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''This Page Has Not Been Transcribed Yet''
<p>1831 May 21 M 2</p>
<head>Posology</head>
 
<note>ult<hi rend="superscript">o</hi><lb/>
II Morphoscopics<lb/>
&sect; Media of demonstration<lb/>
&amp;c</note>
 
<p>2 2</p>
 
<note>4<lb/>
No proposition in<lb/>
Geometry but has its<lb/>
media of <unclear>derivation</unclear>,<lb/>
and demonstration<lb/>
or effectuation.</note>
 
<p>4. Thus much being <unclear>presented</unclear>, &#x2014; it will be sufficiently<lb/>
evident that no proposition in Posology &#x2014; no proposition for example<lb/>
in Euclid;s Elements of Geometry can be mentioned<lb/>
that has not its medium of demonstration or its medium<lb/>
of effectuation, as above, as the case may be <add>as above</add>, belonging to it.</p>
 
<note>5<lb/>
Hence, in regard to<lb/>
each, comes <unclear>a propos</unclear><lb/>
question &#x2014; what is the<lb/>
medium of demonstration<lb/>
or effectuation belonging<lb/>
to it?</note>
 
<p>5. In regard to each and every one of these same propositions, &#x2014;<lb/>
now then &#x2014; <del>comes</del> <add>suggests itself</add> the enquiry,&#x2014; which is the medium of demonstration<lb/>
or effectuation, as the case may be &#x2014; that belongs to it?</p>
 
<note>6<lb/>
Strange that no such<lb/>
question should have<lb/>
been as yet answered<lb/>
or propounded.</note>
 
<p>6. To this question &#x2014; after so many hundred <del><gap/></del> not to say<lb/>
thousands of years employed by so many intelligent men<lb/>
in the teaching of Geometry, &#x2014; what might naturally be expected<lb/>
is &#x2014; that axioms, applications &#x2014; one to every such<lb/>
proposition would have been found, and <unclear>congruent</unclear> to <unclear>writing</unclear><lb/>
in company with the propositions themselves, and the demonstrations<lb/>
given of them. No such thing: down to <add>at</add> this day <add>the present</add> this<lb/>
<unclear>still</unclear> remains to be performed. Let us try what we can make<lb/>
of it.</p>





Revision as of 10:07, 26 September 2019

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1831 May 21 M 2

Posology

ulto
II Morphoscopics
§ Media of demonstration
&c

2 2

4
No proposition in
Geometry but has its
media of derivation,
and demonstration
or effectuation.

4. Thus much being presented, — it will be sufficiently
evident that no proposition in Posology — no proposition for example
in Euclid;s Elements of Geometry can be mentioned
that has not its medium of demonstration or its medium
of effectuation, as above, as the case may be as above, belonging to it.

5
Hence, in regard to
each, comes a propos
question — what is the
medium of demonstration
or effectuation belonging
to it?

5. In regard to each and every one of these same propositions, —
now then — comes suggests itself the enquiry,— which is the medium of demonstration
or effectuation, as the case may be — that belongs to it?

6
Strange that no such
question should have
been as yet answered
or propounded.

6. To this question — after so many hundred not to say
thousands of years employed by so many intelligent men
in the teaching of Geometry, — what might naturally be expected
is — that axioms, applications — one to every such
proposition would have been found, and congruent to writing
in company with the propositions themselves, and the demonstrations
given of them. No such thing: down to at this day the present this
still remains to be performed. Let us try what we can make
of it.




Identifier: | JB/135/207/001"JB/" can not be assigned to a declared number type with value 135.

Date_1

1831-05-21

Marginal Summary Numbering

4-6

Box

135

Main Headings

posology

Folio number

207

Info in main headings field

posology

Image

001

Titles

Category

text sheet

Number of Pages

1

Recto/Verso

recto

Page Numbering

c2 / d2 / e2

Penner

jeremy bentham

Watermarks

Marginals

jeremy bentham

Paper Producer

Corrections

Paper Produced in Year

Notes public

ID Number

46325

Box Contents

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