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Sas system for windows 9

Manufactured by SAS Institute
Sourced in United States

The SAS System for Windows 9.4 is a comprehensive software suite for statistical analysis, data management, and reporting. It provides a powerful set of tools for data processing, analysis, and visualization, enabling users to extract insights from complex data. The SAS System for Windows 9.4 offers a user-friendly interface and a wide range of analytical capabilities, making it a versatile solution for a variety of industries and research applications.

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Lab products found in correlation

14 protocols using sas system for windows 9

1

Drying Modes Impact on Lipid Oxidation

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All the measurements were conducted in triplicate. The statistical analysis of the results obtained was carried out using the SAS system for Windows 9.0. A linear–mixed model procedure (PROC MIXED, SAS, NC, USA) was used to analyze the significance of the different drying modes and storage time on TBARS, chemical composition, and FAMEs measurements at 0.05 of significance level.
The drying mode, the storage time, and their interactions were included as fixed effects, and repetition was included as a random effect. In order to find the relationship between each two response variables, a matrix of correlation was carried out between all pairs using Spearman’S correlation coefficient.
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2

Composite Material Properties Analysis

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Statistical analysis was performed in the SAS System for Windows 9.0 (SAS Institute Inc., Cary, NC, USA).
Two-way ANOVA was applied for color change (factors: composite and solution), and three-way ANOVA for surface roughness and hardness (factors: composite, solution and cycling); followed by Tukey’s significance test (a = 0.05) for all tests.
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3

Statistical Evaluation of Treatment Effects

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Results were statistically evaluated based on a split-plot in time design. Analysis of variance and a least square means test were used to detect significant differences among treatments, and were conducted using SAS System for Windows 9.0 (SAS Institute. Inc. Cary, N.C., USA, 2002) after testing for normality and homoscedasticity of the data. The significance level was set at 0.05 and the experiments were conducted using four replicates.
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4

Mortality Analysis Using ANOVA and Probit

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The percentage of mortality was analyzed by ANOVA and multiple comparisons of means (least significant difference "LSD"); both analyses were carried out with the SAS system for Windows 9.0 (SAS Institute 2002). Probit analysis of mortality data was performed to estimate the lethal concentrations (LC50 and LC90) with the program PoloPlus (Robertson et al. 2003) .
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5

Statistical Analysis of Continuous and Categorical Data

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Continuous data were compared using the independent-sample t-test and analysis of variance. Chi-squared analysis was used for categorical variables. A one-sample, Kolmogorov–Smirnov test was used to test nonparametric variables. We used the SAS System for Windows 9.4 software (SAS Institute Inc, Cary, NC), and p < .05 was considered to indicate a significant difference. All tests were two-tailed analyses.
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6

Statistical Analysis of Experimental Data

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Student’s t test or analysis of variance was used for continuous data, and categorical variables were compared using the Chi-squared analysis. Statistical analysis was performed with SAS System for Windows 9.4 software (SAS Institute Inc., Cary, NC). All tests were two-tailed analyses, and P <  0.05 was considered statistically significant.
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7

Glucose Variables and Antiphospholipid Antibodies

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Descriptive statistics were employed to characterise patients and controls.
Continuous variables with a normal distribution were compared using the
Student’s t-test for independent samples, whereas variables with a skewed
distribution were compared by Mann–Whitney U tests for independent samples.
Differences between groups were investigated the chi-square test in the case of
nominal data. When expected frequencies were low, Fisher’s exact test was used.
Odds ratios, crude and adjusted for confounders known to be associated with
either diabetes or aPL (i.e. age, gender and smoking) and corresponding 95%
confidence intervals were calculated by use of logistic regression to assess the
association between glucose variables and aPL IgG positivity in the total
cohort. Correlations were calculated using the Spearman rank correlation
coefficient. Calculations were performed using SAS software (SAS system for
Windows 9.4, SAS Institute Inc., Cary, NC, USA).
A two-sided p-value < 0.05 was considered statistically
significant.
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8

Logistic Regression Analysis of Data

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Descriptive statistics were used to characterise the data. Logistic regression analyses were performed, calculating odds ratios with 95% confidence intervals. All analyses were carried out by use of SAS statistical software (SAS system for Windows 9.4; SAS Institute Inc., Cary, NC, USA).
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9

Descriptive Statistics of Research Data

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Descriptive statistics was used to characterize the data. Changes in median values between index and follow-up were tested by signed rank test; p values <0.05 were regarded as significant. All analyses were carried out by use of the SAS statistical software (The SAS system for Windows 9.4, SAS Institute Inc., Cary, NC, USA).
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10

Postoperative Liver Enzyme Levels and Mortality

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Patient baseline characteristics are presented as counts and percentages. The standardized mean difference (SMD) was used to weigh the differences in baseline characteristics between patients with normal liver enzyme level (group 1) and those with elevated liver enzyme level (group 2). An SMD of < 0.1 was considered to indicate a nonsignificant difference between the two groups. We used Cox regression models to assess the hazard ratios (HRs) for postoperative mortality. The HRs were adjusted for all patient characteristics.
Propensity score matching was used to balance the patient characteristics between the two groups (Lunceford 2017 (link)). We defined a propensity score as the probability that a patient had an elevated liver enzyme level given observed covariates. A logistic regression model with baseline characteristics was used to estimate propensity scores. We employed propensity score matching as a sensitivity analysis to verify the robustness of our findings.
Statistical significance was indicated at P < 0.05. All statistical analyses were performed using the SAS System for Windows 9.4 (SAS Institute, Cary, NC, USA).
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