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Geometry 1. Geometrical propositions over all relative to bodies 2 Are none of these strictly true 3 Under what <gap/>atations they may without any prejudicial error be considered as true  4. They ought all of them to be <unclear>conchid</unclear> in general term: and that throughout.  5 How the terms employed in geometrical propositions may be general 6. Terms general in themselves - as triangle, parallelogram 7 - 2. General by relation in reference: where the name of one object is taken by from the relation it bears to other objects.
<head><!-- Pencil heading -->Geometry</head> <lb/>
<p>1. Geometrical propositions <lb/>
are all relative <lb/>
to bodies</p>
<p>2 Are none of these <lb/>
strictly true</p>
<p>3 Under what <gap/>tations <lb/>
they may without <lb/>
any prejudicial <lb/>
<add>error</add>be considered <lb/>
as true</p>  
<p>4. They ought all <lb/>
of them to be <unclear>conected</unclear> <lb/>
in general term: <lb/>
and that throughout.</p>  
<p>5 How the terms <lb/>
employed in geometrical <lb/>
propositions <lb/>
may be made<lb/>
general -</p>
<p>6. Terms general <lb/>
in themselves - as <lb/>
triangle, parallelogram</p>
<p>7 - 2. General by <lb/>
relation in reference: <lb/>
where the name of <lb/>
one object is taken <lb/>
by <add>from</add> the relation it <lb/>
bears to other objects.</p><pb/>
 
Mathematical <del>has</del><lb/>
science The branch of science termed Mathematical has two main divisions, Geometry and Arithmetic. Geometrical propositions are general propositions having for those subject either body (that is bodies in general) or space considered as unoccupied by body: both body and space being considered with reference to their form is configuration solely without regard reference to any other properties they may respectively possess: Geometrical for The proportions termed geometrical the proportions delivered in books termed books of geometry are in the first place all of them relative to figure which is that is all of those relative either to body to a property of body and thus all of them relative to body, [+] They are therefore no farther true





Revision as of 20:49, 27 January 2018

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Geometry

1. Geometrical propositions
are all relative
to bodies

2 Are none of these
strictly true

3 Under what tations
they may without
any prejudicial
errorbe considered
as true

4. They ought all
of them to be conected
in general term:
and that throughout.

5 How the terms
employed in geometrical
propositions
may be made
general -

6. Terms general
in themselves - as
triangle, parallelogram

7 - 2. General by
relation in reference:
where the name of
one object is taken
by from the relation it
bears to other objects.


---page break---

Mathematical has
science The branch of science termed Mathematical has two main divisions, Geometry and Arithmetic. Geometrical propositions are general propositions having for those subject either body (that is bodies in general) or space considered as unoccupied by body: both body and space being considered with reference to their form is configuration solely without regard reference to any other properties they may respectively possess: Geometrical for The proportions termed geometrical the proportions delivered in books termed books of geometry are in the first place all of them relative to figure which is that is all of those relative either to body to a property of body and thus all of them relative to body, [+] They are therefore no farther true




Identifier: | JB/135/078/002"JB/" can not be assigned to a declared number type with value 135.

Date_1

Marginal Summary Numbering

Box

135

Main Headings

Folio number

078

Info in main headings field

geometry

Image

002

Titles

Category

rudiments sheet (brouillon)

Number of Pages

2

Recto/Verso

recto

Page Numbering

Penner

jeremy bentham

Watermarks

Marginals

Paper Producer

Corrections

Paper Produced in Year

Notes public

ID Number

46196

Box Contents

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