CheckNonNumeric

<p>Check whether or not an input matrix includes any non-numeric values (NA, NULL, "", character, etc) before being used for training. If any non-numeric values exist, then TrainBuddle() or FetchBuddle() will return non-numeric results.</p>

Many methods are developed to deal with two major statistical problems: image segmentation
and nonparametric estimation in various regression models. Image segmentation is nowadays
gaining a lot of attention from various scientific subfields. Especially, image segmentation
has been popular in medical research such as magnetic resonance imaging (MRI) analysis. When
a patient suffers from some brain diseases such as dementia and Parkinson's disease,
those diseases can be easily diagnosed in brain MRI: the area affected by those diseases is
brightly expressed in MRI, which is called a white lesion. For the purpose of medical research,
locating and segment those white lesions in MRI is a critical issue; it can be done
manually. However, manual segmentation is very expensive in that it is error-prone and demands a huge
amount of time. Therefore, supervised machine learning has emerged as an alternative solution.
Despite its powerful performance in a classification problem such as hand-written digits, supervised
machine learning has not shown the same satisfactory result in MRI analysis. Setting aside all issues
of the supervised machine learning, it exposed a critical problem when employed for MRI analysis: it
requires time-consuming data labeling. Thus, there is a strong demand for an unsupervised approach,
and this package - based on Hira L. Koul (1986) <DOI:10.1214/aos/1176350059> - proposes an efficient
method for simple image segmentation - here, "simple" means that an image is black-and-white - which
can easily be applied to MRI analysis. This package includes a function GetSegImage(): when a black-and-white
image is given as an input, GetSegImage() separates an area of white pixels - which corresponds to
a white lesion in MRI - from the given image. For the second problem, consider linear regression model and autoregressive model of
order q where errors in the linear regression model and innovations in the
autoregression model are independent and symmetrically distributed. Hira L. Koul
(1986) <DOI:10.1214/aos/1176350059> proposed a nonparametric minimum distance
estimation method by minimizing L2-type distance between certain weighted
residual empirical processes. He also proposed a simpler version of the loss
function by using symmetry of the integrating measure in the distance. Kim
(2018) <DOI:10.1080/00949655.2017.1392527> proposed a fast computational method
which enables practitioners to compute the minimum distance estimator of the vector
of general multiple regression parameters for several integrating measures. This
package contains three functions: KoulLrMde(), KoulArMde(), and Koul2StageMde().
The former two provide minimum distance estimators for linear regression model
and autoregression model, respectively, where both are based on Koul's method.
These two functions take much less time for the computation than those based
on parametric minimum distance estimation methods. Koul2StageMde() provides
estimators for regression and autoregressive coefficients of linear regression
model with autoregressive errors through minimum distant method of two stages.
The new version is written in Rcpp and dramatically reduces computational time.

Jiwoong Kim

CheckNonNumeric: Detecting Non-numeric Values.

Description

Usage

Arguments

Value

Examples