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<p>1831 Mar 8</p> | |||
<head>Posology</head> <note>Morphoscopic<lb/> | |||
Ch. <gap/> SS. Genesis analytic<lb/> | |||
and Synthetic<lb/> | |||
1. Analytic</note><lb/> | |||
<p>Pursuing the consideration of the subject in the same way one<lb/> | |||
step further, you take the last step in the track of abstraction, now <note>13<lb/> | |||
At the last step<lb/> | |||
come an abstract idea<lb/> | |||
of the 3<hi rend="superscript">d</hi> order:= that<lb/> | |||
of a <hi rend="underline">point</hi>. <unclear>mathematical</unclear><lb/> | |||
or say posological</note><lb/> | |||
obtain <del>the</del><add>an</add> idea <del>of the</del> the most abstract possible <del>an</del> abstract<lb/> | |||
idea of the third and <unclear>last</unclear> <hi rend="underline">order</hi>: namely the idea of <hi rend="underline">a point</hi>.<lb/> | |||
a mathematical or say posological point.</p> | |||
<p><add><del>Of a p</del></add> Of <del><hi rend="underline">these</hi> same</del><add>one such</add> boundary of a line you can not obtain <note>14<lb/> | |||
Of our point you<lb/> | |||
can <hi rend="underline">not</hi> obtain the<lb/> | |||
impression without <del>that</del> the<lb/> | |||
<add>impression</add> of another: <del><gap/></del> an<lb/> | |||
<hi rend="underline">idea</hi>, you can. <gap/><lb/> | |||
by <hi rend="underline">ends</hi> more than two<lb/> | |||
are <unclear>produced</unclear> impressions<lb/> | |||
of <hi rend="underline">lines</hi> more than <lb/> | |||
one.</note><lb/> | |||
the <del>in one</del> impression without obtaining the impression of <lb/> | |||
<hi rend="underline">another</hi> : for <add>with only one exception</add>every line of which you can <add>thus</add> obtain the <hi rend="underline">impression</hi><lb/> | |||
has ends more than one: namely two ends, and no more <note>15<lb/> | |||
Exception as above<lb/> | |||
is constituted by the<lb/> | |||
<hi rend="underline">recurrent</hi> curve as<lb/> | |||
above.</note><lb/> | |||
for if what you see presents <del>two ends</del> the impression of <hi rend="underline">ends</hi> more<lb/> | |||
than two it presents the impression of <hi rend="underline">lines</hi> more than one</p> | |||
<p>As to the exception, it is constituted by the recurrent<lb/> | |||
curve <del><gap/></del> spoken of.</p> | |||
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{{Metadata:{{PAGENAME}}}} | {{Metadata:{{PAGENAME}}}}{{Completed}} |
1831 Mar 8
Posology Morphoscopic
Ch. SS. Genesis analytic
and Synthetic
1. Analytic
Pursuing the consideration of the subject in the same way one
step further, you take the last step in the track of abstraction, now 13
At the last step
come an abstract idea
of the 3d order:= that
of a point. mathematical
or say posological
obtain thean idea of the the most abstract possible an abstract
idea of the third and last order: namely the idea of a point.
a mathematical or say posological point.
Of a p Of these sameone such boundary of a line you can not obtain 14
Of our point you
can not obtain the
impression without that the
impression of another: an
idea, you can.
by ends more than two
are produced impressions
of lines more than
one.
the in one impression without obtaining the impression of
another : for with only one exceptionevery line of which you can thus obtain the impression
has ends more than one: namely two ends, and no more 15
Exception as above
is constituted by the
recurrent curve as
above.
for if what you see presents two ends the impression of ends more
than two it presents the impression of lines more than one
As to the exception, it is constituted by the recurrent
curve spoken of.
Identifier: | JB/135/202/001"JB/" can not be assigned to a declared number type with value 135. |
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1831-05-08 |
13-15 |
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135 |
posology |
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202 |
posology |
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001 |
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text sheet |
1 |
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recto |
d3 / e3 |
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jeremy bentham |
street & co 1830 |
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antonio alcala galiano |
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1830 |
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46320 |
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