PT - JOURNAL ARTICLE AU - Schück, Otto AU - Matoušovic, Karel TI - RELATION BETWEEN pH AND THE STRONG ION DIFFERENCE (SID) IN BODY FLUIDS DP - 2005 Jul 1 TA - Biomedical papers PG - 69--73 VI - 149 IP - 1 AID - 10.5507/bp.2005.007 IS - 12138118 AB - Acid-base balance evaluation according to the Henderson-Hasselbalch equation enable us to assess the contribution of respiratory (pCO<sub>2</sub>) and/or non-respiratory (metabolic, HCO<sub>3</sub><sup>-</sup>) components to the acid-base balance status. A new approach to acid-base balance evaluation according to Stewart-Fencl, which is based on a detailed physical-chemical analysis of body fluids shows that metabolic acid-base balance disorders are characterized not only by [HCO<sub>3</sub><sup>-</sup>]. According to this concept independent variables must be taken into an account. The abnormality of concentration of one or more of the independent variable(s) determines the pH of a solution. The independent variables are: 1. strong ion difference (SID); 2. total concentration of nonvolatile weak acids [A<sub>tot</sub>]; 3. in agreement with the Henderson-Hasselbalch concept also pCO<sub>2</sub>. Traditional evaluation of acid-base balance disorders is based on the pH of body fluids (though pH may be within normal range if several acid-base balance disturbances are present). In order to maintain this view and simultaneously to respect the Stewart-Fencl principle, we invented a new equation, which uses only the independent variables to define the pH of body fluids. This analysis shows that for a given value of pCO<sub>2</sub>, the pH of body fluids is determined by a difference between SID and [A<sub>tot</sub><sup>-</sup>]. pH = 6.1 + log((SID - [A<sub>tot</sub><sup>-</sup>])/(0,03*pCO<sub>2</sub>)) or in itemized form: pH = 6.1 + log((([Na<sup>+</sup>] + [K<sup>+</sup>] + [Ca<sup>2+</sup>] + [Mg<sup>2+</sup>] - [Cl<sup>-</sup>] - [UA<sup>-</sup>]) - (k<sub>1</sub>[Alb] + k<sub>2</sub>[P<sub>i</sub>]))/(0,03*pCO<sub>2</sub>)) Evaluation of the individual components of this equation enables us to detect, which of the independent variable (or a combination of independent variables) deviates from the normal range and therefore which one or ones is a cause of the acid-base balance disorder. At the end of this paper we give examples of a practical application of this equation.