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This natural decline is one of the main reasons people explore supplementation as they get older, particularly when they notice duller skin, slower recovery, or more frequent minor illnesses

Side of the curve of \( f \) We calculate in the interval \( \bigl[a, b \bigr] = [-1,1] \): $$ g(\lambda) = f\bigl(\lambda a + (1- \lambda)b\bigr) $$ So, $$ g(\lambda) = (-\lambda + (1- \lambda))^2 = \lambda -2\lambda(1- \lambda) + (1- \lambda)^2 $$$$g(\lambda) = \lambda -2\lambda + 2\lambda ^2 + 1 -2\lambda + \lambda ^2$$$$ g(\lambda) =3\lambda^2 - 3\lambda+ 1 $$ Side of the rope between \( -1 \) and \( 1 \) We calculate in the interval \( \bigl[a, b \bigr] = [-1,1] \): $$ h(\lambda) = \lambda f(a) + (1 - \lambda)f(b) $$ So, $$ h(\lambda) = \lambda (-1)^2 + (1- \lambda) 1^2 = \lambda + 1 -\lambda $$$$ h(\lambda) = 1 $$ Comparison of \( g(\lambda) \) with \( h(\lambda)\) To determine the relative position of these two functions, let's take their difference

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doi: 10.1016/j.cbi.2015.11.002 35 KowalewskiM.FinaD.SomkaA.RaffaG

Lipoic acid stimulates cAMP production in T lymphocytes and NK cells

Spacing: Keep injection sites at least 2 cm apart