1.3 Ontological Argument - scholars Flashcards
(35 cards)
Aquinas claimed we do not have an agreed…
…definition of God
Aquinas claimed argument reasoning to God must be derived from…
experience, from the effects of God’s actions in the world
Aquinas: why we have to treat God’s existence as synthetically true (even though he did believe it analytically true)
as humans we do not and cannot know God’s nature - if we knew his nature we would know it includes existence, but we do not
Heisenberg: problem of the ‘intrinsic uncertainty of the meaning of words’
‘definitions can be given only with the help of other concepts, and so one will finally have to rely on some concepts that are taken as they are, unanalysed an undefined’
Heisenberg: problem with the idealisation and precise definition of concepts
lose the immediate connection with reality which they are supposed to represent
Heisenberg: why ‘it will never be possible by pure reason to arrive at some absolute truth’
‘concepts and words formed … through interplay between the world and ourselves are not sharply defined with respect to their meaning … we practically never know precisely the limits of their applicability’
Harriet Harris: ‘proof can be acquired only from…
…valid deductive reasoning’
Harriet Harris: ‘usefulness of deductive reasoning is only…
…preliminary. Beyond this we must test our concepts and marshal the evidence’
Harriet Harries: what is good evidence
evidence that connects with our experience, and draws analogies with known cases of the same pattern
overview of Hume’s fork analogy
imagines a two pronged fork in which the two prongs never touch - represents Hume’s two types of knowledge, one prong being ‘matters of fact’ the other being ‘relations of ideas’
Hume: matters of fact
knowledge established empirically via sense experience and evidence - the only type of knowledge useful in telling us things about the world
Hume: relations of ideas
demonstrable knowledge established rationally as matters of certainty because its denial would be a self-contradiction
Hume: ‘nothing is demonstrable, unless…
…the contrary is a contradiction’
Hume: why there is no being whose existence is demonstrable
whatever we can conceive as existent we can also conceive as non-existent, therefore there is no being whose non-existence implies a contradiction
Hume: ‘the mind can never have to suppose some object to remain always in existence in the same way in which…
…we always have to conceive twice two to be four’
overview of Frege’s argument in ‘The Foundations of Arithmetic’
objects to existence as a predicate of God on a mathematical basis via analogy comparing numbers to existence
Frege: first order predicates & example
specific to individual objects (eg ‘thoroughbred’ in his horses example applies specifically to the King’s horses, not all horses)
Frege: second order predicates & example
general and apply to concepts, not the objects themselves (eg in his horses example, ‘four’ is an idea of how many horses there are, not a characteristic of the horses)
Frege: ‘the King’s carriage is drawn by four horses’ vs ‘the King’s carriage is drawn by thoroughbred horses’
first statement gives no real information about the horses - no info about properties / characteristics
second statement does provide information about the horses - identifies properties / characteristics
Frege: the error of Anselm and Descartes
treat existence as a first order predicate when it is at most a second order predicate
Frege: paradox of treating existence as a first order predicate - ‘Venus has zero moons’ example
ascribing property ‘zero’ to non-existent object ‘moons’ - if numbers are predicates, objects can lack them, but in order to lack a quality the object must exist
in the same way, if existence is a predicate god can lack he would have to exist to lack it which is paradoxical
Frege: problem of treating existence as a second order predicate
grants us no understanding of God whether he exists or not, just like saying there are four horses grants us no understanding of the horses. gives us no real information so can’t be used to prove god exists
Russell: what we really mean when we say something exists
that the concept of it is instantiated - there are actual examples of instances of it in reality
Hume: ‘however much our concept of an object may contain…
…we must go outside it to determine whether it exists’