Newbetuts
.
New posts in continued-fractions
are these two continued fractions equivalent?
number-theory
closed-form
continued-fractions
Continued Fraction: Please prove $\frac{1}{e \gamma (x+1,1)}=x+\frac{1}{x+1+\frac{2}{x+2+\frac{3}{x+3+\frac{4}{\dots}}}}$
complex-analysis
gamma-function
continued-fractions
Link between the negative pell equation $x^2-dy^2=-1$ and a certain continued fraction
number-theory
diophantine-equations
continued-fractions
pell-type-equations
optimality of 2 as a coefficient in a continued fraction theorem
number-theory
continued-fractions
Continued Fraction [1,1,1,...]
number-theory
elementary-number-theory
continued-fractions
golden-ratio
Summation Formula for Tangent/Secant Numbers
calculus
trigonometry
taylor-expansion
generating-functions
continued-fractions
Continued fractions paradox [duplicate]
continued-fractions
fake-proofs
Continued Fraction using all Perfect Squares
abstract-algebra
sequences-and-series
number-theory
arithmetic
continued-fractions
Where did the negative answer come from in the continued fraction $1+\frac{1}{1+1/(1+\dots)}$?
calculus
sequences-and-series
limits
continued-fractions
General Continued Fractions and Irrationality
irrational-numbers
continued-fractions
355/113 and small odd cubes
pi
continued-fractions
diophantine-approximation
$\sqrt{3}$ represented as continued fraction
radicals
continued-fractions
Continued fraction expansion related to exponential generating function
algorithms
power-series
special-functions
continued-fractions
bernoulli-numbers
Eigenvalues of a tridiagonal trigonometric matrix
linear-algebra
matrices
trigonometry
numerical-methods
continued-fractions
How to prove that $\frac{\pi}{2}=\left[1, 1, \tfrac{1}{2},\tfrac{1}{3},\tfrac{1}{4},\ldots\right]$?
continued-fractions
Are the unit partial quotients of $\pi, \log(2), \zeta(3) $ and other constants $all$ governed by $H=0.415\dots$?
real-analysis
analytic-number-theory
computational-mathematics
continued-fractions
constants
Continued fraction of $e^{-2\pi n}$
calculus
continued-fractions
Newton's method for square roots 'jumps' through the continued fraction convergents
numerical-methods
recurrence-relations
continued-fractions
newton-raphson
Continued fraction for some integrals by Ramanujan
integration
definite-integrals
continued-fractions
How to prove that $\sum_{k=1}^{\infty}\frac{k^{n+1}}{k!}=eB_{n+1}=1+\cfrac{2^n+\cfrac{3^n+\cfrac{4^n+\cfrac{\vdots}{4}}{3}}{2}}{1}$
sequences-and-series
continued-fractions
Prev
Next