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<head>1831 May 11 M 18<lb/> | |||
Posology</head> | |||
<note>ult<hi rend="superscript">o</hi><lb/> | |||
Introduction<lb/> | |||
I. Alegomorphics.<lb/> | |||
§ Nomenclature amended<lb/> | |||
§ <del>Formation of Alegomorphics</del><lb/> | |||
2. Equivalence indication<lb/> | |||
Conjugates logical.<lb/> | |||
II. <foreign>Descardendo</foreign></note> | |||
<p>2</p> | |||
<note>6<lb/> | |||
1. <sic>Substraction</sic> 1. in use<lb/> | |||
1. To subtract<lb/> | |||
2. Subtracting<lb/> | |||
3. Subtrahend.<lb/> | |||
I Not in use<lb/> | |||
1. Subtractor<lb/> | |||
2. <unclear>Subtractan</unclear><lb/> | |||
3. Subtraphate</note> | |||
<p>Remains to be spoken of<lb/> | |||
Proceed we now to the order of diminution</p> | |||
<p>1. Correspondent to <hi rend="underline">addition</hi> comes <sic>substraction</sic> Here, for<lb/> | |||
the imaginable <hi rend="underline">addend</hi> we have the actually-existing word<lb/> | |||
<hi rend="underline">subtrahend</hi>. But correspondent to the non-existing word<lb/> | |||
adder we have the correspondent non-existing word <del>subtracter</del><lb/> | |||
subtractor</p> | |||
<note>7<lb/> | |||
2. Division: in use<lb/> | |||
1. To divide<lb/> | |||
2. Dividing<lb/> | |||
3 Divider<lb/> | |||
4. Division<lb/> | |||
5. Divisible<lb/> | |||
II. Not in use<lb/> | |||
1 Dividend<lb/> | |||
2. Divisiple</note> | |||
<p>2. Correspondent to multiplication, we have <hi rend="underline">division</hi>. Here,<lb/> | |||
for the actually existing <hi rend="underline">multiplicand</hi> we have the actually<lb/> | |||
existing <hi rend="underline">dividend</hi>: <add>and</add> 2. for the actually existing <hi rend="underline">multiplier</hi> the<lb/> | |||
non-existing <hi rend="underline">divider</hi>. 3. for the actually existing <hi rend="underline">multiple</hi><lb/> | |||
the non-existing divisiple: 4 for the actually existing <hi rend="underline">multiplicate</hi><lb/> | |||
the non-existing <hi rend="underline">divisiplicate</hi>. 5. for the actually<lb/> | |||
existing <hi rend="underline">multiplicable</hi> the actually existing <hi rend="underline">divisible</hi>.</p> | |||
<note>8<lb/> | |||
3 Extraction of square<lb/> | |||
root<lb/> | |||
Single-worded conjugates.<lb/> | |||
none</note> | |||
<p>Turn now to <hi rend="underline">squaring</hi></p> | |||
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{{Metadata:{{PAGENAME}}}} | {{Metadata:{{PAGENAME}}}}{{Completed}} | ||
1831 May 11 M 18
Posology
ulto
Introduction
I. Alegomorphics.
§ Nomenclature amended
§ Formation of Alegomorphics
2. Equivalence indication
Conjugates logical.
II. Descardendo
2
6
1. Substraction 1. in use
1. To subtract
2. Subtracting
3. Subtrahend.
I Not in use
1. Subtractor
2. Subtractan
3. Subtraphate
Remains to be spoken of
Proceed we now to the order of diminution
1. Correspondent to addition comes substraction Here, for
the imaginable addend we have the actually-existing word
subtrahend. But correspondent to the non-existing word
adder we have the correspondent non-existing word subtracter
subtractor
7
2. Division: in use
1. To divide
2. Dividing
3 Divider
4. Division
5. Divisible
II. Not in use
1 Dividend
2. Divisiple
2. Correspondent to multiplication, we have division. Here,
for the actually existing multiplicand we have the actually
existing dividend: and 2. for the actually existing multiplier the
non-existing divider. 3. for the actually existing multiple
the non-existing divisiple: 4 for the actually existing multiplicate
the non-existing divisiplicate. 5. for the actually
existing multiplicable the actually existing divisible.
8
3 Extraction of square
root
Single-worded conjugates.
none
Turn now to squaring
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Identifier: | JB/135/333/001"JB/" can not be assigned to a declared number type with value 135. |
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1831-05-11 |
6-8 |
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135 |
posology |
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333 |
posology |
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001 |
note (a) |
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text sheet |
1 |
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recto |
c2 / d18 |
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jeremy bentham |
street & co 1830 |
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antonio alcala galiano |
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1830 |
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46451 |
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