Translation components API.

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GET /api/translations/trm/appendice-2/es/units/?format=api&page=4
HTTP 200 OK
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Content-Type: application/json
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                "Relatif"
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                "Relativo"
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            "source": [
                "Étant donné ce qui précède nous avons aussi l'expression relative de la monnaie de référence de la métrique économique globale sous la forme immuable dans l'espace-temps :"
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                "Teniendo en cuenta lo anterior, tenemos también la expresión relativa de la moneda de referencia de la métrica económica global en su forma inmutable en el espacio-tiempo:"
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                "\\frac{M}{N}=\\frac{1}{c} DU"
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            "source": [
                "Et"
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                "Y"
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                "Nous pouvons donc aussi transformer notre métrique en relatif sur la base de l'unité relative \"DU\" ainsi établie. Appelons maintenant :math:`R=\\frac{Q}{DU}` le nombre d'unités relatives co-produites par un individu entre :math:`t_{0}` et t :"
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                "Por lo tanto, también podemos convertir nuestra métrica en relativo en base a la unidad relativa \"DU\" así establecida. Denominaremos ahora :math:`R=\\frac{Q}{DU}` como el número de unidades relativas coproducidas por un individuo entre :math:`t_{0}` y t :"
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            "source": [
                "R(t-t_{0})=\\frac{\\int_{t_{0}}^t DU(t) \\, dt}{DU(t)}=\\frac{1}{c}(1-e^{-c(t-t_{0})})"
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                "R(t-t_{0})=\\frac{\\int_{t_{0}}^t DU(t) \\, dt}{DU(t)}=\\frac{1}{c}(1-e^{-c(t-t_{0})})"
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            "source": [
                "Dans le référentiel relatif la part de monnaie co-produite par tout individu participant de cette métrique converge asymptotiquement et invariablement (dans l'espace-temps) vers :"
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                "En el marco de referencia relativo, la proporción de dinero coproducida por cualquier individuo que participe en esta métrica converge asintótica e invariablemente (en el espacio-tiempo) hacia:"
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            "source": [
                "\\lim_{t \\to {+\\infty}} R(t-t_{0}) = \\frac{1}{c}"
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                "\\lim_{t \\to {+\\infty}} R(t-t_{0}) = \\frac{1}{c}"
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            "source": [
                "Et plus particulièrement pour :math:`t=t_{0}+\\frac{ev}{2}` avec :math:`c=\\frac{\\ln \\left( \\frac{ev}{2} \\right) }{ \\left( \\frac{ev}{2} \\right) }` :"
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                "Y más particularmente para :math:`t=t_{0}+\\frac{ev}{2}` con :math:`c=\\frac{\\ln \\left( \\frac{ev}{2} \\right) }{ \\left( \\frac{ev}{2} \\right) }` :"
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                "R \\left( \\frac{ev}{2} \\right)=\\frac{1}{c} \\left(1 - e^{-c\\frac{ev}{2}} \\right) = \\frac{1}{c} \\left(1 - \\frac{1}{\\left(\\frac{ev}{2}\\right)} \\right)"
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                "R \\left( \\frac{ev}{2} \\right)=\\frac{1}{c} \\left(1 - e^{-c\\frac{ev}{2}} \\right) = \\frac{1}{c} \\left(1 - \\frac{1}{\\left(\\frac{ev}{2}\\right)} \\right)"
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            "source": [
                "Étant donnés :eq:`eq10`, :eq:`eq11` et :eq:`eq13` , nous pouvons exprimer la condition fondamentale :eq:`eq4` sous la forme :"
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                "Considerando :eq:`eq10`, :eq:`eq11` et :eq:`eq13` , podemos expresar la condición fundamental :eq:`eq4` en la forma:"
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            "source": [
                "\\frac{\\int_{t_{0}}^{t_{0}+\\frac{ev}{2}} DU(t) \\, dt}{\\left( \\frac{M}{N}\\right) (t_{0}+\\frac{ev}{2})}=\\left(1 - \\frac{1}{\\left(\\frac{ev}{2}\\right)} \\right)"
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                "\\frac{\\int_{t_{0}}^{t_{0}+\\frac{ev}{2}} DU(t) \\, dt}{\\left( \\frac{M}{N}\\right) (t_{0}+\\frac{ev}{2})}=\\left(1 - \\frac{1}{\\left(\\frac{ev}{2}\\right)} \\right)"
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            "source": [
                "Que nous pouvons donc exprimer selon :eq:`eq14` par :"
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                "Que por tanto podemos expresar según :eq:`eq14` mediante:"
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            "source": [
                "\"La somme des DU produite par un individu, participant d'une monnaie libre, pendant :math:`\\left(\\frac{ev}{2}\\right)` converge vers la masse monétaire moyenne à :math:`\\frac{1 \\, an}{\\left(\\frac{ev}{2}\\right)}` près, quel que soit cet individu et quelle que soit l'époque considérée.\""
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                "\"La suma de los DU producida por un individuo partícipe de una moneda libre, durante :math:`\\left(\\frac{ev}{2}\\right)` converge hacia el promedio de la masa monetaria dentro de :math:`\\frac{1 \\, an}{\\left(\\frac{ev}{2}\\right)}` independientemente del individuo y de la época considerados.\""
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                "Ou encore selon :eq:`eq13` par :"
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                "O también, conforme a :eq:`eq13` mediante :"
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            "source": [
                "\"La somme des DU relatifs produite par un individu, participant d'une monnaie libre, pendant :math:`\\left(\\frac{ev}{2}\\right)` converge vers :math:`\\frac{1}{c}` à :math:`\\frac{1 \\, an}{\\left(\\frac{ev}{2}\\right)}` près, quel que soit cet individu et quelle que soit l'époque considérée.\""
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                "\"La suma de los DU relativos producida por un individuo partícipe de una moneda libre, durante :math:`\\left(\\frac{ev}{2}\\right)` converge hacia :math:`\\frac{1}{c}` en aproximadamente :math:`\\frac{1 \\, an}{\\left(\\frac{ev}{2}\\right)}` independientemente del individuo y de la época considerados.\""
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                "Graphique relatif de la part monétaire générée par un individu pendant et après son départ :"
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                "Gráfico relativo de la cuota monetaria generada por un individuo durante y después de su salida:"
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