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Create a DTD which describes the structure of the document which you prepared in Question 1. Make sure that you use all appropriate DTD ingredients to constrain valid documents as much as possible.
Make sure that your DTD has the following two features:
(a) Use IDREFs in your DTD to include more data about users and refer to those users elsewhere in doc; and
(b) Your DTD should contain one or more parameter entities.
You should modify your XML document from Question 1 such that it now contains a reference to the DTD schema. Include in your submission a screenshot that proves that your instance document is valid over the DTD. For example, if you use xmllint in Linux, take a screenshot of the start of the output. As an aother example, if you use an editor such as Blue?sh, take a screenshot after you have run the DTD validation.
Normal 0 false false false EN-US X-NONE X-NONE MicrosoftInternetExplorer4
You need to create a simple application for the Note Plus book Store. The interface for the application is shown below: REQUIRED: 1) Create all necessary contro
The creation of the menu will involve writing procedural code, using decision logic, writing a loop, and using the case statement. Although it is not required for grading, it is r
Write a function named prob2.m which creates and returns an N×N identity matrix. An identity matrix is a square matrix with values of one on the main diagonal and zeros in all off-
what is height balanced tree?
Let the player (denoted U in the diagram below) navigate around the board until she wins the game by finding the exit or is killed by a monster. A player begins the game with a sli
write a class
Play is as follows: 1.) Player places a bet a. Bet is on one of three choice i. "Player" will win ii. "Banker" will win iii. Tie between the "Player" and the "Banker
Triple Eigenvalue with 1 Eigenvector The eigenvalue/vector pair in this case are l and ?h , . Since the eigenvalue is real we know as the first solution we require is, e l
1. Write out a detailed plan for a program to find the largest value in an array that is smaller than a ceiling C. For example, suppose the array has the values {4, 14, 11, 100, 6}
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