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<head>TABULATION.</head>< | <head>TABULATION.</head> | ||
<p>The most satisfactory method of Arboric Tabulation<lb/>is that wherein each branch is <del>composed of</del> <add>connected with</add> <sic>it's</sic><note>And these Adjuncts<lb/>may be either<lb/>simple or composits.</note><lb/>most superior Trunk <del>which by being <gap/></del><lb/>by some Adjunct of specification <del>is <gap/></del> <add>which <unclear>warrants</unclear></add><lb/>that Trunk to an exact <add>coincidence</add> commensurability to<lb/>the Branch in question; which Branch is then<note><gap/> of <gap/>.</note><lb/>put in apposition to such adjunct.<lb/>This Adjunct of specification may <add>be</add> either an<lb/>Adjective or a Participle or a Subtantive<lb/>connected <add>with</add> by a preposition, or an Adverb<lb/>when <add>that to which it is to be adjoined is</add> either an Adjective or a Participle.<note>The reason <del>is</del> <add>of this is </add>that<lb/><del>it must be</del><lb/>Adverbs which<lb/>the Author of the<lb/>Hermes calls<lb/>therefore Attributes<lb/>of the 2<hi rend="superscript">d</hi> order<lb/><gap/> can find an<lb/><del><gap/></del><lb/>place any where<lb/>without <add>either</add> some<lb/>Verb of some Participle<lb/> or some<lb/>Adjective which<lb/>he therefore calls<lb/>Attributive of<lb/>the 2<hi rend="superscript">d</hi> order in<lb/>which they may<lb/>inhere.</note></p> | |||
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<p>As only Substantives can strictly speaking <add>be</add><lb/>predicated of each other, since</p> | |||
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<p>The simplest and most intelligible form <add>of</add><lb/>the Articulated Arboric Tabulation is <gap/><lb/>wherein the Division is carried on <gap/><lb/>by Adjectives; a form of which we <add>may</add><note>Ab. Porphyr.<lb/>There are few subjects<lb/>that describe the parts<lb/>the relation between<lb/>whose parts admit<lb/>of a description this<lb/>simple - we must<lb/>have recourse in them<lb/>to the more completeted<lb/> adjunct & then<lb/>put one upon another.</note><lb/>see a very commodious <del>form</del> example<lb/>in the <add>famous</add> Arbor Porphyriana of the <add>Logicia</add> <gap/><lb/> which therefore I will here <add>insert</add></p> | |||
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{{Metadata:{{PAGENAME}}}} | {{Metadata:{{PAGENAME}}}} | ||
TABULATION.
The most satisfactory method of Arboric Tabulation
is that wherein each branch is composed of connected with it'sAnd these Adjuncts
may be either
simple or composits.
most superior Trunk which by being
by some Adjunct of specification is which warrants
that Trunk to an exact coincidence commensurability to
the Branch in question; which Branch is then of .
put in apposition to such adjunct.
This Adjunct of specification may be either an
Adjective or a Participle or a Subtantive
connected with by a preposition, or an Adverb
when that to which it is to be adjoined is either an Adjective or a Participle.The reason is of this is that
it must be
Adverbs which
the Author of the
Hermes calls
therefore Attributes
of the 2d order
can find an
place any where
without either some
Verb of some Participle
or some
Adjective which
he therefore calls
Attributive of
the 2d order in
which they may
inhere.
---page break---
As only Substantives can strictly speaking be
predicated of each other, since
The simplest and most intelligible form of
the Articulated Arboric Tabulation is
wherein the Division is carried on
by Adjectives; a form of which we mayAb. Porphyr.
There are few subjects
that describe the parts
the relation between
whose parts admit
of a description this
simple - we must
have recourse in them
to the more completeted
adjunct & then
put one upon another.
see a very commodious form example
in the famous Arbor Porphyriana of the Logicia
which therefore I will here insert
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Identifier: | JB/070/155/001"JB/" can not be assigned to a declared number type with value 70. |
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070 |
of laws in general |
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155 |
tabulation |
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001 |
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text sheet |
2 |
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recto |
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jeremy bentham |
l v g |
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caroline vernon |
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23270 |
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