Definition of Subintervals

1. Noun. (plural of subinterval) ¹

¹ Source: wiktionary.com

Definition of Subintervals

1. subinterval [n] - See also: subinterval

Lexicographical Neighbors of Subintervals

subinfeudate
subinfeudated
subinfeudates
subinfeudating
subinfeudation
subinfeudations
subinfeuded
subinfeuding
subinfeuds
subingression
subinhibitory
subintellectual
subintelligitur
subintelligiturs
subinterval
subintervals (current term)
subintestinal
subinvestment
subinvolution
subinvolutions
subirrigate
subirrigated
subirrigates
subirrigating
subirrigation
subirrigations
subitaneous
subitaneousness
subitany
subitem

Literary usage of Subintervals

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

1. The Encyclopedia Americana: A Library of Universal Knowledge (1918)
"Thence it follows that when, as each &k sinks indefinitely toward 0, the sum of subintervals, in which D is >o. itself is infinitesimal, then the Sum 2 has ..."

2. Basic Concepts of Mathematics by Elias Zakon (2001)
"Any one (but only one) of the subintervals can be made closed if A is closed. Indeed, all this was proved except the statement about the diagonals. ..."

3. First Course in Calculus by Edgar Jerome Townsend, George Alfred Goodenough (1908)
"Denoting the values of f(x) taken within the several subintervals by/,Or), Л 00. /,00 . . • /nOO» respectively, the result is (z,-o)/1(z) + (z,-zI)/,(z) + . ..."

4. First Course in Calculus by Edgar Jerome Townsend, George Alfred Goodenough (1908)
"Denoting the values of/(x) taken within the several subintervals by/, OF), /2(x), f3(x) . . . fn(x), respectively, the result is (*, -a) /,(z) + (i, ..."

5. A Course in Mathematical Analysis by Edouard Goursat, Earle Raymond Hedrick (1904)
"Hence the lower limit / of all the sums S is also the limit of any sequence of, S's which corresponds to uniformly infinitesimal subintervals. ..."

6. A Course in Mathematical Analysis by Edouard Goursat (1904)
"Hence the lower limit 7 of all the sums £ is also the limit of any sequence of S's which corresponds to uniformly infinitesimal subintervals. ..."

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