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k-consecutive heads
Euler-Maclaurin formula proof
transcendental decomposition
Weierstrass's Gamma function definition
Legendre Duplication formula
Modulus of the Lateral unit's factorial
Flag Football or Tackle Football?
Diet Proof
Monomials Overdosed on Hyperbolics
A Halloween Special
An Integral Before Christmas
The Ramanujan Conundrum
Intense Integral Ⅱ
The Gaussian with Complex Analysis
Intense Integral
Volume of a n dimensional sphere
A Monomial Trig Special
zeta functional equation proof take #1
zeta's relation to the gamma function
The Funky Log Ⅱ
The Gaussian Integral Redo
Old MacDonald's Integral
The Gaussian Disaster
Euler's reflection formula take #2
Euler's reflection formula take #1
The Gaussian Integral, Again
The Funky Logarithm
Speechless
Zeta(4) by contour integration
Trigonometric infinity
Lightning At Your Fingertips
Integrals of Catalan's Constant
Area of Circle Segments
A complex conundrum
Sawtooth wave by fourier series
Drawing page
html testing page
A Real Banger of Complex Analysis
Easy made complex
The Gaussian integral take #3
The Gaussian integral take #4
A special complex integral
Square wave by fourier series
RLC transient with sinusoidal source
LC transient circuit analysis
Complex integral take #2
Interesting integration technique
Interesting complex integral
RL series transient circuit formula
The gaussian integral take #2
The gaussian integral
Factorials
simple derivative C code
Area of a circle segment using calculus
Feynman's integration technique
Tesla coil design and formulas
RC transient high detail explanation
Physics view of passive electronics
RC charging circuit formula
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The first page of 2020, tackling two closely related integrals.
The Final Installment of Nico's Logarithmic Integral Series.
The integral featured in "Intense Integral" evaluated for complex inputs.
Evaluating a general form of the integral from "The Funky Logarithm"
Trigonometric functions are periodic, that is until you multiply by x. This makes it much harder to integrate over large intervals.
A Halloween Special! The sum from n=1 to infinity of sin(an)/n with contour integral and residues!
An integral that is solved Ramanujan's Master Theorem, and contour integration. The integral from 0 to infinity of sin(x^n) dx.
The general Gaussian integral evaluated using the Residue Theorem.
How to derive the formula for the volume of a n dimensional spher, or n-ball
proving the integral representation for the zeta function.