https://theportal.wiki/wiki?title=Special:NewPages&feed=atom&hideredirs=1&limit=50&offset=&namespace=0&username=&tagfilter=&size-mode=max&size=0 The Portal Wiki - New pages [en] 2024-03-29T14:20:09Z From The Portal Wiki MediaWiki 1.39.1 https://theportal.wiki/wiki/Cult_of_the_Art_of_the_Possible Cult of the Art of the Possible 2024-03-29T05:44:18Z <p>Pyrope: Created page with &quot;The &#039;&#039;&#039;&quot;Cult of the Art of the Possible&quot;&#039;&#039;&#039; describes a phenomenon where career politicians prioritize short-term gains and personal, party, or structural interests over broader societal well-being and democratic principles. It builds on the concept of &quot;The Art of the Possible&quot;, which is a phrase often attributed to Otto von Bismarck, a prominent 19th-century Prussian statesman who played a key role in the unification of Germany. &quot;The Art of the Possible&quot; encapsulates t...&quot;</p> <hr /> <div>The &#039;&#039;&#039;&quot;Cult of the Art of the Possible&quot;&#039;&#039;&#039; describes a phenomenon where career politicians prioritize short-term gains and personal, party, or structural interests over broader societal well-being and democratic principles.<br /> <br /> It builds on the concept of &quot;The Art of the Possible&quot;, which is a phrase often attributed to Otto von Bismarck, a prominent 19th-century Prussian statesman who played a key role in the unification of Germany. &quot;The Art of the Possible&quot; encapsulates the idea of achieving what is feasible or attainable, particularly in politics or decision-making contexts.<br /> <br /> Politicians in the &quot;Cult of the Art of the Possible&quot; may engage in actions that technically adhere to the rules and norms of the political system, but their decisions and behaviors ultimately contribute to the erosion of societal trust and the undermining of democratic values. This erosion of trust can occur when politicians prioritize maintaining power or advancing narrow interests over transparency, accountability, and the common good.<br /> <br /> Over time, these actions can lead to a breakdown in democratic norms, a loss of faith in political institutions, and heightened polarization within society. As a result, this concept captures the negative consequences of prioritizing the &quot;Art of the Possible&quot; at the expense of democratic values and societal well-being.<br /> <br /> ==Examples==<br /> <br /> * Exploiting loopholes in the legal or political system to maintain power or suppress opposition.<br /> * Making decisions based on political expediency rather than the long-term interests of citizens.<br /> * Engaging in corruption or unethical behavior under the guise of legality.<br /> * Prioritizing short-term economic gains or political victories over sustainable and ethical policies.<br /> * Engaging in divisive rhetoric or actions that exacerbate societal tensions for political gain.<br /> <br /> ==On X==<br /> <br /> {{#widget:Tweet|id=1453064361820389379}}<br /> <br /> [[Category:Ericisms]]</div> Pyrope https://theportal.wiki/wiki/Cardinalization Cardinalization 2024-03-29T05:24:18Z <p>Pyrope: Created page with &quot;In economics, the term &quot;cardinalization&quot; is often used to refer to the process of assigning numerical values to utility in order to make it measurable and comparable across individuals. This involves transforming ordinal preferences (which only rank preferences without specifying magnitudes of satisfaction) into cardinal measures (which assign specific numerical values to levels of satisfaction). By cardinalizing utility, economists aim to make utility a quantifiable con...&quot;</p> <hr /> <div>In economics, the term &quot;cardinalization&quot; is often used to refer to the process of assigning numerical values to utility in order to make it measurable and comparable across individuals. This involves transforming ordinal preferences (which only rank preferences without specifying magnitudes of satisfaction) into cardinal measures (which assign specific numerical values to levels of satisfaction). By cardinalizing utility, economists aim to make utility a quantifiable concept that can be analyzed mathematically, facilitating the application of various economic models and tools for decision-making and analysis.<br /> <br /> [[Category:Concepts]]</div> Pyrope https://theportal.wiki/wiki/Cardinal_Utility Cardinal Utility 2024-03-29T05:22:25Z <p>Pyrope: Created page with &quot;Cardinal utility is a concept in economics that represents the measurement of utility or satisfaction derived from consuming goods and services. Unlike ordinal utility, which ranks preferences without assigning specific values, cardinal utility assigns numerical values to levels of satisfaction or utility. These numerical values allow economists to quantify utility and analyze consumer choices mathematically, facilitating the application of mathematical tools such as cal...&quot;</p> <hr /> <div>Cardinal utility is a concept in economics that represents the measurement of utility or satisfaction derived from consuming goods and services. Unlike ordinal utility, which ranks preferences without assigning specific values, cardinal utility assigns numerical values to levels of satisfaction or utility. These numerical values allow economists to quantify utility and analyze consumer choices mathematically, facilitating the application of mathematical tools such as calculus and optimization techniques in economic analysis.<br /> <br /> ==On X==<br /> <br /> {{#widget:Tweet|id=2127472271}}<br /> {{#widget:Tweet|id=18532714109}}<br /> {{#widget:Tweet|id=910947364495642624}}<br /> {{#widget:Tweet|id=942122294259826689}}<br /> {{#widget:Tweet|id=1191617800206290944}}<br /> {{#widget:Tweet|id=1281089417742913537}}<br /> <br /> [[Category:Concepts]]</div> Pyrope https://theportal.wiki/wiki/Feedback_Capture Feedback Capture 2024-03-29T05:14:50Z <p>Pyrope: Created page with &quot;==On X== {{#widget:Tweet|id=1586023312131387392}} {{#widget:Tweet|id=1586025431244804096}} {{#widget:Tweet|id=1586029568757940224}} {{#widget:Tweet|id=1586029570355916801}} Category:Ericisms Category:Concepts&quot;</p> <hr /> <div>==On X==<br /> <br /> {{#widget:Tweet|id=1586023312131387392}}<br /> {{#widget:Tweet|id=1586025431244804096}}<br /> {{#widget:Tweet|id=1586029568757940224}}<br /> {{#widget:Tweet|id=1586029570355916801}}<br /> <br /> [[Category:Ericisms]]<br /> [[Category:Concepts]]</div> Pyrope https://theportal.wiki/wiki/Defragilization Defragilization 2024-03-29T05:06:59Z <p>Pyrope: </p> <hr /> <div>&quot;Defragilization&quot; is the process of making something less fragile or more resilient. It may involve actions or strategies aimed at strengthening systems, structures, or entities to better withstand stress, uncertainty, or disruption. The prefix &quot;de-&quot; suggests a reversal or removal of fragility, indicating an intentional effort to enhance robustness or durability. In essence, defragilization could involve measures to increase stability, adaptability, and overall toughness in various contexts.<br /> <br /> [[Category:Ericisms]]<br /> [[Category:Concepts]]</div> Pyrope https://theportal.wiki/wiki/Can%27t_Anybody_Here_Play_This_Game%3F Can't Anybody Here Play This Game? 2024-03-29T05:03:10Z <p>Pyrope: Created page with &quot;==Origin== The phrase &quot;Can&#039;t anybody here play this game?&quot; is famously attributed to [https://en.wikipedia.org/wiki/Casey_Stengel Casey Stengel], the manager of the New York Mets baseball team in the early 1960s. Stengel uttered this line out of frustration during a particularly dismal game where his team was making numerous errors and playing poorly. When people use this phrase, they typically mean that they are astonished or exasperated by the incompetence or lack of...&quot;</p> <hr /> <div>==Origin==<br /> <br /> The phrase &quot;Can&#039;t anybody here play this game?&quot; is famously attributed to [https://en.wikipedia.org/wiki/Casey_Stengel Casey Stengel], the manager of the New York Mets baseball team in the early 1960s. Stengel uttered this line out of frustration during a particularly dismal game where his team was making numerous errors and playing poorly.<br /> <br /> When people use this phrase, they typically mean that they are astonished or exasperated by the incompetence or lack of skill displayed by a group of individuals attempting to perform a task. It conveys a sense of disbelief or disappointment in the collective performance of a team or group.<br /> <br /> ==On X==<br /> <br /> {{#widget:Tweet|id=1529993749832404993}}<br /> {{#widget:Tweet|id=1252878404740767748}}<br /> {{#widget:Tweet|id=831358941225365504}}<br /> {{#widget:Tweet|id=1618347117277499392}}<br /> <br /> [[Category:Concepts]]</div> Pyrope https://theportal.wiki/wiki/Image_Cheapening Image Cheapening 2024-03-28T19:06:49Z <p>Pyrope: </p> <hr /> <div>[[File:Seberg-FBI-Admits-Spreading-Lies.jpg|thumb]]<br /> <br /> &#039;&#039;&#039;&quot;Image Cheapening&quot;&#039;&#039;&#039; is a strategy employed by the United States FBI to undermine the credibility or reputation of individuals, groups, or governments through various means such as propaganda, disinformation, or covert operations. This tactic aims to diminish the perceived legitimacy or authority of the target. Examples include the dissemination of false rumors, planting fabricated stories in media outlets, or orchestrating public scandals to tarnish the image of the target.<br /> <br /> ==Examples==<br /> <br /> [[File:MLK-Letter.jpg|thumb|Letter sent to Martin Luther King Jr. urging him to commit suicide.]]<br /> <br /> [[File:Seberg-Image-Cheapening.jpg|thumb|alt=Bureau permission is requested to publicize the pregnancy of JEAN SEBERG, well-known movie actress xxxxxxxxx by Black Panther Party (BPP) xxxxx xxxxx by advising Hollywood &quot;Gossip-Columnists&quot; in the Los Angeles area of the situation. It is felt that the possible publication of SEBERG&#039;s plight could cause her embarrassment and serve to cheapen her image with the general public.|April 27, 1970: FBI requests permission from its Director, [https://en.wikipedia.org/wiki/J._Edgar_Hoover J. Edgar Hoover], to cheapen the image of Jean Seberg.]]<br /> <br /> Some notable examples of U.S. citizens who were targeted by the FBI using Image Cheapening include:<br /> <br /> * &#039;&#039;&#039;[https://en.wikipedia.org/wiki/Martin_Luther_King_Jr. Martin Luther King Jr.]:&#039;&#039;&#039; The FBI under J. Edgar Hoover conducted a covert campaign to discredit and undermine Martin Luther King Jr. This included wiretapping his phones, surveillance, and spreading damaging information about him to the media in an effort to portray him in a negative light.<br /> * &#039;&#039;&#039;[https://en.wikipedia.org/wiki/Jean_Seberg Jean Seberg]:&#039;&#039;&#039; The FBI&#039;s [https://en.wikipedia.org/wiki/COINTELPRO COINTELPRO] program targeted Jean Seberg, an American actress and civil rights activist, in the late 1960s due to her support for civil rights and involvement with the Black Panther Party. The FBI launched a smear campaign against Seberg, aimed at discrediting her and damaging her reputation. This included spreading false rumors and planting fabricated stories in the media to portray her as a supporter of radical groups and engage in promiscuous behavior. One particularly egregious tactic involved circulating a false rumor that Seberg&#039;s unborn child, fathered by her husband Romain Gary, was actually fathered by a Black Panther member. This malicious rumor was intended to scandalize Seberg and create personal and professional turmoil in her life. The FBI&#039;s campaign against Seberg had severe consequences for her mental health and well-being, contributing to her suffering from depression and anxiety. Tragically, Seberg died by suicide in 1979, and while her struggles were multifaceted, the relentless harassment and character assassination by the FBI undoubtedly played a role in her tragic demise.<br /> * &#039;&#039;&#039;[https://en.wikipedia.org/wiki/John_Lennon John Lennon]:&#039;&#039;&#039; The FBI conducted surveillance on John Lennon due to his anti-war activism during the Vietnam War. The agency attempted to deport Lennon by using his past drug charges as leverage, with the intention of silencing his political activism.<br /> <br /> ==On X==<br /> <br /> {{#widget:Tweet|id=1772638248969371815}}<br /> {{#widget:Tweet|id=1772643325700411579}}<br /> {{#widget:Tweet|id=1772647180903608563}}<br /> <br /> ==See Also==<br /> <br /> * [[Abomination Ratio]]<br /> * [[Baby-on-Cobalt]]<br /> * [[Break-Glass-in-case-of-Emergency People]]<br /> * [https://en.wikipedia.org/wiki/Church_Committee Church Committee]<br /> * [[Communication Security Complex]]<br /> * [[Deaths of Accountability]]<br /> * [[Digital Wet-work]]<br /> * [[Fact Burning]]<br /> * [https://thebasics.guide/fud/ Fear, Uncertainty, and Doubt (FUD)]<br /> * [[Follow the Silence]]<br /> * [https://thebasics.guide/information-asymmetry/ Information Asymmetry]<br /> * [[Kayfabrication]]<br /> * [[No-Living-Heroes Theory]]<br /> * [[Regulated Expression]]<br /> * [[Seberging]]<br /> * [[Steady Hands]]<br /> * [[The United States of Absolutely Nothing (U.S.A.N.)]]<br /> * [[Tuskegee Principle]]<br /> * [[Universal Institutional Betrayal]]<br /> <br /> ==References==<br /> <br /> * [https://www.latimes.com/opinion/story/2020-06-07/fbi-los-angeles-times-jean-seberg-50-years Column: How the FBI and the Los Angeles Times destroyed a young actress’ life 50 years ago]<br /> <br /> [[Category:History]]<br /> [[Category:Concepts]]</div> Pyrope https://theportal.wiki/wiki/Follow_the_Silence Follow the Silence 2024-03-09T00:34:55Z <p>Pyrope: </p> <hr /> <div>&lt;blockquote&gt;<br /> &#039;&#039;In this era, let inexplicable silence be your guide to institutional capture. Follow the Silence to Congress. To Media. To Tech. The institutions that are silent on something so simple as this are the ones you’ve lost.&#039;&#039;<br /> <br /> &#039;&#039;&#039;- Eric Weinstein&#039;&#039;&#039; on [https://twitter.com/EricRWeinstein/status/1425135842993926147 X]<br /> &lt;/blockquote&gt;<br /> <br /> &#039;&#039;&#039;References:&#039;&#039;&#039;<br /> {{#widget:Tweet|id=1266230045074321415}}<br /> {{#widget:Tweet|id=1425135842993926147}}<br /> {{#widget:Tweet|id=1466299741898035201}}<br /> {{#widget:Tweet|id=1594063933018472448}}<br /> {{#widget:Tweet|id=1766244211987476587}}<br /> <br /> [[Category:Ericisms]]</div> Pyrope https://theportal.wiki/wiki/Classical_Mechanics Classical Mechanics 2024-02-06T04:06:02Z <p>Aardvark: </p> <hr /> <div>{{NavContainerFlex<br /> |content=<br /> {{NavButton|link=[[Mechanics_(Book)|Mechanics (Book)]]}}<br /> }}<br /> <br /> [[File:Least action sketch.png|thumb|right|Sketch of a trajectory in position-velocity configuration space and its partial derivatives]]<br /> <br /> &lt;div class=&quot;math-typesetting&quot;&gt;<br /> <br /> Classical Mechanics can be formulated directly and generally by applying calculus to trajectories/curves in space. For concreteness and an alternate presentation, we describe the formulation backwards from the first few pages of Landau&#039;s mechanics. Pictured on the side is a trajectory in one dimension &lt;math&gt; q(t) &lt;/math&gt;. Since it is differentiable, we can plot the position and its derivative velocity &lt;math&gt; \dot{q}(t) &lt;/math&gt; as a vector-valued function of time: &lt;math&gt; t_0 \rightarrow (q(t), \dot{q}(t)) &lt;/math&gt; or points of the graph: &lt;math&gt; (q(t_0), \dot{q}(t_0), t_0) &lt;/math&gt;. Now regarding the variables &lt;math&gt; q, \dot{q}, t &lt;/math&gt; as mutually independent, there is a function called the Lagrangian &lt;math&gt; L(q, \dot{q}, t) &lt;/math&gt; whereby the trajectory curve can be recovered, or the Lagrangian modified to give any other desired trajectory. In its most basic examples, it is a polynomial and constant in time:<br /> <br /> &lt;div class=&quot;math-block&quot;&gt;<br /> &lt;math&gt; L = m*\frac{\dot{q}^2}{2}-k*\frac{q^2}{2} &lt;/math&gt;<br /> &lt;/div&gt;<br /> <br /> Where m and k are constants. The equation determining the trajectory from any Lagrangian L is called the Euler Lagrange (EL) equation, position and velocity are now regarded as functions of time:<br /> <br /> &lt;div class=&quot;math-block&quot;&gt;<br /> &lt;math&gt; \frac{d}{dt} \frac{\partial L(q(t), \dot{q}(t), t)}{\partial \dot{q}}=\frac{\partial L(q(t), \dot{q}(t), t)}{\partial q},\quad m * \frac{d^2 q(t)}{dt^2}=-k*q(t)&lt;/math&gt;<br /> &lt;/div&gt;<br /> <br /> Computed in the particular example of a Lagrangian given previously. Regarding the position and velocity variables as functions of time again means that given a particular formula for a Lagrangian, the resulting Euler-Lagrange equation has the form of an ordinary differential equation whose solution is just the function &lt;math&gt; q(t) &lt;/math&gt;. The partial derivatives of L with respect to position and velocity at each time indicate vectors in the constant-time planes as in the picture, that point in the direction of increase of L. Thus the Euler-Lagrange equation for motion in one dimension can be interpreted in the 3d geometric picture. The change in the velocity component of this vector as one moves up in time along the trajectory (e.g. it decreases) is the instantaneous value of the position component. This time derivative is in the case of when L is time independent, totally determined by the direction of the trajectory in the 3d graphed trajectory space at that time. Given an initial position and velocity at some time, this fixes the rest of the curve for future times, as it is constrained to follow the direction given by the EL equation at each time. In particular, this gives the endpoint at some chosen later time.<br /> <br /> For the Lagrangian given, at initial condition &lt;math&gt; (1, 0, 0) &lt;/math&gt; the solution is &lt;math&gt; cos(\sqrt{\frac{k}{m}}t) &lt;/math&gt; which is the familiar oscillator of mass m and spring constant k. For higher dimensional and multi-particle systems, the generalization is from considering one EL equation to one for each dimension of position for each particle. For N particles in three dimensions, this gives 3N equations. Often, the Lagrangian is divided into two terms &lt;math&gt; L=T(\dot{q}_1, \dot{q}_2, \cdots, \dot{q}_{3N})-U(q_1, q_2, \cdots, q_{3N}) &lt;/math&gt;, with the term T depending only on the velocities is called the kinetic energy and U the potential energy. Now, we have an opportunity to analyze these terms and equations more generally. The derivatives &lt;math&gt; \frac{\partial L}{\partial \dot{q}_i} = \frac{\partial T}{\partial \dot{q}_i}, \quad i = 1, 2, \cdots, 3N&lt;/math&gt; assembled as a vector are known as the momentum of the system. This another reason Lagrangians are powerful. Degrees of freedom need not come in multiples of three either. <br /> [[File:Rigid rod configuration sketch.jpg|thumb|Sketch of a rigid rod of length &lt;math&gt; l &lt;/math&gt; with masses on the ends]]<br /> For two masses rigidly joined at a fixed distance &lt;math&gt; l &lt;/math&gt;, the positions are described by only five coordinates. First, the three of one mass, then the two angles to choose a point on the sphere of radius &lt;math&gt; l &lt;/math&gt; about the first mass, to fix the position of the second. <br /> <br /> Letting the &lt;math&gt; q_i &lt;/math&gt; coordinates be coordinates other than Cartesian, e.g. spherical coordinates for each particle, allows us to discuss linear and angular momentum on the same footing or momentum in any convenient coordinate system. Given &lt;math&gt; m_{1+((i-1)-(i-1)\,mod 3)/3} = m_k &lt;/math&gt; as the mass of the k&#039;th particle in order, in cartesian coordinates &lt;math&gt; T=\sum_{i=1}^{3N} \frac{1}{2}m_k \dot{q}^2_i &lt;/math&gt; gives &lt;math&gt; \frac{\partial T}{\partial \dot{q}_i}=m_k \dot{q}_i=m_k v_i = p_i&lt;/math&gt;. Similarly, the coordinate derivative gives &lt;math&gt; \frac{\partial L}{\partial q_i}=-\frac{\partial U}{\partial q_i} = F_i &lt;/math&gt; which has the interpretation of force on the i&#039;th coordinate. Then the i&#039;th EL equation is expressed as &lt;math&gt; m_k \frac{d}{dt} v_i = m_k a_i= F_i &lt;/math&gt; which is just Newton&#039;s second law. Indeed, all of Newton&#039;s laws can be derived from this formulation of motion, but to do so fully we need an equation using finite properties of the Lagrangian and not just an infinitesimal condition.<br /> <br /> Supposing &lt;math&gt; q_i(t) &lt;/math&gt; solves the EL equations for s degrees of freedom, we can analyze properties of the integral across finite time &lt;math&gt; S = \int_{t_1}^{t_2} L(q_1(t), \cdots, q_s(t), \dot{q}_1(t), \cdots, \dot{q}_s(t), t) dt &lt;/math&gt;, since substituting the trajectory gives a strict function of time. Integrals/primitives are often viewed as functions of the bounds of integration, however the perspective in mechanics is to make it a function of the trajectory. This means &lt;math&gt; S(q(-)) &lt;/math&gt; with t suppressed to indicate it does not depend on time is a scalar function on an infinite dimensional space of paths. We want to understand its derivative, and thus when it has a minimum. There is an easy way to do this without thinking too hard about how to formulate what these spaces are, which we do in a later section to enhance this explanation. Also note that being a function of the trajectory (a functional) means that the underlying set of the trajectory in physical configuration space does not describe the motion completely, since the same path can be traced out by motion at different velocities implying the need for the parametrization by time. Parametrization-dependence is exploited further in differential geometry when defining tangent vectors on abstract manifolds.<br /> <br /> In two dimensions, rather than infinite, the minimum of a function can be described by an equivalent condition to the derivative being 0. Let &lt;math&gt; F:\mathbb{R}^2\rightarrow \mathbb{R} &lt;/math&gt;. Typically we would check the condition &lt;math&gt; \frac{\partial F(x_0,y_0)}{\partial x}=\frac{\partial F(x_0,y_0)}{\partial y}=0 &lt;/math&gt; at some point &lt;math&gt; (x_0,y_0)\in \mathbb{R}^2 &lt;/math&gt;. Rather than differentiating, we can analyze the finite difference treating the input as a vector: &lt;math&gt; F(\mathbf{x}+\mathbf{h})-F(\mathbf{x}) = G(\mathbf{h})&lt;/math&gt; and look at the linear part of &lt;math&gt; G &lt;/math&gt;. If &lt;math&gt; F &lt;/math&gt; was already linear, then computing its derivative comes simply: &lt;math&gt; F(x,y)=ax+by+c\rightarrow G(h_1, h_2)=ah_1+bh_2 &lt;/math&gt;. Note the linear dependence on &lt;math&gt; \mathbf{h} &lt;/math&gt;, which will remain even when &lt;math&gt; F &lt;/math&gt; has higher order terms: &lt;math&gt; G=ah_1+bh_2+ch_1^2+dh_1h_2+\cdots &lt;/math&gt;. The functions in finite dimensions we are used to have derivatives, so their derivatives can be described via the linear part of &lt;math&gt; G(\mathbf{h})=L(\mathbf{h})+R(\mathbf{h}), \, L(\mathbf{h}+\mathbf{h}&#039;)=L(\mathbf{h})+L(\mathbf{h}&#039;) &lt;/math&gt;. In infinite dimensions, we may not always have explicit methods of differentiating, but we can look for the linear part of the difference at shifted inputs. We also have to be sure that the entire linear part is in &lt;math&gt; L &lt;/math&gt;, so this puts a condition on &lt;math&gt; R &lt;/math&gt;.<br /> <br /> [[File:Gaudi hanging strings.jpg|thumb|right|Hanging strings and weights used by Gaudi to model the shape of La Sagrada Familia. [http://dataphys.org/list/gaudis-hanging-chain-models/ source]]]<br /> <br /> === Infinite Dimensional Techniques ===<br /> <br /> === Hamiltonians and Geometry ===<br /> <br /> === Lie Algebras and Symmetry ===<br /> <br /> &lt;/div&gt;<br /> <br /> [[Category:Physics]]</div> Anisomorphism https://theportal.wiki/wiki/Ant_Mill Ant Mill 2024-01-04T00:06:01Z <p>Pyrope: </p> <hr /> <div>In [https://thebasics.guide/ant-mill Ant Mills], ants circle continuously, demonstrating the risks of instinct-driven collective navigation.<br /> <br /> {{#widget:YouTube|id=3Rup3EdA0kw}}<br /> {{#widget:YouTube|id=LEKwQxO4EZU}}<br /> <br /> {{#widget:Tweet|id=1316064870920413185}}<br /> {{#widget:Tweet|id=1316064873457967109}}<br /> {{#widget:Tweet|id=1316064874942795776}}<br /> {{#widget:Tweet|id=1316064876540784640}}<br /> <br /> {{#widget:Tweet|id=1386009421105426433}}<br /> {{#widget:Tweet|id=1386010606046629888}}<br /> <br /> [[Category:Concepts]]</div> Pyrope