Knowee
Questions
Features
Study Tools

Which of the following statements about bootstrapping is true?<br /> A. 1. Bootstrapping can be applied to construct prediction intervals revealing uncertainty in predictions. <br />B. 2. Bootstrapping randomly selects samples with replacement from the original dataset. <br />C. 3. Bootstrapping involves creating multiple smaller datasets from the original dataset. <br />D. 4. Bootstrapping requires dividing the dataset into multiple folds for training and testing.

Question

Which of the following statements about bootstrapping is true?<br /> A. 1. Bootstrapping can be applied to construct prediction intervals revealing uncertainty in predictions. <br />B. 2. Bootstrapping randomly selects samples with replacement from the original dataset. <br />C. 3. Bootstrapping involves creating multiple smaller datasets from the original dataset. <br />D. 4. Bootstrapping requires dividing the dataset into multiple folds for training and testing.

...expand
🧐 Not the exact question you are looking for?Go ask a question

Solution

The correct answer is A, B, and C.

A. Bootstrapping can indeed be used to construct prediction intervals, which reveal uncertainty in predictions. This is done by generating multiple resamples of the original data and then making predictions on each resample. The variability of these predictions can then be used to estimate the prediction interval.

B. Bootstrapping does involve randomly selecting samples with replacement from the original dataset. This means that the same data point can be selected more than once in a single resample.

C. While it's not necessarily about creating "smaller" datasets, bootstrapping does involve creating multiple datasets from the original one. Each of these datasets is a resample of the original data.

D. This statement is not true. Bootstrapping does not require dividing the dataset into multiple folds for training and testing. This is a description of cross-validation, not bootstrapping.

This problem has been solved

Similar Questions

Which of the following statements is TRUE. Group of answer choices Neither parametric nor non-parametric bootstrapping will give us a more reliable point estimate of the statistic of interest. The parametric bootstrap gives a more relaible sampling distribution when the model assumptions are violated. For the non-parametric bootstrap we expect approximately 50% of the observations are not included in any given bootstrap sample. The non-parametric bootstrap is useful in situations where the observations are not independent. The non-parametric bootstrap takes samples from the set of observations without replacement.

What is the main purpose of a bootstrap distribution?Group of answer choicesto estimate the variability of a sample statistic.to estimate any sample statistic.None of the other answers are correct.to estimate a sample mean.to estimate any population statistic.

A sample is given. Which one of the following options is a possible bootstrap sample from this original sample?Original sample: 85 , 70 , 80 , 90 , 88 .Group of answer choices80 , 88 , 70 , 85 , 80 , 9080 , 88 , 90 , 85 , 69, 70None of the other answers are correct.80 , 88 , 70 , 85 , 9088 , 85 , 80 , 87 , 80

'Bootstrapping' is a really useful tool in Statistics that was developed relatively recently. Made possible with improved computing power, it is introduced in Section 3.3.Given the original sample data below, select which options are possible bootstrap samples that could have been selected from the original sample.There may be one or more correct answers. You must select all of the correct answers and none of the incorrect answers to gain full marks.Original Sample Data:[50,71,55,65,63] [64,66,51,72,55] [56,51,65,71,55] [72,64,51,56,66] [55,63,65,50,55] [56,51,64,71,55] [72,65,71,50,63] None above

Compared with bootstrap resampling, jackknife resampling? Question 61Answera.produces dissimilar results for every run because resamples are randomlydrawn.b.is done with replacement.c.usually requires that the number of repetitions is equal to the sample size

1/1

Upgrade your grade with Knowee

Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.