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Spss 23.0 statistical

Manufactured by IBM
Sourced in United States

SPSS 23.0 is a statistical software package developed by IBM. It provides a comprehensive set of tools for data analysis, modeling, and reporting. The core function of SPSS 23.0 is to enable users to perform a wide range of statistical analyses, including descriptive statistics, regression, correlation, and hypothesis testing.

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136 protocols using spss 23.0 statistical

1

Statistical Analysis of Research Data

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SPSS23.0 statistical software was adopted to process the data. The measurement data were presented as ( x¯±s ). The group design t-test was adopted for the comparison and the analysis of variance was adopted for the comparison between multiple groups. Dun-net-t test was adopted for comparison with the control group. The counting data were presented in the number of cases and the percentage, χ2 test was adopted for comparison between groups, and a bilateral test was employed for all statistical tests.
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2

Examining Early Intervention Practices in the US

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Data analyses were conducted using the SPSS 23.0 statistical software program. The characterization of early intervention services in the US was examined using descriptive statistics and mean difference analyses (i.e., Chi-square tests and independent samples t-test). Concretely, Chi-square tests (through contingency tables based on Bonferroni post-hoc method) were conducted to identify the discrepancies across the participant groups (i.e., administrators, providers, and caregivers) on intervention intensity, type of parent/caregiver training, coaching given and received, and the presenting needs of children with ASD. Two-tailed independent sample t-tests were used to detect discrepancies between administrators and providers on the perceived effectiveness of their team at addressing child's needs. To examine intervention practices and strategies used, and organizational variables associated with readiness to implement evidence-based practices, we conducted descriptive statistics, Pearson correlational analyses, and multiple linear regression analysis (i.e., using a backward elimination method to determine best model fit).
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3

Comprehensive Statistical Analysis of miR-29c-3p and MMP2 in Pancancer

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GraphPad Prism 8.0 software and SPSS 23.0 statistical software were used for statistical analyses. Numerical data are shown as the mean ± SD. Differences between subgroups were analyzed by Student's t‐test and considered statistically significant at a threshold of p < 0.05. K–M Plotter was used to investigate the prognostic significance of miR‐29c‐3p and MMP2 in pancancer datasets and OC datasets.22Additional materials and methods are provided in Appendix S1.
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4

Statistical Data Analysis Protocol

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All analyses were performed using SPSS 23.0 statistical software. Continuous data are presented as mean ± S.E.M and were analyzed with an independent-samples t-test or one-way analysis of variance (ANOVA) according to the number of groups. All tests were two-sided, and P < 0.05 was considered statistically significant.
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5

Statistical Analysis of Experimental Data

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SPSS 23.0 statistical software was used for statistical analysis and the form of mean ± SD was used to represent the experimental data. One-way analysis of variance was used for the comparison of mean values between groups. P<0.05 was considered statistically significant.
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6

Statistical Analysis of Outcomes

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Analysis was performed using SPSS 23.0 statistical software. Quantitative variables with a normal distribution are expressed as the mean ± standard deviation (SD), while nonnormally distributed variables are expressed as the median and interquartile range (IQR). Categorical variables are summarized as absolute frequencies and percentages. For continuous variables, independent t tests were applied for normally distributed variables, and the Mann–Whitney Wilcoxon test was applied for nonnormally distributed variables. For categorical variables, the chi-square test or Fisher’s precision probability test was used. Kaplan–Meier analysis was used for survival analysis. Cox regression was used to identify the risk factors for poor outcomes. p < .05 was regarded as statistically significant.
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7

Pharmacokinetic Analysis of Herbal Compounds

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Pharmacokinetic parameters for DSS, HSYA, SAB, and SAA were calculated from the plasma concentration versus time data using Drug and Statistic Version 3.2.6 (DAS 3.2.6) software (the Mathematical Pharmacology Committee, Chinese Pharmacological Society, China). Experimental data and pharmacokinetic parameters were expressed as the mean ± standard deviation (SD). Variance analysis was using SPSS 23.0 statistical software.
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8

Statistical Analysis of Clinical Data

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SPSS 23.0 statistical software was used to statistically analyze the clinical data. Measurement data were expressed with mean ± standard deviation. The normally distributed continuous data were compared using independent t-test, while the non-normally distributed continuous data were compared using non-parametric tests. The count data were analyzed using chi-square test. If P < 0.05, the difference between groups was considered to be statistically significant.
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9

Statistical Analysis of Disease Factors

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All data were processed using SPSS 23.0 statistical software. The counting data are shown as number of cases and percentage. The chi-squared test or Fisher’s exact test was used for comparisons between groups. Non-normally distributed quantitative data are shown as median and interquartile spacing (M [Q1, Q3]), and the Mann–Whitney U test was used for comparisons between groups. Pairwise comparisons between multiple groups were performed by Bonferroni test. Disease risk factors were analyzed by logistic regression. P < 0.05 was considered statistically significant.
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10

Statistical Analysis of Experimental Data

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Statistical analysis was performed on the data using SPSS 23.0 statistical software. The measurement data are expressed as mean ± standard deviation ( X¯  ± S). The t-test was used for comparisons between the two groups. The count data was expressed as a rate (%), and the chi-square test was utilized for comparisons between the two groups. The difference was statistically significant at P < 0.05.
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