***2/3= .666 the number of the beast The New York Yankees won the World Series 23 times The Uranium isotope used in Nuclear bombs is U235 AOL chat rooms only allow 23 people at a time In the film Airport‚ the mad bomber has seat 23 ***There are exactly 23 charicters‚ numbers and letters‚ on the face of all U.S. coins ***Every 23rd wave crashing on a beach averages twice the size as normal In the film Airplane II‚ the name of the spaceship is XR-2300 230 people died in the conspiracy plagued
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‘The UK Prime Minister is the prisoner of the UK Parliament’ Discuss. Typically‚ when contemplating the word ‘prisoner’‚ one envisages someone kept under lock and key‚ detained in an institution and devoid of all freedom. However‚ the term ‘prisoner’ can be used in many different ways. To be a prisoner can simply imply having a lack of liberty and power‚ being kept in restraint against one’s own will. This more complex and subtle interpretation of the word ‘prisoner’ opens up the question of whether
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For any n x m rectangle such that GCD(n‚m) = 1‚ find a rule for determining the number of unit squares (1 x 1) that a diagonal passes through. The rectangles are a) 2 by 7 and b) 3 by 4. In order to come up with an appropriate solution‚ one must consider the greatest common divider and its possibilities. The numbers need to be considered‚ are they prime or composite numbers? Is the slope a factor in finding the answer? The first answer provided was to find out the number of squares the diagonal line goes through‚ firs
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A Term Paper On RSA Subject: Information System and Cyber Laws Bachelor of Technology In Computer Science & Engineering Session: 2012-13 Submitted to: Submitted by: Ms. Shruti Saxena Arpit Varshney Roll No.1012210026 Group: 61 SHRI RAMSWAROOP MEMORIAL Group OF PROFESSIONAL COLLEGES‚ LUCKNOW Affiliated to G.B. TECHNICAL UNIVERSITY‚ LUCKNOW INTRODUCTION * RSA is an algorithm for public-key cryptography that
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Illinois Institute of Technology‚ Chicago‚ USA vipillai@hawk.iit.edu‚ CWID: A20260824 April 26‚ 2012 Abstract: This paper details a variant of the parallel version of zero knowledge proof of identity which tries to optimize the space usage and number of iteration by not sacrificing the soundness factor. This protocol could a suitable candidate for smart card based authentication schemes where the smart card is usually inferior to the authentication unit in terms of processing power‚ storage
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Unit 3‚ Key Questions MDM4U-B Lesson 11 42.a) ii): equal to about half. There are 26 red cards out of a deck of 52 playing cards. Therefor the theoretical chance of drawing a red card is . b) i): equal to about 1. The sun shines all year round‚ including the summer. Even though you may not be able to see the sun cause it’s hidden behind clouds it’s still shining. c) iii): equal to about 0. When you roll two dice‚ it is impossible to roll a sum of 1. The lowest sum you can roll with two dice is
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decryption technique. Use it to encrypt and decrypt ‘INDIA IS MY COUNTRY’. Ans: 2. Make a grid of natural numbers from 400-500. Find all the prime numbers in the grid. Identify all pairs of twin primes in the grid that you have made. Can all the prime numbers identified by you in the grid be represented as 6n-1 or 6n+1‚ where n is a natural number? Justify your answer. Ans: Here is how to prove your observation: take any integer n greater than 3‚ and divide it by 6. That
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this assignment‚ I will clearly analyse the concept of prime ministerial versus cabinet government. I will talk about the role of the prime minster and the cabinet and assess the prime ministerial power versus the cabinet. All sources of information will be referenced. The cabinet is the executive committee of the government and all its members are appointed by the Prime Minister and it is chaired‚ answerable to and accountable to the prime minister (Wilson 2003). The cabinet is formed to decide
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his life that he does not comprehend. In chapter 3‚ Christopher describes how he knows all the countries in the world along with their capitals‚ and every prime number up to 7057 but cannot decipher facial expressions (2) or metaphors‚ which he sees as lies (15). In chapter 19 Christopher compares prime numbers to life‚ saying that “prime numbers and life are logical but you could never work out the rules‚ even if you spent all your time thinking about them” (12). This is a significant aspect of the
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every prime number up to 7‚057 and he knows every country and its capital. Regardless of his great knowledge‚ he is not capable to understand human behavior and emotions. “The rule for working out prime numbers is really simple‚ but no one has ever worked out a simple formula for telling you whether a very big number is a prime number or what the next one will be” (Haddon 10). Christopher cannot understand things the normal way‚ but instead he has to think the mathematical way. “I think prime numbers
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