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- Draw the transition diagram using the transitions I provided for parts b) and c). b) The set of all strings of 0's and l 's such that no prefix has more l 's than 0's. δ(q,0,Z_0 ) = {(q,X)}δ(q,0,X) = {(q,XX)}δ(q,1,X) = {(q,ε)}δ(q,ε,Z_0) = {(p,ε)} c) The set of all strings of 0's and 1 's with an equal number of 0's and 1's. δ(q,0,Z_0 ) = {(q,0Z_0 )}δ(q,1,Z_0 ) = {(q,1Z_0 )}δ(q,0,1) = {(q,ε)}δ(q,1,0) = {(q,ε)}δ(q,ε,Z_0 ) = {(p,ε)}Write a pseudocode and draw a timeline diagram for the sliding window algorithm with SWA = RWS = 4 and SWS = 3 and RWS = 1 frames in the following two situations. Assume the receiver sends a duplicate acknowledgment if it does not receive the expected frame. For example, it sends DUPACK[2] when it expects to see Frame[2) but receives Frame[3] instead. Also, the receiver sends a cumulative acknowledgment after it receives all the outstanding frames. For example, it sends ACK (5) when it receives the lost frame Frame(2) after it already received Frame(3), Frame(4), and Frame[5]. Show the start timer and stop timer wherever necessary. Use a timeout interval of about 2 x RTT.Although the plot function is designed primarily for plotting standard xy graphs, it can be adapted for other kinds of plotting as well. b. Make a plot of the curve, which is defined parametrically by the equations x = 2cosθ + cos2θ, y = 2sinθ - sin2θ, where 0 < θ < 2π. Take a set of values of θ between zero and 2π and calculate x and y for each from the equations above, then plot y as a function of x. b. Taking this approach a step further, one can make a polar plot r = f(θ) for some function f by calculating r for a range of values of θ and then converting r and θ to Cartesian coordinates using the standard equations x = r cosθ, y = r sinθ. Use this method to make a plot of the function r = ecosθ – 2 cos(4θ) + sin5 (θ/12) in the range 0 <= θ <= 24π. use python code to answer the highlight one
- When looking for a solution, you should give careful consideration to using both the selective-repeat approach and the Go-Back-N strategy if the sequence number space is big enough to include k bits of information. What is the largest size that the sender window that we are permitted to utilise is permitted to be in its entirety?Do the transition diagram using the transitions I provided for parts b) and c). b) The set of all strings of 0's and l 's such that no prefix has more l 's than 0's. δ(q,0,Z_0 ) = {(q,X)}δ(q,0,X) = {(q,XX)}δ(q,1,X) = {(q,ε)}δ(q,ε,Z_0) = {(p,ε)} c) The set of all strings of 0's and 1 's with an equal number of 0's and 1's. δ(q,0,Z_0 ) = {(q,0Z_0 )}δ(q,1,Z_0 ) = {(q,1Z_0 )}δ(q,0,1) = {(q,ε)}δ(q,1,0) = {(q,ε)}δ(q,ε,Z_0 ) = {(p,ε)}Suppose a k-state 2WDFA is started on an input string w of length n. Find a function f(n), if it exists, such that if the 2WDFA is still running after f(n) steps, we can conclude that it is in a loop. Your function need not be the smallest possible function. Justify your answer.
- If the sequence number space is large enough to include k bits of information, you should carefully consider employing both the selective-repeat technique and the Go-Back-N strategy while searching for a solution. What is the biggest size that the sender window that we are allowed to use may be in total?A Perceptron can learn the Majority function, i.e., where each input unit is a binary value (0 or 1) and it outputs 1 if there are more 1s in the input than 0s. Assume there are n input units where n is odd. Select one: True FalseDraw the state diagram of an FSM which accepts a binary stream and outputs a ‘1’ whenever it detects a pattern “1111”. Overlapping sequences are allowed. For example: Input Stream: 1 1 1 1 0 1 1 1 1 1 0 0 1 0 1 Output: 0 0 0 1 0 0 0 0 1 1 0 0 0 0 0 Perform state encoding. Show the tabular representations of next state and output functions. Derive minimized Boolean equations for next state and output functions. I am having a hard time figuring this question out. please help and provide explanation.
- Draw a transition diagram for a single-tape TM that works as follows:Starting in the configuration q0∆x∆y, where x and y are strings of 0’s and1’s of the same length, it halts in the configuration ha∆x∆y∆z, where z isthe string obtained by interpreting x and y as binary representations andadding them.Present a coding technnique that accepts 2 numbers x,y that will result into a transformation L: R2 -> R2 . Ask your classmate to respond an input and reply with the transformation. Example: L(x,y) = (x-y,x+y) . Sample input: (3,5) Sample Output: (-2,8)Let us define a sequence parity function as a function that takes in a sequence of binary inputs and returns a sequence indicating the number of 1’s in the input so far; specifically, if at time t the 1’s in the input so far is even it returns 1, and 0 if it is odd. For example, given input sequence [0, 1, 0, 1, 1, 0], the parity sequence is [0, 0, 0, 1, 0, 0]. Implement the minimal vanilla recurrent neural network to learn the parity function. Explain your rationale using a state transition diagram and parameters of the network.