The Most Complex Problems Often Have The Simplest Solutions

A complexity of a problem doesn’t dictate the complexity of its solution – understanding it and looking at it the right way can show you the simplest.

“’Think simple’ as my old master used to say – meaning reduce the whole of its parts into the simplest terms, getting back to first principles.“     -Frank Lloyd Wright

Perception can be perplexing. The more difficult a problem seems, the more difficult the solution seems to solve. But a problem’s complexity level doesn’t adjacently increase or decrease the solution’s.

This is a common error in problem solving.

If the answer to a problem is “1,000,000”, there are an infinite amount of ways to get to that answer:

791 x 6,420 ÷ 70 x 13.5 + 20,629 = 1,000,000

3,976 + 9,827 x 95 + 62,459 = 1,000,000

Versus:

2 x 500,000 = 1,000,000

1 + 999,999 = 1,000,000

Regardless of how complex one solution may be over the simplest, if done right, yields the same results.

“I have yet to see any problem, however complicated, which, when you looked at it in the right way, did not become still more complicated.”     -Paul Anderson

The size or scale of the problem is irrelevant, the simplest path to the solution can always be found. You just have to think of it as puzzle or math problem and figure out an effective equation.

A million is a big number and solving it can be complex or simple. The same methodology is applicable to any other problem, on paper and in practice.

For example, during an OP:

So, instead of blowing up a bridge, we just released a few bolts which then scattered the debris all over the road which effectively shut down the bridge.

Success. The end result was the same but without the mess, cost, risk and needless complexities.

Don’t make the mistake in thinking a complex problem has to have an equally complex solution.

The more you understand something the more simple or decipherable it becomes. Look at the problem at different angles, literally and figuratively.

“The ability to simplify means to eliminate the unnecessary so that the necessary may speak.”     -Hans Hofmann