What is the name of the person who recited the most numbers of pi?
442338
The phrase you want is "pi to the largest number of decimal places"\n\nIt is the sort of feat Dominic O'Brien, who has been the  World Memory Champion, several times, would attempt.\n\nBut surely it is more interesting to know who has calculated pi to the most decimal places, not who has memorised it to the most decimal places?
373360
If only including Humans ( excluding God ),\nI would say,\n\n" Gauss, Karl Friedrich (1777-1855) "\n\nor better known as "Gauss".\n\nWhy? Because, among we mathematicans, he's the only one who got the title from his peers "prince of mathematics". \n\nI guess the opinion of the mathematicans counts the most in answering this question.\n\nGauss contributions were enormous.\n\nRegards
843487
Palindrome it is. One of the most well known, a quote from Napolen:\n\nAble was I ere I saw Elba.
755949
"The Fibonacci numbers first appear, under the name maatraameru (mountain of cadence), in the work of the Sanskrit grammarian Pingala (Chhandah-shāstra, the Art of Prosody, 450 or 200 BC). Prosody was important in ancient Indian ritual because of an emphasis on the purity of utterance. The Indian mathematician Virahanka (6th century AD) showed how the Fibonacci sequence arose in the analysis of metres with long and short syllables. Subsequently, the Jain philosopher Hemachandra (c.1150) composed a well known text on these. A commentary on Virahanka by Gopala in the 12th c. also revisits the problem in some detail."
769748
The most famous example of an irrational number is pi (the symbol for which is the Greek letter ). You'll hear more about pi when looking at circles, for the time being it's enough to know that pi is approximately equal to 3.14159265358979……..going on and on and on. The numbers after the decimal place are never repeated, hence it's impossible to know exactly the value of pi. This hasn't stopped people trying to find out - pi has been calculated to more that 2,000 million decimal places using powerful computers and still no repeating pattern has been seen!
943939
Adolph Rupp\n\n\nhttp://en.wikipedia.org/wiki/Adolph_Rupp
195921
Pi is 3.14159265 and is the ratio of the circumference of a circle to its diameter\n\nPhi is 1.61803399 and is known as the golden ratio, evident in everything from rose petals, the building of the pyramids and the painting of the mona lisa.
42714
3.14159 26535 89793 23846 26433 83279 50288 41971 69399 37510 \n\n= "pi."  This number is calulated by dividing a circle's circumference by its diameter.  This number, or ratio, holds steady for all sizes of circles.
889610
3.14159265358979 is as far as I have it memorized.  Yes, I'm a geek.  So your answer is 3.141592653589.\n\nSee?  Easy as pi!
1122475
The value of Pi has been known for thousands of years, as early as the 19th century BC with Babylonian mathematicians, who were only 0.5% off the true value of pie. Over the centuries, the number became perfected and more accurate my mathematicians of all regions, from China, to Egypt, to India. The German mathematician Ludolph van Ceulen computed the first 32 decimal places of pi. In 1947, William Shanks calculated pi to 808 decimal places, only with the help of a mechanical desk calculator.\n\nHope this helps!
32720
The theorem (that every real integer can be written as the sum of four squares) was first stated (or enunciated) by Diophatus, the "father of algebra", around 1,800 years ago.  It may have been solved by Pierre de Fermet in 1638, but the first known, published proof was that of Joseph Lagrange in 1770.
416558
Most definitely a SCIENTIST!!  Sacred Geometry! the Golden Mean! 12 around 1!!  He is truly the Divine Architect!!!
994391
cute question. you have imagination. I think he was pi$$ed
122450
I do believe it is Pi....\n\n(NOTE: The below information was gleaned from an article in The New Yorker magazine, March 2, 1992, called "Profiles: The Mountains of Pi")\n\nPhysicists have noted the ubiquity of pi in nature. Pi is obvious in the disks of the moon and the sun. The double helix of DNA revolves around pi. Pi hides in the rainbow, and sits in the pupil of the eye, and when a raindrop falls into water pi emerges in the spreading rings. Pi can be found in waves and ripples and spectra of all kinds, and therefore pi occurs in colors and music. Pi has lately turned up in superstrings.\n\nPi occurs naturally in tables of death, in what is known as a Gaussian distribution of deaths in a population; that is, when a person dies, the event "feels" pi. It is one of the great mysteries why nature seems to know mathematics.
112820
Thomas A. Edison\n\nHow do you give me 12 pts?
1159698
I am a math teacher who just finished teaching how to find the area of circle involving pi. The students were greatly interested in the concept of pi. For you to memorize the first 1018 digits of pi is highly impressive. To do it in 5 minutes is nothing short of astounding. You should be extremely proud. Congratulations!
125147
George Carlin!\n1.sh**\n2.pi**\n3.cu**\n4.fu**\n5.co**sucker\n6.motherfu**er\n7.t*ts