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Welcome to Anagrammer Crossword Genius! Keep reading below to see if iversion is an answer to any crossword puzzle or word game (Scrabble, Words With Friends etc). Scroll down to see all the info we have compiled on iversion.

CROSSWORD
ANSWER

iversion

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

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

There are 8 letters in IVERSION ( E1I1N1O1R1S1V4 )

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

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

DIVERSION PREVISION REVISIONS INVERSION

8 letters out of IVERSION

REVISION

7 letters out of IVERSION

ENVIROS IRONIES IVORIES NOISIER RENVOIS VERSION VIRIONS

6 letters out of IVERSION

ENVIRO ENVOIS IONISE IRONES NOSIER OVINES RENVOI SENIOR VINIER VIREOS VIRION VISION

5 letters out of IVERSION

ENVOI EOSIN IRONE IRONS IVIES NISEI NOIRS NOISE NORIS ORNIS OSIER OVENS OVERS OVINE REINS RESIN RINSE RISEN RIVEN RIVES ROSIN ROVEN ROVES SENOR SERIN SERVO SIREN SIVER SNORE VEINS VERSO VIERS VINES VINOS VIREO VIRES VISOR

4 letters out of IVERSION

EONS ERNS EROS INRO IONS IRES IRIS IRON NEVI NISI NOES NOIR NORI NOSE ONES ORES OVEN OVER REIN REIS REVS RINS RISE RIVE ROES ROSE ROVE SINE SIRE SONE SORE SORI SORN VEIN VIER VIES VINE VINO VISE VOES

3 letters out of IVERSION

ENS EON ERN ERS INS ION IRE NOR NOS OES ONE ONS ORE ORS OSE REI RES REV RIN ROE SEI SEN SER SIN SIR SON SRI VIE VIS VOE

2 letters out of IVERSION

EN ER ES IN IS NE NO OE OI ON OR OS RE SI SO

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Definitions of iversion in various dictionaries:

No definitions found

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Iversion might refer to
In mathematics, the Iverson bracket, named after Kenneth E. Iverson, is a notation that
* generalises the Kronecker delta. It converts any logical proposition into a number that is 1 if the proposition is satisfied, and 0 otherwise, and is generally written
* by putting the proposition inside square brackets:*
*
*
* [
* P
* ]
* =
*
*
* {
*
*
*
* 1
*
*
*
* if
*
* P
*
* is true;
*
*
*
*
*
* 0
*
*
*
* otherwise,
*
*
*
*
*
*
*
*
*
* {\displaystyle [P]={\begin{cases}1&{\text{if }}P{\text{ is true;}}\\0&{\text{otherwise,}}\end{cases}}}
* where P is a statement that can be true or false.
* In the context of summation, the notation can be used to write any sum as an infinite sum without limits:
* If
*
*
*
* P
* (
* k
* )
*
*
* {\displaystyle P(k)}
* is any
* property of the integer
*
*
*
* k
*
*
* {\displaystyle k}
* ,
*
*
*
*
*
* ∑
*
* k
*
*
* f
* (
* k
* )
*
* [
* P
* (
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* =
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* ∑
*
* P
* (
* k
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*
* f
* (
* k
* )
* .
*
*
* {\displaystyle \sum _{k}f(k)\,[P(k)]=\sum _{P(k)}f(k).}
* Note that by this convention, a summand
*
*
*
* f
* (
* k
* )
* [
*
*
* false
*
*
* ]
*
*
* {\displaystyle f(k)[{\textbf {false}}]}
* must evaluate to 0 regardless of whether
*
*
*
* f
* (
* k
* )
*
*
* {\displaystyle f(k)}
* is defined.
* Likewise for products:
*
*
*
*
*
* ∏
*
* k
*
*
* f
* (
* k
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*
* [
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* (
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* .
*
*
* {\displaystyle \prod _{k}f(k)^{[P(k)]}=\prod _{P(k)}f(k).}
* The notation was originally introduced by Kenneth E. Iverson in his programming language APL, though restricted to single relational operators enclosed in parentheses, while the generalisation to arbitrary statements, notational restriction to square brackets, and ...
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