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Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that $p < q < r < 2p$$p < q < r < 2p$ with $m$ divides $p-1, q-1$ but not $r-1$ and the product $pqr$ is an $l$ digit integer.
Counting the number of prime triplet
Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that $p < q < r < 2p$ with $m$ divides $p-1, q-1$ but not $r-1$ and the product $pqr$ is an $l$ digit integer.
Counting the number of prime triplet
Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that $p < q < r < 2p$ with $m$ divides $p-1, q-1$ but not $r-1$ and the product $pqr$ is an $l$ digit integer.
Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that $p<q<r<2p$$p < q < r < 2p$ with $m$ divides $p-1, q_1$$p-1, q-1$ but not $r-1$ and the product $pqr$ is an $l$ digit integer.
Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that $p<q<r<2p$ with $m$ divides $p-1, q_1$ but not $r-1$ and the product $pqr$ is an $l$ digit integer.
Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that $p < q < r < 2p$ with $m$ divides $p-1, q-1$ but not $r-1$ and the product $pqr$ is an $l$ digit integer.
Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that$p<q<r<2p$ with $m$ divides $p-1, q_1$ but not $r-1$ and
the the product $pqr$ is an $l$ digit integer.
Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that$p<q<r<2p$ with $m$ divides $p-1, q_1$ but not $r-1$ and
the product $pqr$ is an $l$ digit integer.
Let $m$ be a fixed integer.
I want to count number of prime triplet $(p,q,r)$ such that$p<q<r<2p$ with $m$ divides $p-1, q_1$ but not $r-1$ and the product $pqr$ is an $l$ digit integer.
