others expanded the concept into statistical mechanics. Claude Elwood Shannon also introduced a new aspect of entropy into information theory during 1948. 1 Consequently, the long, notable history of entropy studies has facilitated understanding of the laws of nature. Among several equations for entropy that are applied across many scientific disciplines, the Shannon equation (H ¼ À P p i log p i , where p i is the probability of state i) that is based on information theory is applied to phase analyses of gated single-photon emission computed tomography (SPECT). In phase histograms generated from gated SPECT data, p i represents the frequency of the histogram bin i. Entropy increases if the phase distribution becomes disordered in histograms. If the equation for entropy is divided by log (n), in which n represents the number of histogram bins, the entropy range is 0-1, which represents total order to disorder.A study by Shimizu and colleagues published in this issue of the Journal of Nuclear Cardiology showed that entropy and estimated glomerular filtration rates (eGFR) could predict a poor cardiac prognosis in patients with complete left bundle branch block (CLBBB). 2 High entropy and low eGFR were independent predictors determined by Cox regression and Kaplan-Meyer analyses for major cardiac events (MACE) in these patients. Moreover, Random Forest machine learning also clarified entropy and eGFR as independent predictors of MACE. Others have used left ventricular (LV) volumes, LV ejection fraction, echocardiographic parameters, and clinical demographics as predictors of heart disease. Although entropy might be able to clarify the pathophysiology of patients with CLBBB, whether it implies causative indices and provides clinical information that is directly related to pathophysiology cannot be determined. This is because physical aspects of acquisition and processing along with patient-associated factors can influence entropy, which is also susceptible to LV volume, LV ejection fraction, age, statistical noise, and heart failure. 3 Since the phase distribution derived from gated SPECT images can easily be influenced by acquisition conditions and patient characteristics, entropy includes many kinds of artifacts in addition to bandwidth and phase standard deviation (SD). Previous studies have shown that the amount of time required to acquire SPECT images (acquisition time) considerably influences phase analysis. Decreasing acquisition time is associated with increased entropy in clinical patients. 4 Reducing the amount of acquisition time by 50% changed mean entropy from 55.0% ± 6.41% to 59.5% ± 6.06% (p \ 0.002). Moreover, decreased gated SPECT counts were also associated with increased entropy in a phantom study. 5 A decrease in the average SPECT count per pixel from 97.7 to 17.8 increased entropy from 0.26 to 0.35. Acquisition orbits of 180°a nd 360°significantly influenced bandwidth and phase SD in a clinical study. 6 Notably, sex influences phase parameters. 7 When male and female LV end-diastolic volumes were...