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Self Referencing and Gödel's Incompleteness Theorem

Self Referencing and Gödel's Incompleteness Theorem

Self Referencing and Gödel's Incompleteness Theorem. Group 7 Nisarg Shah : 07005001 Siddharth Dhakad : 07005002 Chirag Sethi : 07005022 Shiv Shankar : 07005026 Dileep Kini : 07005033. Overview. Self Reference Self Referencial Statements and Paradoxes Attempts at Resolution

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414 views • 35 slides
Section 2.2: Axiomatic Systems

Section 2.2: Axiomatic Systems

MAT 333 Fall 2008. Section 2.2: Axiomatic Systems. Goals. As we discovered with the Pythagorean Theorem examples, we need a system of geometry to convince ourselves why theorems are true But what is a “system”?. Euclid’s System.

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506 views • 25 slides
C463 / B551 Artificial Intelligence

C463 / B551 Artificial Intelligence

C463 / B551 Artificial Intelligence. Dana Vrajitoru Introduction. Course Outline. Introduction, definition, philosophy Intelligent agents Logic, knowledge representation, reasoning Fuzzy logic, probabilistic reasoning Planning, game playing, decision-making Expert systems

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327 views • 19 slides
The Nature of Maths

The Nature of Maths

The Nature of Maths. Maths, Certainty, and Truth, & Maths: Invention or Discovery. Maths & Truth. The mathematician gazed heavenward in supplication, and then intoned, “In Scotland there exists at least one field, containing at least one sheep, at least one side of which is black .”.

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741 views • 18 slides
Cognitive Computing 2012

Cognitive Computing 2012

Cognitive Computing 2012. Consciousness and Computation: computing machinery and intelligence 2. ON NORMA AND nCODING Mark Bishop. The register machine NORMA: - definition -. Registers: Norma has 25 registers [A..Y]. Each register can store an arbitrary length cardinal value.

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267 views • 10 slides

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