yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Tavis Smiley: There Are No Shortcuts. You Find Your Path By Walking It. | Big Think


2m read
·Nov 4, 2024

Maya Angelou said to me repeatedly that we find our path by walking it. We find our path by walking in.

And at the end of the day, for all the advice you get from me or anyone else, from all the books you read about how to live a good life, your best life, from all the self-help seminars that you go to, from all the Big Think programs that you watch, at the end of the day, with all this information coming at you, you only find your path by walking it.

You have to commit yourself to being courageous, being committed, being consistent to those immutable principles by which you have decided you are going to live your life. There is no other way around this. You have to walk your path to find it.

We live in a world where everybody is looking for a shortcut. Everybody wants the shortcuts to success, the shortcut to this, the shortcut to that. In our cars, I live in L.A., we use these apps to find the shortest way to get to where we're going.

Everybody in life these days, it seems, is trying to find a shortcut to wherever they think they're trying to go. And oftentimes when we shortcut our way to getting there, we're not happy when we arrive anyway.

And oftentimes, certainly in terms of our lives and careers, it means less if you have cheated or shortcutted your way to get there anyway. My point is that there's no alternative to doing the work. You have to do the work.

And doing the work means that you have to walk the walk, you have to walk the path if you're going to find and discover what your life is truly all about.

And quite frankly, and I'll close on this note, I've discovered that the joy is in the walk anyway. The joy is in the journey. There is joy in the journey. There are ups and there are downs, but there is joy in the journey.

I believe that we live in a society where we are so caught up with achieving milestones that we end up missing the moments. Milestones are a beautiful thing, but it's these moments that really make life worth living.

So don't be so caught up in chasing milestones in your career that you miss the important moments along the way.

More Articles

View All
The Psychology of Narcissism [Traits, Symptoms, Origins & How to Protect Yourself]
Some experts call them inhuman, along with psychopaths and sociopaths, because of their significant lack of empathy and immense capacity for destruction. They don’t fight shy of systematic abuse and often leave a trail of misery when they move from prey t…
Sales pre-PMF should be done by the founders.
If you’re the founder of an early stage startup and you’re building a product that you’re hoping other businesses will buy, you are capable of selling it. That’s the good news. The bad news is that you’re probably the only person capable of selling your p…
Want to Get SUPER Rich? Sacrifice These 17.
When you see millionaires and billionaires in the world’s wealthiest people, you have to be 100% sure that they reached this financial status as a result of sacrifices. Every one of them gave up a lot to get to where they are today. Sacrifice is what sets…
Place value blocks | Math | 4th grade | Khan Academy
What number is shown by the place value blocks? So here we have several sets of place value blocks, some with many, many, many blocks, and some with just single blocks stacked on top of each other. We want to know what number is represented by all of the…
Journey into the Deep Sea - VR | National Geographic
We live on this incredible, unfamiliar blue planet. The ocean is this magical, complex, beautiful place, but almost nobody sees it. [Music] The ocean protects us; it feeds us. Yet few can see how beautiful and powerful that it can be. What we don’t see, w…
Midpoint sums | Accumulation and Riemann sums | AP Calculus AB | Khan Academy
What we want to do in this video is get an understanding of how we can approximate the area under a curve. For the sake of an example, we’ll use the curve ( y = x^2 + 1 ). Let’s think about the area under this curve above the x-axis from ( x = -1 ) to ( …