Some of my articles are more
beautiful than others:

If you are a layman, **¡°Theory
of Everything¡±** section,
**¡°Newton¡¯s Inverse Square Law of Gravity¡±**
section and **¡°Entropy¡±** section would be
beautiful. If you also know logarithm, (which you can otherwise learn in ¡°Logarithm¡±) **¡°Loop Quantum Gravity¡±** section, in which I explain
my own cutting-edge research,
would be also beautiful. If you are eager to understand what special relativity is as
soon as possible, read ¡°A short introduction to the history of physics, and
string theory as a ¡°Theory of Everything¡± then the section **¡°Special Relativity,¡±** and the section **¡°Paradoxes in Special Relativity.¡± **

If you are a high school student
familiar with the trigonometric functions ¡°Complex numbers and the
trigonometric functions¡± would be very beautiful, after reading ¡°Complex numbers¡± and ¡°Complex conjugate¡± as
prerequisites.

If
you are familiar with the equations of circles, which one usually learns in
high school, ¡°Manifold¡±
would be also very interesting.

If you are a student learning high school physics ¡°Electromagnetic
forces and time dilation in special relativity¡± and ¡°Origin
of the magnetic force from the perspective of special relativity¡± would be beautiful.

If you know how to solve systems of linear equations,
¡°Tasting Linear Algebra¡± section
would give you an opportunity to further delve into this topic.

If you know calculus and are eager to understand what
quantum mechanics is as soon as possible, read ¡°What is a vector?,¡± ¡°Matrices and Linear Algebra,¡± ¡°Eigenvalues and eigenvectors,¡± then ¡°A short introduction to quantum mechanics
I: observables and eigenvalues¡±¡¯ and ¡°A short
introduction to quantum mechanics III: the equivalence between Heisenberg¡¯s
matrix method and Schrödinger¡¯s differential equation.¡±

If you also want to know what quantum field theory is like,
you may want to read ¡°What is a
Feynman diagram?¡± If you know special relativity, ¡°4-vector,
Lorentz transformation and de Broglie¡¯s derivation of matter waves¡± would be
very beautiful, after reading ¡°Rotation and the
Lorentz transformation, orthogonal and unitary matrices¡± as
prerequisites.

If you are a
science and engineering students who know Maxwell¡¯s equations expressed using
multivariable calculus, I recommend ¡°Differential forms, vector calculus, and generalized Stokes¡¯ theorem¡±
and ¡°Maxwell¡¯s equations in differential forms.¡±

If you are a physics major, I recommend ¡°What
is a gauge theory?¡±.