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Single Idea 12429

[filed under theme 10. Modality / D. Knowledge of Modality / 2. A Priori Contingent ]

Full Idea

What is known a priori may not be necessary, if we know a priori that we ourselves exist and are actual.

Gist of Idea

Knowing our own existence is a priori, but not necessary

Source

Philip Kitcher (A Priori Knowledge Revisited [2000], §II)

Book Ref

'New Essays on the A Priori', ed/tr. Boghossian,P /Peacocke,C [OUP 2000], p.69


A Reaction

Compare Idea 12428, which challenges the inverse of this relationship. This one looks equally convincing, and Kripke adds other examples of contingent a priori truths, such as those referring to the metre rule in Paris.

Related Idea

Idea 12428 Many necessities are inexpressible, and unknowable a priori [Kitcher]


The 36 ideas from Philip Kitcher

Many necessities are inexpressible, and unknowable a priori [Kitcher]
Knowing our own existence is a priori, but not necessary [Kitcher]
Classical logic is our preconditions for assessing empirical evidence [Kitcher]
I believe classical logic because I was taught it and use it, but it could be undermined [Kitcher]
Kitcher says maths is an idealisation of the world, and our operations in dealing with it [Kitcher, by Resnik]
Mathematical knowledge arises from basic perception [Kitcher]
My constructivism is mathematics as an idealization of collecting and ordering objects [Kitcher]
A 'warrant' is a process which ensures that a true belief is knowledge [Kitcher]
Knowledge is a priori if the experience giving you the concepts thus gives you the knowledge [Kitcher]
A priori knowledge comes from available a priori warrants that produce truth [Kitcher]
We have some self-knowledge a priori, such as knowledge of our own existence [Kitcher]
In long mathematical proofs we can't remember the original a priori basis [Kitcher]
Mathematical a priorism is conceptualist, constructivist or realist [Kitcher]
If mathematics comes through intuition, that is either inexplicable, or too subjective [Kitcher]
Intuition is no basis for securing a priori knowledge, because it is fallible [Kitcher]
Mathematical intuition is not the type platonism needs [Kitcher]
Conceptualists say we know mathematics a priori by possessing mathematical concepts [Kitcher]
If meaning makes mathematics true, you still need to say what the meanings refer to [Kitcher]
Analyticity avoids abstract entities, but can there be truth without reference? [Kitcher]
We derive limited mathematics from ordinary things, and erect powerful theories on their basis [Kitcher]
The old view is that mathematics is useful in the world because it describes the world [Kitcher]
Abstract objects were a bad way of explaining the structure in mathematics [Kitcher]
Arithmetic is an idealizing theory [Kitcher]
Arithmetic is made true by the world, but is also made true by our constructions [Kitcher]
We develop a language for correlations, and use it to perform higher level operations [Kitcher]
A one-operation is the segregation of a single object [Kitcher]
Real numbers stand to measurement as natural numbers stand to counting [Kitcher]
Intuitionists rely on assertability instead of truth, but assertability relies on truth [Kitcher]
Constructivism is ontological (that it is the work of an agent) and epistemological (knowable a priori) [Kitcher]
Idealisation trades off accuracy for simplicity, in varying degrees [Kitcher]
Complex numbers were only accepted when a geometrical model for them was found [Kitcher]
The defenders of complex numbers had to show that they could be expressed in physical terms [Kitcher]
The interest or beauty of mathematics is when it uses current knowledge to advance undestanding [Kitcher]
The 'beauty' or 'interest' of mathematics is just explanatory power [Kitcher]
With infinitesimals, you divide by the time, then set the time to zero [Kitcher]
If experiential can defeat a belief, then its justification depends on the defeater's absence [Kitcher, by Casullo]