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<head>CLASSIFICATION (I)</head>
 


<p>1. If it <hi rend="underline">should</hi> be necessary to insert any new Propositions <note>Euclids Order<lb/>
preferred</note><lb/>
Those of Euclid should still <add>retain</add> their former names, as they <lb/>
are refered to be those names form Books of Mechanics. &amp;</p>
&#x2014;<lb/>
<p>2.  By the assistance f the Cards described Method 1<lb/>
ThOrder of Prop: and Cor: may be changed so as to <note>Order how<lb/>
Changeable<lb/>
at pleasure<lb/>
Use of it</note><lb/>
place all those together which relate to the several<lb/>
genera &amp; species, <del>and</del> By this means each parcel<lb/>
may be made equally perfect.  For Ex: if after having<lb/>
divided Triangles and Parallelograms into 2 parcels<lb/>
you find that <del>for</del> Triangles as well as Parallelograms<lb/>
upon the same bases &amp; between the same parallels<lb/>
are proved equal, But that Triangles only are <add>if on equal bases</add><lb/>
proved equal, then you perceive that Parallelograms<lb/>
should be proved equal under like circumstances</p>
&#x2014;<lb/>


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Revision as of 14:36, 4 May 2017

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CLASSIFICATION (I)

1. If it should be necessary to insert any new Propositions Euclids Order
preferred

Those of Euclid should still retain their former names, as they
are refered to be those names form Books of Mechanics. &


2. By the assistance f the Cards described Method 1
ThOrder of Prop: and Cor: may be changed so as to Order how
Changeable
at pleasure
Use of it

place all those together which relate to the several
genera & species, and By this means each parcel
may be made equally perfect. For Ex: if after having
divided Triangles and Parallelograms into 2 parcels
you find that for Triangles as well as Parallelograms
upon the same bases & between the same parallels
are proved equal, But that Triangles only are if on equal bases
proved equal, then you perceive that Parallelograms
should be proved equal under like circumstances




Identifier: | JB/135/019/002"JB/" can not be assigned to a declared number type with value 135.

Date_1

Marginal Summary Numbering

1-3

Box

135

Main Headings

Folio number

019

Info in main headings field

classification (i)

Image

002

Titles

Category

copy/fair copy sheet

Number of Pages

2

Recto/Verso

recto

Page Numbering

Penner

sir samuel bentham

Watermarks

[[watermarks::gr [with crown] [britannia motif]]]

Marginals

sir samuel bentham

Paper Producer

Corrections

Paper Produced in Year

Notes public

ID Number

46137

Box Contents

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