Trying to understand the 2N lnN compares for quicksort
I was going through the analysis of quicksort in Sedgewick’s Algorithms book. He creates the following recurrence relation for number of compares in quicksort while sorting an array of N distinct items.
Trying to understand the 2N lnN compares for quicksort
I was going through the analysis of quicksort in Sedgewick’s Algorithms book. He creates the following recurrence relation for number of compares in quicksort while sorting an array of N distinct items.
Trying to understand the 2N lnN compares for quicksort
I was going through the analysis of quicksort in Sedgewick’s Algorithms book. He creates the following recurrence relation for number of compares in quicksort while sorting an array of N distinct items.
Why is mod (%) a fundamental mathematical operator in many programming languages?
Is there a reason, historical or otherwise, why the modulus operator is part of a small set of standard operators in what seems like many languages? (+, -, *, / and %, for Java and C, with ** in Ruby and Python).
Why is mod (%) a fundamental mathematical operator in many programming languages?
Is there a reason, historical or otherwise, why the modulus operator is part of a small set of standard operators in what seems like many languages? (+, -, *, / and %, for Java and C, with ** in Ruby and Python).
Why is mod (%) a fundamental mathematical operator in many programming languages?
Is there a reason, historical or otherwise, why the modulus operator is part of a small set of standard operators in what seems like many languages? (+, -, *, / and %, for Java and C, with ** in Ruby and Python).
Why is mod (%) a fundamental mathematical operator in many programming languages?
Is there a reason, historical or otherwise, why the modulus operator is part of a small set of standard operators in what seems like many languages? (+, -, *, / and %, for Java and C, with ** in Ruby and Python).
Why is mod (%) a fundamental mathematical operator in many programming languages?
Is there a reason, historical or otherwise, why the modulus operator is part of a small set of standard operators in what seems like many languages? (+, -, *, / and %, for Java and C, with ** in Ruby and Python).
Why is mod (%) a fundamental mathematical operator in many programming languages?
Is there a reason, historical or otherwise, why the modulus operator is part of a small set of standard operators in what seems like many languages? (+, -, *, / and %, for Java and C, with ** in Ruby and Python).
Why is mod (%) a fundamental mathematical operator in many programming languages?
Is there a reason, historical or otherwise, why the modulus operator is part of a small set of standard operators in what seems like many languages? (+, -, *, / and %, for Java and C, with ** in Ruby and Python).