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tteration

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There are 9 letters in TTERATION ( A¹E¹I¹N¹O¹R¹T¹ )

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5 letters out of TTERATION

4 letters out of TTERATION

3 letters out of TTERATION

AIN AIR AIT ANE ANI ANT ARE ART ATE ATT EAR EAT EON ERA ERN ETA ION IRE NAE NET NIT NOR NOT OAR OAT ONE ORA ORE ORT RAI RAN RAT REI RET RIA RIN ROE ROT TAE TAN TAO TAR TAT TEA TEN TET TIE TIN TIT TOE TON TOR TOT

2 letters out of TTERATION

AE AI AN AR AT EN ER ET IN IT NA NE NO OE OI ON OR RE TA TI TO

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Tteration might refer to
In mathematics, tetration (or hyper-4) is the next hyperoperation after exponentiation, and is defined as iterated exponentiation. The word was coined by Reuben Louis Goodstein, from tetra- (four) and iteration. Tetration is used for the notation of very large numbers. The notation * * * * * * * * n * * * a * * * * {\displaystyle {^{n}a}} * means * * * * * * a * * * a * * * ⋅ * * * ⋅ * * a * * * * * * * * * * * * {\displaystyle {a^{a^{\cdot ^{\cdot ^{a}}}}}} * , the application of exponentiation * * * * n * − * 1 * * * {\displaystyle n-1} * times. * Shown here are the first four hyperoperations, with tetration as the fourth (and succession, the unary operation denoted * * * * * a * ′ * * = * a * + * 1 * * * {\displaystyle a'=a+1} * taking * * * * a * * * {\displaystyle a} * and yielding the number after * * * * a * * * {\displaystyle a} * , as the 0th):* Addition * * * * * a * + * n * = * a * + * * * * * 1 * + * 1 * + * ⋯ * + * 1 * * ⏟ * * * * n * * * * * {\displaystyle a+n=a+\underbrace {1+1+\cdots +1} _{n}} * * n copies of 1 added to a. * Multiplication * * * * * a * × * n * = * * * * * a * + * a * + * ⋯ * + * a * * ⏟ * * * * n * * * * * {\displaystyle a\times n=\underbrace {a+a+\cdots +a} _{n}} * * n copies of a combined by addition. * Exponentiation * * * * * * a * * n * * * = * * * * * a * × * a * × * ⋯ * × * a * * ⏟ * * * * n * * * * * {\displaystyle a^{n}=\underbrace {a\times a\times \cdots \times a} _{n}} * * n copies of a combined by multiplication. * Tetration * * * ...

Tteration might refer to

In mathematics, tetration (or hyper-4) is the next hyperoperation after exponentiation, and is defined as iterated exponentiation. The word was coined by Reuben Louis Goodstein, from tetra- (four) and iteration. Tetration is used for the notation of very large numbers. The notation
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* means
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* {\displaystyle {a^{a^{\cdot ^{\cdot ^{a}}}}}}
* , the application of exponentiation
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* {\displaystyle n-1}
* times.
* Shown here are the first four hyperoperations, with tetration as the fourth (and succession, the unary operation denoted
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* , as the 0th):* Addition
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* n copies of 1 added to a.
* Multiplication
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* n copies of a combined by addition.
* Exponentiation
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* {\displaystyle a^{n}=\underbrace {a\times a\times \cdots \times a} _{n}}
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* n copies of a combined by multiplication.
* Tetration
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* ...

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