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Stata 12 for windows

Manufactured by StataCorp
Sourced in United States

Stata 12 for Windows is a comprehensive statistical software package that enables users to analyze, manage, and visualize data. It provides a wide range of statistical tools and techniques for various fields, including economics, social sciences, and health sciences. Stata 12 for Windows offers a user-friendly interface and a powerful programming language for advanced data manipulation and analysis.

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Lab products found in correlation

16 protocols using stata 12 for windows

1

Obesity and Cardiac Biomarkers Assessment

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All continuous variables were tested for normality using Kolmogorov–Smirnov test. If being normal distribution, the data were represented as mean ± SD and compared by the Student’s test. Otherwise, the data were reported as median (inter quartile range [IQR]) and the Mann–Whitney U-test. Chi-square test is adopted for categorical data. Correlation between obesity and circulating hs-cTnT was evaluated by multiple linear regression, with hs-cTnT serving as the dependent variable. For association between parameters in echocardiography and circulating hs-cTnT or BMI, spearman correlation analysis was practiced. P value < 0.05 was considered statistically significant. Stata 12 for windows (Stata-Corp, College Station, TX, USA) was used during the statistical analysis process.
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2

Predictors of Aggressive Behavior Patterns

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Data were analyzed using Stata 12 for Windows (StataCorp, 2011 ). First, univariate analysis was conducted to determine the distribution of the dependent and independent variables. Next, correlations were examined to determine associations among the independent variables; then, to determine association between independent and dependent variables.
For the multivariate analysis, linear regression was conducted for each pattern of aggressive behavior identified using only those independent variables found to be associated at the bivariate level (p < 0.1) and controlling for family status, treatment status, enrollment cohort, and school. To examine gender differences in the predictors of aggression, moderator analyses were conducted using stepwise backwards elimination of interaction terms to determine which interaction variables to keep in the final models.
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3

Carotid Intima-Media Thickness in OSA

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Groupwise comparisons (n >2) will be performed using a nonparametric Kruskal-Wallis test followed by a Mann–Whitney U test as appropriate. Pairwise comparisons were performed using a nonparametric Mann–Whitney test unless otherwise indicated. Chi square tests will be performed for categorical variables. Regression models will be applied to assess the effect of OSA, biomarkers, peripheral lymphocytes and epigenetic changes on CIMT, carotid plaque and cerebral microbleeds. All models will be adjusted for age and BMI, and additionally for covariables that may change the estimated risk beyond 5% Specific statistics procedures will be performed for the arrays as described above. STATA-12 for Windows (STATA CORP, TX, USA) are to be used for all analyses.
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4

Statistical Analysis of Data

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STATA12 for Windows was used for the statistical analysis. Data are presented as the means ± s.e.m. Two-sided tests were used throughout the analysis, and the differences were considered statistically significant at P < 0.05. Pairwise (univariate) comparisons were performed using Student’s t test or the Mann-Whitney U test as appropriate.
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5

Cognitive Impairment Assessment Comparison

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STATA 12 for Windows (Stata Corp, College Station, TX) was used for analysis. Prevalence of cognitive impairment using MMSE, MoCA and LCT and their respective 95% confidence intervals (95% CI) were estimated. Mean and standard deviation (SD) or median and interquartile range (IQR) were utilized to describe the distribution of quantitative variables. To allow for comparisons between tests, we used non-standardized (raw scores) and standardized (z-score) values of MMSE, MoCA and LCT. This standardization technique rescaled raw scores into a new variable with a mean of 0 and a standard deviation of 1. Pearson correlation coefficients (r) were calculated to measure the strength of the linear relationship between two tests. As previous studies comparing two quantitative methods using correlation have been criticized, Bland-Altman plots, calculated using the difference between the methods (X − Y) against the average of them (X + Y) / 2 [37] (link), were used. This simple parametric approach allows us to assess error and bias, spot outliers and detect trends.
Finally, using each of the score's cutoff values for cognitive impairment, Kappa statistics (κ) were calculated.
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6

Censored PSA Levels Analysis

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Summary values were expressed as counts, mean ± s.d., or medians as appropriate. Several PSA values were reported as <1.5 ng/mL. PSA values were therefore censored at 1.5 ng/mL and these values were included. Summary measure for PSA was expressed as medians and inference done by nonparametric means. Data were analyzed using Stata 12 for Windows (College Station, USA).
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7

Statistical Analysis of END Rates in Stroke

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Data management and rate calculation of END were estimated by STATA 12 for Windows (Stata, College Station, TX, USA). Since meta‐analysis of rate generally has a significant heterogeneity, random effects model was chosen. A chi‐square test was used to examine heterogeneity between the included studies, and a p < 0.10 was considered statistically significant (Higgins, Thompson, Deeks, & Altman, 2003). To explore sources of heterogeneity, subgroup analyses were performed by continent (Asia, Europe or North America), OTT (≤120.0, 120.1–179.9 or 180.0–270.0 min), NIHSS at admission (≤4.0, 5.0–15.0, or 16.0–20.0), thrombolytic drug dose (0.6, 0.7, 0.8, 0.9 or 1.1 mg/kg), and study quality (high quality, moderate quality, or low quality). To evaluate the influence of each study on the pooled rate of END, sensitivity analysis was conducted. Publication bias was examined by using Begg's correlation and Egger's regression (Begg & Mazumdar, 1994; Egger, Davey, Schneider, & Minder, 1997). A p < 0.05 was considered to be statistically significant.
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8

Statistical Analysis of Research Data

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Summary values were expressed as counts, mean ± sd or medians as appropriate. Data were analyzed using Stata 12 for Windows (College Station, USA).
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9

Cardiovascular Risk Prediction in Diabetic Patients

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Effect size differences were used to assess the cardiovascular risk prediction functions' sensitivity to detect differences between groups of diabetic patients classified into the high‐risk, medium‐risk or low‐risk group by the JADE classification25. Patients with existing CVD complications were classified by JADE as the very high‐risk group, and they were excluded from the present study. We calculated both the original cardiovascular risks (risks directly predicted by risk functions) and the converted average annual CHD risks of patients in each group by each risk prediction function. We compared the risks between groups by Wilcoxon–Mann–Whitney tests. Effect size differences were calculated as the mean difference in cardiovascular risk between risk groups divided by the standard deviation of the risk of all the patients. Effect size differences of 0.2, 0.5 and 0.8 are regarded as the thresholds of ‘small’, ‘medium’ and ‘large’ differences, respectively28.
All data analyses were carried out using Stata 12 for Windows (StataCorp LP, College Station, TX, USA).
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10

Gender Differences in Cisplatin-Induced Kidney Injury

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The mean difference between men and women for continuous variables—age, CCI score, and number of NSAID prescriptions—was analyzed using Student's t test. For categorical variables—age group, comorbidities, NSAID prescriptions, aminoglycoside treatment, exposure to contrast medium, CKD, and AKI—Pearson's χ2 test was used to estimate the distribution difference between men and women. Kaplan-Meier curves were plotted to compare the incidence of kidney injury between men and women during the study period, and the log-rank test was used to examine the significance of the difference. Cox proportional hazard regression models adjusted for all potential confounding variables were also used. Because age and different cancer types treated with cisplatin are associated with different risks of kidney injury, we used a stratified analysis for different age groups and cancer types. SAS 9.4 for Windows (SAS Institute, Inc., Cary, NC) was used for all statistical analyses. Kaplan-Meier curves were generated using STATA 12 for Windows (Stata Corp., College Station, TX). Significance was set at α = 0.05.
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