Discover millions of ebooks, audiobooks, and so much more with a free trial

Only $11.99/month after trial. Cancel anytime.

Today's Value for Pi Is Incorrect
Today's Value for Pi Is Incorrect
Today's Value for Pi Is Incorrect
Ebook14 pages13 minutes

Today's Value for Pi Is Incorrect

Rating: 0 out of 5 stars

()

Read preview

About this ebook

This paper proves that the value of pi cannot be infinite. The ancient Greeks and today's mathematicians have used a circle of infinite points. But in three dimensional reality (the world we live in) an infinite distance cannot exist between two objects and a straight line cannot be infinite. This essay shows how these concepts are used to limit pi to a finite value.

LanguageEnglish
PublisherJohn Northern
Release dateMay 15, 2018
ISBN9780463007587
Today's Value for Pi Is Incorrect
Author

John Rose

John Rose teaches Sociology at Southwark College and London Metropolitan University.

Read more from John Rose

Related to Today's Value for Pi Is Incorrect

Related ebooks

Science & Mathematics For You

View More

Related articles

Reviews for Today's Value for Pi Is Incorrect

Rating: 0 out of 5 stars
0 ratings

0 ratings0 reviews

What did you think?

Tap to rate

Review must be at least 10 words

    Book preview

    Today's Value for Pi Is Incorrect - John Rose

    Today's Value for Pi is Incorrect

    Written by Dr. John G. Rose

    Published at Smashwords.com

    Copyright © May 15, 2018

    Throughout the history of mathematics, it has been found that infinity can be tricky, in fact, very, very tricky. And, considering this essay, when working with infinity you must be aware that in three-dimensional reality, a.k.a. the real, material world, or the world we live in, infinity cannot exist between two points.

    It is always important to distinguish what can exist only in the imagination from what exists simultaneously in the imagination and in the real world. Since pi is used to represent real, material objects, it cannot be infinite.

    To prove that infinity cannot exist between two points in the real world—the imagination, three-dimensional reality, mathematics, and logic will be used:

    Consider two objects in space. They start traveling away from each other faster and faster, but no matter how fast they go nor how long they travel there will never

    Enjoying the preview?
    Page 1 of 1