Mathematical constants | Continued fractions | Mathematical tables

List of mathematical constants

A mathematical constant is a key number whose value is fixed by an unambiguous definition, often referred to by a symbol (e.g., an alphabet letter), or by mathematicians' names to facilitate using it across multiple mathematical problems. For example, the constant π may be defined as the ratio of the length of a circle's circumference to its diameter. The following list includes a decimal expansion and set containing each number, ordered by year of discovery. The column headings may be clicked to sort the table alphabetically, by decimal value, or by set. Explanations of the symbols in the right hand column can be found by clicking on them. (Wikipedia).

Video thumbnail

4 Calculating some interesting limits

Now that we have got the ball rolling, let's do some examples.

From playlist Life Science Math: Limits in calculus

Video thumbnail

Infinite Limits With Equal Exponents (Calculus)

#Calculus #Math #Engineering #tiktok #NicholasGKK #shorts

From playlist Calculus

Video thumbnail

The Euler Mascheroni Constant

I define one of the most important constants in mathematics, the Euler-Mascheroni constant. It intuitively measures how far off the harmonic series 1 + 1/2 + ... + 1/n is from ln(n). In this video, I show that the constant must exist. It is an open problem to figure out if the constant is

From playlist Series

Video thumbnail

7 Applied limits

Some simple functions representing real life models.

From playlist Life Science Math: Limits in calculus

Video thumbnail

scientific notation greatest value

a scientific notation problem with greatest value

From playlist Common Core Standards - 7th Grade

Video thumbnail

Limit doesn't exist 2 variables example

Example of how to show a limit doesn't exist for a function of 2 variables.

From playlist Engineering Mathematics

Video thumbnail

Calculus: Absolute Maximum and Minimum Values

In this video, we discuss how to find the absolute maximum and minimum values of a function on a closed interval.

From playlist Calculus

Video thumbnail

3 The limit laws

Describing the common laws of limits. Knowing these will greatly simplify your calculations of limits.

From playlist Life Science Math: Limits in calculus

Video thumbnail

Ex: Limits Involving the Greatest Integer Function

This video provides four examples of how to determine limits of a greatest integer function. Site: http://mathispower4u.com

From playlist Limits

Video thumbnail

Complex polynomials and their factors | Linear Algebra MATH1141 | N J Wildberger

We look at the arithmetic of complex polynomials, prove both the Factor theorem and the Remainder theorem, and discuss the contentious "Fundamental theorem of Algebra" from a computational perspective. ************************ Screenshot PDFs for my videos are available at the website htt

From playlist Higher Linear Algebra

Video thumbnail

Advice Maths| The conjugation connection between the exp polyseries and Hermite on-maxels | Wild Egg

In studying Harriot Pascal maxels in Algebraic Calculus One, we realized that a suitable conjugation simplifies their study significantly, and sheds light on the close connection between the exponential on-series and the Binomial theorem and associated coefficients. Using the same reasonin

From playlist Maxel inverses and orthogonal polynomials (non-Members)

Video thumbnail

LambdaConf 2015 - Haskell Nuggets Power Series Brought to Life Doug McIlroy

Operations on power series showcase the elegance and expressiveness of overloading and lazy evaluation. Simple one-liners for sum, product, integral, derivative, functional composition, functional inverse, etc. vividly embody the underlying mathematics, and even improve upon it by banishin

From playlist LambdaConf 2015

Video thumbnail

OCR MEI NEW A Level Maths 2018 Paper 3 Pure Mathematics and Comprehension Walkthrough Q6

Binomial Expansion! Welcome to my walkthrough of the OCR MEI 2018 NEW SPECIFICATION A Level Maths Paper 3, which is Pure Mathematics and Comprehension (H640/03) Find all of the OCR MEI A Level Maths 2018 paper walkthroughs here: OCR MEI NEW SPECIFICATION 2018 A Level Maths Paper 1 Walkt

From playlist OCR MEI NEW A Level Maths 2018 Paper 3 Pure Mathematics and Comprehension Walkthrough

Video thumbnail

Live CEOing Ep 20: MathematicalConstantData[] in the Wolfram Language

Watch Stephen Wolfram and teams of developers in a live, working, language design meeting. This episode is about MathematicalConstantData[] in the Wolfram Language.

From playlist Behind the Scenes in Real-Life Software Design

Video thumbnail

Wolfram Physics Project: Working Session Tuesday, Jan. 25, 2022 [Metamathematics]

This is a Wolfram Physics Project working session on metamathematics in the Wolfram Model. Originally livestreamed at: https://twitch.tv/stephen_wolfram Stay up-to-date on this project by visiting our website: http://wolfr.am/physics Check out the announcement post: http://wolfr.am/

From playlist Wolfram Physics Project Livestream Archive

Video thumbnail

OCR MEI NEW A Level Maths 2018 Paper 3 Pure Mathematics and Comprehension Walkthrough Q5

Welcome to my walkthrough of the OCR MEI 2018 NEW SPECIFICATION A Level Maths Paper 3, which is Pure Mathematics and Comprehension (H640/03) Find all of the OCR MEI A Level Maths 2018 paper walkthroughs here: OCR MEI NEW SPECIFICATION 2018 A Level Maths Paper 1 Walkthrough: https://www.y

From playlist OCR MEI NEW A Level Maths 2018 Paper 3 Pure Mathematics and Comprehension Walkthrough

Video thumbnail

Sequence Summation and the Difference Transform | Algebraic Calculus One | Wild Egg

Sequence summation is a key tool in the Discrete Calculus, dual to the Difference operation. We can state that the fundamental problem of the Discrete Calculus is summation of sequences, and we derive a few important ways of doing this, including the Fundamental Theorem of Discrete Calcul

From playlist Algebraic Calculus One

Video thumbnail

Advice for Research Mathematics | Compositional Inverses for polyseries | Wild Egg Maths

We discuss the role of composition and compositional inverses in the world of polyseries. Composition is an important kind of additional operation that is available for polynumbers, and the notion of a compositional inverse becomes available once we move further into polyseries. There i

From playlist Maxel inverses and orthogonal polynomials (non-Members)

Video thumbnail

Hypergroup definition and five key examples | Diffusion Symmetry 4 | N J Wildberger

We state a precise definition of a finite commutative hypergroup, and then give five important classes of examples, 1) the class hypergroup of a finite (non-commutative) group G 2) the character hypergroup of a finite (non-commutative) group G 3) the hypergroup associated to a distance-tr

From playlist Diffusion Symmetry: A bridge between mathematics and physics

Video thumbnail

Calculus 1 Lecture 1.2 Part 1

Calculus 1 Lecture 1.2 Part 1: Properties of Limits. Techniques of Limit Computation

From playlist Calculus 1 Playlist 1

Related pages

Khinchin's constant | Prouhet–Thue–Morse constant | Fibonacci number | Regular paperfolding sequence | Erdős–Tenenbaum–Ford constant | Meissel–Mertens constant | Continued fraction | Stephens' constant | Magic angle | Favard constant | Pythagoras | Sierpiński's constant | Gelfond's constant | Bernoulli number | Rational number | Silver ratio | E (mathematical constant) | Brun's constant | Catalan's constant | Metallic mean | Arithmetic–geometric mean | Niels Nielsen (mathematician) | Gregory number | One half | Real number | Diameter | Complex number | Dickman function | Bifurcation diagram | Chvátal–Sankoff constants | Almost all | Omega constant | Generalizations of Fibonacci numbers | Geometric mean | Mathematical constant | Salem number | Apéry's constant | Ramanujan–Soldner constant | Supergolden ratio | Golden ratio | Hyperharmonic number | Reciprocal Fibonacci constant | Prince Rupert's cube | Natural number | De Bruijn–Newman constant | Porter's constant | Integer | Niven's constant | Fransén–Robinson constant | Lemniscate constant | Stieltjes constants | Gelfond–Schneider constant | Bloch's theorem (complex variables) | Expected value | Backhouse's constant | Heegner number | Feller–Tornier constant | Laplace limit | Bernoulli distribution | Universal parabolic constant | Erdős–Borwein constant | Square root of 3 | Landau–Ramanujan constant | Prime constant | Transcendental number | Copeland–Erdős constant | Invariant (mathematics) | Euler product | 0 | Liouville number | Algebraic number | Thue–Morse sequence | Lieb's square ice constant | Euler's constant | Square root of 2 | Rounding | List of physical constants | Twin prime | Somos' quadratic recurrence constant | Sylvester's sequence | Random Fibonacci sequence | Physical constant | Pi | Lévy's constant | Ellipsis | Beraha constants | Mathematical problem | Komornik–Loreti constant | MRB constant | Riemann zeta function | Cahen's constant | Champernowne constant | Artin's conjecture on primitive roots | Kepler–Bouwkamp constant | Gregory coefficients | Square root of 5 | Chaitin's constant | Plastic number | Dottie number | Foias constant | Hermite constant | List of numbers | Lambert W function | Number | List of mathematical symbols by subject | Connective constant | Circumference | Twin prime conjecture | Natural logarithm of 2 | Harmonic number | Imaginary unit | Cube root | Bernstein's constant | Mills' constant | Heath-Brown–Moroz constant | Stoneham number | Golden angle | Hafner–Sarnak–McCurley constant | Particular values of the Riemann zeta function | Lagrange number | Glaisher–Kinkelin constant | Feller's coin-tossing constants | Irrational number | John Wallis | Golomb–Dickman constant