@prefix psr: <http://data.loterre.fr/ark:/67375/PSR> .
@prefix skos: <http://www.w3.org/2004/02/skos/core#> .
@prefix dc: <http://purl.org/dc/terms/> .
@prefix xsd: <http://www.w3.org/2001/XMLSchema#> .

psr:-BLP2HLSP-6
  skos:prefLabel "calcul intégral"@fr, "integral calculus"@en ;
  a skos:Concept ;
  skos:narrower psr:-WTSG582B-D .

psr: a skos:ConceptScheme .
psr:-WTSG582B-D
  skos:inScheme psr: ;
  dc:created "2023-07-24"^^xsd:date ;
  a skos:Concept ;
  skos:definition """In mathematics, an infinite series of numbers is said to <b>converge absolutely</b> (or to be <b>absolutely convergent</b>) if the sum of the absolute values of the summands is finite.  More precisely, a real or complex series <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\	extstyle \\\\sum _{n=0}^{\\\\infty }a_{n}}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mstyle displaystyle="false" scriptlevel="0">
<br/>          <munderover>
<br/>            <mo>∑<!-- ∑ --></mo>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mi>n</mi>
<br/>              <mo>=</mo>
<br/>              <mn>0</mn>
<br/>            </mrow>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mi mathvariant="normal">∞<!-- ∞ --></mi>
<br/>            </mrow>
<br/>          </munderover>
<br/>          <msub>
<br/>            <mi>a</mi>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mi>n</mi>
<br/>            </mrow>
<br/>          </msub>
<br/>        </mstyle>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\	extstyle \\\\sum _{n=0}^{\\\\infty }a_{n}}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/e82e9cba73339069c69edf3d9e3553754ea73080" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.005ex; width:8.608ex; height:3.176ex;" alt="\\	extstyle\\\\sum_{n=0}^\\\\infty a_n"></span> is said to <b>converge absolutely</b> if <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\	extstyle \\\\sum _{n=0}^{\\\\infty }\\\\left|a_{n}\\
ight|=L}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mstyle displaystyle="false" scriptlevel="0">
<br/>          <munderover>
<br/>            <mo>∑<!-- ∑ --></mo>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mi>n</mi>
<br/>              <mo>=</mo>
<br/>              <mn>0</mn>
<br/>            </mrow>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mi mathvariant="normal">∞<!-- ∞ --></mi>
<br/>            </mrow>
<br/>          </munderover>
<br/>          <mrow>
<br/>            <mo>|</mo>
<br/>            <msub>
<br/>              <mi>a</mi>
<br/>              <mrow class="MJX-TeXAtom-ORD">
<br/>                <mi>n</mi>
<br/>              </mrow>
<br/>            </msub>
<br/>            <mo>|</mo>
<br/>          </mrow>
<br/>          <mo>=</mo>
<br/>          <mi>L</mi>
<br/>        </mstyle>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\	extstyle \\\\sum _{n=0}^{\\\\infty }\\\\left|a_{n}\\
ight|=L}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/b6b0869fe4d41a583b5abefcc70e358004978183" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.005ex; width:14.583ex; height:3.176ex;" alt="\\	extstyle\\\\sum_{n=0}^\\\\infty \\\\left|a_n\\
ight| = L"></span> for some real number <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\	extstyle L.}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mstyle displaystyle="false" scriptlevel="0">
<br/>          <mi>L</mi>
<br/>          <mo>.</mo>
<br/>        </mstyle>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\	extstyle L.}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/57a6bf6dfc94e29fa812b1e76fde2ade6a95952d" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -0.338ex; width:2.23ex; height:2.176ex;" alt="{\\\\displaystyle \\	extstyle L.}"></span> Similarly, an improper integral of a function, <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\	extstyle \\\\int _{0}^{\\\\infty }f(x)\\\\,dx,}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mstyle displaystyle="false" scriptlevel="0">
<br/>          <msubsup>
<br/>            <mo>∫<!-- ∫ --></mo>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mn>0</mn>
<br/>            </mrow>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mi mathvariant="normal">∞<!-- ∞ --></mi>
<br/>            </mrow>
<br/>          </msubsup>
<br/>          <mi>f</mi>
<br/>          <mo stretchy="false">(</mo>
<br/>          <mi>x</mi>
<br/>          <mo stretchy="false">)</mo>
<br/>          <mspace width="thinmathspace"></mspace>
<br/>          <mi>d</mi>
<br/>          <mi>x</mi>
<br/>          <mo>,</mo>
<br/>        </mstyle>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\	extstyle \\\\int _{0}^{\\\\infty }f(x)\\\\,dx,}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/e3a67411ad1bcc75040e7295d299319937efafde" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.005ex; width:11.774ex; height:3.176ex;" alt="{\\\\displaystyle \\	extstyle \\\\int _{0}^{\\\\infty }f(x)\\\\,dx,}"></span> is said to converge absolutely if the integral of the absolute value of the integrand is finite—that is, if <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\	extstyle \\\\int _{0}^{\\\\infty }|f(x)|dx=L.}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mstyle displaystyle="false" scriptlevel="0">
<br/>          <msubsup>
<br/>            <mo>∫<!-- ∫ --></mo>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mn>0</mn>
<br/>            </mrow>
<br/>            <mrow class="MJX-TeXAtom-ORD">
<br/>              <mi mathvariant="normal">∞<!-- ∞ --></mi>
<br/>            </mrow>
<br/>          </msubsup>
<br/>          <mrow class="MJX-TeXAtom-ORD">
<br/>            <mo stretchy="false">|</mo>
<br/>          </mrow>
<br/>          <mi>f</mi>
<br/>          <mo stretchy="false">(</mo>
<br/>          <mi>x</mi>
<br/>          <mo stretchy="false">)</mo>
<br/>          <mrow class="MJX-TeXAtom-ORD">
<br/>            <mo stretchy="false">|</mo>
<br/>          </mrow>
<br/>          <mi>d</mi>
<br/>          <mi>x</mi>
<br/>          <mo>=</mo>
<br/>          <mi>L</mi>
<br/>          <mo>.</mo>
<br/>        </mstyle>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\	extstyle \\\\int _{0}^{\\\\infty }|f(x)|dx=L.}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/c1618c6c95f44eedcbac7c1e7ba45a7eedd96479" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.005ex; width:17.362ex; height:3.176ex;" alt="{\\\\displaystyle \\	extstyle \\\\int _{0}^{\\\\infty }|f(x)|dx=L.}"></span>
<br/>Absolute convergence is important for the study of infinite series because its definition is strong enough to have properties of finite sums that not all convergent series possess – a convergent series that is not absolutely convergent is called conditionally convergent, while absolutely convergent series behave "nicely".  For instance, rearrangements do not change the value of the sum.  This is not true for conditionally convergent series: The alternating harmonic series <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\	extstyle 1-{\\rac {1}{2}}+{\\rac {1}{3}}-{\\rac {1}{4}}+{\\rac {1}{5}}-{\\rac {1}{6}}+\\\\cdots }">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="false" scriptlevel="0">
<br/>        <mn>1</mn>
<br/>        <mo>−<!-- − --></mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>2</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>+</mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>3</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>−<!-- − --></mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>4</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>+</mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>5</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>−<!-- − --></mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>6</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>+</mo>
<br/>        <mo>⋯<!-- ⋯ --></mo>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\	extstyle 1-{\\rac {1}{2}}+{\\rac {1}{3}}-{\\rac {1}{4}}+{\\rac {1}{5}}-{\\rac {1}{6}}+\\\\cdots }</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/14c91322f9e33d40b19b2e3eaa052817c4ec6854" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.338ex; width:29.219ex; height:3.676ex;" alt="{\\	extstyle 1-{\\rac {1}{2}}+{\\rac {1}{3}}-{\\rac {1}{4}}+{\\rac {1}{5}}-{\\rac {1}{6}}+\\\\cdots }"></span> converges to <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\\\ln 2,}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mi>ln</mi>
<br/>        <mo>⁡<!-- ⁡ --></mo>
<br/>        <mn>2</mn>
<br/>        <mo>,</mo>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\\\ln 2,}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/44e19933dc4ae520fc46d55d0db91380e1ab16a4" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -0.671ex; width:4.136ex; height:2.509ex;" alt="{\\\\displaystyle \\\\ln 2,}"></span> while its rearrangement <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\	extstyle 1+{\\rac {1}{3}}-{\\rac {1}{2}}+{\\rac {1}{5}}+{\\rac {1}{7}}-{\\rac {1}{4}}+\\\\cdots }">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="false" scriptlevel="0">
<br/>        <mn>1</mn>
<br/>        <mo>+</mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>3</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>−<!-- − --></mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>2</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>+</mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>5</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>+</mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>7</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>−<!-- − --></mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>1</mn>
<br/>            <mn>4</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mo>+</mo>
<br/>        <mo>⋯<!-- ⋯ --></mo>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\	extstyle 1+{\\rac {1}{3}}-{\\rac {1}{2}}+{\\rac {1}{5}}+{\\rac {1}{7}}-{\\rac {1}{4}}+\\\\cdots }</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/f4121ad2a8332758e2c5da001e485b1a3a06222d" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.338ex; width:29.219ex; height:3.676ex;" alt="{\\	extstyle 1+{\\rac {1}{3}}-{\\rac {1}{2}}+{\\rac {1}{5}}+{\\rac {1}{7}}-{\\rac {1}{4}}+\\\\cdots }"></span> (in which the repeating pattern of signs is two positive terms followed by one negative term) converges to <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\	extstyle {\\rac {3}{2}}\\\\ln 2.}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="false" scriptlevel="0">
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mfrac>
<br/>            <mn>3</mn>
<br/>            <mn>2</mn>
<br/>          </mfrac>
<br/>        </mrow>
<br/>        <mi>ln</mi>
<br/>        <mo>⁡<!-- ⁡ --></mo>
<br/>        <mn>2.</mn>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\	extstyle {\\rac {3}{2}}\\\\ln 2.}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/26931c41098d0441bb91191df76b40ef012dfc6e" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.171ex; width:6.181ex; height:3.509ex;" alt="{\\	extstyle {\\rac {3}{2}}\\\\ln 2.}"> 
<br/>(Wikipedia, The Free Encyclopedia, <a href="https://en.wikipedia.org/wiki/Absolute_convergence">https://en.wikipedia.org/wiki/Absolute_convergence</a>)"""@en, """En mathématiques, une série numérique réelle ou complexe <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\\\sum u_{n}}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mo>∑<!-- ∑ --></mo>
<br/>        <msub>
<br/>          <mi>u</mi>
<br/>          <mrow class="MJX-TeXAtom-ORD">
<br/>            <mi>n</mi>
<br/>          </mrow>
<br/>        </msub>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\\\sum u_{n}}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/0a281c61029226f478174e5c54032404fa199ab8" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.338ex; width:6.29ex; height:3.843ex;" alt="\\\\sum u_{n}"></span> <b>converge absolument</b> si, par définition, la série des valeurs absolues (ou des modules) <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\\\sum |u_{n}|}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mo>∑<!-- ∑ --></mo>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mo stretchy="false">|</mo>
<br/>        </mrow>
<br/>        <msub>
<br/>          <mi>u</mi>
<br/>          <mrow class="MJX-TeXAtom-ORD">
<br/>            <mi>n</mi>
<br/>          </mrow>
<br/>        </msub>
<br/>        <mrow class="MJX-TeXAtom-ORD">
<br/>          <mo stretchy="false">|</mo>
<br/>        </mrow>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\\\sum |u_{n}|}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/8a850bb9e86e9f5b5fa234ebf6de5f54dbf43013" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.338ex; width:7.584ex; height:3.843ex;" alt="\\\\sum |u_{n}|"></span> est convergente. Cette définition peut être étendue aux séries à valeurs dans un espace vectoriel normé et complet, soit un espace de Banach.
<br/>Dans tous ces contextes, cette condition est suffisante pour assurer la convergence de la série <span class="mwe-math-element"><span class="mwe-math-mathml-inline mwe-math-mathml-a11y" style="display: none;"><math xmlns="http://www.w3.org/1998/Math/MathML" alttext="{\\\\displaystyle \\\\sum u_{n}}">
<br/>  <semantics>
<br/>    <mrow class="MJX-TeXAtom-ORD">
<br/>      <mstyle displaystyle="true" scriptlevel="0">
<br/>        <mo>∑<!-- ∑ --></mo>
<br/>        <msub>
<br/>          <mi>u</mi>
<br/>          <mrow class="MJX-TeXAtom-ORD">
<br/>            <mi>n</mi>
<br/>          </mrow>
<br/>        </msub>
<br/>      </mstyle>
<br/>    </mrow>
<br/>    <annotation encoding="application/x-tex">{\\\\displaystyle \\\\sum u_{n}}</annotation>
<br/>  </semantics>
<br/></math></span><img src="https://wikimedia.org/api/rest_v1/media/math/render/svg/0a281c61029226f478174e5c54032404fa199ab8" class="mwe-math-fallback-image-inline" aria-hidden="true" style="vertical-align: -1.338ex; width:6.29ex; height:3.843ex;" alt="\\\\sum u_{n}"></span> elle-même.
<br/>Par analogie, l'intégrale d'une fonction à valeurs réelles ou complexes <b>converge absolument</b> si, par définition, l'intégrale de la valeur absolue (ou du module) de la fonction est convergente (fonction dans L<sup>1</sup>).
<br/>La convergence absolue des séries ou des intégrales est étroitement liée à la sommabilité (des familles ou des fonctions)&nbsp;: elle implique des propriétés plus fortes que la simple convergence. 
<br/>(Wikipedia, L'Encylopédie Libre, <a href="https://fr.wikipedia.org/wiki/Convergence_absolue">https://fr.wikipedia.org/wiki/Convergence_absolue</a>)"""@fr ;
  skos:prefLabel "convergence absolue"@fr, "absolute convergence"@en ;
  skos:broader psr:-BLP2HLSP-6, psr:-B3GGSQMX-3 ;
  dc:modified "2023-07-24"^^xsd:date ;
  skos:exactMatch <https://en.wikipedia.org/wiki/Absolute_convergence>, <https://fr.wikipedia.org/wiki/Convergence_absolue> .

psr:-B3GGSQMX-3
  skos:prefLabel "série"@fr, "series"@en ;
  a skos:Concept ;
  skos:narrower psr:-WTSG582B-D .