Monday, March 21, 2022

Why do Gettier-style cases demonstrate that the tripartite account of knowledge is unsustainable? How should one go about offering a theory of knowledge that is immune to Gettier-style cases? Can one offer a theory of knowledge that is immune to Gettier-style cases?

The Classical Analysis of Knowledge

Steve drives to work and at the lights he sees his colleague, Ann, in her car. He smiles and waves at her, but she looks at him as if she has never seen him before. This upsets Steve and he keeps thinking for the rest of the day why Ann has acted that way.

The scenario above fits the Classical Analysis of Knowledge as Justified True Belief:

S  knows that p if and only if 

(i) p is true;

(ii) S believes that p;

(iii) S is justified in believing that p (Ichikawa).

Steve forms a belief that he sees Ann, he is justified in his belief - he sees her in the car next to his, this is a standard morning situation, they usually meet at the lights on their way to work. And Steve is right, Ann is in the car. All conditions are met, so Steve’s belief can count as knowledge.
Gettier cases
     There is a twist in the story above.
Steve doesn’t know that the woman behind the wheel is not Ann, but her identical twin sister, driving Ann to work in Ann’s car that morning. Ann is sitting next to her, but at the moment when the cars meet, she is bending down trying to pick her lipstick from the car floor. In the light of these facts, does Steve really have knowledge?
     The scenario is an example of a Gettier-style case, which shows that it is possible to lack knowledge even though one’s judgement is both true and supported by evidence, therefore justified. Apparently, the JTB is insufficient for knowledge. The problem was first acknowledged in the Middle Ages by Dharmottara, but only after Edmund Gettier’s famous paper "Is Justified True Belief Knowledge?” (1963),
it spurred epistemologists to rethink the concept of knowledge and to fix what was missing from the tripartite analysis (Ichikawa). Gettier cases show the following pattern:

(i)             S believes that p

(ii)            p is true

(iii)          S has good evidence for the p

(iv)          there is a hidden fact S is not aware of which causes him to make a false assumption regarding the belief.

     Gettier “knowers” arrive at justified true beliefs unaware of hidden facts. There are three major factors that undermine the JTB: false assumptions, fallible justification, and the presence of luck. All Gettier “knowers” form beliefs on false premises, and despite good evidence they end up with justified false beliefs. Only thanks to luck the false beliefs turn out to be true.

Strengthening justification - adding a fourth condition (JTB + X)
     In the light of the above conclusion, the solution seems simple – let’s strengthen the justification condition by eliminating false beliefs and hidden facts that destroy the justification. That was the idea behind M. Clark’s No false lemmas approach, followed by K. Lehre and T. Paxson’s No defeater approach, both adding a fourth condition to the JTB (Ichikawa).
     According to No false lemmas, S knows that p if and only if
(iv) It is on true grounds that S believes that p (Clark 447).
The problem is the condition excludes good cases of knowledge. In real life, one false belief does not undermine the weight of solid evidence supporting a true belief. It would not be reasonable to deny knowledge every time a false premise slips in between a tonne of true ones. Investigators working on crime cases would not be able to claim they have made justified judgements against the suspect, if just one witness gave a false testimony (Nagel 49). If knowledge requires forming a belief on entirely true grounds, then this one false testimony ruins everything. Another problem here is that the approach fits only cases where the knowers form beliefs on the basis of inference, and does not apply to instances where knowers do not rely on an inference.

     Lehre/Paxson’s No defeater proposes a different fourth condition. In Gettier cases the justification the “knowers” have to support having knowledge is destroyed by
a defeater – a hidden fact they are not aware of (Ichikawa). The analysis of knowledge should be then Undefeated Justified True Belief and the fourth condition is:
(iv) there are no justification destroying facts (defeaters).
The problem here, however, is that one can have knowledge despite hidden defeaters, as long as one defeater cancels out the other one (e.g. Lehre/Paxson’s Tom Grabit case)
(Sudduth). But what if the defeaters cancel one another, and the knower’s belief is still “gettiered”? For example, Sue knows she has $5 bill in her wallet – that is how much change she got after paying for coffee. What she doesn’t know is that the bill slipped out when she was putting it in the wallet. Later that day, her husband who owed her $5, puts a $5 bill in her wallet, unbeknownst to her. She knows that she has $5 in the wallet and she is right. Does this count as knowledge given the circumstances?

Dropping Justification : The Causal Theory of Knowledge, Reliabilism, and Tracking Theory

     Adding a fourth condition to the JTB does not help. Maybe the problem lies in the JTB itself? In 1967, A. Goldman suggested dropping justification in favour of  causal connection (Nagel 51). The problem with justification is that it does not always lead to truth, it can support false beliefs and mislead the knower. What is more, sometimes we cannot justify how we came to know a fact, which does not mean that we cannot claim knowledge. Knowing a fact is caused by a belief about that fact (Goldman 451). Therefore S knows that p if and only if
(iii) p is causally connected in an appropriate way with S’s believing p.
Sense perception, testimony, and inference – all count as appropriate causal connection. As long as the knower’s belief is causally connected to the fact through any of above ways, he can claim knowledge. Gettier “knowers” are causally disconnected from the facts about which they form a beliefs, for example the traveller in the desert believing he sees water is not connected through sense perception to said water. It is his mind playing tricks on him. So appropriate causal connection might fix the problem, and also save the instances of knowledge for which the knower does not have a proper justification on hand.

     The Causal Theory is not free from objections. What exactly is meant by “appropriate causal chain”? Or can we really quit the justification condition? And what about cases of knowledge which do not depend on causal connection but some environmental factors? Goldman’s Fake Barn scenario illustrates a case in which the knower is causally connected to a fact and does not have knowledge: Henry visits
a county where 99% of the barns he drives by are barn facades, of which Henry does not know. When he points at one of the barns, showing it to his son, it is the only genuine barn (Nagel 52). However, with all the fakes around, can we say that he knows he is looking at a real barn? The causal connection here is intact, and yet it is questionable whether Henry knows. Given the environment, Henry is forming his belief in an unreliable way. Gettier-style luck and accidentally true belief play a major role here.

     This led Goldman to replace the Causal Theory with Reliabilism:
S knows that p if and only if
(iii) S has a true belief formed by a reliable belief-forming process (Nagel 53).

Reliable belief-forming process (e.g. through sense perception) has to be likely to deliver the truth in the knower’s environment. And this is what causes objections here: if reliable means ‘likely to produce a true belief’, then how much of  “likely” will be enough to count as “producing true belief” and counting as knowledge? How do we identify the reliable belief-forming mechanism? Depending on the mechanism we choose, we either end up having knowledge or not (Nagel 53). And even when our belief-forming mechanism is a reliable one, e.g. judging the probability of how likely it is that you have a winning lottery ticket, you cannot really know until the results are announced (Nagel 53).

     To avoid the problems posed by Reliabilism, another approach to knowledge was proposed, R. Nozik’s Tracking Theory, which introduced two counterfactual conditions (tracking conditions):
S knows that p if and only if
     (iii) If p were not true and S used belief-forming method M, then S would not  
     believe p;
    (iv) If p were true and S used belief forming method M, then S would believe that p
    (Adams 19).

To know a fact it is not enough to be right about the state of affairs. Our beliefs must track the truth given the methods by which we form them. The tracking theory solves certain problems caused by the Causal Theory and Reliabilism, but generates new ones, e.g. it is incompatible with the closure principle.

Conclusions
     Fixing the problem pointed out by Gettier seems unsolvable. All the alternative analyses prove untenable, being either too strict and ruling out cases of knowledge, or  exposing further problems. In real life, knowers have no access to all the necessary facts that contribute to whether they have knowledge or not. To construct an analysis that would be immune to objections, it would need to contain
a condition that the knower is omniscient. Otherwise, there is no way of escaping false assumptions, hidden facts, ugly surprises, false testimonies, and lucky circumstances.
Perhaps this is why the analysis of knowledge is ineffective.

Word count: 1556

Works cited


Adams, Fred. Tracking Theories of Knowledge. Veritas – Revista de Filosofia da
     Pucrs
50 (4):1-35. Pontificia Universidade Catolica, 2005

 

Clark, Michael. “Knowledge and Grounds: A Comment on Mr. Gettier’s Paper.”
      in M. Huemer (ed), Epistemology - Contemporary Readings, London and New York, Routledge, pp. 447-9


Collins, John M. “Epistemic Closure Principles.” Internet Encyclopedia of Philosophy,
    
iep.utm.edu/epis-clo/#SH3b. Accessed 26 Mar. 2021

Goldman, Alvin. ”A Causal Theory of Knowing.” in M. Huemer (ed), Epistemology
     - Contemporary Readings
, London and New York, Routledge, pp. 450-63

Ichikawa, Jonathan Jenkins and Matthias Steup. "The Analysis of Knowledge",
     The Stanford Encyclopedia of Philosophy (Summer 2018 Edition), Edward N.
     Zalta (ed.),
plato.stanford.edu/archives/sum2018/entries/knowledge-
     analysis/
. Accessed 20 Mar. 2021

Nagel, Jennifer. Knowledge: A Very Short Introduction. Kindle ed., OUP Oxford,  
     2014

Sudduth, Michael, “Defeaters in Epistemology.” Internet Encyclopedia of Philosophy,
     
iep.utm.edu/ep-defea/. Accessed 26 Mar. 2021

 

Bibliography

 

Gettier, E. L. “Is Justified True Belief Knowledge?” in M. Huemer (ed.), Epistemology
     - Contemporary Readings
, London and New York, Routledge, pp. 444–6


Lehrer, Keith and Thomas Paxson. “Knowledge: Undefeated Justified True Belief.”

     
in M. Huemer (ed.), Epistemology - Contemporary Readings, London and New
      York, Routledge, pp. 464-74

Pritchard, Duncan. What Is This Thing Called Knowledge? 4th ed., Kindle ed.,  
     Routledge, 2018

No comments:

Post a Comment