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@@ -99,9 +99,9 @@ note that $(\frac{1}{v_{max}})^{n-1} < 1, V>1$, thus competing with single coin
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a target function T with scalar coefficients can be formalized as
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$$T=2^lk\phi(\Sigma)=2^l(\frac{1}{v_{max}})\Sigma$$
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let's assume $v_{max}=2^v$, then:
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- $$T=2^lk\phi(\Sigma)=2^{\frac{l}{v}}\Sigma$$
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+ $$T=2^lk\phi(\Sigma)=2^{l-v}\Sigma$$
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then the lead statement is
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- $$y<2^{\frac{l}{v}}\Sigma$$ for example for a group order or l=24 bits, and maximum value of $v_{max}=2^{10}$, then lead statement:
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+ $$y<2^{l-v}\Sigma$$ for example for a group order or l=24 bits, and maximum value of $v_{max}=2^{10}$, then lead statement:
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$$y<2^{14}\Sigma$$
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### pairing leader selection independent aggregation function
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mohab