Definition of Suffix notation

1. Noun. A parenthesis-free notation for forming mathematical expressions in which each operator follows its operands.


Lexicographical Neighbors of Suffix Notation

sufficers
suffices
sufficeth
sufficience
sufficiences
sufficiencie
sufficiencies
sufficiency
sufficient
sufficient condition
sufficient unto the day is the evil thereof
sufficiently
sufficing
sufficingness
suffix
suffix notation (current term)
suffix tree
suffixable
suffixal
suffixation
suffixations
suffixed
suffixes
suffixhood
suffixing
suffixion
suffixions
suffixive
suffixless
suffixlike

Literary usage of Suffix notation

Below you will find example usage of this term as found in modern and/or classical literature:

1. Examples of the Processes of the Differential and Integral Calculus by Duncan Farquharson Gregory, William Walton (1846)
"it appears to be abandoned as an exclusive system by those who introduced it : but as the use of the suffix notation for integrals has been sanctioned by ..."

2. Examples of the Processes of the Differential and Integral Calculus by Duncan Farquharson Gregory, William Walton (1846)
"it appears to be abandoned as an exclusive system by those who introduced it : but as the use of the suffix notation for integrals has been sanctioned by ..."

3. A History of the Theory of Elasticity and of the Strength of Materials: From by Isaac Todhunter (1886)
"... are not very suggestive, Lame's has obvious advantages, but for a single-suffix notation is inferior to Kirchhoff's. Klein and Beer do not much improve ..."

4. An Introduction to Determinants, with Numerous Examples, for the Use of by William Thomson (1882)
"In this notation a determinant of the nth order would be represented thus, an'l an-2 • • • an"n = 2 ± Several varieties of the double suffix notation are in ..."

5. The Control of Water as Applied to Irrigation, Power and Town Water Supply by Philip à Morley Parker (1913)
"NOTATION The various cross-sections of the path of the water through the turbine are defined by a suffix notation (see p. 879). Suffix o, refers to entry ..."

6. Proceedings of the London Mathematical Society by London Mathematical Society (1894)
"The points thus proceeding from a given point I' may be conveniently denoted by a suffix notation ..."

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