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Spss statistics 20 for windows

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SPSS Statistics 20 for Windows is a comprehensive software package designed for statistical analysis. It provides a wide range of data management, analysis, and visualization tools to help users gain insights from their data. The software's core function is to enable users to perform advanced statistical procedures, including regression analysis, hypothesis testing, and data modeling, among others. SPSS Statistics 20 for Windows is a powerful tool for researchers, analysts, and decision-makers who need to analyze and interpret complex data.

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107 protocols using spss statistics 20 for windows

1

Murine Data Statistical Analysis Protocol

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Data are expressed as mean ± standard error of the mean (SEM). Statistical analysis on murine data was performed using appropriate parametric or non-parametric tests (one-way ANOVA followed by Tukey’s multiple comparisons test or Kruskal–Wallis followed by Dunn’s multiple comparison test, respectively). We performed outlier testing, but none of the mice presented structurally as outliers, and therefore, we decided not to exclude mice based on one outlier gene. The survival data were analyzed using the log-rank test. Correlations were analyzed using Pearson’s correlation. All analyses were performed with GraphPad Prism 6.0 or 9.0 (GraphPad Software Inc., La Jolla, CA, USA), or SPSS (IBM SPSS Statistics for Windows 20.0, Armonk, NY, USA). A value of p < 0.05 was considered statistically significant.
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2

Validation of the Japanese MAIA Questionnaire

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In order to determine the factor structure of the Japanese MAIA items and whether the factor structure of the original version would replicate in the Japanese version, we conducted an exploratory factor analysis (EFA) with maximum likelihood estimation and varimax rotation (extraction criterion: eigenvalue > 1).
Cronbach's alpha coefficient and corrected item scale correlations were used to assess the internal consistency reliability of the scales. Convergent and discriminant validity of MAIA-J were assessed by calculation Pearson intercorrelations for MAIA, FFMQ, DERS, PCS, and STAI-T. Regarding pre-test hypotheses for correlations between these scales and subscales, we followed the same hypotheses as described in extensive detail in the original study (Mehling et al., 2012 (link)).
The full sample of N = 390 was available to derive Cronbach's alphas for internal consistency of the MAIA scales. For convergent and discriminant validity, a sample of N = 251 with complete data was available.
Statistical analyses were conducted using IBM SPSS Statistics for Windows 20.0. (IBM Inc., Armonk, NY, USA).
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3

Survival Analysis of MUC1 and MUC5AC

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All of the clinicopathological criteria were analyzed using IBM SPSS Statistics for Windows 20.0 (IBM Corp., Armonk, NY, USA). Descriptive analysis and the categorical variables were evaluated using the chi-square test. 
For overall survival, the expression profiles of
MUC1and
MUC5ACwere analyzed simultaneously, and 4 phenotypes were established, comprising
MUC1+
MUC5AC+,
MUC1
MUC5AC–,
MUC1+
MUC5AC–, and
MUC1
MUC5AC+, in addition to each gene separately.
Survival curves were plotted using the Kaplan–Meier product-limit method, and differences between the survival curves were tested using the log-rank test. P < 0.05 was accepted as statistically significant.
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4

Quantifying P-Deficiency Tolerance in Landraces

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To eliminate environmental effects, the best linear unbiased prediction (BLUP) values across three repetitions were conducted using the MIXED procedure in SAS [50 ]. The BLUP values for each trait were used to determine descriptive statistics, for ANOVA testing, and to obtain the H′ and Pearson correlation coefficients, using IBM SPSS Statistics for Windows 20.0 (IBM Corp., Chicago, IL, USA). The H2 was calculated using the formula H2 = VG/(VG + VE/r), where VG is the genotypic variance, VE is the environment variance, and r is the number of replications [51 ]. To screen for P-deficiency-tolerance, we used a weighting method to acquire the S value of each landrace genotype. The S value was calculated using the following S=i=1kriYi/i=1kri [26 ].
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5

Statistical Analysis of Biological Data

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Statistical analyses of collected data were conducted using IBM SPSS Statistics for Windows 20.0 (IBM Corp., Armonk, NY, USA). Determination of the normally distributed data was conducted using the Kolmogorov-Smirnov test. Numerical variables that had normal distribution were expressed as the mean ± SD, while those with non-normal distribution were expressed as the median (min-max). The categorical variables were expressed as numbers and percentages. For comparisons between groups, the Student T test or Mann-Whitney U test were used according to normality distribution. Categorical variables were expressed as numbers and percentages, and comparisons between groups were evaluated with Chi-square and Fisher's Exact tests. Spearman correlation analysis was used for the relationship between age and angels. P < 0.05 was taken as statistical significance.
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6

Sex-Specific and Age-Related Biometrics

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The results obtained at the end of the study were indicated as “mean ± standard deviation.” Calculations were made using the Windows-compatible IBM SPSS Statistics for Windows 20.0 (IBM Corp., Armonk, NY). Student's t-test was used in independent groups to compare male and female parameters according to sex. One-way analysis of variance (post hoc least significant difference test, if necessary) was used to compare the means for the five groups divided according to their age (20–29; 30–39; 40–49; 50–59; and 60 and over years). If P < 0.05, the difference was considered statistically significant.
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7

Diagnostic Performance Evaluation

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All data were analyzed with IBM SPSS Statistics for Windows 20.0 (IBM Corp., Armonk, NY, USA). Numerical data determined to be normally distributed based on the results of Kolmogorov–Smirnov tests are given as mean ± standard deviation (SD) values, while non-normally distributed variables are given as median (25th–75th quartile) values. For comparisons between groups, Student t-test and Mann–Whitney U test were used in line with the normality of the considered distribution. Categorical variables are given as numbers and percentages, and inter-group comparisons were conducted with Chi-square and Fisher exact tests. Spearman correlation analyses were applied to evaluate the relationships between numerical variables. Receiver operating characteristic (ROC) curve analysis was applied to assess diagnostic performance. Threshold values were determined by the Youden index method. Comparison of the areas under the curves (AUCs) was performed with a nonparametric approach using the theory on generalized U-statistics to generate an estimated covariance matrix, as previously reported by DeLong et al. [17 (link)]. Significance was accepted at p < 0.05 (*) for all statistical analyses.
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8

Strength Comparison in Older Adults

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Variables for baseline characteristics are reported as mean ± standard deviation or proportions. Between-group comparisons were performed using the Wilcoxon test for baseline characteristics and the paired t test for comparison in strength measurements. Results are presented as the mean difference and 95% confidence intervals (CIs). P values <.05 were considered statistically significant. A difference of >0.5 kg was considered clinically significant. Statistical analyses were performed with IBM SPSS Statistics for Windows 20.0 software (IBM, Armonk, NY, USA).
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9

Analyzing Depressive Symptoms by Gender

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IBM SPSS Statistics for Windows 20.0 (IBM Corp., Armonk, NY, USA) was used to complete all analyses. Survey weights were calculated for the participants and used to adjust the data to approximate the national age and sex distributions according to the Statistics Korea census. Demographic and clinical characteristics were compared between groups using chi-squared test for categorical variables and Mann-Whitney test for dimensional variables including age of onset, number and longest duration of major depressive episode (MDE), and number of depressive symptoms, because the normality assumption was not satisfied for those variables within the participants with MDD. Individual symptom profiles by gender were compared using chi-squared test, then two-step logistic regression analysis was created. After the step 1 logistic regression analysis was performed adjusted for possible birth cohort effect, step 2 logistic regression analysis was executed with adjustment for the demographic variables that were found to be different in frequency between groups. A P value ≤0.05 was considered to be significant.
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10

Assessing Anxiety and Aggression Propensity

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The independent t-test was used to compare continuous variables between participants with and without anxiety or aggression propensity. The chi-square test was used for categorical variables, and data were expressed as percentages. A multivariate analysis of variance (MANOVA) was conducted to examine differences in the subdomains of aggression propensity (physical aggression, verbal aggression, anger, hostility, and total), since each of the subdomains of aggression was correlated with at least one other subdomain. To analyze the relationship between anxiety and aggression propensity, Pearson’s correlation coefficient was used. The area under the receiver operator characteristics (AUROC) curve was calculated for the cut-off of aggression scores. Multivariable logistic regression analysis was performed, using the backward stepwise method. The anxiety and control groups were classified according to the RCMAS (control group: RCMAS < 25, anxiety group: RCMAS ≥25). Odds ratio (OR) and adjusted OR (AOR) were calculated with 95% confidence interval (CI). The model fit of the prediction model was assessed by an analysis of the AUROC. P value of less than 0.05 was considered statistically significant. Statistical analysis was conducted using SPSS Statistics for Windows 20.0 (IBM Cop., Armonk, NY).
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