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R statistical software environment

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R is an open-source software environment for statistical computing and graphics. It provides a wide variety of statistical and graphical techniques, including linear and nonlinear modeling, classical statistical tests, time-series analysis, classification, clustering, and others. R is extensible through the use of packages, which allow specialized statistical techniques, visualization, and import of data from a variety of external sources to be implemented.

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11 protocols using r statistical software environment

1

Evaluating Video-Guided Surgical Skills

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Responses to the EVGS were converted to a numeric ordinal scale. ICCs were calculated for the slow-motion and normal-speed groups in their entirety, as well as with stratification by experience level into less-experienced and more-experienced categories. ICC values were also calculated for each individual EVGS survey question for slow-motion and normal-speed groups separately. Analysis was performed in the R statistical software environment (The R Foundation, Vienna, Austria).
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2

Optimal GVI Thresholds for Diabetes Diagnosis

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The optimal GVI cut-off points for distinguishing subjects with and without diabetes were computed using the Youden J statistic.24 Different distributions were fitted to the observed distribution of the different GVI, using Generalized Additive Models for Location Scale and Shape (GAMLSS).25 GAMLSS allow for modeling, not only the mean response µ (ie, the location), but also other distribution parameters, such as standard deviation σ (ie, the scale) or skewness and kurtosis (ie, the shape parameters), as a function of a set of explanatory variables.
Goodness of fit was assessed by the Bayesian information criterion and Q-Q plots, to select the final model including the fitted distribution of GVI and the influence of covariates on the distribution parameters. Worm plots were used as a diagnostic tool to assess whether adjustment for kurtosis and/or skewness was required.26 (link)Percentile curves of GVI as a function of the covariate age were calculated on the basis of the GAMLSS regression models that displayed the best goodness of fit. To facilitate the clinical use of our percentile curve data, we defined cut points at the 90th, 95th, and 97.5th percentiles for GVI.
All statistical analyses were performed using the R statistical software environment (version 3.0.2; R Foundation, http://www.r-project.org) with the “gamlss” and “OptimalCutpoints” packages.
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3

Competing Risk Analysis in Revision Surgery

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We considered death to be a competing risk because it precludes revision surgery
and recurrence of the infection10 (link),11 (link). To consider
competing risks (death), we used competing risk models from the mstate package
in the R statistical software environment (R Foundation for Statistical
Computing)12 (link). To allow
comparison with the literature, we also report the Kaplan-Meier estimate,
although it is not valid in the setting of competing risks. Sensitivity analyses
were performed on patient and surgical factors using Cox regression. According
to the AQUILA (Assessment of Quality in Lower Limb Arthroplasty) checklist, we
considered results for the competing risk (Kaplan-Meier) estimate to be valid
when at least 20 hips remained in the analysis (i.e., were considered “at
risk”)13 (link),14 (link).
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4

Analysis of von Willebrand Factor in VWD

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Continuous variables were described as medians (ranges) and categorical variables as counts (percentages). The Kruskal-Wallis test was applied to assess differences in the VWF values between different VWD types. The Mann-Whitney U test was used to compare medians between 2 independent groups and a P value < .05 was considered statistically significant. All statistical analyses were performed using SPSS for Windows, version 21.0 (SPSS, Chicago, IL) and R statistical software environment (The R Foundation, Vienna, Austria).
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5

RNA-seq Differential Expression Analysis

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RNA-sequencing values of transcripts were downloaded in counts units from the University of California Santa Cruz public repository [22 (link)]. The differential expression analysis was performed using limma (limma package version 3.48.3 in R statistical software environment version 4.0.3-The R Foundation for statistical Computing, Vienna, Austria implemented in R studio version 1.4.1717, RStudio, Boston, MA, USA). The statistically significant genes were extracted by filtering by p adjusted value < 0.01.
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6

Dementia Risk Factors Analysis

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Continuous variables are expressed as means ± standard deviation, whereas categorical variables are expressed as proportions. We used student's t‐tests and χ2 tests to evaluate group differences in continuous and categorical variables, respectively. Kaplan−Meier curves were used to visualize and identify the primary endpoint of patients with or without dementia, and the difference was evaluated by the log‐rank test, also used for the pairwise comparison of subgroups.
The Cox proportional hazards model was constructed to adjust all variables collected for baseline characteristics and MPR. The adjusted covariates were age, sex, hypertension, diabetes, dyslipidemia, chronic kidney disease, end‐stage renal disease, peripheral arterial occlusive disease, chronic obstructive pulmonary disease, liver disease, malignancy, income levels, discharge medications, and MPR of aspirin in the first year. The results were expressed in terms of a hazard ratio (HR) and the corresponding 95% confidence interval (CI). We then performed stepwise regression under Akaike's information criterion to determine the appropriate multivariate model. All reported p‐values were two‐tailed, and p ≤ .050 indicated statistical significance. All statistical analyses were performed using R Statistical Software/environment (version 3.4.3; The R foundation for Statistical Computing).
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7

Modeling Fungal Sporulation and Conidiation

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Quasi-Poisson models were fitted to sporulation (the production of primary conidia) data with the effect of block and treatment for tests with strawberry pesticides (first experiment) and the effect of treatment as the linear predictor for soybean pesticides (second experiment). Quasi-binomial models were fitted to the proportion of capilliconidial data with the same linear predictor. 34 The quasi-likelihood approach was used because the data presented overdispersion, and hence F-tests were performed to assess significance of effects. Goodness of fit was assessed using half-normal plots with simulated envelopes. 35 Treatment differences were tested using 95% confidence intervals. All analyses were performed using the R statistical software environment (R Foundation for Statistical Computing, Vienna, Austria). 36
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8

Proteinuria and Atrial Fibrillation Risk

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Continuous variables are expressed as mean ± standard deviation (SD). Categorical variables are expressed as frequencies and percentages. The risk of incident AF associated with DM and proteinuria was compared using Kaplan–Meier analysis. The proportional hazard assumption was tested based on the Schoenfeld residuals. In the sensitivity analyses, we assessed the association between proteinuria, which was entered into the models as a time-varying factor, and each outcome using Cox proportional hazards regression models. The underlying time scale in these models was the observational period. The hazard ratios (HR) of AF for each combination of proteinuria change were calculated in Cox models using the consistently negative proteinuria group as the reference category. Urine dipstick results between the first and third tests were used to define changes in proteinuria. In these analyses, follow-up for AF was initiated from the third health examination (eFigure 1).
All tests were two-tailed, and P-values < 0.05 were considered statistically significant. Balance between different exposure groups was evaluated by standardized differences of all covariates, using a threshold of 0.1 to indicate imbalance. Statistical analyses were conducted using R Statistical Software/Environment (version 3.5.1, The R Project for Statistical Computing, Vienna, Austria).
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9

Sample Size Determination and Statistical Analysis

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The sample size of subjects recruited was determined according to availability, willingness and the statistically minimal sample size needed. Statistical analyzes were performed by JM using an R statistical software environment (www.r-project.org, accessed on 11 July 2022). All significance levels were set at α = 0.05. Normality of the data was tested using the Shapiro–Wilk test. If the test rejected normality, the Mann–Whitney test was applied; if not, two-sample t-tests were used.
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10

Microbiome Diversity Analysis Pipeline

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Sequence pre-processing followed methods previously described [37 (link)], but modified by subsampling at 11,000 sequences per sample. QIIME 1.6.0[38 (link)] was used for initial stages of sequence analysis. Sequences were clustered into OTUs (operational taxonomic units, a proxy for ‘species’) using UCLUST [39 (link)] at 97% sequence similarity. Bacterial diversity was calculated using the following alpha diversity indices: 1) Shannon diversity index; 2) Faith’s phylogenetic distance (PD); and 3) Chao I species estimation; and 4) number of observed OTUs. Relative abundance of bacteria was calculated based on taxonomic classification of sequences using the RDP classifier [40 (link)] at a confidence threshold of 0.8. Microbiome data was analyzed with the R statistical software environment (www.r-project.org). Statistical significance was determined using two-sample Wilcoxon tests and corrected for multiple comparisons by FDR where appropriate.
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