Is Bametic Universally True?

Once again, numbers have surprised me with their surprisingly complex simplicity. In this passage of Taming the Infinite: The story of mathematics from numbers to chaos theory, the author writes about a vast array of topics, including number theory, prime numbers, calculus, many mathematicians, among many others.

The question of God’s existence has been debated throughout the centuries, this paper will address the claims made in the article and present philosophical reasons to believe that God does exist. Proofs McCloskey refers to the classical arguments to be proofs and that they lack the ability to establish the case for God. Something that

The real is the rational, and the rational is the real. In philosophical discussion, no statement is, perhaps, more important or more controversial. Yet, this is the very position that I advocate within this paper. The equation of the rational with the real is at the heart of the argument I here consider, that being the ontological argument for the existence of God.

There have been a lot of debates on the controversy whether mathematics is discovered or invented? Our first discussion was based on one of this controversy and my point of view about mathematics is still the same. Because as stated in the text book, no one quite knows when and how mathematics began. (Berlinghoff, 2015, p.6). I think mathematics is both discovered and invented by humans. Mathematics is an everyday ongoing process. It is all around us, in everything we do and it has past, present and as well as future. (Berlinghoff, 2015, p.1). Most mathematics arise when we try to solve problems. (Berlinghoff, 2015, p.3). Mathematics is a learning process in which we deal with the logic of shape, quantity, and arrangement.

* He helped to distinguish between pure and applied mathematics by widening the gap between "arithmetic", now called number theory and "logistic", now called arithmetic.

As I delved deeper into its facets, I was forced to challenge what I had previously thought to be the infallible blocks of logic when I happened upon topics like Godel’s Incompleteness Theorem. I threw out my prejudice of math created by dull high school busywork. Instead it was freakishly hard, unfairly complex, and too much fun to stop.. I was overjoyed to learn that there was so much creativity in the building blocks of mathematics that schools would skip over. I had to know, I felt a devilish desire to learn, and I sated it with a schedule from

Do not be misconstrued, not all acts can be verified others are taken as a face value. E.g we all know that there is 12 months in a year. How this is known? It is because the ‘highest development’al minds of the time, decided on this. They had to do this minus their ethical, political and philosophical points of view. The author pointed out how ironic it is that agreeance. can be made about certain

In the 6th century Boethius coined the term “quadrivium” which define the study of arithmetic, geometry, astronomy, and music. He wrote “De institutione arithmetica”, “De institutione musica”. His works became the basis of mathematical study while the of Greek and Arabic mathematical were being mended.

The Housekeeper and Root’s willingness to consider new ideas allows them to learn a sizable amount of mathematics and share new experiences with the Professor. Their constant exposure to mathematics while spending time with the Professor prompts them to gradually acknowledge the numbers present in their daily lives. The Professor’s enjoyable lectures and patient nature also help the Housekeeper and Root develop a love for learning. For instance, the Professor doesn’t pressure them when they fail to find the answer to the square root of negative one. Instead, he patiently waits for their guesses with a pleasant smile. The Professor’s lack of criticism highlights his gentle personality and love of sharing mathematics with others. In addition,

Descartes - 17th Century Mathematics - The Story of Mathematics. (n.d.). Retrieved June 11, 2016, from

Intro A.J Ayer, an english philosopher wrote Language, Truth and Logic, in 1936 which instantly took its place as a common text between philosophers. In this text, Ayer discussed the verifiability principle and the distinction between analytic and synthetic statements. The main focus of this paper is to discuss some of the problems Ayer faces against his verification theory. I begin by giving background to why Ayer wrote the text, Language, Truth and Logic. Next, I explain Ayer’s verification criteria in order to reference Ayer’s theories in my response portion of the paper.

Of course, two "extreme" anthropological presuppositions that were briefly addressed in the previous chapters are not the only ones that we have in the history of philosophy. I suggest that there is the "third" and more neutral anthropological position which we can trace by turning to the works of Aristotle and Arendt.

Mathematics has contributed to the alteration of technology over many years. The most noticeable mathematical technology is the evolution of the abacus to the many variations of the calculator. Some people argue that the changes in technology have been for the better while others argue they have been for the worse. While this paper does not address specifically technology, this paper rather addresses influential persons in philosophy to the field of mathematics. In order to understand the impact of mathematics, this paper will delve into the three philosophers of the past who have contributed to this academic. In this paper, I will cover the views of three philosophers of mathematics encompassing their

“Mathematics - the unshaken Foundation of Sciences, and the plentiful Fountain of Advantage to human affairs.” (Barrow) Mathematics plays an integral function in our daily living since its conception, and we thank the great mathematicians for this essential tool. Mathematics has been used in various professions and academic fields. Undoubtedly, there have been many men of old that have contributed to the science of mathematics, but what really captivates our interest, are the ones who were passionate – who dedicated their lives to the study of mathematics; the originators of various fields of mathematics who displayed remarkable work. I have narrowed the list of the top three mathematicians who I have deemed worthy of being named the

If you own a computer, tablet, or smartphone, you already use the contributions of George Boole to the worlds of technology and mathematics. Boole, an Englishman, was an intellectual who was interested in many fields including poetry, languages, science, and metaphysics. However, it was his interest in mathematics that drove him to pursue knowledge in many areas of the subject, and he went on to write numerous papers and volumes on a variety of mathematic topics. Boole’s determination to find a way use algebra to manipulate and solve logical problems led to his greatest contribution to society, Boolean logic, and set the stage for explosion of