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nexations

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There are 9 letters in NEXATIONS ( A¹E¹I¹N¹O¹S¹T¹X⁸ )

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8 letters out of NEXATIONS

ENATIONS NONTAXES SONATINE

7 letters out of NEXATIONS

ANOINTS ANTISEX ATONIES ENATION INANEST INTONES NATIONS ONANIST SEXTAIN STANINE TENSION TOXINES

6 letters out of NEXATIONS

5 letters out of NEXATIONS

4 letters out of NEXATIONS

3 letters out of NEXATIONS

AIN AIS AIT ANE ANI ANT ATE AXE EAT ENS EON ETA INN INS ION ITS NAE NAN NET NIT NIX NOS NOT OAT OES ONE ONS OSE SAE SAT SAX SEA SEI SEN SET SEX SIN SIT SIX SON SOT SOX TAE TAN TAO TAS TAX TEA TEN TIE TIN TIS TOE TON XIS

2 letters out of NEXATIONS

AE AI AN AS AT AX EN ES ET EX IN IS IT NA NE NO OE OI ON OS OX SI SO TA TI TO XI

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Nexations might refer to
In logic, Negation, also called the logical complement, is an operation that takes a proposition * * * * P * * * {\displaystyle P} * to another proposition "not * * * * P * * * {\displaystyle P} * ", written * * * * ¬ * P * * * {\displaystyle \neg P} * (¬P), which is interpreted intuitively as being true when * * * * P * * * {\displaystyle P} * is false, and false when * * * * P * * * {\displaystyle P} * is true. Negation is thus a unary (single-argument) logical connective. It may be applied as an operation on notions, propositions, truth values, or semantic values more generally. In classical logic, negation is normally identified with the truth function that takes truth to falsity and vice versa. In intuitionistic logic, according to the Brouwer–Heyting–Kolmogorov interpretation, the negation of a proposition * * * * P * * * {\displaystyle P} * is the proposition whose proofs are the refutations of * * * * P * * * {\displaystyle P} * .

Nexations might refer to

In logic, Negation, also called the logical complement, is an operation that takes a proposition
*
*
*
* P
*
*
* {\displaystyle P}
* to another proposition "not
*
*
*
* P
*
*
* {\displaystyle P}
* ", written
*
*
*
* ¬
* P
*
*
* {\displaystyle \neg P}
* (¬P), which is interpreted intuitively as being true when
*
*
*
* P
*
*
* {\displaystyle P}
* is false, and false when
*
*
*
* P
*
*
* {\displaystyle P}
* is true. Negation is thus a unary (single-argument) logical connective. It may be applied as an operation on notions, propositions, truth values, or semantic values more generally. In classical logic, negation is normally identified with the truth function that takes truth to falsity and vice versa. In intuitionistic logic, according to the Brouwer–Heyting–Kolmogorov interpretation, the negation of a proposition
*
*
*
* P
*
*
* {\displaystyle P}
* is the proposition whose proofs are the refutations of
*
*
*
* P
*
*
* {\displaystyle P}
* .

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