In recent years, the probing of cognitive processes underpinning choice in continuous-outcome space paradigms has attracted the attention of modeling researchers to provide a dynamic decision theory of speed and accuracy. One of the most important of these continuous models is the circular diffusion model (CDM, Smith, 2016, Psychological Review) which assumes a noisy accumulation process, described mathematically as a stochastic two-dimensional Wiener process on the interior of a disk. Despite the significant advantages of this powerful model, however, due to its mathematical complexity, very few researchers have used the CDM in their work. Here, we propose a simple and easy-to-use method for estimating the CDM parameters and fitting the model on continuous scale data by simple formulas that can be computed easily and needs neither theoretical knowledge of model fitting nor much programming skills. Despite being simple and easy, we show that the method surprisingly works with precision near the maximum likelihood estimation method. Also, we introduce a robust version of the method that is still simple but is almost immune to the contaminant responses. Finally, the actual use of the method for experimental data is given with an example of using the method, alongside estimation of guess probability in data. It is hoped that this simple approach introduced here can, on the one hand, take a step towards bridging the gap between theory and experimental data falling along a continuum, on the other hand, can encourage cognitive psychology researchers to move their laboratory research toward continuous response paradigms.