The Radical Philosophy Of Allan Kurzberg And His Fundamental Postulates, Part 2.

What follows are Allan’s  thoughts on the implications of the First Postulate:  “…  Since mathematical reasoning is the highest form of reasoning that we humans have developed, and since, according to P1, we distort the truth more than any other species, we have the main reason for a universal study of mathematics:  to undo false reasoning through careful mathematical reasoning.  Indeed, I would go so far as to say that the more mathematical reasoning is applied to every facet of our lives, especially to our personal, the less contradictions will occur in our lives.  The reader might wonder why.  The answer lies in the kind of language that mathematics represents:  It is an objective language that seeks to prove statements through a series of conditional statements using precise definitions or previously proved theorems.  Mathematics does have synonyms and does use symbols that have different contextual meanings, but never foregoes consistency and brevity whenever possible.  In addition, mathematics involves a kind of generalizing that often leads to universals.  Most importantly, no mathematical system allows for contradiction, which is definitely not the case with other human-contrived systems such as political or social…  In my Theory of Us, I try to locate universals which will subsume all possible human interactive behaviors…  Thus, I feel that the primary reason for studying mathematics is the universal need to apply mathematical reasoning to disprove false statements, whatever field they arise from.  Such a universal need should be the first thing listed in any preface about mathematics.  Perhaps, some of the resistance many feel and fear about mathematics is due to the intrinsic awareness that mathematics is hostile and unmerciful towards human falsehoods and negative states of mind that so often engulf us.  I will call such overwhelming negative states OE-(negative overwhelming energy), which I will expand on later.  One thing I will say is that to attain world peace we must learn to detect, define and minimize OE-.  Our very survival may depend on our ability to do so…  People might say that not every one is capable of mathematics and on a certain level this is true.  Humans may vary enormously in their capacity for abstract reasoning and not everyone can prove limit theorems so essential for understanding calculus.  However, if we state simply that calculus enables us to delve into the infinite, helping us to study instantaneous motion, quantum mechanics, and the theory of relativity, the reader would at least gain some understanding of the enormous scope mathematics has.  I would add the above facts to our mathematical preface in a purely descriptive way so that many would understand the implication of mathematical reasoning.  I would also include some of the magic of the Cartesian graph, which enables us to view the behavior of simple and complex equations in our preface.  However, no such preface has ever been written…  Mathematics is a series of carefully defined and proven steps that lead to further growth in its carefully built structure.    Postulates and theorems have led to many branches of mathematics, which it would be ludicrous to ignore in any preface that purports to describe the purpose of mathematical thought.  But it is just as ludicrous not to describe mathematics as being reason’s most essential tool for dislodging falsehood, deception and misrepresentation…”

In the next post, Allan Kurzberg reveals his 2nd Postulate and what he calls the Corollary of Human Existence.

About Robert M. Weiss
From an early age, I've taken great pleasure in reading. Also, I learned to play my 78 player when I was quite young, and enjoyed listening to musicals and classical music. I remember sitting on the floor, and following the text and pictures of record readers, which were popular in the 1940s and 50s. My favorites were the Bozo and Disney albums. I also enjoyed watching the slow spinning of 16s as they spun out tales of adventure. I have always been attracted by rivers, and I love to sit on a boulder with my feet in the water, gazing into the mysteries of swirling currents. I especially like inner tubing on the Rogue River in Southern Oregon. Since my early youth, I've been interested in collecting minerals, which have taught me about the wonderful possibilities in colors and forms. Sometimes I try to imagine what the ancient Greeks must have felt when they began to discover physical laws in nature. I also remember that I had a special passion for numbers, and used to construct them out of stones. After teaching Russian for several years, I became a writer, interviewer, editor, and translator. I continue to delight in form, and am a problem solver at heart.

2 Responses to The Radical Philosophy Of Allan Kurzberg And His Fundamental Postulates, Part 2.

  1. Debra says:

    I don’t have a very comfortable facility with mathematics when we speak of theorems and calculus, but with a music background and a general love for science, I understand patterns and feel comfortable with mathematical order. The idea that mathematical reasoning leads to a more accurate view, disproving falsehoods, makes sense to me. This is a really interesting philosophy, and I enjoyed an introduction to Allan Kurzberg. Very interesting!

    Like

  2. Thanks, Debra for your comments!

    Like

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