100,000 digits of pi and 250 bounty

Pi 100,000 digits in all digits, super high bounty!

Answer: Zu Chongzhi calculated 17 decimal places back then, which is very great! Now with the help of computers, hundreds of millions of bits can be calculated. The 100,000 you want can be found and made into the most boring book.

All the digits of pi 100,000 digits can be written here for days, and it is impossible to write. Or go to the math network to check it yourself, and you can find it.

100,000 is too long.

This data can be found online.

Hello, you want a number of 100,000 digits at once, even if you understand it, you can't write it down.

The 10,000-digit digit of pi is 3, and pi is represented by the Greek letter (pronounced pài) and is a constant (approximately equal to, representing the ratio of the circumference and diameter of the circle. It is an irrational number, i.e., an infinite non-cyclic decimal. In daily life, it is common to approximate the approximate rate of pi.

Ten decimal places is sufficient for general calculations. Even the most sophisticated calculations for engineers or physicists can be taken to a few hundred decimal places.

Pi 501-1000 bits.

Pi 1001-1500 bits.

Pi 1501-2000 bits.

The 10,000-digit number of pi is 3. Pi (Pi) is the ratio of the circumference of a circle to its diameter, generally represented by Greek letters, and is a mathematical constant that is common in mathematics and physics. It is also equal to the ratio of the area of the circle to the square of the radius.

It is the key value to accurately calculate the geometric shape of the circumference, area of the circle, and the volume of the sphere. In analytics, it can be strictly defined as the smallest positive real number x satisfying sinx=0.

It is an irrational number, i.e. a ratio of two integers that cannot be expressed, and was proved by the Swiss scientist Johann Heinrich Lambert in 1761. In 1882, Ferdinand vonlindemann proved that is a transcendent number, i.e. it cannot be the root of any integer coefficient polynomial.

The transcendence of pi negates the possibility of the ancient problem of squared circles, since all ruler diagrams can only give algebraic numbers, and transcendental numbers are not algebraic numbers.