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rendered more expressive<lb/> | rendered more expressive<lb/> | ||
characteristic, easily<lb/> | characteristic, easily<lb/> | ||
conceivable and | conceivable and retainable</note> | ||
<p>1 For Alegomorphic say Amorphoscopic</p> | <p>1 For Alegomorphic say Amorphoscopic</p> | ||
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multiplicate, the other the <unclear>multipliant</unclear> <gap/></p> | multiplicate, the other the <unclear>multipliant</unclear> <gap/></p> | ||
<p>9. In regard to <hi rend="underline"><unclear> | <p>9. In regard to <hi rend="underline"><unclear>serieses</unclear></hi> <sic>shew</sic> how by application of<lb/> | ||
the operations of <add>termed</add> multiplication and division an<lb/> | the operations of <add>termed</add> multiplication and division an<lb/> | ||
additional species and numbers of <hi rend="underline">equivalents</hi> are<lb/> | additional species and numbers of <hi rend="underline">equivalents</hi> are<lb/> |
1832 Jany 4
Posology
Denominations improved
D
Denominations
rendered more expressive
characteristic, easily
conceivable and retainable
1 For Alegomorphic say Amorphoscopic
2 For Square Root say the once self multiplied
3 For Square of say self-multiplicate of or second power of
4 For Cube Root say the twice self multiplied
5 For Cube of say self-bis-multiplicate of or third power of
6 For Biquadrate of say self-tris multiplicate or fourth power of
7 So go on with powers
8 So in regard to Logarithms: one of the two relative
numbers the multiplicate of the other: one of them the
multiplicate, the other the multipliant
9. In regard to serieses shew how by application of
the operations of termed multiplication and division an
additional species and numbers of equivalents are
produced.
Identifier: | JB/135/171/001"JB/" can not be assigned to a declared number type with value 135. |
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1832-01-04 |
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135 |
posology |
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171 |
posology |
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001 |
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text sheet |
1 |
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recto |
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jeremy bentham |
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46289 |
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