Category:Pages that use a deprecated format of the math tags
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Pages with deprecated command in <math>...</math>
equations. Please visit mw:Extension:Math/Roadmap for the update plan, leave some feedback or join our commission at phab:T195861.
The specific replacement that should be made inside <math>...</math>
tags are
Deprecated syntax | Replacement | Comment |
---|---|---|
$ | \$ | redefinition would involve changing the character code |
% | \% | redefinition would involve changing the character code |
\or | \lor | \or is used by standard LaTeX for logical operations in macros etc. see [1]; |
\and | \land | causes normal align environment to fail |
\pagecolor | remove | not needed and not working anymore, done manually |
\part | \partial | acceptable if the document doesn't use sectioning with \part. |
\ang | \angle | this only conflicts with siunitx package. |
\C | \Complex | conflicts with puenc.def e.g. from hyperref package |
\H | \mathbb{H} | conflicts with text command \H{0} which is ő. |
\bold | \mathbf | |
\Bbb | \mathbb |
Pages in category "Pages that use a deprecated format of the math tags"
The following 181 pages are in this category, out of 181 total.
A
- User:Adamashraf
- User talk:Addemf
- User:Addemf/sandbox/Convexity and Real Product-to-Sum Bound
- User:Addemf/sandbox/Integrating Derivatives/Absolute Continuity
- User:Addemf/sandbox/Integrating Derivatives/Bounded Variation
- User:Addemf/sandbox/Integrating Derivatives/Integrating Derivatives
- User:Addemf/sandbox/Integrating Derivatives/Monotone Functions Are Differentiable A.E.
- User:Addemf/sandbox/Integrating Derivatives/The Devil's Staircase
- User:Addemf/sandbox/Introduction to Differentiation
- User:Addemf/sandbox/L2 Inner Product Is an Inner Product
- User:Addemf/sandbox/L2 Is a Vector Space
- User:Addemf/sandbox/L2 Is Complete
- User:Addemf/sandbox/Lebesgue Differentiation (version 2.0)/Functions of Bounded Variation
- User:Addemf/sandbox/Lebesgue Differentiation (version 2.0)/Integrable Is Almost Continuous
- User:Addemf/sandbox/Lebesgue Differentiation (version 2.0)/Introduction
- User:Addemf/sandbox/Lebesgue Differentiation (version 2.0)/Lebesgue's Differentiation Theorem
- User:Addemf/sandbox/Lebesgue Differentiation (version 2.0)/Markov and Hardy-Littlewood
- User:Addemf/sandbox/Lebesgue Differentiation (version 2.0)/Monotone Functions and Variation
- User:Addemf/sandbox/Lebesgue Differentiation (version 2.0)/Monotone Implies Differentiable A.E.
- User:Addemf/sandbox/Lebesgue Differentiation (version 3.0)/Absolute Continuity
- User:Addemf/sandbox/Lebesgue Differentiation (version 3.0)/Derivatives of Integrals
- User:Addemf/sandbox/Lebesgue Differentiation (version 3.0)/Integrable Functions Are Almost Continuous
- User:Addemf/sandbox/Lebesgue Differentiation (version 3.0)/Markov and Hardy-Littlewood
- User:Addemf/sandbox/Lebesgue Differentiation (version 3.0)/Monotone Functions
- User:Addemf/sandbox/Length-measure and Differentiation
- User:Addemf/sandbox/Linfinity
- User:Addemf/sandbox/Lp Product-to-Sum Bound and Triangle Inequality
- User:Addemf/sandbox/Lp Spaces
- User:Addemf/sandbox/Markov and Hardy-Littlewood
- User:Addemf/sandbox/Scientific Reasoning for Non-scientists/A Precis on Sets
- User:Addemf/sandbox/Scientific Reasoning for Non-scientists/Propositional Logic
- User:Addemf/sandbox/Technical Reasoning/First-order Expressions
- User:Addemf/sandbox/Technical Reasoning/Naive Set Theory
- User:Addemf/sandbox/Technical Reasoning/Naive Set Theory 2
- User:Addemf/sandbox/Technical Reasoning/Propositional Entailment
- User:Addemf/sandbox/Technical Reasoning/Propositional Expressions
- User:Addemf/sandbox/Technical Reasoning/Propositional Logic Exercises
- Advanced elasticity/Balance laws
- Algebra 1/Unit 1: Introduction To Algebra
- Algebraic normal form
- Template:Algebraic normal form/table
- Analytic continuation
C
- Calculate coal consumption of coal-fired boiler from air flow
- Casorati-Weierstrass theorem
- Cauchy Integral Theorem
- Cauchy's integral formula
- Cauchy-Riemann Equations
- Complex Analysics/Maximum Principle
- Complex Analysis/Cauchy Integral Theorem
- Complex Analysis/Cauchy's Integral Theorem for Disks
- Complex Analysis/chain
- Complex Analysis/Chain
- Complex Analysis/Curve Integral
- Complex Analysis/cycle
- Complex Analysis/decomposition theorem
- Complex Analysis/development in Laurent series
- Complex Analysis/Differences from real differentiability
- Complex Analysis/Example - exp(1/z)
- Complex Analysis/Goursat's Lemma
- Complex Analysis/Goursat's Lemma (Details)
- Complex Analysis/Identity Theorem
- Complex analysis/Isolated singularity
- Complex Analysis/Isolated singularity
- Complex Analysis/Laurent Expansion
- Complex Analysis/Lemma of Goursat
- Complex Analysis/null-homologous
- Complex Analysis/Open mapping theorem
- Complex Analysis/Path Integral
- Complex Analysis/Path of Integration
- Complex Analysis/Residuals
- Complex Analysis/Zero and Pole counting integral
- Complex Analysis/Zeros and poles counting integral
- Complex Numbers/From real to complex numbers
- Congruences
- WikiJournal Preprints/Cut the coordinates! (or Vector Analysis Done Fast)
E
H
L
- Linear algebra (Osnabrück 2024-2025)/Part I/Exercise sheet 11
- Linear algebra (Osnabrück 2024-2025)/Part I/Exercise sheet 11/refcontrol
- Linear algebra (Osnabrück 2024-2025)/Part I/Exercise sheet 28
- Linear algebra (Osnabrück 2024-2025)/Part I/Exercise sheet 28/refcontrol
- Linear algebra (Osnabrück 2024-2025)/Part I/Lecture 25
- Linear algebra (Osnabrück 2024-2025)/Part I/Lecture 25/refcontrol
- Linear algebra (Osnabrück 2024-2025)/Part I/Lecture 28
- Linear algebra (Osnabrück 2024-2025)/Part I/Lecture 28/refcontrol
- Linear algebra (Osnabrück 2024-2025)/Part II/Lecture 33
- Linear algebra (Osnabrück 2024-2025)/Part II/Lecture 33/refcontrol
- Linear algebra (Osnabrück 2024-2025)/Part II/Lecture 53
- Linear algebra (Osnabrück 2024-2025)/Part II/Lecture 53/refcontrol
- Logic
- Logical Proofs
M
- Mathematics for Applied Sciences (Osnabrück 2011-2012)/Part I/Exercise sheet 10
- Mathematics for Applied Sciences (Osnabrück 2023-2024)/Part I/Exercise sheet 12
- Mathematics for Applied Sciences (Osnabrück 2023-2024)/Part I/Exercise sheet 12/refcontrol
- Mathematics for Applied Sciences (Osnabrück 2023-2024)/Part I/Exercise sheet 25
- Mathematics for Applied Sciences (Osnabrück 2023-2024)/Part I/Exercise sheet 25/refcontrol
- Mathematics for Applied Sciences (Osnabrück 2023-2024)/Part I/Lecture 28
- Mathematics for Applied Sciences (Osnabrück 2023-2024)/Part I/Lecture 28/refcontrol
- Matrix powers/C/Convergence/Introduction/Section
- Matrix/C/Special unitary group/Definition
- Matrix/C/Unitary group/Definition
- Maximum Principle
- Measure Theory
- Measure Theory/Absolute Continuity
- Measure Theory/Approximations of Measurable Functions
- Measure Theory/Approximations of Measurable Sets
- Measure Theory/Approximations of Sequences of Functions
- Measure Theory/Bounded Variation
- Measure Theory/Convexity and the Product-to-Sum Bound
- Measure Theory/Countable Additivity
- Measure Theory/Derivatives of Integrals
- Measure Theory/Devil's Staircase
- Measure Theory/Differentiation and Integration
- Measure Theory/Foundational Properties of Bounded Integrals
- Measure Theory/Fourier and the Need for Swaparoo
- Measure Theory/Generalizing
- Measure Theory/Integrable Almost Continuous
- Measure Theory/Integral Product Bound and Triangle Inequality
- Measure Theory/Integrating Derivatives
- Measure Theory/L2 Inner Product Space
- Measure Theory/L2 Inner Product, Norm, Space, Distance
- Measure Theory/L2 Is Complete
- Measure Theory/L2 Vector Space
- Measure Theory/Length Measure
- Measure Theory/Length-integration and Measurable Functions
- Measure Theory/Length-integration Defined
- Measure Theory/Lexicon
- Measure Theory/Linfinity
- Measure Theory/Markov and Hardy-Littlewood
- Measure Theory/Measurable Functions, Length-integral, and the Need for Approximations
- Measure Theory/Measuring Sets of Real Numbers
- Measure Theory/Monotone Functions Differentiable
- Measure Theory/Outer Measure
- Measure Theory/Outer Measure Subadditivity
- Measure Theory/Outer Measuring Intervals
- Measure Theory/Properties of Bounded Integrals
- Measure Theory/Properties of General Integrals
- Measure Theory/Properties of Nonnegative Integrals
- Measure Theory/Properties of Simple Integrals
- Measure Theory/Section 1 Proofs, Measure
- Measure Theory/The Measurable Sets Form a Sigma-algebra
- Measure Theory/There is No Total Measure of Real Numbers