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→‎Step 1: markup
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|}
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<pre>
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For the sake of brevity in the rest of this development, rename the operator on the right so that <math>(\operatorname{S}((\operatorname{K}\operatorname{K})\operatorname{S})) = \operatorname{F}.</math>
For the sake of brevity in the rest of this development,
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rename the operator on the right so that (S((KK)S)) = F.
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Continue with K((zF)S), to extract z:
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Continue with <math>\operatorname{K}((z\operatorname{F})\operatorname{S}),</math> to extract <math>z,\!</math> as follows:
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  (zF)S = (zF)(z(SK))
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{| align="center" cellpadding="8" width="90%"
 
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|
          = z(F((SK)S))
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<math>\begin{matrix}
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(z\operatorname{F})\operatorname{S}
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& = &
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(z\operatorname{F})(z(\operatorname{S}\operatorname{K}))
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\\[8pt]
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& = &
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z(\operatorname{F}((\operatorname{S}\operatorname{K})\operatorname{S}))
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\end{matrix}</math>
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|}
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<pre>
 
Rename the operator on the right, letting (F((SK)S)) = G.
 
Rename the operator on the right, letting (F((SK)S)) = G.
  
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