| Literature DB >> 30602382 |
Giovanni Tarantino1, Susan Costantini2, Vincenzo Citro3, Paolo Conforti4, Francesca Capone2, Angela Sorice2, Domenico Capone5.
Abstract
BACKGROUND: Intramuscular triglycerides (IMTGs) represent an important energy supply and a dynamic fat-storage depot that can expand during periods of elevated lipid availability and a fatty acid source. Ultrasonography (US) of human skeletal muscles is a practical and reproducible method to assess both IMTG presence and entity. Although a crosstalk between cytokines in skeletal muscle and adipose tissue has been suggested in obesity, condition leading to hepatic steatosis (HS) or better defined as nonalcoholic fatty liver disease and cancer, there are still questions to be answered about the role of interferons (IFNs), alpha as well as gamma, and IMTG in obesity. We aimed at discovering any correlation between IFNs and IMTG.Entities:
Keywords: IFN-alpha; IFN-gamma; IMTG; NAFLD; obesity
Year: 2019 PMID: 30602382 PMCID: PMC6317208 DOI: 10.1186/s12967-018-1754-6
Source DB: PubMed Journal: J Transl Med ISSN: 1479-5876 Impact factor: 5.531
Data of the studied patients
| Age (years) | 46 (34–53) | Gender | 36/44 |
| BMI | 42 (38–47) | WC (Males) cm | 126 (121–135) |
| WC (Females) cm | 119 (110–128) | ||
| WHR males | 0.98 (0.96–1.05) | Obesity | |
| WHR females | 0.95 (0.93–0.97) | Grade I/II/III (n) | 8/26/46 |
| HOMA | 2.78 (1.85–4.18) | HOMA-B % | 37.11 (22.4–49.8) |
| QUICKI | 0.32 (0.31–0.35) | Insulin (μU/mL) | 11 (7.1–15.8) |
| HDL (males) (mg/dL) | 42.7 ± 8.98 | HDL (females) (mg/dL) | 49 ± 13 |
| Triglycerides (mg/dL) | 123.5 (83.5–188) | ALT (U/L) | 28 (21.5–39) |
| Gamma-GT (U/L) | 25 (16.5–42.5) | hsCRP (mg/mL) | 0.56 (0.27–1.3) |
| Ferritin (males) (ng/mL) | 167.5 (85–234.5) | Ferritin (females) (ng/mL) | 41.5 (20–69) |
| Fibrinogen (g/L) | 306 ± 74.7 | Cholesterol | 190 ± 36.1 |
| Fat mass% | 52 ± 7.5 | FFM% | 56.2 (41–67) |
| RMR/FFM/kg | 38.7 (33.9–43) | HS at US | |
| Grade 1/2/3 (n) | 22/50/8 | ||
| VAT at US (cm) | 7.5 (6–9.4) | SAT at US (cm) | 2.6 (2.1–3.1) |
| IMTG score | 2.25 (2, 3) | MS (APT III) yes/not (n) | 51/29 |
| MS (IDF) yes/not (n) | 51/29 | ||
| IFN-alpha 2 pga | 121.9 (103.5–135.8) | IFN-gamma (pg/mL)a | 158 (56–390) |
MS evaluated by ATP III and IDF criteria gave the same prevalence
IMTG intramuscolar triglycerides, VAT visceral adipose tissue, SAT subcutaneous adipose tissue, US ultrasound, WHR Waist-To-Hip Ratio, WC waist circumference, RMR resting metabolic rate, FFM fat-free mass, MS metabolic syndrome, HS hepatic steatosis, n number of patients
a78 patients were examined for IFNs. The mean plus/minus SD of IFN-alpha 2a levels of the obese was 120.1 ± 24.6
Fig. 1Age-related reference intervals of IFN-a2 in healthy subjects
Fig. 2Age-related reference intervals of IFN-gamma in healthy subjects
Correlation between IMTG and gender
| Gender | IMTG scale (scores) | Total | |||
|---|---|---|---|---|---|
| I | II | III | IIII | ||
| Females | 7 | 14 | 16 | 7 | 44 |
| Males | 3 | 10 | 14 | 9 | 36 |
Two-way cross-tabulation, Pearson Chi square, P = 0.6; total: number of patients
Correlation between obesity severity and hepatic steatosis grade
| HS at US grade | Obesity degrees | Total | ||
|---|---|---|---|---|
| 1 | 2 | 3 | ||
| 1 | 5 | 9 | 8 | 22 |
| 2 | 3 | 17 | 30 | 50 |
| 3 | 0 | 0 | 8 | 8 |
Two-way cross-tabulation, Pearson chi square = 12.5536, P = 0.014; total: number of patients
Correlation between obesity severity and IMTG
| IMTG score | Obesity degrees | Total | ||
|---|---|---|---|---|
| 1 | 2 | 3 | ||
| I | 0 | 4 | 6 | 10 |
| II | 3 | 10 | 11 | 24 |
| III | 4 | 9 | 17 | 30 |
| IIII | 1 | 3 | 12 | 16 |
Prevalence of moderate/severe grade of IMTG, i.e. 54 out of 80 patients = 67.5%; Two-way cross-tabulation, Pearson square = 4.9252, P = 0.553
Total: number of patients. Hepatic steatosis (HS) at UltraSonography (US)
Fig. 3Prediction of IMTG scores by IFN-alpha concentrations
Fig. 4Regression diagnostics, i.e., residuals plotted against the fitted values
Quantile regression for predicting IMTG by IFN-alpha
| IMTG | Coeff. | Std. err. | t | P | 95% CI |
|---|---|---|---|---|---|
| q25 | |||||
| IFN-alpha 2 | 0 | 0.0036305 | 0.00 | 1.000 | − 0.0072308 to 0.0072308 |
| q50 | |||||
| IFN-alpha 2 | − 0.0174917 | 0.004081 | − 2.58 | 0.08 | − 0.0302554 to 0.0047389 |
| q75 | |||||
| IFN-alpha 2 | − 0.0181554 | 0.0045649 | − 3.98 | 0.000 | − 0.0272471 to 0.0090637 |
Simultaneous Quantile regression Bootstrap SE (200 replications). The prediction of IMTG by IFN-alpha 2 levels is confined to their intermediate and upper quantiles
CI confidence interval
Mediation methods for predicting variables
| Coeff. | Std. err. | t | P | [95% Conf. interval] | |
|---|---|---|---|---|---|
| At Univariate analysis (Robust regression) | |||||
| IMTG/IFN-alpha 2 | − 0.0151912 | 0.0043683 | − 3.48 | 0.001 | − 0.0238932 to .0064892 |
| Fibrinogen/IFN-alpha 2 | − 0.1085108 | 0.0262153 | − 4.14 | 0.000 | − 0.1607232 to .0562985 |
| IMTG/Fibrinogen | 0.001491 | 0.0014679 | 1.02 | 0.313 | − 0.0014314 to .0044134 |
| At MULTIPLE regression | |||||
| IMTG/Fibrinogen | − 0.0002527 | 0.0015718 | − 0.16 | 0.873 | − 0.0033839 to − 0.0028785 |
| IMTG/IFN-alpha 2 | − 0.0151912 | 0.0038637 | − 3.93 | 0.000 | − 0.022888 to .0074944 |
| Beta of IFN-alpha 2 | − 0.39; beta of Fibrinogen = − 0.019 | ||||
The mediation effect of fibrinogen was excluded
The first variable the two showed is the dependent one
Ordered probit regression in suspicion of a confounding variable
| Coeff. | Std. err. | z | P > |z| | [95% Conf. interval] | |
|---|---|---|---|---|---|
| d.v.: IMTG scores | |||||
| i.v.: HS grade | 0.6427975 | 0.215061 | 2.99 | 0.003 | 0.2212858 to 1.064309 |
| d.v.: HS grade | |||||
| i.v.: VAT | 0.8153024 | 0.1584942 | 5.14 | 0.000 | 0.5046595 to 1.125945 |
In these two regressions there is a suspicion of a confounding variable or covariate that is VAT
d.v. dependent variable, i.v. independent variable
Fig. 5Prediction of IMTG scores by HS at US grades
Instrumental-variables regression for panel data (Baltagi–Chang estimator)
| xtivreg IMTG HS at US (HS at US = VAT), re nosa (robust) | |
| G2SLS random-effects IV regression | Number of obs = 80 |
| Group variable: WC | Number of groups = 64 |
|
|
|
| Within = 0.1970 | Min = 1 |
| Between = 0.03012 | Avg = 2 |
| Overall = 0.1028 | Max = 6 |
The instrument (VAT) cannot be correlated with the dependent (IMTG) in the explanatory equation. In other words, the instrument cannot suffer from the same problem as the original predicting variable (IMTG predicted by HS at US). If this condition is met, then the instrument is said to satisfy the exclusion restriction. As grouping variable was chosen an index of visceral adiposity, i.e., WC
IMTG intramusclolar triglycerides, HS at US hepatic steatosis at Ultrasonography, VAT visceral adipose tissue, d.v. dependent variable, i.v. independent variable
Factor analysis
| Variable | Factor 1 | Factor 2 | Factor 3 | Uniqueness |
|---|---|---|---|---|
| Rotated factor loadings (pattern matrix) and unique variances | ||||
| BMI |
| 0.2118 | − 0.0337 | 0.1791 |
| Obesity grade |
| 0.3327 | 0.0669 | 0.3424 |
| WC |
| − 0.1363 | 0.0146 | 0.2345 |
| WHR | − 0.1507 | − 0.3176 | 0.5373 | 0.5878 |
| Fat mass% | − 0.1197 | − | 0.0098 | 0.1594 |
| IMTG | 0.2645 | − 0.1249 |
| 0.4753 |
| SAT | 0.4182 | 0.4665 | 0.0325 | 0.6064 |
| VAT |
| − 0.2465 | 0.2437 | 0.3255 |
| IFN-alpha 2 | − 0.0214 | − 0.1072 | − | 0.3400 |
| RMR/FFM/kg | − 0.1561 |
| − 0.0293 | 0.3925 |
| IFN-gamma | 0.1082 | 0.1913 | 0.3257 | 0.8457 |
The critical value was calculated by doubling Pearson’s correlation coefficient for 1% level of significance (5.152)/square root of patients minus 2 (78), i.e., 0.583. In italics it will be shown the main components for any single factor, with a value superior to the critical one. HS was excluded due to collinearity with IMTG anVAT. The link between IFN-alpha 2 and IMTG (factor 3) as well as significative parameters in factors one and two are shown in italics text
Bayesian inference computing the posterior probability
| Mean | Std. dev. | MCSE | Median | [95% Cred. interval] | |
|---|---|---|---|---|---|
| Equal-tailed | |||||
| d.v.: IMTG | |||||
| i.v.: IFN-alpha 2 | − 0.0151632 | 0.004142 | 0.000122 | − 0.0151286 | − 0.0229845 to 0.0069051 |
| Cons | 4.46095 | 0.5110447 | 0.016827 | 4.460191 | 3.442408 to 5.436929 |
| Sigma2 | 0.8045077 | 0.1360474 | 0.003159 | 0.7905886 | 0.5719823 to 1.09947 |
Default priors are used for model parameters. Simulations introduce an additional level of uncertainty to the accuracy of the estimates. Monte Carlo standard error (MCSE), which is the standard error of the posterior mean estimate, measures the simulation accuracy
Using Bayesian linear regression we asked which parts (if any) of its fit to the data was it confident about, and which parts were very uncertain (perhaps based entirely on the priors). Looking at the ratio of MCSE to Std. dev. (in this case 0.000122/0.004142 = 0.029) we have 2.9%, i.e., minus than 5% (significant auto correlation)
Little of the posterior variability is due to simulation, thus the model is valid
d.v. dependent variable, i.v. independent variable