Line 6,816: |
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| | <font face=georgia>'''e'''</font>''J'' : | | | <font face=georgia>'''e'''</font>''J'' : |
| |- | | |- |
− | | | + | | [''u'', ''v'', d''u'', d''v''] → [''x'', d''x''] |
| |- | | |- |
− | | | + | | ['''B'''<sup>2</sup> × '''D'''<sup>2</sup>] → ['''B''' × '''D'''] |
| |} | | |} |
| |- | | |- |
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| | <font face=georgia>'''E'''</font>''J'' : | | | <font face=georgia>'''E'''</font>''J'' : |
| |- | | |- |
− | | | + | | [''u'', ''v'', d''u'', d''v''] → [''x'', d''x''] |
| |- | | |- |
− | | | + | | ['''B'''<sup>2</sup> × '''D'''<sup>2</sup>] → ['''B''' × '''D'''] |
| |} | | |} |
| |- | | |- |
Line 6,878: |
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| | <font face=georgia>'''D'''</font>''J'' : | | | <font face=georgia>'''D'''</font>''J'' : |
| |- | | |- |
− | | | + | | [''u'', ''v'', d''u'', d''v''] → [''x'', d''x''] |
| |- | | |- |
− | | | + | | ['''B'''<sup>2</sup> × '''D'''<sup>2</sup>] → ['''B''' × '''D'''] |
| |} | | |} |
− |
| |
| |- | | |- |
| | | | | |
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| | <font face=georgia>'''T'''</font>''J'' : | | | <font face=georgia>'''T'''</font>''J'' : |
| |- | | |- |
− | | | + | | [''u'', ''v'', d''u'', d''v''] → [''x'', d''x''] |
| |- | | |- |
− | | | + | | ['''B'''<sup>2</sup> × '''D'''<sup>2</sup>] → ['''B''' × '''D'''] |
| |} | | |} |
| |} | | |} |
− |
| |
− | <pre>
| |
− | --------------o
| |
− |
| |
− | | Trope | !h! : | !h!J : | !h!J : |
| |
− | | Extension | U%->EU%, X%->EX%, | <|u,v,du,dv|> -> D | [u,v,du,dv]->[dx] |
| |
− | | | (U%->X%)->(EU%->dX%) | B^2 x D^2 -> D | [B^2 x D^2]->[D^1] |
| |
− |
| |
− | --------------o
| |
− |
| |
− | | Enlargement | E : | EJ : | EJ : |
| |
− | | Operator | U%->EU%, X%->EX%, | <|u,v,du,dv|> -> D | [u,v,du,dv]->[dx] |
| |
− | | | (U%->X%)->(EU%->dX%) | B^2 x D^2 -> D | [B^2 x D^2]->[D^1] |
| |
− |
| |
− | --------------o
| |
− |
| |
− | | Difference | D : | DJ : | DJ : |
| |
− | | Operator | U%->EU%, X%->EX%, | <|u,v,du,dv|> -> D | [u,v,du,dv]->[dx] |
| |
− | | | (U%->X%)->(EU%->dX%) | B^2 x D^2 -> D | [B^2 x D^2]->[D^1] |
| |
− |
| |
− | --------------o
| |
− |
| |
− | | Differential | d : | dJ : | dJ : |
| |
− | | Operator | U%->EU%, X%->EX%, | <|u,v,du,dv|> -> D | [u,v,du,dv]->[dx] |
| |
− | | | (U%->X%)->(EU%->dX%) | B^2 x D^2 -> D | [B^2 x D^2]->[D^1] |
| |
− |
| |
− | --------------o
| |
− |
| |
− | | Remainder | r : | rJ : | rJ : |
| |
− | | Operator | U%->EU%, X%->EX%, | <|u,v,du,dv|> -> D | [u,v,du,dv]->[dx] |
| |
− | | | (U%->X%)->(EU%->dX%) | B^2 x D^2 -> D | [B^2 x D^2]->[D^1] |
| |
− |
| |
− | --------------o
| |
− |
| |
− | | Radius | $e$ = <!e!, !h!> : | | $e$J : |
| |
− | | Operator | U%->EU%, X%->EX%, | | [u,v,du,dv]->[x, dx] |
| |
− | | | (U%->X%)->(EU%->EX%) | | [B^2 x D^2]->[B x D] |
| |
− |
| |
− | --------------o
| |
− |
| |
− | | Secant | $E$ = <!e!, E> : | | $E$J : |
| |
− | | Operator | U%->EU%, X%->EX%, | | [u,v,du,dv]->[x, dx] |
| |
− | | | (U%->X%)->(EU%->EX%) | | [B^2 x D^2]->[B x D] |
| |
− |
| |
− | --------------o
| |
− |
| |
− | | Chord | $D$ = <!e!, D> : | | $D$J : |
| |
− | | Operator | U%->EU%, X%->EX%, | | [u,v,du,dv]->[x, dx] |
| |
− | | | (U%->X%)->(EU%->EX%) | | [B^2 x D^2]->[B x D] |
| |
− |
| |
− | --------------o
| |
− |
| |
− | | Tangent | $T$ = <!e!, d> : | dJ : | $T$J : |
| |
− | | Functor | U%->EU%, X%->EX%, | <|u,v,du,dv|> -> D | [u,v,du,dv]->[x, dx] |
| |
− | | | (U%->X%)->(EU%->EX%) | B^2 x D^2 -> D | [B^2 x D^2]->[B x D] |
| |
− |
| |
− | --------------o
| |
− | </pre>
| |
| | | |
| ===Figure 56-a1. Radius Map of the Conjunction J = uv=== | | ===Figure 56-a1. Radius Map of the Conjunction J = uv=== |