Your ideas are worth less than you think—it’s all about how you execute upon them.~ Chris Bailey from, https://alifeofproductivity.com/your-ideas-arent-that-unique/
The pull-quote says it all. I recently had a pleasant conversation, wherein the idea of the “why” and the “how” came up. Thanks to Simon Sinek, we all know to, “start with why,” (that is to say, start with the idea.) The idea is important, but it’s literally worthless without the execution. Because anything, multiplied by zero, is zero.
To my 20-something-year-old’s surprise, knowing Al Gebra turned out to actually be useful. Take, for example, evaluating some idea and its execution: The total value could be calculated by multiplying the value of the idea by the value of the execution. (Note my use of, “could be.”) Great ideas are represented by a large, positive value, and terrible ideas by a large, negative value; Similarly for the execution. Great idea multiplied by great execution? Huge total value.
This simple model also shows me how I regularly ruin my life: Terrible idea, (represented by a negative value,) with great execution… Or, great idea, with terrible execution, (represented by a negative value,)… either leads to a large negative total. Interestingly, the slightest negativity—in either of those cases—amplifies the magnitude of the other parameter’s greatness.
This leads to an algebra of idea-and-execution. If you’re going to half-ass the execution, (a negative value,) or you’re concerned that you cannot execute well, it’s better to do so with a “small” idea. Only if you’re sure you can do the execution passably well, (“positive”,) should you try a really great idea. If you work through the logic with the roles flipped, the same feels true. This leads to a question that can be used in the fuzzy, real world: Is this pairing of idea and execution in alignment? Am I pairing the risk of negative-execution align with a “small” idea, or pairing the risk of a bad idea with “small” execution. That to me is a very interesting “soft” analysis tool, which falls surprising out of some very simple algebra.
What I’m not sure about though is what to do with the double-negative scenarios. (Which I’ll leave as an exercise for you, Dear Reader.) Perhaps, I should be using a quadratic equation?