<--- Back to Details
First PageDocument Content
Mathematics / Integer sequences / Arithmetic / Number theory / Conjectures / Collatz conjecture / Lothar Collatz / Counterexample / Mathematical proof / 3x + 1 semigroup / Juggler sequence
Date: 2015-05-07 11:45:35
Mathematics
Integer sequences
Arithmetic
Number theory
Conjectures
Collatz conjecture
Lothar Collatz
Counterexample
Mathematical proof
3x + 1 semigroup
Juggler sequence

THE 3N+1 PROBLEM: SCOPE, HISTORY, AND RESULTS by T. Ian Martiny B.S., Virginia Commonwealth University, 2012

Add to Reading List

Source URL: d-scholarship.pitt.edu

Download Document from Source Website

File Size: 419,35 KB

Share Document on Facebook

Similar Documents

IEEE TRANSACTIONS ON VERY LARGE SCALE INTEGRATION (VLSI) SYSTEMS, VOL. 21, NO. 10, OCTOBERwhere n is the stage gain, f is the clock frequency, VDD is the supply voltage, CCLK is the clock capacitance, N is the num

IEEE TRANSACTIONS ON VERY LARGE SCALE INTEGRATION (VLSI) SYSTEMS, VOL. 21, NO. 10, OCTOBERwhere n is the stage gain, f is the clock frequency, VDD is the supply voltage, CCLK is the clock capacitance, N is the num

DocID: 1rcVq - View Document

244  IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS—II: EXPRESS BRIEFS, VOL. 59, NO. 4, APRIL 2012 MRC-Based RNS Reverse Converters for the Four-Moduli Sets {2n + 1, 2n − 1, 2n, 22n+1 − 1}

244 IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS—II: EXPRESS BRIEFS, VOL. 59, NO. 4, APRIL 2012 MRC-Based RNS Reverse Converters for the Four-Moduli Sets {2n + 1, 2n − 1, 2n, 22n+1 − 1}

DocID: 1oEf6 - View Document

Recursive Algorithm for Parity Games requires Exponential Time Oliver Friedmann Institut f¨ ur Informatik, LMU M¨

Recursive Algorithm for Parity Games requires Exponential Time Oliver Friedmann Institut f¨ ur Informatik, LMU M¨

DocID: 1a9Vs - View Document

A CLASS OF GENERALIZED 3x + 1 MAPPINGS OF BENOIT CLOITRE KEITH MATTHEWS 1. Introduction In an email to the author dated July 25, 2011, Benoit Cloitre described a mapping

A CLASS OF GENERALIZED 3x + 1 MAPPINGS OF BENOIT CLOITRE KEITH MATTHEWS 1. Introduction In an email to the author dated July 25, 2011, Benoit Cloitre described a mapping

DocID: 17Lwn - View Document

sat-math-easy-practice-quiz-2.dvi

sat-math-easy-practice-quiz-2.dvi

DocID: 17F9A - View Document