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LitCovid-PubTator

Id Subject Object Predicate Lexical cue tao:has_database_id
54 66-74 Disease denotes COVID-19 MESH:C000657245
55 373-381 Disease denotes COVID-19 MESH:C000657245
56 382-392 Disease denotes infections MESH:D007239
57 471-479 Disease denotes COVID-19 MESH:C000657245
58 719-727 Disease denotes COVID-19 MESH:C000657245
59 893-901 Disease denotes COVID-19 MESH:C000657245
60 1217-1225 Disease denotes COVID-19 MESH:C000657245
61 1333-1341 Disease denotes COVID-19 MESH:C000657245

LitCovid-sentences

Id Subject Object Predicate Lexical cue
T29 0-915 Sentence denotes Mathematical modelling has been used to predict the course of the COVID-19 pandemic and to evaluate the effectiveness of proposed and enacted interventions.6–11 Prem et al 6 showed that the premature lifting of control strategies at the national level (within China) could lead to an earlier secondary peak; Flaxman et al7 used a semimechanistic model to predict the total COVID-19 infections in 11 countries; Ferguson et al8 used an individual-based simulation model of COVID-19 transmission to explore the effects of non-pharmaceutical interventions within the USA and Great Britain; Challen et al9 estimated the R number among regions of the UK; Danon et al10 used a spatial model to predict the potential course of COVID-19 in England and Wales in the absence of control measures; while Jarvis et al11 analysed the behavioural monitoring data to quantify the impact of control measures on COVID-19 transmission.
T30 916-1393 Sentence denotes These models have been predominantly aimed at the national level and have largely been based on epidemiological and biological data sourced from the initial epidemic in Wuhan, China,12 and the first large outbreak in Lombardy, Italy.13 These models have also mainly focused on predicting the scale of COVID-19 transmission under various intervention measures, rather than producing estimates for potential numbers of COVID-19-related admissions to acute or intensive care (IC).