data:image/png;base64,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       
                                                        
                                                      
                                                    
                                                  
                                                
                                              
                                            
                                          
                                        
                                      
                                    
                                  
                                
                              
                            
                          
                        
                      
                    
                  
                
              
            
          
        
      
    
    
      
      
      
      
      
          
              
                  
                      
                          
                        
                      
                    
                  
                
              
            
          
        
        
          
            
              
              11
            
            
              
              12
            
          
          
          
        
        
          
            
            No
          
          
          
        
        
          y/4
          
            
              
            
            
              
              4
            
          
        
        
          c/4
          
            
              
            
            
              
              4
            
          
        
        
          2c
          
            
            2
          
        
        
          w
          
            
              
                
                  
                  
                
                
              
              
            
            7
          
        
        
          Let's do the math for which day of the week this turns out to be!
          2
        
        
          
            
            0
          
          
              
                  
                      
                          
                              
                                  
                                    
                                  
                                
                              
                            
                          
                        
                      
                    
                  
                
              
            
          
          
                  
                      
                          
                              
                                  
                                      
                                        
                                      
                                    
                                  
                                
                              
                            
                          
                        
                      
                    
                  
                
              
            
          
        
      
    
    
      
      
      
      
      
    
  
  
    
      2019
    
    
      July
    
    
      0
    
    
      No
    
    
      0
    
    
      5
    
    
      2019
    
    
      19
    
    
      20
    
    
      0
    
    
      6
    
    
      28
    
    
      53
    
    
      4
    
    
      1
    
    
      5
    
    
      40