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- 11:54, 26 April 2024 Isomorphism (Abstract Algebra)/Examples/Addition under Doubling (hist | edit) [1,309 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Isomorphism == <onlyinclude> Let $\N$ denote the set of natural numbers. Let $2 \N$ denote the set of even non-negative integers: :$2 \N := \set {0, 2, 4, 6, \ldots}$ Let $\struct {\N, +}$ and $\struct {2 \N, +}$ be the algebraic structures forme...")
- 11:09, 26 April 2024 Isometry Preserves Congruence (hist | edit) [1,254 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == Let $\Gamma = \R^n$ denote the real Euclidean space of $n$ dimensions, wher $n = 2$ or $n = 3$. Let $\phi: \Gamma \to \Gamma$ be an isometry on $\Gamma$. Let $\FF$ be a geometric figure in $\Gamma$. The image of $\FF$ under $\phi$ is Definition:Congruence...")
- 11:03, 26 April 2024 Reflection is Isometry (hist | edit) [884 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == Let $\Gamma = \R^n$ denote the real Euclidean space of $n$ dimensions, wher $n = 2$ or $n = 3$. Let $\phi$ be a reflection in $\Gamma$. Then $\phi$ is an isometry. == Proof == {{ProofWanted}} == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|ed...")
- 10:56, 26 April 2024 Rotation is Isometry (hist | edit) [893 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == Let $\Gamma = \R^n$ denote the real Euclidean space of $n$ dimensions, wher $n = 2$ or $n = 3$. Let $r_\theta$ be a rotation in $\Gamma$: Then $r_\theta$ is an isometry. == Proof == {{ProofWanted}} == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd...")
- 03:00, 26 April 2024 Limit to Infinity of Binomial Coefficient over Power/Proof 2 (hist | edit) [1,600 bytes] CircuitCraft (talk | contribs) (Created page with "== Theorem == {{:Limit to Infinity of Binomial Coefficient over Power}} == Proof == <onlyinclude> This proof applies to the special case where $k \in \Z$. Then, {{hypothesis}}, we need only consider: :$k \in \set {0, 1, 2, \dotsc}$ By Gamma Function Extends Factorial, it suffices to show: :$\ds \lim_{r \mathop \to \infty} \frac {\dbinom r k} {r^k} = \frac 1 {k !}$ We have: {{begin-eqn}} {{eqn | q = \forall r \in \R | l = \frac {\dbinom r k} {r^k} |...")
- 02:14, 26 April 2024 Limit to Infinity of Binomial Coefficient over Power/Proof 1 (hist | edit) [1,922 bytes] CircuitCraft (talk | contribs) (Created page with "== Theorem == {{:Limit to Infinity of Binomial Coefficient over Power}} == Proof == <onlyinclude> {{begin-eqn}} {{eqn | l = \lim_{r \mathop \to \infty} \frac {\dbinom r k} {r^k} | r = \lim_{r \mathop \to \infty} \frac {\map \Gamma {r + 1} } {\map \Gamma {k + 1} \map \Gamma {r - k + 1} r^k} | c = Gamma Function Extends Factorial }} {{eqn | r = \lim_{r \mathop \to \infty} \frac 1 {\map \Gamma {k + 1} } \frac {\sqrt {2 \pi r} \paren {r / e}^r} {\sqrt {2 \p...")
- 10:14, 25 April 2024 Completion Theorem (hist | edit) [352 bytes] Prime.mover (talk | contribs) (Created page with "{{Disambiguation}} === Completion Theorem (Metric Space) === {{:Completion Theorem (Metric Space)}} === Completion Theorem (Measure Space) === {{:Completion Theorem (Measure Space)}} === Completion Theorem (Normed Vector Space) === {{:Completion Theorem (Normed Vector Space)}}")
- 08:20, 25 April 2024 Acnode/Examples/y^2 = x^3 - x^2 (hist | edit) [784 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Acnodes == <onlyinclude> Consider the locus of the equation: :$y^2 = x^3 - x^2$ :320px This has an acnode at $\tuple {0, 0}$. </onlyinclude> == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition|prev = Definition:Acnode|next = Definition:Isolated Singularity|e...")
- 07:50, 24 April 2024 Irreducible Radical/Examples/Root 7 (hist | edit) [719 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Irreducible Radical == <onlyinclude> $\sqrt 7$ is an example of an irreducible radical. </onlyinclude> == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition|prev = Irreducible Radical/Examples/Root 3|next = Definition:Antireflexive Relation/Also known as|entry = irreducible radical}} * {{BookReference|The Penguin Diction...")
- 07:44, 24 April 2024 Irreducible Radical/Examples/Root 3 (hist | edit) [685 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Irreducible Radical == <onlyinclude> $\sqrt 3$ is an example of an irreducible radical. </onlyinclude> == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition|prev = Definition:Irreducible Radical|next = Irreducible Radical/Examples/Root 7|entry = irreducible radical}} * {{BookReference|The Penguin Dictionary of Mathematic...")
- 02:53, 24 April 2024 Principle of Open Induction for Real Numbers (hist | edit) [2,644 bytes] CircuitCraft (talk | contribs) (Created page with "== Theorem == Let $a < b$ be real numbers. Let $S$ be an open set of real numbers. Suppose that, for every $x \in \closedint a b$ such that: :$\hointr a x \subseteq S$ it also holds that: :$x \in S$ Then, $\closedint a b \subseteq S$. == Proof == {{AimForCont}} there exists some $x \in \closedint a b$ such that: :$x \notin S$ Let: :$T := \closedint a b \setminus S$ be the set o...")
- 10:58, 23 April 2024 Irreducible Radical/Examples (hist | edit) [365 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Irreducible Radicals == <onlyinclude> === Example: $\sqrt 3$ === {{:Irreducible Radical/Examples/Root 3}} === Example: $\sqrt 7$ === {{:Irreducible Radical/Examples/Root 7}}</onlyinclude> Category:Examples of Irreducible Radicals")
- 10:39, 23 April 2024 79,873,884 (hist | edit) [552 bytes] Prime.mover (talk | contribs) (Created page with "{{NumberPageLink|prev = 79,873,883|next = 79,873,885}} == Number == $44 \, 899$ ('''forty-four thousand, eight hundred and ninety-nine''') is: :$59 \times 761$ :The $4$th self-locating number in $\pi$ after $1$, $16 \, 470$, $44 \, 899$ == Also see == * {{NumberPageLink|prev = 44,899$|next = 711,939,213|type = Self-Locating Number in Pi|cat = Self-Locating Numbers in Pi}} Category:79,873,884 Category:Specific Numbe...")
- 10:35, 23 April 2024 44,899 (hist | edit) [594 bytes] Prime.mover (talk | contribs) (Created page with "{{NumberPageLink|prev = 44,898|next = 44,900}} == Number == $44 \, 899$ ('''forty-four thousand, eight hundred and ninety-nine''') is: :$59 \times 761$ :The $3$rd self-locating number in $\pi$ after $1$, $16 \, 470$ == Also see == * {{NumberPageLink|prev = 16,470|next = 79,873,884|type = Self-Locating Number in Pi|cat = Self-Locating Numbers in Pi}} == Sources == * {{BookReference|A Passion for Mathematics|2005|Cliffor...")
- 10:31, 23 April 2024 16,470 (hist | edit) [591 bytes] Prime.mover (talk | contribs) (Created page with "{{NumberPageLink|prev = 16,469|next = 16,472}} == Number == $16 \, 470$ ('''sixteen thousand, four hundred and seventy''') is: :$2 \times 3^3 \times 5 \times 61$ :The $2$nd self-locating number in $\pi$ after $1$ == Also see == * {{NumberPageLink|prev = 1|next = 44,899|type = Self-Locating Number in Pi|Self-Locating Numbers in Pi}} == Sources == * {{BookReference|A Passion for Mathematics|2005|Clifford A. Pickover|prev...")
- 10:21, 23 April 2024 Self-Locating Number in Pi/Sequence (hist | edit) [576 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == <onlyinclude> The sequence of self-locating numbers in $\pi$ starts: :$1$, $16 \, 470, $44 \, 899, $79 \, 873 \, 884$, $711 \, 939 \, 213$, $36 \, 541 \, 622 \, 473$, $45 \, 677 \, 255 \, 610$, $62 \, 644 \, 957 \, 128$, $656 \, 430 \, 109 \, 694$ </onlyinclude> == Sources == * {{BookReference|A Passion for Mathematics|2005|Clifford A. Pickover|prev = Definition:Self-Locating Number...")
- 09:30, 23 April 2024 Irreducible Fraction/Examples/2 over 7 (hist | edit) [749 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Irreducible Fraction == <onlyinclude> The vulgar fraction $\dfrac 2 7$ is an example of a '''irreducible fraction'''. </onlyinclude> == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition|prev = Definition:Irreducible Fraction|next = Definition:Irreducible Polynomial|entry = irreducible fr...")
- 09:22, 23 April 2024 Irreducible Fraction/Examples (hist | edit) [268 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Irreducible Fractions == <onlyinclude> === Example: $\tfrac 2 7$ === {{:Irreducible Fraction/Examples/2 over 7}}</onlyinclude> Category:Examples of Irreducible Fractions")
- 08:43, 23 April 2024 Irreducible Polynomial/Examples/x^2 + 1 in Real Numbers (hist | edit) [1,083 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Irreducible Polynomials == <onlyinclude> Consider the polynomial: :$\map P x = x^2 + 1$ over the ring of polynomials $\R \sqbrk X$ over the complex numbers. Then $\map P x$ is irreducible, as its factors: :$x^2 +...")
- 08:38, 23 April 2024 Reducible Polynomial/Examples/x^2-1 (hist | edit) [889 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Reducible Polynomial == <onlyinclude> The polynomial over $\R$: :$x^2 - 1$ is '''reducible''', as it can be factorized as follows: :$x^2 - 1 = \paren {x + 1} \paren {x - 1}$ </onlyinclude> == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition|prev = Definition:Redu...")
- 08:32, 23 April 2024 Reducible Polynomial/Examples (hist | edit) [259 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Reducible Polynomials == <onlyinclude> === Example: $x^2 - 1$ === {{:Reducible Polynomial/Examples/x^2-1}}</onlyinclude> Category:Examples of Reducible Polynomials")
- 08:20, 23 April 2024 Reducible Fraction/Examples/4 over 6 (hist | edit) [790 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Reducible Fraction == <onlyinclude> The vulgar fraction $\dfrac 4 6$ is an example of a '''reducible fraction''': :$\dfrac 4 6 = \dfrac {2 \times 2} {2 \times 3} = \dfrac 2 3$ </onlyinclude> == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition|prev = Definition:Reducible Fraction|next = Def...")
- 08:07, 23 April 2024 Reducible Fraction/Examples (hist | edit) [257 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Reducible Fractions == <onlyinclude> === Example: $\frac 4 6$ === {{:Reducible Fraction/Examples/4 over 6}}</onlyinclude> Category:Examples of Reducible Fractions")
- 07:26, 23 April 2024 Algebraic Irrational Number/Examples/Root 5 (hist | edit) [1,195 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Algebraic Irrational Number == <onlyinclude> The number $\sqrt 5$ is an example of an algebraic irrational number. </onlyinclude> == Proof == We have that $\sqrt 5$ is the root of the polynomial equation $x^2 - 5 = 0$. Hence by definition $\sqrt 5$ is an Definition:Algebraic Num...")
- 07:16, 23 April 2024 Algebraic Irrational Number/Examples (hist | edit) [296 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Algebraic Irrational Numbers == <onlyinclude> === Arbitrary Example === {{:Algebraic Irrational Number/Examples/Arbitrary Example 1}}</onlyinclude> Category:Examples of Algebraic Irrational Numbers")
- 20:23, 22 April 2024 Constructible numbers (hist | edit) [1,145 bytes] Kubleeka (talk | contribs) (Created page) Tag: Visual edit
- 16:22, 22 April 2024 Inversive Transformation is Conformal Transformation (hist | edit) [1,139 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == Let $\CC$ be a circle embedded in a Cartesian plane $\EE$ whose center $O$ is at the origin $\tuple {0, 0}$ and whose radius is $r$. Let $f$ be the '''inversive transformation''' of $\EE$ {{WRT}} $\CC$. Then $f$ is a Definition:Conformal Transformation|conformal transformatio...")
- 16:08, 22 April 2024 Inverse of Curve under Inversive Transformation/Mistake (hist | edit) [1,762 bytes] Prime.mover (talk | contribs) (Created page with "== Source Work == {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition}} {{BookReference|The Penguin Dictionary of Mathematics|2008|David Nelson|ed = 4th|edpage = Fourth Edition}}: :'''inversion 1.''' == Mistake == <onlyinclude> :''A curve $\map f {x, y} = 0$ has an inverse $\map f {x', y'} = 0$, where'' ::$x' = \dfrac {r^2 x} {x^2 + y^2} \qquad y' = \dfrac {r^2 y} {x^2 + y^2}$ </onlyinclude> == Correction == The...")
- 15:52, 22 April 2024 Inverse of Curve under Inversive Transformation (hist | edit) [1,276 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == Let $\CC$ be a circle embedded in a Cartesian plane $\EE$ whose center $O$ is at the origin $\tuple {0, 0}$ and whose radius is $r$. Let $f$ be the '''inversive transformation''' of $\EE$ {{WRT}} $\CC$. Let $P = \tuple {x, y}$ be an arbitrary point of $\CC$....")
- 09:12, 22 April 2024 Inverse Square Law/Examples/Intensity of Effect (hist | edit) [984 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Inverse Square Law == <onlyinclude> The '''inverse square law''' governs the intensity of an effect to the reciprocal of the square of the distance from its cause. The illumination from a source of light is an everyday example of this. </onlyinclude> == Sources == * {{Bo...")
- 08:22, 22 April 2024 Inverse Square Law/Examples/Forces of Interaction (hist | edit) [948 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Inverse Square Law == <onlyinclude> Various forces of interaction between two particles in space obey the '''inverse square law''', for example: :the force of gravitation :the electrostatic force </onlyinclude> == Sources == * {{BookReference|The Pengui...")
- 08:11, 22 April 2024 Inverse Square Law/Examples (hist | edit) [416 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Inverse Square Law == <onlyinclude> === Forces of Interaction === {{:Inverse Square Law/Examples/Forces of Interaction}}</onlyinclude> Category:Examples of Inverse Square Law")
- 07:46, 22 April 2024 Inverse Probability/Examples/Disease (hist | edit) [674 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Inverse Probability == <onlyinclude> Finding the probability that a person has a particular disease, given that they have tested positive for it, is an exercise in '''inverse probability'''. This may be solved using Bayes' Theorem if other relevant information is available. </onlyinclude> == Sources == * {{BookReference|The Penguin Dictionary of Mathemati...")
- 07:42, 22 April 2024 Inverse Probability/Examples (hist | edit) [245 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Inverse Probability == <onlyinclude> === Disease === {{:Inverse Probability/Examples/Disease}}</onlyinclude> Category:Examples of Inverse Probability")
- 00:34, 22 April 2024 Area under Arc of Sine Function (hist | edit) [451 bytes] Robkahn131 (talk | contribs) (Created page with "== Theorem == :$\ds \int_0^\pi \sin x \rd x = 2$ == Proof == {{begin-eqn}} {{eqn | l = \int_0^\pi \sin x \rd x | r = \bigintlimits {- \cos x} 0 \pi | c = Primitive of Sine Function }} {{eqn | r = 2 | c = Cosine of $\pi$, {{cos|0}} }} {{end-eqn}} {{qed}} Category:Definite Integrals involving Sine Function")
- 23:42, 21 April 2024 Inverse Function Theorem/Examples/Square Function (hist | edit) [964 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Use of Inverse Function Theorem == <onlyinclude> The real function $f: \R \to \R$ defined as: :$\forall x \in \R: \map f x = x^2$ does not have a local differentiable inverse around $x = 0$, because $\map f 0 = 0$. However, it does have a local differentiable inverse around every $a \ne 0$, because $\map f a \ne 0$. </onlyinclude> == S...")
- 23:39, 21 April 2024 Inverse Function Theorem/Examples (hist | edit) [253 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Use of Inverse Function Theorem == <onlyinclude> === Square Function === {{:Inverse Function Theorem/Examples/Square Function}}</onlyinclude> Category:Inverse Function Theorem")
- 23:38, 21 April 2024 Inverse Function Theorem (hist | edit) [1,487 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == <onlyinclude> Let $n \in \N$ be a natural number. Let $f: \R^n \to \R^n$ be a mapping on the real Cartesian space of $n$ dimensions. Let $\mathbf x \in \R^n$ be an element of $\R^n$. Let the Jacobian matrix of $f$ be non-singular in the...")
- 15:33, 21 April 2024 Inverse Element/Examples/Square Root Function (hist | edit) [1,433 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Inverse Elements == <onlyinclude> Let $\struct {\CC, \circ}$ be the monoid of all real functions $\CC$ under composition $\circ$ over the closed real interval $\closedint 0 1$. Not all elements of $\CC$ have an inverse mapping, but in particular l...")
- 13:51, 21 April 2024 Inverse Element/Examples/Rational Multiplication (hist | edit) [1,288 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Inverse Elements == <onlyinclude> Consider the '''multiplicative group of positive rational numbers''' $\struct {\Q_{> 0}, \times}$. :$\tfrac 4 {23}$ and $5 \tfrac 3 4$ are inverses of each other. </onlyinclude> == Proof == {{begin-eqn}} {{eqn | l = 5 \tfrac 3 4 | r = \dfrac {5 \times 4 + 3} 4 | c = }} {{eqn | r = \...")
- 11:24, 21 April 2024 Inverse of Strictly Monotone Continuous Real Function is Strictly Monotone and Continuous/Examples/Arbitrary Example 1 (hist | edit) [1,272 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Use of Inverse of Strictly Monotone Continuous Real Function is Strictly Monotone and Continuous == <onlyinclude> Consider the real function: :$\forall x \in \closedint 0 1: \map f x = y = 2 x + 3$ This has an inverse: :$\map {f^{-1} } y = x = \dfrac {y - 3} 2$ on the closed interval $\closedint 3 5$ Hence we can say: :$f: x \mapsto 2 x + 3$ on $\closedint...")
- 10:39, 21 April 2024 Inverse of Strictly Monotone Continuous Real Function is Strictly Monotone and Continuous/Examples (hist | edit) [535 bytes] Prime.mover (talk | contribs) (Created page with "{{ExampleCategory|result = Inverse of Strictly Monotone Continuous Real Function is Strictly Monotone and Continuous}} Category:Inverse of Strictly Monotone Continuous Real Function is Strictly Monotone and Continuous") Tag: Visual edit: Switched
- 10:37, 21 April 2024 Inverse of Strictly Monotone Continuous Real Function is Strictly Monotone and Continuous (hist | edit) [2,133 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == <onlyinclude> Let $f$ be a continuous real function which is defined on the closed interval $I := \closedint a b$. Let $f$ be strictly monotone on $I$. Let the image of $f$ be $J$. Then $f$ has an inverse function $f^{-1}$ which is Definition:Continuous Real Function|...")
- 10:00, 21 April 2024 Image of Element under Inverse Mapping/Corollary 2 (hist | edit) [1,299 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == Let $S$ and $T$ be sets. Let $f: S \to T$ be a mapping such that its inverse $f^{-1}: T \to S$ is also a mapping. Then: <onlyinclude> :$\forall y \in T: \map f {\map {f^{-1} } y} = y$ </onlyinclude> == Proof == {{begin-eqn}} {{eqn | q = \forall x \in S, y \in T | l = \map f x | r = y | c = }} {{eqn | lo= \iff | l = \map {f^{-1} }...") originally created as "Image of Element under Inverse Mapping/Corollary 1"
- 09:38, 21 April 2024 Invariant Measure of Image under Bijection (hist | edit) [892 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == Let $\struct {X, \Sigma, \mu}$ be a measure space. Let $\theta: X \to X$ be an $\Sigma / \Sigma$-measurable bijection. Let $\mu$ be an invariant measure. Then: :$\forall A \subseteq X: \map \mu {\theta \sqbrk A} = \map \mu A$ == Proof == {{ProofWanted}} == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|...")
- 09:24, 21 April 2024 Invariant Measure/Examples/Arcs on Unit Circle (hist | edit) [968 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Invariant Measure == <onlyinclude> Let $\CC$ denote the unit circle embedded in the complex plane: :$\CC = \set {z \in \C: \cmod z = 1}$ The standard measure for arcs on $\CC$ is '''invariant''' under the mapping $\map T z = z^2$ </onlyinclude> == Sourc...")
- 09:10, 21 April 2024 Invariant Measure/Examples (hist | edit) [273 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Invariant Measures == <onlyinclude> === Arcs on Unit Circle === {{:Invariant Measure/Examples/Arcs on Unit Circle}}</onlyinclude> Category:Examples of Invariant Measures")
- 07:10, 21 April 2024 Algebraic Invariants for Group of Permutations of Variables (hist | edit) [1,261 bytes] Prime.mover (talk | contribs) (Created page with "== Theorem == <onlyinclude> Let $S = \set {x_1, x_2, \ldots,x_n}$ be a set of algebraic variables. The algebraic invariants for the group of permutations of $S$ are those generated by the elementary symmetric polynomials: {{begin-eqn}} {...")
- 23:27, 20 April 2024 Invariance (Statistical Property)/Examples/Independence and Normality (hist | edit) [986 bytes] Prime.mover (talk | contribs) (Created page with "== Example of Invariance in context of Statistical Properties == <onlyinclude> The property of independence and normality is an '''invariance''' under an orthogonal transformation. </onlyinclude> == Sources == * {{BookReference|The...")
- 23:21, 20 April 2024 Invariance (Statistical Property)/Examples (hist | edit) [416 bytes] Prime.mover (talk | contribs) (Created page with "== Examples of Invariances in context of Statistical Properties == <onlyinclude> === Independence and Normality === {{:Invariance (Statistical Property)/Examples/Independence and Normality}}</onlyinclude> Category:Examples of Invariances (Statistical Properties)")