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\begin{document}$$w$$\end{document}w | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {c + \alpha + ( {2k - 1} )( {\beta^{T} c_{d}^{T} + c_{t} } )} )}}{2}$$\end{document}(c+α+(2k-1)(βTcdT+ct))2 | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {c + \alpha + \beta^{L} ( {c_{{{\text{d}}1}}^{L} - c_{{{\text{d}}2}}^{L} } ) + c_{t} } )}}{2}$$\end{document}(c+α+βL(cd1L-cd2L)+ct)2 | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {c + \alpha + \beta^{LS} c_{{{\text{d}}1}}^{L} - ( {\beta - h} )c_{{{\text{d}}2}}^{L} ) + c_{t} } )}}{2}$$\end{document}(c+α+βLScd1L-(β-h)cd2L)+ct)2 |
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\begin{document}$$p$$\end{document}p | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {c + 3\alpha + \beta^{T} c_{d}^{T} + c_{t} } )}}{4}$$\end{document}(c+3α+βTcdT+ct)4 | \documentclass[12pt]{minimal}
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\begin{document}$$ \frac{{( {c + 3\alpha + \beta^{L} ( {c_{{{\text{d}}1}}^{L} + c_{{{\text{d}}2}}^{L} } ) + c_{t} } )}}{4}$$\end{document}(c+3α+βL(cd1L+cd2L)+ct)4 | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {c + 3\alpha + \beta^{LS} c_{{{\text{d}}1}}^{L} + ( {\beta - h} )c_{{{\text{d}}2}}^{L} + c_{t} } )}}{4}$$\end{document}(c+3α+βLScd1L+(β-h)cd2L+ct)4 |
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\begin{document}$$\pi_{m}$$\end{document}πm | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {\alpha - c - \beta^{T} c_{d}^{T} - c_{t} } )^{2} }}{8\alpha }$$\end{document}(α-c-βTcdT-ct)28α | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {\alpha - c - \beta^{L} ( {c_{{{\text{d}}1}}^{L} + c_{{{\text{d}}2}}^{L} } ) - c_{t} } )^{2} }}{8\alpha }$$\end{document}(α-c-βL(cd1L+cd2L)-ct)28α | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {\alpha - c - \beta^{LS} (c_{{{\text{d}}1}}^{L} + c_{{{\text{d}}2}}^{L} ) - c_{t} } )^{2} - h^{2} ( {c_{{{\text{d}}2}}^{L} } )^{2} }}{8\alpha }$$\end{document}(α-c-βLS(cd1L+cd2L)-ct)2-h2(cd2L)28α |
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\begin{document}$$\pi_{r}$$\end{document}πr | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {\alpha - c - \beta^{T} c_{d}^{T} - c_{t} } )^{2} }}{16\alpha }$$\end{document}(α-c-βTcdT-ct)216α | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {\alpha - c - \beta^{L} ( {c_{{{\text{d}}1}}^{L} + c_{{{\text{d}}2}}^{L} } ) - c_{t} } )^{2} }}{16\alpha }$$\end{document}(α-c-βL(cd1L+cd2L)-ct)216α | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {\alpha - c - \beta^{LS} (c_{{{\text{d}}1}}^{L} + c_{{{\text{d}}2}}^{L} } ) - c_{t} + hc_{{{\text{d}}2}}^{L} )^{2} }}{16\alpha }$$\end{document}(α-c-βLS(cd1L+cd2L)-ct+hcd2L)216α |
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\begin{document}$$\pi_{sc}$$\end{document}πsc | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{3( {\alpha - c - \beta^{T} c_{d}^{T} - c_{t} } )^{2} }}{16\alpha }$$\end{document}3(α-c-βTcdT-ct)216α | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{3( {\alpha - c - \beta^{L} ( {c_{{{\text{d}}1}}^{L} + c_{{{\text{d}}2}}^{L} } ) - c_{t} } )^{2} }}{16\alpha }$$\end{document}3(α-c-βL(cd1L+cd2L)-ct)216α | \documentclass[12pt]{minimal}
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\begin{document}$$\frac{{( {c - \alpha + \beta c_{{{\text{d}}1}}^{L} + ( {\beta - h} )c_{{{\text{d}}2}}^{L} + c_{t} } )( {3\beta c_{{{\text{d}}1}}^{L} + ( {h + 3\beta } )c_{{{\text{d}}2}}^{L} + 3( {c - \alpha + c_{t} } )} )}}{16\alpha }$$\end{document}(c-α+βcd1L+(β-h)cd2L+ct)(3βcd1L+(h+3β)cd2L+3(c-α+ct))16α |