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''This Page Has Not Been Transcribed Yet''
<p>5</p>
<head>H Jan 3. 1832. Posology.</head>
 
<note>Observations on<lb/>
the Definitions<lb/>
of Euclid<lb/>
&#x2014; Stone's Euclid</note>
 
<p>33 <del>That</del> Of a <foreign>rhomboides</foreign> <del>whose opposite<lb/>
<gap/> <add><gap/></add> <gap/> <gap/> <gap/></del> not more<lb/>
than two of its sides are equal<lb/>
to each other nor of its five angles<lb/>
<hi rend="underline">Note</hi>. This is called <foreign>rhomboides</foreign> &#x2014; the<lb/>
termination <hi rend="underline">oides</hi> in Greek meaning<lb/>
similitude <unclear>see</unclear> &#x2014; that <unclear>with he</unclear> delineated<lb/>
in presentation view of the characteristic<lb/>
difference by which the rhombus is most<lb/>
obviously distinguished from the square.<lb/>
It is to a rhombus what the oblong is<lb/>
to the square.</p>
 
<p>34. Unobjectionable. All five-sided<lb/>
figures besides these are called <foreign>hipenium</foreign>,<lb/>
<del>&amp;c it</del>. The sides &amp; angles may<lb/>
have any relation to each other. The word<lb/>
<hi rend="underline"><foreign>hipenium</foreign></hi> in Greek signifies a table.</p>
 
<p>35. What lines are parallel to each other<lb/>
or how it is that such parallels may<lb/>
be secured cannot <del>any <gap/>;</del> <add>be properly</add> expounded<lb/>
<del><gap/></del> till the mode of constructing two<lb/>
lines such as bear this relation to one<lb/>
another has been described: in this case<lb/>
in the same manner as in the case of<lb/>
an equilateral triangle formed as<lb/>
per proposition the first by means of<lb/>
two circles: or say in which two circles<lb/>
are employed in &amp; are requisite to the<lb/>
formation of it</p>
 
<p>Operations <del>performed</del> <add>that may be</add> performed &amp; which are assumed<lb/>
<del>that</del> <unclear>he</unclear> may be performed on the occasion &amp; for the<lb/>
purpose of the delineation of the second figures<lb/>
treated of in these elements.</p>






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5

H Jan 3. 1832. Posology.

Observations on
the Definitions
of Euclid
— Stone's Euclid

33 That Of a rhomboides whose opposite
not more
than two of its sides are equal
to each other nor of its five angles
Note. This is called rhomboides — the
termination oides in Greek meaning
similitude see — that with he delineated
in presentation view of the characteristic
difference by which the rhombus is most
obviously distinguished from the square.
It is to a rhombus what the oblong is
to the square.

34. Unobjectionable. All five-sided
figures besides these are called hipenium,
&c it. The sides & angles may
have any relation to each other. The word
hipenium in Greek signifies a table.

35. What lines are parallel to each other
or how it is that such parallels may
be secured cannot any ; be properly expounded
till the mode of constructing two
lines such as bear this relation to one
another has been described: in this case
in the same manner as in the case of
an equilateral triangle formed as
per proposition the first by means of
two circles: or say in which two circles
are employed in & are requisite to the
formation of it

Operations performed that may be performed & which are assumed
that he may be performed on the occasion & for the
purpose of the delineation of the second figures
treated of in these elements.




Identifier: | JB/135/164/001"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

164

Info in main headings field

posology

Image

001

Titles

Category

text sheet

Number of Pages

1

Recto/Verso

recto

Page Numbering

d5

Penner

jeremy bentham

Watermarks

street & co 1830

Marginals

Paper Producer

antonio alcala galiano

Corrections

Paper Produced in Year

1830

Notes public

ID Number

46282

Box Contents

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