Background. Mathematical modeling has an extensive history in vector-borne disease epidemiology, and is increasingly used for prediction, intervention design, and understanding mechanisms. Many of these studies rely on parameter estimation to link models and data, and to tailor predictions and counterfactuals to specific settings. However, few studies have formally evaluated whether vector-borne disease models can properly estimate the parameters of interest given the constraints of a particular dataset.Methodology/Principle Findings. Identifiability methods allow us to examine whether model parameters can be estimated uniquely-a lack of consideration of such issues can result in misleading or incorrect parameter estimates and model predictions. Here, we evaluate both structural (theoretical) and practical identifiability of a commonly used compartmental model of mosquitoborne disease, using 2010 dengue epidemic in Taiwan as a case study. We show that while the model is structurally identifiable, it is practically unidentifiable under a range of human and mosquito time series measurement scenarios. In particular, the transmission parameters form a practically identifiable combination and thus cannot be estimated separately, which can lead to incorrect predictions of the effects of interventions. However, in spite of unidentifiability of the individual parameters, the basic reproduction number was successfully estimated across the unidentifiable parameter ranges. These identifiability issues can be resolved by directly measuring several additional human and mosquito life-cycle parameters both experimentally and in the field.Conclusions. While we only consider the simplest case for the model, without explicit environmental drivers, we show that a commonly used model of vector-borne disease is unidentifiable from human 1 Introduction 1 Arboviral diseases are a global threat of increasing importance. Particularly for diseases propagated 2 by Aedes mosquitoes, such as dengue, chikungunya, and Zika [1, 2], incidences have been increasing 3 at alarming rates worldwide, with over approximately 3.9 billion individuals believed to be at risk 4 for dengue infection alone [3][4][5]. These increases are primarily attributed to the habitat expansion 5 of Aedes spp. caused by changes in anthropogenic land use and human movement [6-11]. Given 6 the ecology and life-cycle of Aedes mosquitoes, the transmission dynamics of these mosquito-borne 7 2 diseases are heavily driven by complicated interactions between environmental factors [12-17]. These 8 factors, combined with human behavior and transmission dynamics, make vector-borne diseases 9highly complex-presenting both challenges and opportunities for mathematical modeling [18][19][20]. 10 Modeling has increasingly been viewed as a useful tool to quantify these complex transmission 11 systems by integrating various data sources and specifying nonlinear mechanistic relationships and 12 feedbacks. Numerous recent efforts at combating mosquito-borne diseases have directly incorporate...