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Tables&nbsp;63 and 64 list the codes for each element of the world domain <math>W = \{ \text{A}, \text{B}, {}^{\backprime\backprime} \text{A} {}^{\prime\prime}, {}^{\backprime\backprime} \text{B} {}^{\prime\prime}, {}^{\backprime\backprime} \text{i} {}^{\prime\prime}, {}^{\backprime\backprime} \text{u} {}^{\prime\prime} \},\!</math> giving all features relative to the interpreters <math>\text{A}\!</math> and <math>\text{B},\!</math> respectively.  

Tables 63 and 64 list the codes for each element of the world domain W = { A, B, "A", "B", "i", "u"}, giving all features relative to the interpreters A and B, respectively.  

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Tables&nbsp;65.1 and 66.1 transcribe the sign relations <math>L(\text{A})\!</math> and <math>L(\text{B}),\!</math> respectively, into the forms of the AIR just suggested.  Tables&nbsp;65.2 and 66.2 extract the denotative components of <math>L(\text{A})\!</math> and <math>L(\text{B}),\!</math> respectively, and isolate the transitions from signs to objects as ordered pairs of the form <math>(s, o).\!</math>  Tables&nbsp;65.3 and 66.3 extract the connotative components of <math>L(\text{A})\!</math> and <math>L(\text{B}),\!</math> respectively, and represent the transitions from signs to interpretants in terms of differential features, in other words, as propositions in the differential extension of the syntactic domain.  

Tables 65.1 and 66.1 transcribe the sign relations A and B, respectively, into the forms of the AIR just suggested.  Tables 65.2 and 66.2 extract the denotative components of A and B, respectively, and isolate the transitions from signs to objects as ordered pairs of the form <s, o>. Tables 65.3 and 66.3 extract the connotative components of A and B, respectively, and represent the transitions from signs to interpretants in terms of differential features, in other words, as propositions in the differential extension of the syntactic domain.  

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