Category:Advanced Refactoring
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These are pages which are in the process of being refactored.
The required work is believed to be of advanced level.
Do not embark unless you are a trusted user. (If you don't know what a "trusted user" is, you are not a trusted user.)
See the {{Refactor}} template.
Pages in category "Advanced Refactoring"
The following 117 pages are in this category, out of 117 total.
A
B
C
- Cauchy-Riemann Equations
- Characterisation of Sine and Cosine
- Characterization of Integrable Functions
- Church's Thesis
- Class of All Ordinals is Ordinal
- Definition:Classes of WFFs
- Classification of Finite Simple Groups
- Closed Real Interval is Compact
- Definition:Closed Set
- CNF Satisfiability Problem is NP-Complete
- Definition:Codimension
- Completeness Theorem
- Definition:Complex Number/Definition 2
- Construction of Inverse Completion
- Continuity Equation/Examples/Increase of Fluid Mass
- Definition:Convergent Product/Normed Algebra
- Definition:Convolution of Real Sequences
- Correspondence Theorem for Localizations of Rings
- Correspondence Theorem for Ring Epimorphisms
D
E
- Definition:Engineering Notation
- Equivalence of Definitions of Compact Topological Space
- Equivalence of Definitions of Logical Consistence
- Equivalence of Definitions of Normal Subgroup
- Equivalence of Definitions of Projective Module
- Equivalence of Definitions of Unital Associative Commutative Algebra
- Equivalence of Definitions of Vector Cross Product
- Equivalences are Interderivable
- Euler's Equation for Vanishing Variation in Canonical Variables
- Definition:Expectation
- Definition:Exponential Function
- Definition:Exponential Integral Function
G
H
I
L
M
O
P
S
- Definition:Semiring (Abstract Algebra)
- Sequence Characterization of Open Sets
- Definition:Sexagesimal System
- Skolem's Paradox
- Definition:Smith-Volterra-Cantor Set
- Solution to Separable Differential Equation
- Definition:Strict Strong Well-Ordering
- Definition:Structure (Set Theory)
- Definition:Sturm-Liouville Theory
- Definition:Support