- The definition of median is something in the middle or midpoint.
When something is scheduled to last for two months, one month is an example of the median timeframe.
- The median is defined as the middle of a range of values.
An example of median is the number 50, which is the middle of the range of the values 1-100.
median
adjective
- middle; intermediate
- designating a line extending from a vertex of a triangle to the middle of the opposite side
- designating a line joining the midpoints of the nonparallel sides of a trapezoid
- designating the plane that divides a body or part into symmetrical parts
- situated in this plane
- Statistics
- designating the middle number in a series containing an odd number of items (Ex.: 7 in the series 1, 4, 7, 16, 43)
- designating the number midway between the two middle numbers in a series containing an even number of items (Ex.: 10 in the series 3, 4, 8, 12, 46, 72)
Origin of median
Classical Latin medianus ; from medius, middle: see midnoun
- a median number, point, or line
- an artery, vein, nerve, etc. in the middle of the body or along the imaginary plane that bisects the body into the right and left halves
- ☆ the strip of land separating the lanes of opposing traffic of a divided highwayin full median strip
Related Forms:
- medianly
adverb
adjective
noun
- a Mede
- the language of the ancient Medes
median
adjective
- Relating to, located in, or extending toward the middle.
- Anatomy Of, relating to, or situated in or near the plane that divides a bilaterally symmetrical animal into right and left halves; mesial.
- Statistics Relating to or constituting the middle value in a distribution.
noun
- A median point, plane, line, or part.
- The dividing area, either paved or landscaped, between opposing lanes of traffic on some highways. Also called regionally boulevard, mall, median strip, meridian, neutral ground.
- Statistics The middle value in a distribution, above and below which lie an equal number of values.
- Mathematics a. A line that joins a vertex of a triangle to the midpoint of the opposite side.b. The line that joins the midpoints of the nonparallel sides of a trapezoid.
Origin of median
Latin mediānus, from medius, middle; see medhyo- in Indo-European roots.Related Forms:
- me′di·an·ly
adverb
median
median
top:three medians of a triangle and the median of a trapezoid
bottom: highway median
median
(plural medians)
- (anatomy, now rare) A central vein or nerve, especially the median vein or median nerve running through the forearm and arm. [from 15th c.]
- (statistics) The quantity or value at the midpoint of a set of values, such that the variable is equally likely to fall above or below it; the middle value of a discrete series arranged in magnitude (the mean of the middle two terms when there is an even number of terms). [from 19th c.]
- (US) The median strip; the area separating two lanes of opposite-direction traffic. [from 20th c.]
(not comparable)
- Situated in the middle; central, intermediate. [from 16th c.]
- (anatomy, botany) In the middle of an organ, structure etc.; towards the median plane of an organ or limb. [from 16th c.]
- (statistics) Having the median as its value. [from 19th c.]
From Middle French median, from Latin medianus (“of or pertaining to the middle”, adjective), from medius (“middle”) (see medium), from Proto-Indo-European *medhy- (“middle”). Cognate with Old English midde, middel (“middle”). More at middle.
(plural Medians)
- a Mede
- The northwestern Iranian language of the Medes, attested only by numerous loanwords in Old Persian, few borrowings in Old Armenian and some glosses in Ancient Greek; nothing is known of its grammar.
median - Investment & Finance Definition
The middle number in a series of numbers. To find the median, first arrange the numbers from the smallest to the largest. If the number of items is odd, the median is the number that is in the middle of the series. If the number of items is even, the median is the average of the two middle numbers. For example, the median of the odd-numbered series of 2, 5, 7, 9 and 12 is 7. The median of the even-numbered series of 1, 6, 8 and 15 is 7.