Please boost your Plan to download papers
Essay example - The Gettier Problem
Only on StudentShare
Pages 7 (1757 words)
The premise has to be true for the examples of Gettier problems; otherwise they would also be probable and will have a possibility of being nullified by Justified True Belief (JTB). …
Extract of sample
Gettier’s argument says that it is possible that a person believes in something that is justified as well as wrong at the same time. One flaw is that Gettier’s argument can lead us to cynicism because it is evident from our everyday lives that it is hardly the case when something is justified by satisfactory evidence that fulfills all philosophical rules of relevant evidence.
Gettier wrote his 1963 paper refuting the ‘Justified true Belief’ JTB. If Gettier’s paper is considered true than JTB nullifies but the following example exposes cracks in Gettier’s paper.
S knows that P if and only if;
S believes P
P is true
S is justified in believing P
And P causes S to believe in P
This example excludes the example of Gettier. And doesn’t believe in something as a given fact, for instance if there is a group of people and one person out of the group happens to be Brazilian, the above example cannot give me the position to state that I know that someone out of this group is a Brazilian since this fact will not be my cause for knowing.
In his paper, is justified true belief knowledge of 1963, Edmund Gettier raised a problem which he argued and viewed in the traditional knowledge theory. Many attempts by a number of epistemologists have failed, for example, Thomas Paxson and Keith Lehrer put across a theory, which utilized the defeasibility argument to attempt solving the Gettier problem (Lehrer and Paxon 225- 237).
In my opinion, Gettier’s problems possibly cannot be beaten of defeated on the basis of principles because in order to understand these problems one has to consider the premise of these problems as true, as it will explained later in this paper that Gettier only plays with the justification and the truth. ...
Not exactly what