Unit Instance

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        "Appliquons la transformation de :math:`{R_{1}}` vers :math:`{R_{2}}` en multipliant par :math:`\\left[ \\frac{\\left(\\frac{M_{2}}{N}\\right) (t)}{\\left(\\frac{M_{1}}{N}\\right) (t)} \\right]` et en remarquant que :math:`\\left[\\frac{\\left(\\frac{M_{2}}{N}\\right) (t)}{\\left(\\frac{M_{1}}{N}\\right) (t)}\\right] = \\frac{(1+c_{1})}{(1+c_{2})} \\left[ \\frac{\\left(\\frac{M_{2}}{N}\\right) (t+1)}{\\left(\\frac{M_{1}}{N}\\right) (t+1)}\\right]`, nous obtenons :"
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        "Apliquemos la transformación de :math:`{R_{1}}` a :math:`{R_{2}}` multiplicando por :math:`\\left[ \\frac{\\left(\\frac{M_{2}}{N}\\right) (t)}{\\left(\\frac{M_{1}}{N}\\right) (t)} \\right]` y resaltando que: :math:`\\left[\\frac{\\left(\\frac{M_{2}}{N}\\right) (t)}{\\left(\\frac{M_{1}}{N}\\right) (t)}\\right] = \\frac{(1+c_{1})}{(1+c_{2})} \\left[ \\frac{\\left(\\frac{M_{2}}{N}\\right) (t+1)}{\\left(\\frac{M_{1}}{N}\\right) (t+1)}\\right]`, obtenemos:"
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