C$ 5,000 + 300 No Limit Hold'em - High Roller World Poker Tour - partypoker WPT Canadian Spring Championship, Kahnawake 6th C$ 15,422 $ 15,029 03-Feb-2013: France € 5,000 + 300 No Limit Hold'em - Main Event European Poker Tour - EPT Deauville, Deauville 54th € 13,500 $ 18,413 23-Nov-2012: Canada. In poker circles and among the fans, he is known as ‘Kid Poker.’ Negreanu got involved with the game very early and was often the youngest player at the table. In 1998, the Canadian made his debut at the World Series of Poker and managed to win a $2,000 Pot Limit Omaha event.
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Pseudo Random Number Generator(PRNG) refers to an algorithm that uses mathematical formulas to produce sequences of random numbers. PRNGs generate a sequence of numbers approximating the properties of random numbers.
A PRNG starts from an arbitrary starting state using a seed state. Many numbers are generated in a short time and can also be reproduced later, if the starting point in the sequence is known. Hence, the numbers are deterministic and efficient.
Why do we need PRNG?
With the advent of computers, programmers recognized the need for a means of introducing randomness into a computer program. However, surprising as it may seem, it is difficult to get a computer to do something by chance as computer follows the given instructions blindly and is therefore completely predictable. It is not possible to generate truly random numbers from deterministic thing like computers so PRNG is a technique developed to generate random numbers using a computer.
How PRNG works?
Linear Congruential Generator is most common and oldest algorithm for generating pseudo-randomized numbers. The generator is defined by the recurrence relation:
We generate the next random integer using the previous random integer, the integer constants, and the integer modulus. To get started, the algorithm requires an initial Seed, which must be provided by some means. The appearance of randomness is provided by performing modulo arithmetic..
Characteristics of PRNG
- Efficient: PRNG can produce many numbers in a short time and is advantageous for applications that need many numbers
- Deterministic: A given sequence of numbers can be reproduced at a later date if the starting point in the sequence is known.Determinism is handy if you need to replay the same sequence of numbers again at a later stage.
- Periodic: PRNGs are periodic, which means that the sequence will eventually repeat itself. While periodicity is hardly ever a desirable characteristic, modern PRNGs have a period that is so long that it can be ignored for most practical purposes
Applications of PRNG
PRNGs are suitable for applications where many random numbers are required and where it is useful that the same sequence can be replayed easily. Popular examples of such applications are simulation and modeling applications. PRNGs are not suitable for applications where it is important that the numbers are really unpredictable, such as data encryption and gambling.
Pseudo Random Number Generator using srand()
#include<stdlib.h>{ inti; for(i = 0; i<5; i++) } |
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Output 1:
Output 2:
Explanation: srand() sets the seed which is used by rand() to generate random numbers.time(NULL) return no. of second from JAN 1, 1971 i.e every time we run program we have difference of few seconds which gives the program new seed.
Widely used PRNG algorithms : Lagged Fibonacci generators, linear feedback shift registers, Blum Blum Shub.
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