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Understanding the functionality of groups, cyclic groups and subgroups is important for the use of public-key cryptosystems based on the discrete logarithm problem. That's why we are going to practice some arithmetic in such structures in this set of problems. Let's start with an easy one. Determine the order of all elements of the multiplicative groups of:
1. Z∗5
2. Z∗ 7
3. Z∗ 13
Create a list with two columns for every group, where each row contains an element a and the order ord(a). (Hint: In order to get familiar with cyclic groups and their properties, it is a good idea to compute all orders "by hand", i.e., use only a pocket calculator. If you want to refresh your mental arithmetic skills, try not to use a calculator whenever possible, in particular for the first two groups
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Given one of the points in the minimal set you just found, describe a method for generating the successors of this point in the corresponding search graph What are the successor points for pants in the figure?
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Analyze and evaluate interface design models
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Other material can be loaned for 2 weeks. For every loan, the library records the user, the loan date and time, and the return date and time. For users, the library maintains their name, address and phone number.
Given a requirement to integrate WDAs into an Enterprise Intranet, what are 2 applications that would be candidates for that, and illustrate strategies/methodologies to accomplish that.
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