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A Turing machine is a 7-tuple, $T=(Q, \Sigma, \Gamma, \delta, q_0, q_{accept}, q_{reject}),$ T=(Q, \Sigma, \Gamma, \delta, q_0, q_{accept}, q_{reject}), where

$\Gamma$ \Gamma is the input alphabet

❌

$\delta : Q×\Gamma \to Q×\Gamma×\{L,R\}$ \delta : Q×\Gamma \to Q×\Gamma×\{L,R\} is the transition function

✅

$q_{reject} \in Q$ q_{reject} \in Q is the reject state, where $q_{reject} = q_{accept}$ q_{reject} = q_{accept}

❌

$\Sigma$ \Sigma is the input alphabet containing the blank symbol

❌

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