We present a different formulation of the Kochen-Specker theorem that relies on the properties of the Kronecker delta notation. This greatly simplifies the Kochen-Specker theorem into a scenario where the Kochen-Specker contradiction can occur with only two measurements. The main result of this paper extends this result into noisy measurements and shows that the contradiction can still be observed. This results to an experimentally accessible version for their simple Kochen-Specker theorem. The results presented here are an interesting and different investigation to the typical Kochen-Specker theorem and we believe they would be of an interest to the community. The report is presented satisfactorily and is rather concise and to the point. We hope gently our discussions could contribute for formulating the Kochen-Specker theorem using the measurement theory based on the truth values into an experimentally accessible theory in terms of a finite precision measurement.