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Here is the list of "comma inflexions" or "diagonal extensions" of these terms:

Here is the list of ''comma inflexions'' or ''diagonal extensions'' of these terms:

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One observes that the diagonal extension of 1 is the same thing as the identity relation !1!.

One observes that the diagonal extension of <math>\mathbf{1}</math> is the same thing as the identity relation <math>\mathit{1}.\!</math>

 

Inspired by this identification of "1," with "!1!", and because the affixed commas of the diagonal extensions tend to get lost in the ordinary commas of punctuation, I will experiment with using the alternative notations:

 

Working within our smaller sample of absolute terms, we have already computed the sorts of products that apply the diagonal extension of an absolute term to another absolute term, for instance, these products:

Working within our smaller sample of absolute terms, we have already computed the sorts of products that apply the diagonal extension of an absolute term to another absolute term, for instance, these products:

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:{| cellpadding="4"

| m,n || = || !m!n || = || "man that is noble"  || = || C +, O

| m,n || = || "man that is noble"  || = || C +, O

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|-

| n,m || = || !n!m || = || "noble that is man"  || = || C +, O

| n,m || = || "noble that is man"  || = || C +, O

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|-

| n,w || = || !n!w || = || "noble that is woman" || = || D

| n,w || = || "noble that is woman" || = || D

|-

|-

| w,n || = || !w!n || = || "woman that is noble" || = || D

| w,n || = || "woman that is noble" || = || D

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