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MERLOT II






        

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Materials 11 - 20 shown of 23 results

Derivation of Continuum Hypothesis from Axiom of Combinatorial Sets

Continuum Hypothesis is derived from an axiom called Axiom of Combinatorial Sets. The derivation is simple enough to be... see more
Material Type: Reference Material
Author: Kannan Nambiar
Date Added: Dec 02, 2003 Date Modified: Dec 19, 2005
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Reviewed by members of Editorial board for inclusion in MERLOT.
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Generalized Continuum Hypothesis and the Axiom of Combinatorial Sets

Axiom of Combinatorial Sets is defined and used to derive Generalized Continuum Hypothesis.
Material Type: Reference Material
Author: Kannan Nambiar
Date Added: Apr 07, 2002 Date Modified: Dec 20, 2005
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About this material:
Reviewed by members of Editorial board for inclusion in MERLOT.
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Very good quality; in queue to be peer reviewed
avg: 5 rating

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Logsets and ZF Theory

Logset, the inverse of the powerset operation, is introduced into set theory.
Material Type: Reference Material
Author: Kannan Nambiar
Date Added: Jun 20, 2002 Date Modified: Dec 20, 2005
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About this material:
Reviewed by members of Editorial board for inclusion in MERLOT.
Editor Review
Very good quality; in queue to be peer reviewed
avg: 5 rating

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Metamath Solitaire

This applet lets you build simple mathematical proofs from axioms in logic and set theory.
Material Type: Simulation
Author: Norman D. Megill
Date Added: Jul 21, 1997 Date Modified: Sep 16, 2014
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About this material:
Reviewed by members of Editorial board for inclusion in MERLOT.
Editor Review
Very good quality; in queue to be peer reviewed
avg: 5 rating

User review 5 average rating
User Rating 5 user rating
Discussion (2 Comments)
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Real Set Theory

An axiomatic theory called Real Set Theory is defined in which Generalized Continuum Hypothesis and Axiom of Choice are... see more
Material Type: Reference Material
Author: Kannan Nambiar
Date Added: Jun 25, 2001 Date Modified: Apr 14, 2010
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About this material:
Reviewed by members of Editorial board for inclusion in MERLOT.
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User review 5 average rating
User Rating 5 user rating
Discussion (1 Comment)
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Sentient Arithmetic and Godel's Theorems

Godel has proved that there are formulas in Elementary Arithmetic, which will introduce contradictions, irrespective of... see more
Material Type: Reference Material
Author: Kannan Nambiar
Date Added: Jun 25, 2001 Date Modified: Apr 14, 2010
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Teaching Generalized Continuum Hypothesis

Generalized Continuum Hypothesis is derived from a simple axiom called Axiom of Combinatorial Sets.
Material Type: Tutorial
Author: Kannan Nambiar
Date Added: Mar 31, 2002 Date Modified: Dec 20, 2005
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About this material:
Reviewed by members of Editorial board for inclusion in MERLOT.
Editor Review
Very good quality; in queue to be peer reviewed
avg: 5 rating

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The Essence of Intuitive Set Theory

Intuitive Set Theory (IST) is defined as the theory we get, when we add Axiom of Monotonicity and Axiom of Fusion to... see more
Material Type: Reference Material
Author: Kannan Nambiar
Date Added: Nov 03, 2001 Date Modified: Dec 20, 2005
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About this material:
Reviewed by members of Editorial board for inclusion in MERLOT.
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Very good quality; in queue to be peer reviewed
avg: 5 rating

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TIG - A Scientific Calculator with Memory Variables and Complex Numbers Support

A Complex Scientific Calculator with full support of Complex Functions of Complex Variables. Using the Memory Variables you... see more
Material Type: Simulation
Author: Teodoru Gugoiu
Date Added: Jan 02, 2006 Date Modified: Nov 24, 2011
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About this material:
Reviewed by members of Editorial board for inclusion in MERLOT.
Editor Review
Very good quality; in queue to be peer reviewed
avg: 5 rating

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Touch Fraction App for Android

Touch Fraction: (Android interactive fraction)About fractions, and the construction of the rational numbers.Fractions:... see more
Material Type: Simulation
Author: Maurici Carb├│
Date Added: Apr 18, 2013 Date Modified: Mar 29, 2014
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About this material:
Reviewed by members of Editorial board for inclusion in MERLOT.
Editor Review
Very good quality; in queue to be peer reviewed
avg: 5 rating

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