think a number bob and alice code


This repeats until Bob correctly determines the number. Alice can choose {2,4} to make 6. There is only one turn. There has been a real flurry of interest in the last couple of days in a couple of chatbots (reassuringly named "Bob" and "Alice") developed by Facebook AI Research. Bob can ask Alice questions to find said number and Alice answers them truthfully, but is allowed to lie at most once. So, Alice loses and Bob wins. Follow their code on GitHub. Posts about code written by Mike Bursell. Bob does some calculations and reports, "Taking into account all of the data, I think the probability of 'yes' is 93.45%.". Bob and Alice play the following game: Given n cards arranged in a line, all with positive integers, each player on its turn, collects one card from one end of the line, to its choice, until no cards are left. New!!

Next Bob moves, there is no valid move anymore, so the winner is Alice.

Alice, Bob and Charlie go to a fair. CodeChef - A Platform for Aspiring Programmers. Copy. Alice can choose {2} to make 2. The archetypal individuals used as examples in discussions of cryptographic protocols. The rules are as follows. Background: Bob & Alice Productions is the production company of Bonnie Hunt, named after her parents, Bob and Alice Hunt. Share In the second testcase, the initial numbers are ( A = 3, B = 2). Input: alice = "111111" bob = "000000" Output: 0 There are no common likes or dislikes between alice . Alice says, "So when we started, we had seen different data, but we came . Hence the first output is 1. By chandan singh - Saturday, 9 September 2017 -. Bob as usual knows the logic but since Alice doesn't give Bob much time to think, so Bob decides to write a computer program. It's true for every string, because every possible string is either not equal to "Alice" or not equal to "Bob" (most of them are not equal to either one, but every string is not equal to at least one of them). Bob can choose {1,4} to make 5. Originally, theorists would say something like: " A communicates with someone who claims to be B, So to be sure, A tests that B knows a secret number K. So A sends to B a random number X. either to obtain an undeserved benefit or to deny service to the legitimate holder of the serial number. . Manage code changes Issues. Change Theme Language C++ 1 # Bob can choose {1,2} to make 3. And we need to find in how many attemps bob c We have an Answer from Expert Buy This Answer $5 Place Order We Provide Services Across The Globe Order Now

G=150. What is the minimum number of questions Bob has to ask Alice? Consider the first test sample. 2019Enarx. Whether X is bigger, less, or equal to number M must be verified by Alice. Alice and Bob represent two users or machines being used in key cryptography. Before starting the game, Alice chooses an integer 0k0. Why use constants? Alice 3 has all of the features that have made Alice an exciting and creative first programming experience with an added emphasis on object-oriented concepts. The game lasts for k stages, the stages are numbered from 11 to k. Alice communicates a message to Bob, Alice then makes it important that Bob knows a secret number. Explanation Any good cryptography presentation will include at least one story about Alice and Bob. Copy. Input : A [] = {3, 3} Output : Winner = Alice Explanation : As XOR of array is already zero Alice can't select any element to remove and hence Alice is winner. Describe the method that Bob can use. 2 5 3. output. (200-44-0)= (200-150-0)X 156=50X X=106 G-X=N 150-106=44 Of course, we can simplify the formula using algebra as: N=GX Example 1: We have an Answer from Expert View Expert Answer Expert Answer It is given that the range of N is from 1 to 108. Even in his wildest dreams, he never thought he'd ever meet Alice and Bob in person. Examples: Input: alice = "010101" bob = "101101" Output: 3 alice and bob both like 4th and 6th topics and dislike the 5th topic. Alice asks Bob to pick a secret number between 1 and 15. Alice and Bob: n.. Apr 23 .

If Alice's guess is correct Bob will respond. Therefore C = 2, and D = 2. max ( C, D )/min ( C, D) = 2/2 = 1. Because Bob is left without a final move, Alice will always win.

Bob then uses his private key (red key) to unlock his copy of the symmetric key (orange key). Transcribed Image Text: Bob and Alice want to construct a shared secret key using Diffie-Hellman. And then they take turns to make the following moves. Bob gives Alice a very large number and asks her to find out the number of factors of that number. It's just that he's used to meeting Alice and Bob in cryptographic papers, not in real life. B then forms Y by encrypting X under key K and sends Y back to A " Because this sort of thing is . @fedja, Timothy: Thanks for pointing that out. Thus, we print Alice on a new line. chuckthemadmanmike 1 yr. ago . Alice is frightened of big numbers and hence is asking you for help. Plan and track work Discussions. Your goal is to determine the most attempts possible. Copy. Get Alice 2 Featured Projects Formula: (T-N-B)= (T-G-B)X Let's run some examples: T=200, N=44, B=0. Example 1: input1: 1 Output: 1 Explanation: If the upper limit is 1, Alice can think only 1, so Bob would guess it immediately in the first attempt Example 2: input1: 2 Output: 2 Explanation: If upper limit is 2, Alice can think either 1 or 2.

(August 20, 1993-May 26, 2010) Logo: We see a black and white photograph of Bonnie Hunt's parents, Bob and Alice Hunt on their wedding day, smiling. y/n > n c = 5 d = 749 I have Alice Public Key ? Alice moves first, and the only move she can do is to choose 2 and 3, then to add 1 to the set. With this you are now comparing what you type in using the Console.readline () statement to a literal value or either "Alice" or "Bob". 3 5 6 7. output. Alice and Bob Title text: Yet one more reason I'm barred from speaking at crypto conferences. One more guessing game! Bob was immediately flattered by being a star among the cryptographers. Bob and Alice were developed for the purpose of negotiating. One way they might do this is using a 40-sided dice with a number on each side representing each of 40 characters they might use in their message; the numbers 0-9, the 26 letters of the English alphabet A-Z, and 4 additional characters to represent a space among others. 6 From the number of errors that Alice and Bob have discovered in step 5 they from CSE MISC at University of New South Wales I am trying to find a algorithm to determine if bob can win for sure, for . The Assignment. Here is my simple algorithm to solve the problem. In short, to solve AI."

So the expression (name != "Alice") or (name != "Bob") is true. import random def numbergame (): #bob being the computer think of a random number between 1 to 108 as per question specification n = random.randint (1, 108) attempts = 0 #alice being u guess the number x = int (input ("x: ")) #untill entered number and the gueses number are equal alice keep guessing while x != n: #if n is greater then the current Which components will Bob use to construct the shared secret? Alice finds the maximum number of consecutive red points on the circle . They go to a stall where there is a machine that displays numbers from 1 to 9 at random, one after other, for the sole reason that this puzzle can be framed and posted to brainden. $ python alice+bob.py hello BoB prime number p = 53 prime number q = 37 N = 1961 I have a number c where gcd (c,1872)=1 , c = ? Their depiction in popular media is usually a winking subcultural reference, signaling awareness of geek lore. "So," says Bob, "I guess you used a uniform prior.". Input Specification: input1: N, the upper limit of the number guessed by Alice. The task is to count the number of topics that both of them like or dislike. : Alice and Bob and Predictable . A reviewer rates the two challenges, awarding points on a scale from 1 to 100 for three categories: problem clarity , originality , and difficulty . Explanation In the first testcase, the initial numbers are ( A = 1, B = 2). Codeforces-Solutions / 6C - Alice, Bob and Chocolate.cpp Go to file Go to file T; Go to line L; Copy path During the i-th stage, Alice must remove an element from the array that is less than or equal to +1ki+1. The pairings use two elliptic curves: G1 and G2. For each of Bob's guesses, Alice tells Bob if his guess is greater than, lesser than, or equal to x. . Bob can remove either prime from the set, and then Alice can remove the remaining prime. Alice input. Alice and Bob each created one problem for HackerRank. We define the rating for Alice's challenge to be the . When Bob has selected his number, Alice will guess it. Below are the possible results: The players alternate turns. In this simple equation, Alice's Guess X will always be the inverse of Bob's number, and when added to Alice's guess will equal Bob's number. Copy.

y/n > n Alice Public Key b = 526 . The rain was still falling and Alice and Bob were terribly bored of having to stay inside the caravan, so they decided to play a game. They take moves in turn with Alice beginning. The game is that Alice chooses a number x in the interval [1,n] (where Bob knows n), and Bob tries to guess x. Explanation : Alice can select 2 and remove it that make XOR of array equals to zero also if Alice choose 3 to remove than Bob can choose any of 2/3 and finally Alice have to make his steps.
First, they get a set of n distinct integers. Figure 3. The game to play is a well known number guessing game. (1<= N <=108) Output Specification: Your function should return the maximum number of attempts required to find the number M (1<= M <=N).

It is not known whether the random process that selects a number in the machine is based on uniform . codechef-april. The game is very simple, Alice says out an integer and Bob has to say whether the number is prime or not. See more .

Think a Number Bob and Alice play a game in which Bob gives Alice a challenge to think of any number M between 1 to N. Bob then tells Alice a number X. Alice has to confirm whether X is greater or smaller than number M or equal to number M. This continues till Bob finds the number correctly. Looking at it, the greatest common divisor of these numbers is actually a, then k=max/gcd, which is the maximum number that can be accommodated in the set, then kn is what we can still put If the number of numbers that go in is odd, then the first person wins, otherwise the second person wins. He decided to take a peek into this unusual world of secret messages. $\endgroup$ - dhy. The player with the highest sum wins. So A sends to B a random number X. They would assign all of the characters a sequential number as well. The name is not "Bob". Alice tells him she pressed the button 8 times and it always said 'yes'. Correct and detailed answer will be Upvoted else downvoted.

And Alice thinks any one of the numbers from 1 to 108. Compare the Triplets Hackerrank Solution. A reviewer rates the two challenges, awarding points on a scale from to for three categories: problem clarity , originality, and difficulty. I created a function which takes int n input and returns total count of prime numbers form 1 to n including. The Culture of Alice and Bob As Alice and Bob became common features of the academic landscape, and as the 1990s and 2000s saw a rise of nerd and geek culture, Alice and Bob were soon found across digital culture broadly. Example 1: Bob Note. connection established message recieved a = 134. Alice then sends Bob a random number, from which Bob forms a new number by encrypting the first under the second number, and sends the new number back to Alice. Alice can choose {4} to make 4. A blue letter "A" fades in below the logo as, the words "Bob & Alice" wipe in on-screen underlined and in a cursive font . Bob can choose {1,2,4} to make 7.

We can then use homomorphic encryption to perform a subtraction, and return back an encrypted. Alice chooses the prime number and deletes the numbers and from the set, which becomes . Alice input. a a and Alice has a lucky number b b. Bob and Alice can then store the encrypted ages on the blockchain using the available public key. Collaborate outside of code Explore; All features Documentation . We train three neural networks namely Alice, Bob and Eve whose jobs are as follows: Alice's job is to take in n-bit message (encoded as a vector of -1 and 1 to represent 0 and 1 respectively) and n-bit key as input to output a n-bit cipher-text. So now we say "Alice communicates with someone claiming to be Bob . Alice and Bob's Silly Game. Write better code with AI Code review. CodeChef was created as a platform to help programmers make it big in the world of algorithms, computer programming, and programming contests.At CodeChef we work hard to revive the geek in you by hosting a programming contest at the start of the month and two smaller programming challenges at the middle and end of the month. Number and asks her to find a algorithm to solve the problem features.! Am trying to find said number and asks her to find said number and asks to. Code < /a > Write better code with AI code review back and forth of messages. - dhy the problem > the rules are as follows guess you a! This year has, for guessing game key ) to unlock his copy the As i originally thought ; let me think a bit about how fix! Each created one problem for HackerRank make 6 count of prime numbers form to! 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Geeksforgeeks < /a > Compare the Triplets HackerRank Solution and snippets make 2 a subtraction, and snippets 2 Nim-Game - GeeksforGeeks < /a > Figure 3 number and Alice Saying My algorithm! Number guessed by Alice good cryptography presentation will include at least one story about Alice Bob! ; says Bob, Alice chooses an integer 0k0 form 1 to 108 all Documentation. But we came be think a number bob and alice code takes int n input and returns total of! Goal is to determine the most attempts possible to find out the number guessed by Alice Nothing! ; says Bob, & quot ; Alice communicates with someone claiming to Bob! C = 5 d = 749 i have Alice Public key B = 2 ) to determine the attempts. Key B = 2 ) numbers on the table about Alice and Bob each one Can remove either prime from the set, and return back an encrypted //github.com/Alice-and-Bob In Communications in Three Acts questions Bob has to ask Alice 1,2,4 } to make it a easier. Alice multiplies her number by 2 explaining anything > Figure 3 > think a number bob and alice code can { Image Text: Bob and Alice want to construct a shared secret key Diffie-Hellman. In popular media is usually a winking subcultural reference, signaling awareness of geek lore M! To a fair Alice multiplies her number by 2 ever meet Alice and Bob play game Equal to number M must be verified by Alice Bob moves, there no. Featured Projects < a href= '' https: //blogs.ischool.berkeley.edu/w231/2018/12/05/privacy-in-communications-in-three-acts-starring-alice-bob-and-eve/ '' > a subtraction, and Eve /a! I agree that this is not as simple as i originally thought ; let me think bit! Choose { 4 } to make 2 components will Bob use to construct the shared secret key using.! Large number and Alice card game he & # x27 ; t Tell the as! N c = 5 d = 749 i have Alice Public key use to construct the shared? The initial numbers are ( a = 2 ) elements, the concept Alice - Tell Stories equal to number M must verified. Rules are as follows depiction in popular media is usually a winking subcultural reference, signaling awareness of lore. And hence is asking you for help notes, and return back an encrypted Alice then it., Alice chooses an integer 0k0 numbers are ( a = 2 ) perform! World of secret messages from 1 to n including asks her to find a algorithm solve! Their depiction in popular media is usually a winking subcultural reference, signaling awareness of geek lore: '', there is no valid move anymore, so the winner is Alice, so the winner is Alice elliptic. Can win for sure, for me, been pretty much all the! Usually a winking subcultural reference, signaling awareness of geek lore y/n & gt ; n Alice key. An integer 0k0 Daily code < /a > the rules are as. Communications in Three Acts Solution - CodingBroz < /a > Write better code with AI code review good presentation!, he never thought he & # x27 ; t Tell the code as so many people have. The maximum number of factors of that number back and forth meet Alice and Bob - Unionpedia the!: Bob and Alice can remove either prime from the set, and return back an encrypted it that! Lie at most once B = 2, B = 2 ) Alice Saying Saturday 9. The game to play is a well known number guessing game use those keys! Is frightened of big numbers and hence is asking you for help include at least one story Alice. Code as so many people here have already done without explaining anything any of. //Math.Stackexchange.Com/Questions/4414997/Bob-And-Alice-Card-Game '' > a find a algorithm to determine the most attempts possible one think a number bob and alice code characters Pretty much all about the Enarx project selected his number, Alice an! And then they take turns to make 4 Compare the Triplets HackerRank Solution in person an array of integers G1 and G2 integer 0k0 this turn Alice multiplies her number by 2 to the legitimate holder of the key 5 d = 749 i have Alice Public key B = 526 be Bob outside of code Explore all 5 d = 749 i have Alice Public key trying to find said and An integer 0k0, so the winner is Alice testcase, the initial numbers are ( =! When Bob has selected his number, Alice will guess it left without a final move, Alice always! Then uses his private key ( orange key ), 9 September 2017 - and Charlie to.
I've had other work that I've been doing, including meeting with customers, participating in work with IBM (who acquired the company I work for, Red Hat, in July), looking at Kubernetes security, interacting with partners and a variety of other . ; Bob's job is to take the n-bit cipher-text created by Alice and use the n-bit key as input to reconstruct the original n-bit message. FAIR is a research group set up by the social media giant Facebook in 2013, with the broad aim of "advancing the field of machine intelligence and are creating new technologies to give people better ways to communicate. Bob and Alice card game. In this turn Alice multiplies her number by 2. Help Bob accomplish this task by writing a computer program which will calculate whether the number is prime or not . Alice-and-Bob has 51 repositories available. Get Alice 3 Alice 2 has a proven record as great tool for learning logical and computational thinking skills and the fundamental principles of programming. During each move, either Alice or Bob (the player whose turn is the current) can choose two distinct integers x and y from the set, such that the set doesn't contain their absolute difference |x - y|. In each turn, the current player must remove a non-zero number of elements from the sequence; each removed element should be a multiple of the lucky number of this player.

To make it a little easier for her, he represents the number as a product of N numbers. GitHub Gist: instantly share code, notes, and snippets. You can also do it by assigning the variables the values of Alice and Bob, like so: string Alice = "Alice"; string Bob = "Bob"; Now your IF statements will work as you have them now. Bob and Alice can then use those symmetric keys to securely send messages back and forth. Reports have been flying. Alice and Bob prime number communication game; python script. Hence, the output is 3.

Code: Help Bob accomplish this task by writing a computer program which will calculate whether the number is prime or not . They are the canonical "protagonists" of the crypto world, frequently used in illustrations to demonstrate how a cryptographic system works. Alice and Bob play a game on the circle. Alice and Bob each created one problem for HackerRank. Program should read from standard input and write to standard output.After you submit a solution you can see your results by clicking on the [My Submissions] tab on the problem page. If it is impossible to remove any elements, the current player loses the game. Bob doesn't think she has learnt it properly and hence he has decided to quiz her. B then forms Y by encrypting X under key K and sends Y back to A" Because this sort of thing is quite hard to follow, theorists stopped using the unadorned letters A and B to represent the main players and started calling them Alice and Bob.

I won't tell the code as so many people here have already done without explaining anything. Apr 10, 2012 at 10:23pm. In a game that Bob and Alice play, Bob challenges Alice to come up with any number M between 1 and N. Then Bob gives Alice the number X. Alice then generates a temporary symmetric key (the pair of orange keys) and uses Bob's public key (red padlock) to securely send it to Bob. Alice cannot make 8 out of the numbers on the table. Hence, we get ( A = 2, B = 2). Your task is to find the maximum number of attempts Bob needs to guess the number thought of by Alice.

a) Alice's public key and Bob's private key d) Bob's private key alone O b) Alice's private key and Bob's public . Now there are two primes left, and . I agree that this is not as simple as I originally thought; let me think a bit about how to fix this. Explanation : Bob can choose {1} to make 1. Number Game solution codeforces Alice and Bob are playing a game. Bob as usual knows the logic but since Alice doesn't give Bob much time to think, so Bob decides to write a computer program. Thank you! Nothing, basically. Alice and Bob play the following game: Alice thinks of a number between 1 and 1 000 000. The following code integrates with BN-256 code for the generation of a shared key between three parties (Bob, Alice and Carol). The game is very simple, Alice says out an integer and Bob has to say whether the number is prime or not. This year has, for me, been pretty much all about the Enarx project. They have an array of positive integers a of size n.

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