text
stringlengths 0
1.71k
|
---|
First Edition. Edited by Michael Bruce and Steven Barbone. |
Β© 2011 Blackwell Publishing Ltd. Published 2011 by Blackwell Publishing Ltd. |
126 Fernando Migura and Agustin Arrieta |
Let us see the structure of the argument from which fatalism is concluded. |
Let p be: β It is going to rain tomorrow β (or whatever declarative |
sentence that describes an event that you think that can happen tomorrow). |
Then the argument has the following structure: |
P1. If it is true now that p , then necessarily p . |
P2. If it is true now that not p , then necessarily not p . |
P3. It is true now that p or it is true now that not p . |
C1. Necessarily p or necessarily not p (constructive dilemma, P1, P2, |
P3). |
This argument is unsound because it is clear that the conclusion is false, |
but it is not so clear where it goes wrong. The classical solution has to do |
with a known ambiguity (amphiboly) associated with conditional sentences |
of the form: β If X, then, necessarily Y. β This can be interpreted as (a) β It |
is a necessary truth that if X, then Y β or as (b) β If X, then it is a necessary |
truth that Y. β On the one hand, if premises 1 and 2 are read as (a), they |
are clearly true but, then, the conclusion doesn β t follow from premises. On |
the other hand, if premises 1 and 2 are interpreted as (b), the conclusion |
does follow from them, but they presuppose fatalism. So, either the argument |
is not logically valid or it begs the question. |
The fi rst and best known argumentative version of fatalism can be found |
in the sea - battle argument formulated by Aristotle in Chapter IX of On |
Interpretation ( Peri Hermeneias , also De Interpretatione ): |
For if every affi rmation or negation is true or false it is necessary for everything |
either to be the case or not to be the case. For if one person says that |
something will be and another denies this same thing, it is clearly necessary |
for one of them to be saying what is true β if every affi rmation is true or false; |
for both will not be the case together under such circumstances. [ β¦ ] It follows |
that nothing either is or is not happening, or will be or will not be, by chance |
or as chance has it, but everything of necessity and not as chance has it (since |
either he who says or he who denies is saying what it is true). |
I mean, for example: it is necessary for there to be or not to be a sea - battle |
tomorrow, but it is not necessary for a sea - battle to take place tomorrow, not |
for one not to take place β though it is necessary for one to take place or not |
to take place. (Aristotle On Interpretation , IX 18a34, 19a23) |
But there are also other known formulations due to St. Augustine and |
Thomas Aquinas relating to the associated problem of free will. St. Augustine |
in On Free Choice of the Will (Book Three), considers an argument that |
could be paraphrased as follows: |
If God foreknows that Pope Benedict XVI will sin tomorrow, then necessarily |
Pope Benedict XVI will sin tomorrow. God foreknows that Pope |
Fatalism 127 |
Benedict XVI will sin tomorrow. So necessarily Pope Benedict XVI will sin |
tomorrow. |
Another example of this is Thomas Aquinas β discussion of the argument |
that God β s Providence ( Summa Theologiae , First Part, Question 22) implies |
fatalism. The argument is built from a supposition like this: During the |
Creation, God foresaw everything, including, for example, Pope Benedict |
XVI sinning tomorrow. So, necessarily Pope Benedict XVI will sin |
tomorrow. |
Assuming that what God foreknows or sees is always true, these versions |
of fatalist arguments are essentially analyzed in the same way. Both arguments |
count as modus ponens : β If X, then, necessarily Y, and X, so, necessarily |
Y. β In both cases, the key issue has to do with the correct interpretation |
of conditional sentence properly understood as β It is necessarily true that |
X, then Y. β |
Let us consider a more familiar example: |
(e) β If I know George Clooney is a bachelor, then necessarily George |
Clooney is unmarried. β |
Given that I know George Clooney remains Hollywood β s most famous |
bachelor today (September 1, 2010), if I don β t interpret correctly the conditional, |
I can conclude by modus ponens , β Necessarily, George Clooney |
is unmarried. β But this conclusion would be equivalent to saying, β There |
are no possible circumstances in which George Clooney is married, β and |
so a strong conclusion is not justifi ed by the premises. Obviously the correct |
interpretation of (e) is, β Necessarily, if I know George Clooney is a bachelor, |
then George Clooney is unmarried. β |
One of the most known practical consequences of fatalism has to do |
with the uselessness of decision - making. If someone assumes fatalism, why |
should she bother making decisions if the outcome is already fi xed? This |
direct consequence of fatalism is clearly illustrated in the famous β lazy |
argument. β For instance, if you feel sick now, it is true now that you will |
either recover or it is now true that you will die. In any case, by direct |
application of the fatalist argument, necessarily you recover from your |
illness or necessarily you die because of it. So, why should you call the |
doctor or do anything at all? (As is easy to see, this argument has the form |
of a dilemma too.) |
Aristotle was entirely aware of this consequence of fatalism when he said |
that if everything is and happens of necessity, there would be no need to |
deliberate or to take trouble thinking that if we do this, this will happen, |
but if we do not, it will not (see On Interpretation , IX 18b26). |
34 |
Sartre β s Argument for Freedom |
Jeffrey Gordon |
Sartre , Jean - Paul . Being and Nothingness , translated by Hazel Barnes. New |
York : Philosophical Library , 1956 . |
Sartre β s argument for freedom is unique in the history of philosophy because |
it treats freedom as the essential characteristic of human consciousness as |
opposed to a property or capacity of consciousness or mind. In one of |
Sartre β s famous formulations, β Man is freedom, β the idea is that consciousness |
has no properties at all, that it is nothing more than a relation to real |
existent things, and it relates to those things by defi ning their signifi cance. |
The conscious person must interpret the signifi cance of the existent thing; |
he must construct a coherent world from what is given. The given has no |
meaning in itself; whatever meaning it will have derives from the agent β s |
interpretation. For a given state of affairs to function as a cause of my |
conduct, I must fi rst confer upon that state of affairs a certain meaning, |
which in turn informs that situation with its power to cause. I, then, am |
Subsets and Splits
No community queries yet
The top public SQL queries from the community will appear here once available.