Welcome to MSDN Blogs
Sign in
|
Join
|
Help
Weblog of Gopalakrishna Palem
This Blog
Email
Syndication
RSS 2.0
Atom 1.0
Search
Tags
.Net Remoting
3D Graphics
Animation
Boolean Satisfiability
C++ Design
CNF Expressions
Codecs
Data-dependencies
Debugging
Demo Reel
Direct Show
Interoperability
JDKMidi
Marshalling
Maya API
Maya Developers
Maya SDK
MFC Libraries
MIDI
Multiplication Circuit
Music Programming
Object Introspection
OpenSceneGraph
Operating System Internals
Prime Factorization
QTSDK
Realflow
Registration Free COM
Sequence Indexing
Side-by-Side
Theory of Computation
Turing Machines
Virtual Maps
Visual Effects
Visual Studio
Vue
Windows Controls
Archives
November 2009 (2)
August 2009 (2)
March 2009 (1)
January 2009 (1)
November 2008 (1)
August 2008 (2)
June 2008 (4)
February 2008 (4)
January 2008 (1)
August 2007 (1)
June 2007 (1)
April 2007 (2)
March 2007 (2)
February 2007 (3)
January 2007 (3)
Browse by Tags
All Tags
»
Theory of Computation
(RSS)
Boolean Satisfiability
C++ Design
CNF Expressions
Data-dependencies
Multiplication Circuit
Prime Factorization
Sequence Indexing
Turing Machines
Tuesday, June 03, 2008 6:32 PM
Multiplication Circuit for Prime Factorization
Deriving a multiplication circuit for the Prime Factorization problem is trivial if you know how to convert the arithmetic and relational expressions into propositional logic. Below I will show few expressions and their corresponding CNF formulation.
Posted by
P.Gopalakrishna
|
1 Comments
Filed under:
C++ Design
,
Theory of Computation
,
Boolean Satisfiability
,
Multiplication Circuit
,
Prime Factorization
,
CNF Expressions
Attachment(s):
MultiplierCircuit.zip
Friday, January 04, 2008 2:43 PM
Remove Data-dependencies
Are you planning to remove data-dependencies in your logic? You might find the below useful. Statement Block Constant Time Equivalent x++; if(x >= MAX_SIZE) x = 0; x = ( x + 1 ) % MAX_SIZE; x--; if(x < 0) x = MAX_SIZE - 1; x = (x + MAX_SIZE – 1)
Posted by
P.Gopalakrishna
|
1 Comments
Filed under:
C++ Design
,
Theory of Computation
,
Data-dependencies
Monday, August 27, 2007 4:42 PM
Self-reference Vs. Self-reproduction
As an answer to the question "are there finite mathematical descriptions that are not effective" posed by Hilbert, Turing provided the halting function as being not effectively computable despite being finitely expressible. This he established by devising
Posted by
P.Gopalakrishna
|
0 Comments
Filed under:
Turing Machines
,
Theory of Computation
,
Sequence Indexing
Friday, February 02, 2007 8:44 PM
Establishing the existence of uncountable number of Accelerated Turing Machines
We examine the converse of Church-Turing thesis and establish the existence of uncountable number of Accelerated Turing machines, which leads to the conclusion that these machines are unaffected by Gödel's incompleteness theorem.
Posted by
P.Gopalakrishna
|
3 Comments
Filed under:
Turing Machines
,
Theory of Computation