> as lemmas
semi-interquartile range
semi-interquartile range n. 
/ˌsɛˌmaɪˌɪn(t)ərˌkwɔrdl ˈreɪndʒ/, /ˌsɛmiˌɪn(t)ərˌkwɔrˌtaɪl ˈreɪndʒ/, /ˌsɛmiˌɪn(t)ərˌkwɔrdl ˈreɪndʒ/ Statistics half of the interquartile range.
Brit. /ˌsɛmɪɪntəkwɔːtʌɪl ˈreɪn(d)ʒ/
, /ˌsɛmɪɪntəkwɔːtʌɪl ˈreɪn(d)ʒ/U.S. /ˌsɛˌmaɪˌɪn(t)ərˌkwɔrˌtaɪl ˈreɪndʒ/
, /ˌsɛˌmaɪˌɪn(t)ərˌkwɔrˌtaɪl ˈreɪndʒ//ˌsɛˌmaɪˌɪn(t)ərˌkwɔrdl ˈreɪndʒ//ˌsɛmiˌɪn(t)ərˌkwɔrˌtaɪl ˈreɪndʒ//ˌsɛmiˌɪn(t)ərˌkwɔrdl ˈreɪndʒ/ΚΠ
1911 G. U. Yule Introd. Theory Statistics viii. 134 There are three such measures in common use—the standard deviation, the mean deviation, and the quartile deviation or semi-interquartile range.
1971 T. R. Harshbarger Introd. Statistics v. 91 The semi-interquartile range is half the quartile range: Q = ½ (Q3 − Q1). Q is also called the quartile deviation.
<
as lemmas
- three-part
- three-parted
- three-parts-bred
- three-party
- three-peat
- three-person
- three-personed
- three-petalled
- three-phase
- three-phased
- three-phaser
- three-piece
- three-piecer
- three-pile
- three-piled
- three-pin
- three-pint
- three-pipe problem
- three-place
- three-plait
- three-ply
- three-point
- three-point turn
- three-pointed
- three-pointer