Heap

A minimum heap is a list of numbers such that the $i^\text{th}$ number is smaller than the $(2i)^\text{th}$ and $(2i+1)^\text{th}$ numbers. For example, $L = \{1, 2, 3, 3, 5, 4, 7\}$ is a minimum heap because

• the $1^\text{st}$ number is smaller than the $2^\text{nd}$ and $3^\text{rd}$ numbers;
• the $2^\text{nd}$ number is smaller than the $4^\text{th}$ and $5^\text{th}$ numbers;
• the $3^\text{rd}$ number is smaller than the $6^\text{th}$ and $7^\text{th}$ numbers.

Conversely, a maximum heap is a list of numbers such that the $i^\text{th}$ number is larger than the $(2i)^\text{th}$ and $(2i+1)^\text{th}$ numbers.

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True or False?

If I reverse a minimum heap, I always get a maximum heap. $$