Differences between revisions 30 and 31
 ⇤ ← Revision 30 as of 2012-05-09 13:44:40 → Size: 30348 Editor: chapoton Comment: fixed Continued Fraction Plotter, more or less ← Revision 31 as of 2014-12-20 13:58:44 → ⇥ Size: 32040 Editor: akhi Comment: Deletions are marked like this. Additions are marked like this. Line 871: Line 871: = Multiple Zeta Values =by Akhilesh P.== Computing Multiple Zeta values =={{{#!sagecellR=RealField(10)@interactdef _(v=('vector', input_grid(1, 5, default=[[0,0,0,0,1]], to_value=lambda x: vector(flatten(x)))), accuracy=(100..100000)):  D=accuracy  a=[v[i] for i in range(len(v))]  DD=int(3.321928*D)+int(R(log(3.321928*D))/R(log(10)))+4  RIF=RealIntervalField(DD)  def Li(word):        n=int(DD*log(10)/log(2))+1        B=[]        L=[]        S=[]        count=-1        k=len(word)        for i in range(k):                B.append(RIF('0'))                L.append(RIF('0'))                if(word[i]==1 and i

# Integer Factorization

by William Stein

## Factor Trees

by William Stein

More complicated demonstration using Mathematica: http://demonstrations.wolfram.com/FactorTrees/

## Factoring an Integer

by Timothy Clemans

Sage implementation of the Mathematica demonstration of the same name. http://demonstrations.wolfram.com/FactoringAnInteger/

by William Stein

by David Runde

by David Runde

by William Stein

by William Stein

by William Stein

by Emily Kirkman

by Emily Kirkman

by Emily Kirkman

by Emily Kirkman

# Elliptic Curves

## Adding points on an elliptic curve

by David Møller Hansen

# Cryptography

## The Diffie-Hellman Key Exchange Protocol

by Timothy Clemans and William Stein

# Other

by William Stein

## Computing Generalized Bernoulli Numbers

by William Stein (Sage-2.10.3)

by Robert Miller

# Multiple Zeta Values

by Akhilesh P.

## Computing Multiple Zeta values

interact/number_theory (last edited 2020-06-14 09:10:48 by chapoton)