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| style of differential field picture that we drew for the | | style of differential field picture that we drew for the |
| tacit extension !e![pq] : EX -> B. | | tacit extension !e![pq] : EX -> B. |
| + | </pre> |
| | | |
| + | {| align="center" cellspacing="10" style="text-align:center; width:90%" |
| + | | |
| + | <pre> |
| o---------------------------------------------------------------------o | | o---------------------------------------------------------------------o |
| | | | | | | |
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| o---------------------------------------------------------------------o | | o---------------------------------------------------------------------o |
| Figure 25-1. Enlargement E[pq] : EX -> B | | Figure 25-1. Enlargement E[pq] : EX -> B |
| + | </pre> |
| + | |} |
| | | |
| + | <pre> |
| A very important conceptual transition has just occurred here, | | A very important conceptual transition has just occurred here, |
| almost tacitly, as it were. Generally speaking, having a set | | almost tacitly, as it were. Generally speaking, having a set |
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| mod 2, then the common loop drops out, leaving the 6 arrows of | | mod 2, then the common loop drops out, leaving the 6 arrows of |
| D[pq] = !e![pq] + E[pq] that are illustrated in Figure 25-2. | | D[pq] = !e![pq] + E[pq] that are illustrated in Figure 25-2. |
| + | </pre> |
| | | |
| + | {| align="center" cellspacing="10" style="text-align:center; width:90%" |
| + | | |
| + | <pre> |
| o---------------------------------------------------------------------o | | o---------------------------------------------------------------------o |
| | | | | | | |
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| o---------------------------------------------------------------------o | | o---------------------------------------------------------------------o |
| Figure 25-2. Difference Map D[pq] : EX -> B | | Figure 25-2. Difference Map D[pq] : EX -> B |
| + | </pre> |
| + | |} |
| | | |
| + | <pre> |
| The differential features of D[pq] may be collected cell by cell of | | The differential features of D[pq] may be collected cell by cell of |
| the underlying universe X% = [p, q] to give the following expansion: | | the underlying universe X% = [p, q] to give the following expansion: |