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current | 19:59, 29 April 2018 | 128 × 128 (6 KB) | Keymap9 | SVGOMG optimization (valid SVG). | |
09:22, 24 April 2008 | 128 × 128 (14 KB) | Bayo | == Summary == {{Information |Description={{en|Square root of x formula. Symbol of mathematics.}} |Source=Derivative work from Image:Nuvola apps edu mathematics.png and Image:Nuvola apps edu mathematics-p.svg |Date= |Author= [[:en:David Vignoni|D |
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- Ada Lovelace
- Aeon
- Alan Turing
- Albert Einstein
- Algebraic geometry
- Algebraic number
- Algorithm
- Analysis of variance
- Analytic geometry
- Anaxagoras
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- André Weil
- Anthemius of Tralles
- Approval voting
- Archimedes
- Arithmetic
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- Arithmetic–geometric mean
- Arthur Eddington
- Atle Selberg
- Autocorrelation
- Automated theorem proving
- Axiom
- Axiom of choice
- Bayesian probability
- Big Bang
- Bijection
- Binary operation
- Binomial distribution
- Binomial theorem
- Biostatistics
- Black hole
- Bra–ket notation
- Calculus
- Cardinal number
- Cardinality
- Carl Friedrich Gauss
- Category theory
- Cauchy–Riemann equations
- Census
- Central tendency
- Chaos theory
- Church–Turing thesis
- Claude Shannon
- Cluster sampling
- Combination
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- Compact space
- Complex analysis
- Complex number
- Conjecture
- Connected space
- Constructible number
- Continuum hypothesis
- Control theory
- Countable set
- Ibn al-Haytham
- Kolmogorov complexity
- Minute and second of arc
- Naive set theory
- Talk:Abacus
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- Talk:Automorphism
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- Talk:BPP (complexity)
- Talk:BQP
- Talk:Benoit Mandelbrot
- Talk:Bertrand Russell
- Talk:Big O notation
- Talk:Binary operation
- Talk:Binary relation
- Talk:Binomial distribution
- Talk:Boolean algebra (structure)
- Talk:Brouwer fixed-point theorem
- Talk:Bézier curve
- Talk:Cantor set
- Talk:Cardinal number
- Talk:Cartesian coordinate system
- Talk:Cauchy sequence
- Talk:Chomsky hierarchy
- Talk:Classical mechanics
- Talk:Cofinality
- Talk:Commutator
- Talk:Compact space
- Talk:Complex number
- Talk:Continuum hypothesis
- Talk:Convex set
- Talk:Convex uniform honeycomb
- Talk:Convolution
- Talk:Countable set
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