Download A SAS/IML companion for linear models by Jamis J. Perrett PDF

By Jamis J. Perrett

Linear versions classes are frequently provided as both theoretical or utilized. accordingly, scholars might locate themselves both proving theorems or utilizing high-level strategies like PROC GLM to research information. There exists a niche among the derivation of formulation and analyses that conceal those formulation at the back of appealing person interfaces. This booklet bridges that hole, demonstrating conception placed into perform.

Concepts provided in a theoretical linear types direction are frequently trivialized in utilized linear types classes by way of the power of high-level SAS techniques like PROC combined and PROC REG that require the person to supply a number of suggestions and statements and in go back produce immense quantities of output. This ebook makes use of PROC IML to teach how analytic linear versions formulation may be typed without delay into PROC IML, as they have been awarded within the linear types direction, and solved utilizing info. This is helping scholars see the hyperlink among concept and alertness. This additionally assists researchers in constructing new methodologies within the zone of linear versions.

The ebook comprises whole examples of SAS code for plenty of of the computations proper to a linear types path. even though, the SAS code in those examples automates the analytic formulation. The code for high-level methods like PROC combined can be incorporated for side-by-side comparability. The ebook computes uncomplicated descriptive data, matrix algebra, matrix decomposition, probability maximization, non-linear optimization, and so forth. in a layout conducive to a linear versions or a distinct themes direction.

Also integrated within the publication is an instance of a easy research of a linear combined version utilizing constrained greatest chance estimation (REML). the instance demonstrates assessments for mounted results, estimates of linear services, and contrasts. the instance begins through displaying the stairs for reading the knowledge utilizing PROC IML after which presents the research utilizing PROC combined. this enables scholars to stick with the method that result in the output.

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Extra info for A SAS/IML companion for linear models

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RUN; The code differs slightly from the code in the previous example. In the INPUT statement, a dollar sign follows the character variable name STUDENT. No informat follows the numeric variable name SCORE. The MMDDYY10. format follows the dob variable name. By not specifying a specific starting point for the variables, list input specifies that a blank space delimiter will indicate the separation between one variable value and the next. A length is also not specified for the STUDENT and SCORE variables as doing so would override the list input use of the blank space delimiter.

Then the column vectors STUDENTS and SCORES are created. Both the data set and the two column vectors are created within the PROC IML step. In this case the code represents a two-step process as with the previous example, but both steps are performed within the PROC IML step. This demonstrates the fact that the user has the option of reading the data from a text file into a SAS data set from within PROC IML or within a DATA step. Once the data set is created within a PROC IML step, it must then be closed before it can be again opened to be accessed for the data from the data set to be read to create the two column vectors.

The statement mean_col_max=a[<>,][,:]; includes two subscript reduction operators. The first operator produces a row vector containing the column maximums. The second operator computes the row means. Together, the two operators produce the mean of the column maximums. 2 Element-wise Operators Element-wise operators perform mathematical operations on individual elements of a matrix. The following is a list of IML element-wise operators. 8 – Element-wise operators: The following code demonstrates uses of element-wise operators using the 5 × 1 column vectors A and B.

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