# Category:Proofread

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Category for pages that need proofreading.

Make sure you check the Talk page of the article you are going to proofread to see what points have already been raised.

## Subcategories

This category has only the following subcategory.

## Pages in category "Proofread"

The following 200 pages are in this category, out of 598 total.

(previous page) (next page)### A

- Abel's Test for Uniform Convergence
- Absolute Net Convergence Equivalent to Absolute Convergence
- Absolute Net Convergence Equivalent to Absolute Convergence/Absolute Convergence implies Absolute Net Convergence
- Absolute Net Convergence Equivalent to Absolute Convergence/Absolute Net Convergence implies Absolute Convergence
- Absolute Value of Function is Composite with Absolute Value Function
- Absolutely Convergent Generalized Sum Converges to Supremum
- Absolutely Convergent Generalized Sum over Union of Disjoint Index Sets
- Acceleration of Particle moving in Circle
- Addition of Integers is Primitive Recursive
- Additive Inverse in Ring of Bounded Continuous Real-Valued Functions
- Additive Inverse in Ring of Continuous Mappings
- Additive Inverse in Ring of Continuous Real-Valued Functions
- Definition:Adjoint (Norm Theory)
- Definition:Aleph Mapping
- All Bases of Matroid have same Cardinality/Corollary
- Alternating Group is Simple except on 4 Letters/Lemma 3
- Definition:Antilexicographic Order/Family
- Arccotangent Logarithmic Formulation
- Archimedes' Cattle Problem/Difficult Version
- Area between Radii and Whorls of Archimedean Spiral
- Arens-Fort Space is not First-Countable
- Arrow Paradox
- Axiom:Axiom of Continuity
- Axiom of Specification from Replacement and Empty Set
- Axiom:Axiom of Triangle Existence
- Axioms of Hilbert Proof System Instance 1 for Predicate Logic are Tautologies

### B

- Banach-Alaoglu Theorem
- Banach-Alaoglu Theorem/Proof 2
- Banach-Tarski Paradox/Proof 2
- Binomial Theorem/Multiindex
- Boolean Prime Ideal Theorem
- Boubaker's Theorem
- Boubaker's Theorem/Proof of Uniqueness
- Bounded Generalized Sum is Absolutely Convergent
- Burnout Height of Upward Rocket under Constant Gravity
- Bézout's Identity/Euclidean Domain

### C

- Canonical P-adic Expansion of Rational is Eventually Periodic/Lemma 1
- Canonical P-adic Expansion of Rational is Eventually Periodic/Lemma 11
- Canonical P-adic Expansion of Rational is Eventually Periodic/Lemma 2
- Canonical P-adic Expansion of Rational is Eventually Periodic/Necessary Condition
- Cantor-Dedekind Hypothesis
- Carroll Paradox
- Category of Frames is Category
- Category of Locales is Category
- Chain Rule for Real-Valued Functions
- Characteristic of Ordered Integral Domain is Zero
- Characterization for Topological Evaluation Mapping to be Embedding
- Characterization for Topological Evaluation Mapping to be Embedding/Necessary Condition
- Characterization of Closed Set by Open Cover
- Characterization of Compact Element in Complete Lattice
- Characterization of Compact Element in Complete Lattice/Statement 1 implies Statement 3
- Characterization of Compact Element in Complete Lattice/Statement 2 implies Statement 1
- Characterization of Compact Element in Complete Lattice/Statement 3 implies Statement 2
- Characterization of Compact Element in Frame or Locale
- Characterization of Even Cover
- Characterization of Generalized Hilbert Sequence Space
- Characterization of Generalized Hilbert Sequence Space/Necessary Condition
- Characterization of Generalized Hilbert Sequence Space/Sufficient Condition
- Characterization of Locale
- Characterization of Locale/Statement 3 Implies Statement 4
- Characterization of Locale/Statement 5 Implies Statement 3
- Characterization of Lower Semicontinuity
- Characterization of Minimal Element
- Characterization of Open Set by Open Cover
- Characterization of Paracompactness in T3 Space/Lemma 1
- Characterization of Paracompactness in T3 Space/Lemma 10
- Characterization of Paracompactness in T3 Space/Lemma 11
- Characterization of Paracompactness in T3 Space/Lemma 12
- Characterization of Paracompactness in T3 Space/Lemma 13
- Characterization of Paracompactness in T3 Space/Lemma 14
- Characterization of Paracompactness in T3 Space/Lemma 16
- Characterization of Paracompactness in T3 Space/Lemma 17
- Characterization of Paracompactness in T3 Space/Lemma 18
- Characterization of Paracompactness in T3 Space/Lemma 19
- Characterization of Paracompactness in T3 Space/Lemma 2
- Characterization of Paracompactness in T3 Space/Lemma 20
- Characterization of Paracompactness in T3 Space/Lemma 21
- Characterization of Paracompactness in T3 Space/Lemma 3
- Characterization of Paracompactness in T3 Space/Lemma 4
- Characterization of Paracompactness in T3 Space/Lemma 5
- Characterization of Paracompactness in T3 Space/Lemma 7
- Characterization of Paracompactness in T3 Space/Lemma 8
- Characterization of Paracompactness in T3 Space/Lemma 9
- Characterization of Paracompactness in T3 Space/Statement 1 implies Statement 2
- Characterization of Paracompactness in T3 Space/Statement 1 implies Statement 6
- Characterization of Paracompactness in T3 Space/Statement 2 implies Statement 3
- Characterization of Paracompactness in T3 Space/Statement 3 implies Statement 1
- Characterization of Paracompactness in T3 Space/Statement 3 implies Statement 4
- Characterization of Paracompactness in T3 Space/Statement 4 implies Statement 5
- Characterization of Paracompactness in T3 Space/Statement 5 implies Statement 6
- Characterization of Paracompactness in T3 Space/Statement 6 implies Statement 2
- Characterization of Pointwise Maximum of Real-Valued Functions
- Characterization of Pointwise Minimum of Real-Valued Functions
- Characterization of Rational P-adic Integer
- Characterization of Rational P-adic Unit
- Characterization of Set Equals Union of Sets
- Characterization of Strictly Increasing Mapping on Woset
- Characterization of T1 Space using Basis
- Characterization of T1 Space using Neighborhood Basis
- Characterization of T3 Space
- Definition:Class (Class Theory)/Zermelo-Fraenkel
- Classical Probability is Probability Measure
- Classification of Compact One-Manifolds
- Classification of Compact One-Manifolds/Corollary
- Classification of Compact One-Manifolds/Lemma 1
- Classification of Compact One-Manifolds/Lemma 2
- Classification of Compact One-Manifolds/Lemma 3
- Closed Ball in Metric Space is Closed Neighborhood
- Closed Ball is Connected
- Closed Ball is Path-Connected
- Closed Subspace of Lindelöf Space is Lindelöf Space
- Closed Unit Interval is not Countably Infinite Union of Disjoint Closed Sets
- Closures of Elements of Locally Finite Set is Locally Finite
- Combination Theorem for Bounded Continuous Real-Valued Functions
- Combination Theorem for Bounded Continuous Real-Valued Functions/Absolute Value Rule
- Combination Theorem for Bounded Continuous Real-Valued Functions/Difference Rule
- Combination Theorem for Bounded Continuous Real-Valued Functions/Maximum Rule
- Combination Theorem for Bounded Continuous Real-Valued Functions/Minimum Rule
- Combination Theorem for Bounded Continuous Real-Valued Functions/Multiple Rule
- Combination Theorem for Bounded Continuous Real-Valued Functions/Negation Rule
- Combination Theorem for Bounded Continuous Real-Valued Functions/Product Rule
- Combination Theorem for Bounded Continuous Real-Valued Functions/Sum Rule
- Combination Theorem for Bounded Real-Valued Functions
- Combination Theorem for Bounded Real-Valued Functions/Absolute Value Rule
- Combination Theorem for Bounded Real-Valued Functions/Difference Rule
- Combination Theorem for Bounded Real-Valued Functions/Maximum Rule
- Combination Theorem for Bounded Real-Valued Functions/Minimum Rule
- Combination Theorem for Bounded Real-Valued Functions/Multiple Rule
- Combination Theorem for Bounded Real-Valued Functions/Negation Rule
- Combination Theorem for Bounded Real-Valued Functions/Product Rule
- Combination Theorem for Bounded Real-Valued Functions/Sum Rule
- Combination Theorem for Continuous Real-Valued Functions
- Combination Theorem for Continuous Real-Valued Functions/Absolute Value Rule
- Combination Theorem for Continuous Real-Valued Functions/Difference Rule
- Combination Theorem for Continuous Real-Valued Functions/Maximum Rule
- Combination Theorem for Continuous Real-Valued Functions/Minimum Rule
- Combination Theorem for Continuous Real-Valued Functions/Multiple Rule
- Combination Theorem for Continuous Real-Valued Functions/Negation Rule
- Combination Theorem for Continuous Real-Valued Functions/Product Rule
- Combination Theorem for Continuous Real-Valued Functions/Sum Rule
- Commutativity of Ring of Continuous Mappings
- Compact Space is Pseudocompact
- Compact Subspace of Linearly Ordered Space
- Compact Subspace of Linearly Ordered Space/Reverse Implication/Proof 1
- Complement of Closed Set is Open Set
- Complete Lattice has Both Greatest Element and Smallest Element
- Completely Prime Filter Induces Meet-Irreducible Open Set
- Composite Frame Homomorphism is Frame Homomorphism
- Composite of Evaluation Mapping and Projection
- Composition of Compatible Closure Operators
- Composition of Distance-Preserving Mappings is Distance-Preserving
- Composition of Mapping with Mapping Restricted to Image
- Composition of Relations Preserves Subsets
- Condition for Closed Extension Space to be T5 Space
- Condition for Mapping from Quotient Set to be Injection
- Condition for Partition between Invertible and Non-Invertible Elements to induce Congruence Relation on Monoid
- Condition for Subgroup of Power Set of Group to be Quotient Group
- Conditions for Limit Function to be Limit Minimizing Function of Functional
- Conditions under which Commutative Semigroup is Group
- Conjugacy Action on Group Elements is Group Action/Proof 2
- Consistency Principle for Binary Mess
- Constant Real-Valued Function is Bounded
- Definition:Constructed Semantics/Instance 3/Factor Principle
- Definition:Constructed Semantics/Instance 4/Factor Principle
- Construction of Direct Product of Fields
- Continuous Complex Function is Complex Riemann Integrable
- Continuous Mapping from Compact Space to Hausdorff Space Preserves Local Connectedness
- Continuous Real-Valued Function on Compact Space is Bounded
- Convex Set is Contractible
- Convex Set is Path-Connected
- Coordinate Representation of Divergence
- Countable Open Covers Condition for Separated Sets
- Countably Infinite Set has Enumeration
- Cowen-Engeler Lemma
- Definition:Cumulative Frequency/Absolute
- Definition:Cumulative Frequency/Relative
- Definition:Curvature/Polar Form
- Definition:Cyclotomic Ring

### D

- Definition:Degenerate Case
- Dependent Choice (Fixed First Element)
- Dependent Subset of Independent Set Union Singleton Contains Singleton
- Derivatives of PGF of Shifted Geometric Distribution
- User:Dfeuer/Open Set may not be Open Ball
- Different Representations to Number Base represent Different Integers
- Direct Image Mapping of Surjection is Surjection/Proof 1
- Direction Angle of 2D Vector in Terms of Arctangent
- Disjunction and Conditional
- Definition:Dynamical Systems

### E

- Eisenstein's Lemma
- Element Well Inside Itself Iff Has Complement
- Elements Well Inside Form Ideal
- Epimorphism Preserves Associativity
- Epimorphism Preserves Commutativity
- Epimorphism Preserves Distributivity
- Equality of Ordered Pairs/Necessary Condition/Proof from Empty Set Formalization
- Equality of Ordered Pairs/Necessary Condition/Proof from Wiener Formalization
- Equations defining Plane Reflection/Matrix
- Equations defining Projection in Plane/Cartesian
- Equidistance is Independent of Betweenness
- Equivalence of Complete Semilattice and Complete Lattice