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→‎Note 1: \operatorname{d}
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Now ask yourself:  What is the value of the proposition <math>xy\!</math> at a distance of <math>dx\!</math> and <math>dy\!</math> from the cell <math>xy\!</math> where you are standing?
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Now ask yourself:  What is the value of the proposition <math>xy\!</math> at a distance of <math>\operatorname{d}x</math> and <math>\operatorname{d}y</math> from the cell <math>xy\!</math> where you are standing?
    
Don't think about it &mdash; just compute:
 
Don't think about it &mdash; just compute:
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However you draw it, these expressions follow because the expression <math>x + dx,\!</math> where the plus sign indicates addition in <math>\mathbb{B},</math> that is, addition modulo 2, and thus corresponds to the exclusive disjunction operation in logic, parses to a graph of the following form:
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However you draw it, these expressions follow because the expression <math>x + \operatorname{d}x,</math> where the plus sign indicates addition in <math>\mathbb{B},</math> that is, addition modulo 2, and thus corresponds to the exclusive disjunction operation in logic, parses to a graph of the following form:
    
{| align="center" cellpadding="6" width="90%"
 
{| align="center" cellpadding="6" width="90%"
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