I really need help on this because I'm using JMP and JSL for my thesis. I am current using JMP via JSL to analyze some data, and my focus is stepwise regression. I'll have some code snippets attached by the way for ease in helping.

I am attempting to run a stepwise function that is connected to my logistic regression model as well as my input data being fed through a create samples filter. I'm working with 30 different predictor variables and after about 9 minutes of runtime, I came across this error message: Error: Stepwise (131): Tool #5: Error in step(Log_Reg, direction = "both", k = 2). Has anyone else run into this error message? And if so how was it resolved? I have attached a picture of the workflow with the error message below.


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I'm currently running a boosted model, logistic regression, spline model, and a forest and decision tree model, all receiving data from the create samples tool that is set at 80% estimated/20% verification. Do I need to make sure that the same data is being processed by each model like you were mentioning with the stepwise model? And if so how do I ensure that the same data is being processed by each respective model?

I am trying to learn R after learning SPSS and using SPSS for my statistics on a couple papers. I have been using my data to help me learn and understand R as well. In my data, i had to find some Linear Regressions in SPSS using a stepwise comparison to eliminate variables that do not "fit" the model. I tried using stepAIC with the MASS package, because i thought it was the equivalent, and got some completely different output, as well as stuff i did not understand and had to look up. My question is, what are the differences between stepwise in SPSS and stepAIC? (is stepwise more conservative than stepAIC?) Is there a way to write stepAIC code that would be equivalent to stepwise? Or is there a different package that could help me out?

SPSS does not use the AIC criteria for stepwise (either forward or backward) in linear regression, so it is not guaranteed that they will converge to the same solution. See the SPSS help files on regression and the F-value criteria it uses.

Enter stepwise regression. Stepwise regression helps select features (i.e. predictor variables) that optimize a regression model, while applying a penalty for including variables that cause undue model complexity. In Alteryx Designer, the Stepwise tool can be used for this process.



1. The biases and shortcomings of stepwise multiple regression are well established within the statistical literature. However, an examination of papers published in 2004 by three leading ecological and behavioural journals suggested that the use of this technique remains widespread: of 65 papers in which a multiple regression approach was used, 57% of studies used a stepwise procedure. 2. The principal drawbacks of stepwise multiple regression include bias in parameter estimation, inconsistencies among model selection algorithms, an inherent (but often overlooked) problem of multiple hypothesis testing, and an inappropriate focus or reliance on a single best model. We discuss each of these issues with examples. 3. We use a worked example of data on yellowhammer distribution collected over 4 years to highlight the pitfalls of stepwise regression. We show that stepwise regression allows models containing significant predictors to be obtained from each year's data. In spite of the significance of the selected models, they vary substantially between years and suggest patterns that are at odds with those determined by analysing the full, 4-year data set. 4. An information theoretic (IT) analysis of the yellowhammer data set illustrates why the varying outcomes of stepwise analyses arise. In particular, the IT approach identifies large numbers of competing models that could describe the data equally well, showing that no one model should be relied upon for inference.

Methods:  This review was conducted in a similar manner to a systematic review by using a stepwise approach that included (1) a search strategy; (2) eligibility assessment; (3) app selection process through an initial screening of all retrieved apps and full app review of the included apps; (4) data extraction using a predefined set of features considered important or desirable in medication reminder apps; (5) analysis by classifying the apps as basic and advanced medication reminder apps and scoring and ranking them; and (6) a quality assessment by using the Mobile App Rating Scale (MARS), a reliable tool to assess mobile health apps.

Conclusions:  Many medication reminder apps are available in the app stores; however, the majority of them did not have many of the desirable features and were, therefore, considered low quality. Through a systematic stepwise process, we were able to identify high-quality apps to be tested in a future study that will provide evidence on the use of medication reminder apps to improve medication adherence.

The gut of healthy human neonates is usually devoid of viruses at birth, but quickly becomes colonized, which-in some cases-leads to gastrointestinal disorders1-4. Here we show that the assembly of the viral community in neonates takes place in distinct steps. Fluorescent staining of virus-like particles purified from infant meconium or early stool samples shows few or no particles, but by one month of life particle numbers increase to 109 per gram, and these numbers seem to persist throughout life5-7. We investigated the origin of these viral populations using shotgun metagenomic sequencing of virus-enriched preparations and whole microbial communities, followed by targeted microbiological analyses. Results indicate that, early after birth, pioneer bacteria colonize the infant gut and by one month prophages induced from these bacteria provide the predominant population of virus-like particles. By four months of life, identifiable viruses that replicate in human cells become more prominent. Multiple human viruses were more abundant in stool samples from babies who were exclusively fed on formula milk compared with those fed partially or fully on breast milk, paralleling reports that breast milk can be protective against viral infections8-10. Bacteriophage populations also differed depending on whether or not the infant was breastfed. We show that the colonization of the infant gut is stepwise, first mainly by temperate bacteriophages induced from pioneer bacteria, and later by viruses that replicate in human cells; this second phase is modulated by breastfeeding.

This is the LQSI tool - a tool in the form of a website that provides a stepwise plan to guide medical laboratories towards implementing a quality management system in compliance with ISO 15189. It may help laboratories to fulfil the requirements of the standard to enable achievement of accreditation. It was developed by the Royal Tropical Institute (KIT) for the World Health Organization. It is based on the Global Laboratory Initiative Stepwise Process towards Tuberculosis Laboratory Accreditation (GLI tool).

The stepwise variable selection procedure (with iterations between the 'forward' and 'backward' steps) can be used to obtain the best candidate final regression model in regression analysis. All the relevant covariates are put on the 'variable list' to be selected. The significance levels for entry (SLE) and for stay (SLS) are usually set to 0.15 (or larger) for being conservative. Then, with the aid of substantive knowledge, the best candidate final regression model is identified manually by dropping the covariates with p value > 0.05 one at a time until all regression coefficients are significantly different from 0 at the chosen alpha level of 0.05.

Physicians can use the following stepwise approach to not only interpret PFTs from their office or a pulmonary function laboratory, but also determine when to order further testing and how to use PFT results to formulate a differential diagnosis. Figure 1 is an algorithm based on this approach. Table 1 includes common terms related to PFTs.4

mdl = stepwiselm(tbl) creates a linear model for the variables in the table or dataset array tbl using stepwise regression to add or remove predictors, starting from a constant model. stepwiselm uses the last variable of tbl as the response variable. stepwiselm uses forward and backward stepwise regression to determine a final model. At each step, the function searches for terms to add the model to or remove from the model, based on the value of the 'Criterion' argument.

mdl = stepwiselm(___,Name,Value) specifies additional options using one or more name-value pair arguments. For example, you can specify the categorical variables, the smallest or largest set of terms to use in the model, the maximum number of steps to take, or the criterion that stepwiselm uses to add or remove terms.

By default, the starting model is a constant model. stepwiselm performs forward selection and adds the x4, x1, and x2 terms (in that order), because the corresponding p-values are less than the PEnter value of 0.06. stepwiselm then uses backward elimination and removes x4 from the model because, once x2 is in the model, the p-value of x4 is greater than the default value of PRemove, 0.1.

At each step, stepwiselm searches for terms to add and remove. At first step, stepwise algorithm adds Sex to the model with a p-value of 6.26e-48. Then, removes Smoker from the model, since given Sex in the model, the variable Smoker becomes redundant. stepwiselm only includes Sex in the final linear model. The weight of the patients do not seem to differ significantly according to age or the status of smoking.

Create a linear regression model using stepwise regression. Specify the starting model and the upper bound of the model using the terms matrices, and specify 'Verbose' as 2 to display the evaluation process and the decision taken at each step.

Fit a linear regression model of MPG using stepwise regression. Specify the starting model as a function of Weight. Set the upper bound of the model to 'poly21', meaning the model can include (at most) a constant and the terms Weight, Weight^2, Year, and Weight*Year. Specify 'Verbose' as 2 to display the evaluation process and the decision taken at each step. 17dc91bb1f

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