401.1Y Proving the density of the rationals
2/1/17 Using the Archimedean principle to prove that Q is dense in R.

▶︎
Density of the Rationals

▶︎
401.2 Archimedean principle proof Hints

▶︎
Why you can't solve quintic equations (Galois theory approach) #SoME2

▶︎
Proof: The Rationals are Dense in the Reals | Real Analysis

▶︎
Lecture 5: The Archimedian Property, Density of the Rationals, and Absolute Value

▶︎
The Density of the Rational Numbers in the Real Numbers

▶︎
We think this pattern continues forever, but can't prove it

▶︎
401.2A Max, min, infimum, supremum examples

▶︎
Proof: Archimedean Principle of Real Numbers | Real Analysis

▶︎
Q is dense in R

▶︎
401.5 Definition of convergent sequence

▶︎
The most beautiful formula not enough people understand

▶︎
This math trick from Euler was ingenious

▶︎
The Schoolteacher Who Rebuilt Calculus

▶︎
The Life of Lagrange: The Genius Who Rewrote the Mathematics of the Universe

▶︎
The Integral Explained Better Than School Ever Did

▶︎
The Bolzano–Weierstrass theorem, a proof from real analysis

▶︎
Man with suspended licence joins court call while driving

▶︎
Archimedean Property of the Real Numbers R, a Non-Archimedean Ordered Field, and Hyperreal Numbers

▶︎
