The Importance Of Knowledge

1152 Words5 Pages
In my TOK class, we learned the definition of knowledge. The famous philosopher Plato define the word as “justified, true belief” which to a degree of understanding is that knowledge is real it can’t be falsified and it is true if you choose to believe so. Knowledge is abstract, meaning it isn’t tangible. Areas of knowledge including mathematics and natural science examine the facts and the information to produce something that is concrete, justifiable and true to belief. Curiosity is an important factor in coming up with inquiries that question the existence of knowledge. “I am neither clever nor especially gifted. I am only very, very curious”, this quote from Albert Einstein tells us that his success was greatly due being very curious and…show more content…
The spur of finding knowledge is greatly exhibited in the areas of mathematics and natural sciences. Science is an area of knowledge that is very research based, both theoretical and experimental; observations made in the natural science helps us not by proving but disproving a statement, a hypothesis or a theory. The law is not falsifiable in a sense that it is something that gives consistent results as long as they are performed in the same. A scientific law is not to be considered an absolute truth because it doesn’t give a truthful confirmation. The main reason scientific knowledge is produced is to accurately explain how and why the natural world works. The natural science includes biological science and physical science, both require the use of quantitative and qualitative evidence to describe a statement, prediction, and understanding of scientific phenomena. Which means the scientific method uses deductive reasoning and inductive reasoning. The goal of science has been producing knowledge and most…show more content…
Either an equation is right or wrong there is no other possibility, thus math solves the problem of irrational thinking. All quantitative knowledge uses math, the famous Isaac Newton once invented a new branch of mathematics that deals with finding derivative and integrals of functions so that his work on gravity and planets can be justified. His reason for producing one of the most complex forms of mathematics was to solve the gravity problem and prove his laws makes sense. Deductive reasoning is fundamental in math for being more logically valid than inductive reasoning. Specific math problem fits in the general laws of mathematics but some math requires the proof by induction. Last year, our math teacher taught us proof by induction which first prove n=1 true then n=k, and then show how n=k+1 is also true. We observed that n=1 is true, and n=k is also true so it must mean n=k+1 must be 100% true since the previous two equations already have proof. Another example of how math solves problems is using the Pythagorean theorem, x2+y2=z2, to find the unknown hypotenuse we add the x and the y after squaring them, then find the root of z which gives us the length of the hidden hypotenuse. The length of the hypotenuse depends on the length of x and the height of y when constructing a ramp for handicaps
Open Document