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ordial

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The answer ORDIAL has 0 possible clue(s) in existing crosswords.

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The word ORDIAL is NOT valid in any word game. (Sorry, you cannot play ORDIAL in Scrabble, Words With Friends etc)

There are 6 letters in ORDIAL ( A1D2I1L1O1R1 )

To search all scrabble anagrams of ORDIAL, to go: ORDIAL?

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Scrabble results that can be created with an extra letter added to ORDIAL

CORDIAL DILATOR DIPOLAR GOLIARD KILORAD LABROID ORDINAL DARIOLE

5 letters out of ORDIAL

AROID DRAIL LAIRD LIARD LIDAR RADIO

4 letters out of ORDIAL

ARID ARIL DIAL DIOL DIRL IDOL LAID LAIR LARD LARI LIAR LIDO LIRA LOAD LOID LORD ORAD ORAL RAID RAIL RIAL ROAD ROIL

3 letters out of ORDIAL

ADO AID AIL AIR DAL DOL DOR LAD LAR LID OAR ODA OIL OLD ORA RAD RAI RIA RID ROD

2 letters out of ORDIAL

AD AI AL AR DO ID LA LI LO OD OI OR

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Definitions of ordial in various dictionaries:

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Ordial might refer to
In set theory, an ordinal number, or ordinal, is one generalization of the concept of a natural number that is used to describe a way to arrange a collection of objects in order, one after another. Any finite collection of objects can be put in order just by the process of counting: labeling the objects with distinct natural numbers. Ordinal numbers are thus the "labels" needed to arrange collections of objects in order.
* An ordinal number is used to describe the order type of a well ordered set (though this does not work for a well ordered proper class). A well ordered set is a set with a relation > such that* (Trichotomy) For any elements x and y, exactly one of these statements is true
* x > y
* y = x
* y > x
* (Transitivity) For any elements x, y, z, if x > y and y > z, then x > z
* (Well-foundedness) Every nonempty subset has a least element, that is, it has an element x such that there is no other element y in the subset where x > yTwo well ordered sets have the same order type if and only if there is a bijection from one set to the other that converts the relation in the first set to the relation in the second set.
* Whereas ordinals are useful for ordering the objects in a collection, they are distinct from cardinal numbers, which are useful for saying how many objects are in a collection. Although the distinction between ordinals and cardinals is not always apparent in finite sets (one can go from one to the other just by counting labels), different infinite ordinals can describe the same cardinal. Like other kinds of numbers, ordinals can be added, multiplied, and exponentiated, although the addition and multiplication are not commutative.
* Ordinals were introduced by Georg Cantor in 1883 to accommodate infinite sequences and to classify derived sets, which he had previously introduced in 1872 while studying the uniqueness of trigonometric series.
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