For the empirical and numerical relation system of Example 2.5, write a numerical assignment satisfy the representation condition. I want you to write a new condition with the same idea as the example provided to you.
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- Construct a field with 5 elements. Draw the tables of addition and multiplication. Hint 1. Let the elements of such a field be {0, 1, a, b, c}. Hint 2. use the cancellation rules, you may use the axioms and claim/propositions about fields in theDesign an adjacency Matrix of the alphabets of your full name. In accordance with the following conditions: Let my name is Muhammad Adnan If your name has repeated characters (e.g. character E, 2 times) then you will consider only 1 time. If your Name contains both G and S, then there will be an edge between them and one additional edge from W to each if W is also in your name. If N is the alphabet in your name, it will have an edge to A and S if it available in your name. If P is available then it will have an edge with L if it is available. If there is a blank space in full Name then it will be represented by “_”, and it must have an edge with all alphabets. (Note: Place on in 1 for Edge and 0 for No Edge) Sketch an undirected graph of the above designed adjacency matrix.Create a knowledge base using frames for the description of the domain given below. Arepresentation must contain at least one class frame and all types of relations available inframes. Roland Greenberg was born in Germany in 1973. He is a sociologist by his education and has 15scientific publications. Roland collects stamps. His collection consists of 36,000 stamps from 1910to 1960. The follwoing information is known about each stamp: year of issue, title, country,monetary value and special marks (if any). One of the stamps is a stamp issued in Germany in1942 "Make the planet free!". It costs 50,000 EUR, because the stamp of the German post is seton it. Another stamp is the "Classic Fashion" released in France in 1956. It costs 3000 EUR. Could you please solve problem given above? Thanks
- Design an adjacency Matrix of the alphabets of my name (Isha Tir Razia). In accordance with the following conditions: If name has repeated characters (e.g. character E, 2 times) then you will consider only 1 time. If Name contains both G and S, then there will be an edge between them and one additional edge from W to each if W is also in your name. If N is the alphabet in your name, it will have an edge to A and S if it available in your name. If P is available then it will have an edge with L if it is available. If there is a blank space in full Name then it will be represented by “_”, and it must have an edge with all alphabets. (Note: Place on in 1 for Edge and 0 for No Edge) Sketch an undirected graph of the above designed adjacency matrix.Can renaming be pushed through join and selection—that is, which of the following algebraic laws hold? ρN (RS) = ρN (R)ρN (S) , ρN (σC (R)) = σC (ρN (R)) In each case, support your answer by an example (i.e., give relations and parameters so that the expressions on the two sides of = are equal or non-equal). If your answer is no, additionally impose restrictions on the parameters (i.e., N and C) so that the law holds.Design an adjacency Matrix of the alphabets of Uzair Bhatti . In accordance with the following conditions: If your name has repeated characters (e.g. character E, 2 times) then you will consider only 1 time. If your Name contains both G and S, then there will be an edge between them and one additional edge from W to each if W is also in your name. If N is the alphabet in your name, it will have an edge to A and S if it available in your name. If P is available then it will have an edge with L if it is available. If there is a blank space in full Name then it will be represented by “_”, and it must have an edge with all alphabets. (Note: Place on in 1 for Edge and 0 for No Edge) Sketch an undirected graph of the above designed adjacency matrix
- A frieze pattern is a decoration made from repeated copies of a basic unit, arranged in a row. Figure 1 shows two examples from France in about 1820. Figure 1 Example friezes a.Provide a decomposition of the problem of drawing a frieze pattern, assuming for the moment that the basic unit is repeated just 7 times. At this stage you are not trying to produce a solution, just break the problem down into smaller parts. We are looking for a decomposition that could apply to any frieze, so you should for now ignore the details of how the basic unit will be drawn. You will need to use a loop. (4 marks) In the remainder of this question, you will design and implement a program to draw the particular frieze shown in Figure 2. Figure 2 The frieze pattern for this question In this frieze the length of each horizontal and vertical segment is 25. b.Next refine your decomposition, adding more detail so that it becomes an algorithm. This is not yet a program, so you should write the…Let a bus timetable be represented by a list of routes where each route is repre- sented by Start/End/DepatureTime/ArrivalTime. Both DepartureTime and ArrivalTime are represented by a relation time(Hour,Minutes). Write a Prolog relation journey(Start, End) that is true if there is a route in the timetable that can get a passenger from Startto End directly or any number of intermediate stops where there is at least 10 minutes between the arrival at an intermediate point before the departure of the next leg of the journey. Assume the clock is a 24 hour clock and all departure and arrival times occur within the same day.In this problem, we wish to build a repository of functions that a developer can assemble to build a complex program. Therecan exist several versions of a function, each with its metadata. Function metadata includes the developer's full name and emailaddress, the language it is implemented in and a set of keywords related to the functionality fulfilled by the function. Theversions of a function can be represented as a directed acyclic graph. To manage the repository, we use a remote invocationbased gRPC that allows a client to interact with a server and execute the following operations:1. add_new_fn: to add either a brand new function or a new version to an existing function;2. add_fns: to add multiple functions streamed by the client (note that multiple versions of a function are not allowed);3. delete_fn: to delete a function (this might require reordering the versions of the function);4. show_fn: to view a specific version of a function;5. show_all_fns: to view all versions of a…
- Let us go back to the network we have been studying in the previous few homework assignments. Only, this time, it is a social network involving people who are connected by a friend relation- ship, represented below: as Prolog code on the left, and a graphical representation on the right. Note that this friend relationship is symmetric, since, on the left, for each pair X, Y of people, if friend(X,Y), then friend(Y,X), and in the graphical representation on the right, the “edges” do not have direction. friend(abi, bea). friend(abi, cory). friend(bea, cory). friend(bea, dina). friend(cory, dina). friend(dina, eva). friend(dina, fei). friend(eva, fei). friend(fei, gil). friend(bea, abi). friend(cory, abi). friend(cory, bea). friend(dina, bea). friend(dina, cory). friend(eva, dina). friend(fei, dina). friend(fei, eva). friend(gil, fei). Write the Prolog predicate friend of a friend(X,Y) which is true when X has a friend who is a friend of Y. Note: that this does not preclude X from also…2. Generate a BLP lattice structured system where the objects and subjects are appropriately levelled to give access consistent with the access control matrix below. You need to describe the process by which you obtain your lattice. R and W correspond, respectively, to read and append. You are to use only the mandatory BLP rules, and a default allow in place of the discretionary rule. Be sure to add a level as necssary to ensure this is a lattice. 0₁ S₁ R S2 R S3 R RW RW S4 R S5 R S6 R 02 R 03 04 05 06 R R RW R WW R R R W W W W RProve your relationship with the domain some subset of the integers via Mathematical Induction. Note you must detail each of the four steps and show all of the work. Step 1: Show true for the first element of the Domain. Step 2: Assume true for arbitrary even integer: Step 3: Show true for next element of the Domain