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<head>1831 May 4 + + M 19<lb/> | |||
Posology</head> | |||
<note>ult<hi rend="superscript">o</hi><lb/> | |||
Introduction<lb/> | |||
1 Alegomorphics<lb/> | |||
§. Mutual Relation</note> | |||
<p>1 1</p> | |||
<p>Ch. or §. Relations as between abbreviation — indication of equivalence <add>the several means of facilitation</add><lb/> | |||
&c.</p> | |||
<note>1<lb/> | |||
Object of Alegomorphics<lb/> | |||
making known the unknown</note> | |||
<p>To make known quantities <add>a quantity</add> as yet unknown — this is the<lb/> | |||
object or end in view — thus when the object is attained is the<lb/> | |||
fruit of whatsoever labour is performed in this part of the<lb/> | |||
field <del>and</del> of art-and-science to which the denomination <add>appellation</add> of<lb/> | |||
alegomorphics <add>posology</add> has been given by this paper <add>the present work</add></p> | |||
<note>2<lb/> | |||
Means, its <gap/><lb/> | |||
to something known<lb/> | |||
Quantities <hi rend="underline">in<gap/></hi><lb/> | |||
known — <add>using</add> those of the<lb/> | |||
numeration table, those<lb/> | |||
which the term in<lb/> | |||
question has had <gap/><lb/> | |||
to take note of:<lb/> | |||
viz <del>those of</del> to fingers<lb/> | |||
of one hand — two hands<lb/> | |||
both feet<lb/> | |||
<gap/> <gap/> <gap/>, <gap/><lb/> | |||
whence the <gap/> of<lb/> | |||
the hand. See C<gap/><lb/> | |||
History</note> | |||
<p><add>Of</add> This term — the <del><gap/></del> attribution <hi rend="underline">unknown</hi> the use is peculiar<lb/> | |||
to <hi rend="underline">algebra</hi>: that is to say to bodies having algebra for their<lb/> | |||
professed matter. But it has been seen that the most simple<lb/> | |||
combinations of <add>the</add> numerical quantities contained in the numeration<lb/> | |||
table are unknown <del><gap/></del> relative <add><unclear>had</unclear></add> and comparison made with<lb/> | |||
those same quantities in their uncombined state.</p> | |||
<note>3<lb/> | |||
Then come the higher<lb/> | |||
<gap/> of the numeration<lb/> | |||
Table: known the higher<lb/> | |||
of <gap/> by its relation<lb/> | |||
to all those <gap/> <gap/><lb/> | |||
matter, that have gone<lb/> | |||
before it, and are less than<lb/> | |||
it</note> | |||
<note>4<lb/> | |||
The come the <del><gap/></del><lb/> | |||
compound numbers <unclear>may</unclear><lb/> | |||
one above another in<lb/> | |||
the way of <gap/>.<lb/> | |||
These then may <gap/> <gap/><lb/> | |||
<gap/> in the way of multiplication.<lb/> | |||
this be multiplication of<lb/> | |||
multiplication — i.e. <gap/> <gap/> to</note> | |||
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{{Metadata:{{PAGENAME}}}} | {{Metadata:{{PAGENAME}}}} | ||
1831 May 4 + + M 19
Posology
ulto
Introduction
1 Alegomorphics
§. Mutual Relation
1 1
Ch. or §. Relations as between abbreviation — indication of equivalence the several means of facilitation
&c.
1
Object of Alegomorphics
making known the unknown
To make known quantities a quantity as yet unknown — this is the
object or end in view — thus when the object is attained is the
fruit of whatsoever labour is performed in this part of the
field and of art-and-science to which the denomination appellation of
alegomorphics posology has been given by this paper the present work
2
Means, its
to something known
Quantities in
known — using those of the
numeration table, those
which the term in
question has had
to take note of:
viz those of to fingers
of one hand — two hands
both feet
,
whence the of
the hand. See C
History
Of This term — the attribution unknown the use is peculiar
to algebra: that is to say to bodies having algebra for their
professed matter. But it has been seen that the most simple
combinations of the numerical quantities contained in the numeration
table are unknown relative had and comparison made with
those same quantities in their uncombined state.
3
Then come the higher
of the numeration
Table: known the higher
of by its relation
to all those
matter, that have gone
before it, and are less than
it
4
The come the
compound numbers may
one above another in
the way of .
These then may
in the way of multiplication.
this be multiplication of
multiplication — i.e. to
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relation as between /abbreviations - indication of equivalents / the several means of facilitation/ |
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jeremy bentham |
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