
  
  More information
  
    
      e-pub ahead of print date: 21 May 2012
 
    
      Published date: 27 August 2012
 
    
  
  
    
  
    
  
    
     
        Venue - Dates:
        20th European Conference on Artificial Intelligence (ECAI 2012), Montpellier, France, 2012-08-27 - 2012-08-31
      
    
  
    
  
    
     
    
  
    
  
    
     
        Organisations:
        Agents, Interactions & Complexity
      
    
  
    
  
  
        Identifiers
        Local EPrints ID: 339244
        URI: http://eprints.soton.ac.uk/id/eprint/339244
        
          
        
        
        
        
          PURE UUID: 7ff396f4-d6ac-4c0f-9a0a-7c2b90a76694
        
  
    
        
          
            
              
            
          
        
    
        
          
            
              
            
          
        
    
        
          
            
          
        
    
        
          
            
          
        
    
  
  Catalogue record
  Date deposited: 28 May 2012 15:02
  Last modified: 15 Mar 2024 03:30
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      Contributors
      
          
          Author:
          
            
              
              
                Long Tran-Thanh
              
              
                
              
            
            
          
         
      
          
          Author:
          
            
              
              
                Sebastian Stein
              
              
                
              
            
            
          
         
      
          
          Author:
          
            
              
              
                Alex Rogers
              
              
            
            
          
        
      
          
          Author:
          
            
              
              
                Nicholas R. Jennings
              
              
            
            
          
        
      
      
      
    
  
   
  
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