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Spss 22.0 analysis software

Manufactured by IBM
Sourced in United States

SPSS 22.0 is an analytical software package designed for statistical analysis. It provides a range of data management and statistical analysis tools to assist users in the interpretation and presentation of data.

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Lab products found in correlation

16 protocols using spss 22.0 analysis software

1

In Vitro Comparative Analysis

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Each group contained three samples in vitro. All data were expressed as means ± standard deviations. One‐way analysis of variance (ANOVA) was used for multifactorial comparisons in this study. The assumption of normality was verified and the homogeneity of variance was tested. Differences between each group were assessed using post hoc multiple comparisons. Specifically, if there was no heterogeneity observed, the Bonferroni test was used to assess the differences between groups. However, if heterogeneity existed, the Welch test was used to test the equality of means and Dunnett's T3 test used to assess the differences. P < 0.05 were considered statistically significant. The following symbols were used to indicate statistical significance: * and # indicate P < 0.05, ** and ## indicate P < 0.01. All data analysis was conducted using SPSS 22.0 analysis software (SPSS Inc, Chicago, IL).
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2

Statistical Analysis of Experimental Data

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Data are presented as the mean ± s.d. For two-group comparisons, data were analyzed by a two-tailed Student’s t-test. For multiple group comparisons, one-way analysis of variance (ANOVA) was used. We first examined homogeneity of variance and then evaluated the differences between groups using post hoc multiple comparisons. Specifically, we used Dunnett’s T3 to evaluate the group differences if heterogeneity existed. However, the Bonferroni test was adopted if there was no heterogeneity. Significant differences were defined at P < 0.05. SPSS 22.0 analysis software (SPSS, Inc.) was employed for all data analyses.
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3

Comparative Analysis of Experimental Data

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Data were expressed as mean ± standard deviation. Differences between two groups were compared via two-sided Student’s t-test. Multifactorial comparisons were performed through one-way analysis of variance. Data with p < 0.05 were considered to have statistically significant differences. In this study, “*”and “**” denoted p < 0.05 and p < 0.01, respectively. The data analysis was calculated with SPSS 22.0 analysis software (SPSS Inc, Chicago, IL, USA).
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4

Statistical Analysis of Experimental Repetitions

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All experiments were repeated at least three times or more different repetitions. SPSS 22.0 analysis software was used for the statistical analyses, and the differences between groups were calculated via one-way ANOVA or using the Chi-square test. The data are presented as the means ± standard deviations (x ± sd). *P < 0.05 was considered to indicate a significant difference, while **P < 0.01 represented a highly significant difference.
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5

Statistical Analysis of In Vitro Experiments

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All in vitro experiments were repeated three times independently, and three random high-power fields were selected for quantitative analysis in each experiment. All data were presented as mean ± SD. Two-tailed unpaired Student's t-test was used for comparing two group parameters. One-way analysis of variance (ANOVA) was used for comparing multiple group parameters. Homogeneity of variance was tested first, and then, the differences between groups were assessed by post hoc multiple comparisons. Specifically, if no heterogeneity was observed, the Bonferroni test was used to assess the differences between groups. However, if heterogeneity did exist, the Welch test was used to test the equality of means and the Dunnett's T3 was used to assess the differences between groups. The investigators were blinded to allocation during experiments and outcome assessment. The level of significance was set at P < 0.05 and indicated by “” compared as denoted by bar, P < 0.01 was indicated by “∗∗” compared as denoted by bar. All data analysis was conducted with SPSS 22.0 analysis software (SPSS Inc.).
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6

Statistical Analysis of Experimental Data

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Data were expressed as mean ± standard deviation. Student’s t test was applied for comparisons between two groups. One-way analysis of variance (ANOVA) was used for comparisons among three or more groups. P < 0.05 was considered significantly different. The symbol “*” denoted p < 0.05, and “**” denoted p < 0.01. All data analysis was conducted with SPSS 22.0 analysis software (SPSS Inc, Chicago, IL, USA).
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7

Comparative Analysis of Enzymatic Activity

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All data in this experiment were expressed as mean ± standard deviation for n ≥ 3. Statistical analysis was carried out using a one-way analysis of variance with Turkey's test. p < 0.05 was considered statistically significant. Statistical differences were expressed as * (p < 0.05), **(p < 0.01), and ***(p < 0.001). All data were analyzed using SPSS 22.0 analysis software (SPSS Inc., Chicago, USA).
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8

Algae Inhibition Rate Calculation

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Data were processed using Microsoft excel software and the inhibition rate was calculated using the formula IR(%) = (1 − N/N0) × 100, where N and N0 were the algal density of the experimental group and the control group, respectively. Statistical analysis was performed using SPSS 22.0 analysis software and the one-way ANOVA tested the significance of algae inhibition in each experimental group; multiple comparisons between groups were performed using the least significant difference (LSD) method, with p < 0.05 indicating significant differences and p < 0.01 indicating highly significant differences.
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9

Comparative Statistical Analysis of Experimental Data

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Data were expressed as mean ± standard deviation. Differences between two groups were compared via two-sided Student's t-test. Data with p < 0.05 were considered to have statistically significant differences. In this study, “*”and “**” denoted p < 0.05 and p < 0.01, respectively. The data analysis was calculated with SPSS 22.0 analysis software (SPSS Inc, Chicago, IL, USA).
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10

Statistical Analysis of Experimental Data

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Data were presented as the means ​± ​standard deviations of at least three independent measurements of each sample (each group included at least six statistically valid samples). One-way analysis of variance (ANOVA) was used for multifactorial comparisons. Specifically, if no heterogeneity was observed, the Bonferroni test was used to assess the differences between groups. If heterogeneity did exist, the Welch test was used to test the equality of means and the Dunnett’s T3 test was used to assess the differences between groups. All data analyses were conducted with SPSS 22.0 analysis software (SPSS Inc). Differences were considered significant at ∗p ​< ​0.05 or ∗∗p ​< ​0.01.
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