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<p>1831 May 21 M 2</p>
<head>1831 May 21 M 2<lb/>
<head>Posology</head>
Posology</head>


<note>ult<hi rend="superscript">o</hi><lb/>
<note>ult<hi rend="superscript">o</hi><lb/>
Line 20: Line 20:
or effectuation.</note>
or effectuation.</note>


<p>4. Thus much being <unclear>presented</unclear>, &#x2014; it will be sufficiently<lb/>
<p>4. Thus much being presumed, &#x2014; it will be sufficiently<lb/>
evident that no proposition in Posology &#x2014; no proposition for example<lb/>
evident that no proposition in Posology &#x2014; no proposition for example<lb/>
in Euclid's Elements of Geometry can be mentioned<lb/>
in Euclid's Elements of Geometry can be mentioned<lb/>
Line 28: Line 28:
<note>5<lb/>
<note>5<lb/>
Hence, in regard to<lb/>
Hence, in regard to<lb/>
each, comes a <unclear>proper</unclear><lb/>
each, comes a proper<lb/>
question &#x2014; what is the<lb/>
question &#x2014; what is the<lb/>
medium of demonstration<lb/>
medium of demonstration<lb/>
Line 48: Line 48:
in the teaching of Geometry, &#x2014; what might naturally be expected<lb/>
in the teaching of Geometry, &#x2014; what might naturally be expected<lb/>
is &#x2014; that axioms, applications &#x2014; one to every such<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/>
proposition would have been found, and consigned to writing<lb/>
in company with the propositions themselves, and the demonstrations<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/>
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/>
task remains to be performed. Let us try what we can make<lb/>
of it.</p>
of it.</p>


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{{Metadata:{{PAGENAME}}}}
{{Metadata:{{PAGENAME}}}}

Revision as of 12:27, 28 October 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 presumed, — 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 proper
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 consigned 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
task 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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