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New posts in real-numbers
Convergence of sequence in the limit points of a sequence
real-analysis
calculus
limits
analysis
real-numbers
Nowhere continuous functions $f: \mathbb{R} \to \mathbb{R}$ such that $f(f(x)) = (f(x))^2$
real-analysis
functions
continuity
real-numbers
Is there a sense in which $\mathbb{R}$ does have 'holes'?
real-numbers
What is Tarski’s definition of real number multiplication?
real-analysis
logic
real-numbers
ordered-fields
second-order-logic
Least upper bound property implies Cauchy completeness
real-analysis
real-numbers
ordered-fields
A special inequality (related to 2021)
inequality
real-numbers
Equivalent definition for an open interval around a point in $\mathbb{R}$
real-analysis
real-numbers
interval-arithmetic
Every ordered field has a subfield isomorphic to $\mathbb Q$?
real-analysis
field-theory
ordered-fields
real-numbers
Why is that the extended real line $\mathbb{\overline R}$ do not enjoy widespread use as $\mathbb{R}$?
real-analysis
general-topology
real-numbers
Can we subtract an inequality from the same inequality, and if so, does that mean $0<0$ is a true statement?
algebra-precalculus
real-numbers
Are "most" sets in $\mathbb R$ neither open nor closed?
real-analysis
general-topology
measure-theory
real-numbers
descriptive-set-theory
There exists a positive real number $u$ such that $u^3 = 3$
real-analysis
proof-writing
real-numbers
Prove using a proof by contradiction: There is no smallest positive real number
real-numbers
Bijection between an infinite set and its union of a countably infinite set
real-analysis
infinity
real-numbers
Is there an "algebraic" way to construct the reals?
abstract-algebra
real-numbers
Reversing the digits of an infinite decimal
limits
real-numbers
irrational-numbers
rational-numbers
Square root of a product of negative numbers
complex-numbers
real-numbers
radicals
Is there a direct proof for there is no rational number whose square is 2?
elementary-number-theory
real-numbers
Extending the set of complex numbers
complex-numbers
real-numbers
Differentiability on $\mathbb{R}^n$ under an equivalence relation.
calculus
derivatives
continuity
real-numbers
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