a priori knowledge
analysis
Brouwerian Intuitionism
Category=PBB
Category=QDTL
Classical Epistemology
Compound Propositions
Correct Inference
Deductive System
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Euclid's Theorem
euclidean
Euclidean Geometry
Euclid’s Theorem
Explanatory Inference
formalisation in logic
geometry
Hilbert Program
Ideal Justification
intuition
justification theories
mathematical
mathematical epistemology
Mathematical Expression
Mathematical Knowledge
Mathematical Objects
mathematical reasoning
Mathematical Rigor
natural
Natural Number Sequence
non-standard
numbers
Ordinary Counting
P0 P1 P2
philosophy of mathematics
Primitive Truths
Priori Truth
Proof Problem
proposition
pure
Pure Intuition
Rectangular Solids
Semantically Valid
sources of mathematical justification
Synthetic Geometry
Product details
- ISBN 9780415068055
- Weight: 498g
- Dimensions: 138 x 216mm
- Publication Date: 02 Jan 1992
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
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These questions arise from any attempt to discover an epistemology for mathematics. This collection of essays considers various questions concerning the nature of justification in mathematics and possible sources of that justification. Among these are the question of whether mathematical justification is a priori or a posteriori in character, whether logical and mathematical differ, and if formalization plays a significant role in mathematical justification,
Michael Detlefsen (Edited by)
