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Spss statistic version 23

Manufactured by IBM
Sourced in United States

SPSS Statistics version 23 is a software package used for statistical analysis. It provides a comprehensive set of tools for data manipulation, visualization, and analysis. The software supports a wide range of statistical techniques, including regression analysis, multivariate analysis, and time series forecasting. SPSS Statistics is a widely used tool in various industries and academic institutions for data-driven decision-making.

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37 protocols using spss statistic version 23

1

Survival Analysis of Intervention

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Baseline characteristics are given in mean ± SD or as number and percentage as appropriate. Categorical variables were compared with Pearson’s chi-squared test and continuous variables with independent Student’s t-test. The long-term effect of the intervention upon survival was analyzed using Kaplan–Meier plots and Cox proportional hazard models adjusting for age and BMI. Predictors of survival were assessed using univariable and multivariable Cox proportional hazards regression analyses. The assumptions of proportional hazards were checked by visual inspection of log minus log plots. Variables with P<0.1 in univariable analyses were included in the multivariable analysis. Finally, as an exploratory analysis, we used Kaplan–Meier plots and log-rank test to study the effect of different BMI categories on survival. Analyses were performed using SPSS Statistic version 23.
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2

Evaluating Knee Joint Biomechanics

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All statistical analyses were performed using SPSS Statistic Version 23 software, with a significance level set at p<0.05.
Peak and mean contact pressure were compared for every condition and for each loading condition to the ACLR state, which was defined as the reference baseline.
Two-way repeated-measures analyses of variance (ANOVAs) were used to compare dependent variables (peak and mean LTF contact pressures) across the two independent variables: flexion angle (from 0° to 90° of knee flexion) and state of the knee (six knee conditions). This was performed for the three conditions of tibia rotation (NR, IR and ER). Overall comparison of LTF contact pressures was performed through 0° to 90° of flexion, and then readings taken at four flexion angles (0°, 30°, 60° and 90°) for further direct comparison. The ACLR state was defined as the reference baseline. When differences across the test conditions were found, pairwise t-tests and Bonferroni corrections were applied to correct for multiple comparisons.
Assuming an alpha risk at 0.05, a power at 0.80 and a moderate effect size (f=0.4), the appropriate sample size for an ANOVA with six repeated measures was 4 (G*Power, V.3.1).
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3

Statistical Analysis of Experiment Data

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Data were recorded in Microsoft Excel and imported into IBM SPSS Statistic Version 23.0 (IBM Corp., NY, USA) for statistical analysis. Descriptive statistics and the Chi-square test were used to analyze the data. The results were considered statistically significant at p < 0.05. A Venn diagram was created using Microsoft Excel.
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4

Investigating Vitamin A Deficiency Factors

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The statistical analyses were performed with IBM SPSS Statistic Version 23.0 (IBM Corp., Armonk, New York, USA). Quantitative data are expressed as medians with interquartile ranges (IQR). Pairwise comparisons for quantitative variables were performed with an unpaired t-test or Mann–Whitney U-Test. Categorical variables are given as frequencies and percentages, respectively, and for the comparisons of two or more patients groups a chi-square test was applied. Regarding the endpoint of death/need for liver transplantation (mortality), survival curves were analyzed using Kaplan–Meier curves and a log-rank test. The correlation of clinical und epidemiological factors with vitamin A was assessed by means of univariate analyses. Variables with a P < 0.1 in the univariable analysis were subsequently considered in a multivariate linear regression model for each score. To reliably identify factors associated with vitamin A deficiency, final forward multivariate model was built based on a stepwise variable selection procedure for each score. Our complete data analysis is exploratory. Hence, no adjustments for multiple testing were performed. For all tests, we used a 0.05 level to define statistically relevant deviations from the respective null hypothesis.
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5

Statistical Analysis of IEQ Factors

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In order to determine whether there are significant differences between the probability distributions of the results for both campuses, a statistical analysis of the data obtained in the measurement campaigns was carried out. For this purpose, the probability distribution of the data was evaluated using the Kolmogorov–Smirnov test. Nonparametric test (the Mann–Whitney U test or the Kruskal–Wallis test) was applied to the non‐normally distributed means of data in order to examine the statistical significance of the possible difference between both campuses. Furthermore, the Spearman correlation test was determined between: (1) the satisfaction and the interference on the learning performance for each IEQ factor; (2) the satisfaction of IEQ factor and the overall satisfaction; and (3) interference of each IEQ factor and the overall interference.
In addition, a tendency analysis was carried out on the obtained datasets. Linear and polynomial fits were used to assess the relationship between the values of the subjective and objective IEQ factors. IBM SPSS statistic (version 23.0) was used to perform all the statistical analyses.
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6

EQ-5D-5L Correlates with Demographic and Clinical Variables

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Descriptive and categorical variables are presented as median values with interquartile ranges (IQR 25th; 75th) or mean values with SD and frequencies with percentages. For the comparison of differences between groups of categorical variables, an unpaired t test or the Mann‐Whitney U test was used. The chi‐squared test was applied for the comparison of two or more patient‐groups. All tests were two‐tailed; statistically significant values were defined as p < 0.05. Univariable linear regression was used to examine correlations between demographic and clinical variables with the UI‐value of the EQ‐5D‐5L. All variables with a p value of < 0.05 in the univariable analysis were then analyzed in a multivariable linear regression model based on a stepwise variable selection process. For all data analyses and statistical tests, IBM SPSS Statistic Version 23.0 (IBM Corp.) was used. For all figures, Microsoft Excel 2016 (Microsoft Corp.) was used.
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7

Statistical Analysis of Experimental Data

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Statistical analysis of data was carried out using IBM SPSS Statistic version 23.0 (SPSS, Chicago, Il, USA) statistical software package. Data are expressed as mean ± SD of three independent experiments. The statistical analysis of the results was performed by student’s T-test for paired samples. Difference between groups were analyzed statistically with ANOVA followed by the Tukey HDS post-hoc test for multiple comparisons. The level of p ≤ 0.05 was considered statistically significant.
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8

Caregiver Quality of Life Factors

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The statistical analyses were performed with IBM SPSS Statistic Version 23.0 (IBM Corp., Armonk, NY, USA). Quantitative data are expressed as medians with interquartile ranges (IQR).
The correlation of clinical und epidemiological factors with QoL and PB of caregivers was assessed by means of univariate analyses. Variables with a p < 0.1 in the univariate analysis were subsequently considered in a multivariate linear regression model for each score. To reliably identify factors being associated with SF-36 and ZBI, the final multivariate model was built based on a stepwise variable selection procedure for each score. Our complete data analysis is exploratory. Hence, no adjustments for multiple testing were performed. For all tests, we used a 0.05 level to define statistically relevant deviations from the respective null hypothesis. However, due to the large number of tests, p values should be interpreted with caution.
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9

Comprehensive Statistical Analysis of NAFLD Factors

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Descriptive analysis of data is expressed as median values with interquartile ranges (IQR 25th–75th). The Mann–Whitney U rank test was used to compare groups and to calculate differences between two groups with continuous variables. Categorical variables are presented as frequencies and percentages. For the comparison of two or more patient-groups, a chi-squared test was applied. All tests were two-tailed, statistically significant values were defined as P less than 0.05. All variables with P less than 0.05 and the clinical parameters age, sex and alcohol intake were then included into a multivariable logistic regression model to examine associations with NAFLD, fibrosis (LSM ≥8.2 kPa) and a FAST score greater than 0.35. Due to the large number of tests, P values should be interpreted with caution and in connection with effect estimates. For all data analysis and statistical tests, IBM SPSS Statistic Version 23.0 (IBM Corp., Armonk, New York, USA) was used. For all figures, Microsoft Excel 2016 (Microsoft Corp., Redmond, Washington, USA) was used.
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10

Gait Kinematics and Brain Activity in Walking Conditions

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Data were presented as means and standard deviations (±SD), calculated after verifying the normality of distributions using the Shapiro–Wilk test [37 (link)]. Data were normally distributed, so parametric statistics was used. Subsequently, an analysis of variance (ANOVA) for repeated measures with one factor (walking condition) was applied in order to determine any significant differences of stride length (cm), stride cycle (s), stance time (s), swing time (s), and beta wave signal and RPE at three different walking conditions (WS-WTS-WSI). When a significant F-value [38 (link)] was found, least-significant difference (LSD) was chosen as the post hoc procedure, while Intraclass Correlation Coefficient (ICC) was used to assess the reliability of the measures. Statistical analyses were performed using the software SPSS Statistic version 23.0 (IBM Corps., Armonk, NY, USA). The level of significance was set at p ≤ 0.05.
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