PRODUCTS
Products Overview
Mathematica
Mathematica for Students
Mathematica Home Edition
Wolfram
CDF Player
(free download)
Computable Document Format (CDF)
web
Mathematica
grid
Mathematica
Wolfram
Workbench
Mathematica
Add-Ons
Wolfram|Alpha Products
SOLUTIONS
Solutions Overview
Engineering
Aerospace Engineering & Defense
Chemical Engineering
Control Systems
Electrical Engineering
Image Processing
Industrial Engineering
Materials Science
Mechanical Engineering
Operations Research
Optics
Petroleum Engineering
Biotechnology & Medicine
Bioinformatics
Medical Imaging
Finance, Statistics & Business Analysis
Actuarial Sciences
Data Analysis & Mining
Econometrics
Economics
Financial Engineering & Mathematics
Financial Risk Management
Statistics
Software Engineering & Content Delivery
Authoring & Publishing
Interface Development
Software Engineering
Web Development
Science
Astronomy
Biological Sciences
Chemistry
Environmental Sciences
Geosciences
Social & Behavioral Sciences
Design, Arts & Entertainment
Game Design, Special Effects & Generative Art
Education
STEM Education Initiative
Higher Education
Community & Technical College Education
Primary & Secondary Education
Students
Technology
Computable Document Format (CDF)
High-Performance & Parallel Computing (HPC)
See Also: Technology Guide
PURCHASE
Online Store
Other Ways to Buy
Volume & Site Licensing
Contact Sales
Software
Service
Upgrades
Training
Books
SUPPORT
Support Overview
Knowledge Base
Learning Center
Community & Forums
Training & Free Seminars
Does My Site Have a License?
Wolfram User Portal
COMPANY
About Wolfram Research
News & Events
Wolfram Blog
Partnerships
Employment Opportunities
History of
Mathematica
Stephen Wolfram's Home Page
Contact Us
OUR SITES
All Sites
Wolfram|Alpha
Demonstrations Project
MathWorld
Integrator
Wolfram Functions Site
Mathematica Journal
Wolfram Media
Wolfram
Tones
Wolfram Science
Stephen Wolfram
DOCUMENTATION CENTER SEARCH
New to
Mathematica
?
Find your learning path
»
Mathematica
>
Mathematics and Algorithms
>
Mathematical Functions
>
Mathematical Constants
>
EulerGamma
>
BUILT-IN MATHEMATICA SYMBOL
Mathematical Constants
Tutorials »
|
PolyGamma
StieltjesGamma
HarmonicNumber
See Also »
|
Mathematical Constants
Mathematical Functions
More About »
EulerGamma
EulerGamma
is Euler's constant
, with numerical value
.
MORE INFORMATION
Mathematical constant treated as numeric by
NumericQ
and as a constant by
D
.
EulerGamma
can be evaluated to any numerical precision using
N
.
EXAMPLES
CLOSE ALL
Basic Examples
(1)
Evaluate to any precision:
Evaluate to any precision:
In[1]:=
Out[1]=
Scope
(3)
Do an exact numerical computation:
Find decimal digits
through
:
TraditionalForm
formatting:
Applications
(3)
The first 20 digits of
in base 10:
Plot scaled sums of divisors:
Compute the asymptotic upper bound:
Properties & Relations
(2)
Various symbolic relations are automatically used:
Mathematical functions and operations often give results involving
:
Possible Issues
(1)
It is currently not known if
EulerGamma
is an algebraic number:
Neat Examples
(2)
Terms in the continued fraction:
Weyl-type sum involving
EulerGamma
:
SEE ALSO
PolyGamma
StieltjesGamma
HarmonicNumber
TUTORIALS
Mathematical Constants
MORE ABOUT
Mathematical Constants
Mathematical Functions
RELATED LINKS
Implementation notes: Numerical and Related Functions
MathWorld
The Wolfram Functions Site
NKS|Online
(
A New Kind of Science
)
New in 1