the tripartite view Flashcards
what is the tripartite view of knowledge (3 marks)
The tripartite view of knowledge is a definition of propositional knowledge
It is as follows:
S knows that p, iff
1. S believe that p
2. p is true
3. S is justified in believing that p
these conditions are separately necessary and jointly sufficient
the two ways to respond to the JTB account of knowledge
- one or more of the conditions are not necessary
- the conditions are not jointly sufficient
is justification necessary
young children and animals have knowledge but they can not justify it
but they still know things
explain the view that truth is not a necessary condition for knowledge (5 marks)
If truth is not necessary for knowledge, then it means that there must be at least one example of knowledge without truth. Some have argued that such examples do exist. For example, following the 2016 US election, some people said that they knew Clinton would win despite the fact that this was false because Trump won. If we take such claims at face value, then they are examples of knowledge without truth, so truth must not be a necessary condition for knowledge.
is belief necessary
- if a person (Duncan) is in an exams and has no confidence in any of his answers however he gets all the answers right because he remembers what he learned in lessons
- one response is that Duncan doesn’t know because knowledge requires a commitment which Duncan lacks
- another response is that Duncan does know, he just lacks conscious belief (he has an unconscious belief)
- Plato claims that knowledge can’t be false so we can only have knowledge of things that are always true. He claims that we have belief about things that change and this is not knowledge.
is JTB sufficient
- Gettier claims that deduction preserves justification
- if you have a belief (A), that is justified and you correctly deduce B from A, then B is also justified
- this shows that JTB is insufficient
- as the outcome is not knowledge because it is lucky or a coincidence
(it luckily turns out to be true)
Gettier case 1
Suppose that Smith and Jones have applied for a certain job
Smith is justified in believing that:
(d) Jones is the man who will get the job and Jones has ten coins in his pocket
from (d), smith deduces (e), the man who will get the job had ten coins in his pocket
however, it just so happens Smith gets the job and Jones doesn’t
and it just so happens that smith (unknown to him) has 10 coins in his pocket
smith believes (e), (e) is true and (e) is justified
but it is not knowledge
Gettier case 2
Smith is justified in believed that:
(f), Jones owns a Ford
from (f), smith deduces that (h), either Jones owns a Ford or brown is in Barcelona
however, Jones actually doesn’t own a Ford
but it just so happens that brown is in Barcelona
smith believes (h), (h) is true and (h) is justified
but it is not knowledge
responses to Gettier
- most epistemology agree that Gettier was successful in disproving JTB
- there are three different ways to respond to this idea that the problem is with the justification condition
1. strengthen the justification condition so that it rules out Gettier cases
2. add an additional necessary requirement
3. replace the justification condition with an alternative
infalliblism
- justification should be strengthened so that it guarantees truth
- avoids Gettier cases because it means that if your belief is justified it must be true, eliminating a justified belief that luckily true
objections to infalliblism
- we know very little (eg we can not know: things we read in books, things other people tell us, things known only through our senses, our memories)
- Descartes claimed that we only know truths of maths, logic and incorrigible beliefs
- most people reject this view because the believe we know more than this
- one of the conditions are not necessary
internalism
- knowledge and justification depend only on factors that the agent is aware of
- eg JTB and infalliblism
externalism
- knowledge and justification depends, at least partially, in factors that the agent is not aware of
- eg no false lemmas
no false lemmas
- knowledge = JTB + N
- N = p is not inferred from a false belief
- rules out Gettier cases as the belief is inferred from a justified false belief and therefore can not be considered knowledge
- this view claims that JTB on its own is not enough for knowledge; it must also be the case that any reasoning process you have gone through
objections to no false lemmas
JTB+N is not sufficient
Linda Zagzebski gives this example to show this:
a doctor examines a patient and concludes on the basis of a variety of tests and observations that the patient has virus x. This belief is justified but the patient actually has the much rarer virus y which causes similar symptoms. It just so happens that the patient has just caught virus x, but it is too early for symptoms to develop
Zagzebski claims that the doctor’s belief that the patient has virus x is a justified true belief that is not inferred from a false belief, but it is not knowledge