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<p>1</p>
<head>H Jan 3, 1832. Posology.</head>
 
<note>Euclid's<lb/>
Definitions<lb/>
(Stone's Euclid)</note>
 
<p>Definition 9<hi rend="superscript">th</hi>. In relation to lines which<lb/>
are right lines it is not usual to<lb/>
state that they are right lines but<lb/>
it w<hi rend="superscript">d</hi> be better so to do in contradistinction<lb/>
to those other angles which are<lb/>
not right lines &#x2014; so also as to its being<lb/>
an angle of a superfices &amp; not of a<lb/>
solid such as the sphere</p>
 
<p>For the exposition of the other sorts<lb/>
of angles see what is said of the circle<lb/>
&amp; the sphere respectively.</p>
 
<p>10 Unobjectionable.</p>
 
<p>m<gap/> &#x2014; see whether any alteration<lb/>
will be made in this &amp; if the following<lb/>
definitions by the definition of<lb/>
an angle &amp; also of those being portions<lb/>
of a circle or sphere</p>
 
<p>11 Unobjectionable <del><gap/></del></p>
 
<p>12 Unobjectionable <del><gap/> <add><gap/></add></del></p>
 
<p>13. Points are the terms of lines<lb/>
&#x2014; lines the terms of surfaces &amp;<lb/>
superfices <del>to</del> the terms of <del><gap/></del> <add>solids</add></p>
 
<p>&#x2014; Extremes &amp; boundaries are<lb/>
synonyms to terms.</p>
 
<p>14. <del>Note</del> figure is an appellation<lb/>
applied in common to designate a<lb/>
<del>figure</del> <add>a line</add>, a surface or a solid.</p>
 
<p>15. In the mode of forming a<lb/>
circle see <unclear>part</unclear> . 1<hi rend="superscript">st</hi> "how to <unclear>describe</unclear><lb/>
an equilateral triangle." This mode<lb/>
is what is called the synthetic mode<lb/>
in contradistinction to what are call the analytic which latter<lb/>
is formed by making the section of a solid &#x2014; <foreign>videlicit</foreign> &#x2014; a cylinder or a cone</p>
 
<note>&#x2014; see note in<lb/>
Stone's Euclid<lb/>
&amp; refer to preposition<lb/>
having for its object the<lb/>
definition of a circle</note>
 
 





Revision as of 10:01, 20 August 2019

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1

H Jan 3, 1832. Posology.

Euclid's
Definitions
(Stone's Euclid)

Definition 9th. In relation to lines which
are right lines it is not usual to
state that they are right lines but
it wd be better so to do in contradistinction
to those other angles which are
not right lines — so also as to its being
an angle of a superfices & not of a
solid such as the sphere

For the exposition of the other sorts
of angles see what is said of the circle
& the sphere respectively.

10 Unobjectionable.

m — see whether any alteration
will be made in this & if the following
definitions by the definition of
an angle & also of those being portions
of a circle or sphere

11 Unobjectionable

12 Unobjectionable

13. Points are the terms of lines
— lines the terms of surfaces &
superfices to the terms of solids

— Extremes & boundaries are
synonyms to terms.

14. Note figure is an appellation
applied in common to designate a
figure a line, a surface or a solid.

15. In the mode of forming a
circle see part . 1st "how to describe
an equilateral triangle." This mode
is what is called the synthetic mode
in contradistinction to what are call the analytic which latter
is formed by making the section of a solid — videlicit — a cylinder or a cone

— see note in
Stone's Euclid
& refer to preposition
having for its object the
definition of a circle





Identifier: | JB/135/168/001"JB/" can not be assigned to a declared number type with value 135.

Date_1

1832-01-03

Marginal Summary Numbering

Box

135

Main Headings

posology

Folio number

168

Info in main headings field

posology

Image

001

Titles

Category

text sheet

Number of Pages

1

Recto/Verso

recto

Page Numbering

d1

Penner

Watermarks

Marginals

Paper Producer

Corrections

Paper Produced in Year

Notes public

ID Number

46286

Box Contents

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