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Table 3 Linear and multiple regression

From: Biliary pancreatic diversion and laparoscopic adjustable gastric banding in morbid obesity: their long-term effects on metabolic syndrome and on cardiovascular parameters

 

Linear Regression

Multiple Regression

A

Δ Cornell Voltage Product

 

Model r = .635,

Δ BMI

.204, 0.0406

 

Cornell voltage product initial

.516, 0.0001

F = 45.471, 0.0001

Δ Systolic BP

.282, 0.0001

F = 9.616, 0.01

Δ Diastolic BP

.235, 0.0001

 

B

Δ RPP

 

Model r = .989,

Δ BMI

.297, 0.0025

 

RPP initial

.786, 0.0001

F = 158.97, 0.0001

Systolic BP

.491, 0.0001

F = 93.45, 0.0001

Diastolic BP

.387, 0.0001

 

HR

.616, 0.0001

F = 110.42, 0.0001

Δ HR

.754, 0.0001

F = 1721.69, 0.0001

Δ Systolic BP

.685, 0.0001

F = 1060.15, 0.0001

Δ Diastolic BP

.489, 0.0001

 
  1. A. On the left: correlations (linear regression) between changes of Cornell voltage product (dependent variable) and changes of clinical variables (independent variables): r and p are indicated. On the right, multiple regression model, partial F and p of independent variables statistically significant. B. On the left: correlations (linear regression) between changes of RPP (dependent variable) and changes of clinical variables (independent variables): r and p are indicated. On the right, multiple regression model, partial F and p of independent variables statistically significant.