F**k the Zero

The grip of addiction

One thing you can’t recycle is wasted time

Sometimes life seems really short, and other times it seems impossibly long. But this chart below helps to emphasize that it’s most certainly finite. 

It's based on the Your Life in Weeks post by Tim Urban, from Wait But Why.

Learn to appreciate what you have, before time makes you appreciate what you had. 

Try it out yourself at the following link: Your Life in Weeks - Interactive

These are your weeks and they’re all you’ve got. 

The Boiling Frog

The boiling frog is an apologue describing a frog being slowly boiled alive. 

The premise is that if a frog is put suddenly into boiling water, it will jump out, but if the frog is put in tepid water which is then brought to a boil slowly, it will not perceive the danger and will be cooked to death.

The story is often used as a metaphor for the inability or unwillingness of people to react to, or be aware of, sinister threats that arise gradually rather than suddenly.

Scientists point out that real frogs don’t actually behave this way - they usually try to escape rising heat. But the story remains powerful because of what it represents. In life, problems rarely appear all at once. Sometimes they grow slowly: small stresses, unfair situations, unhealthy habits, or toxic environments. We tolerate them bit by bit, convincing ourselves we’ll deal with it later. But waiting too long can drain our energy and confidence.

The lesson isn’t about frogs. It’s about awareness. Notice when something feels wrong. Set boundaries. Make changes early while you still have the strength to act. Because protecting your peace often means knowing when it’s time to jump.

Live Your Best Life

I'm not sure where I seen the below passage, but it is extremely grounding.

Are we meant to mourn forever?
There is something sobering about how quickly the world moves on when a person dies. 

It reminds you that applause is brief attention is fleeting, and the crowd does not stay long.
So laugh while your lungs are strong enough to carry it.
Cry when you must.
Love deeply and allow yourself to be loved in return.
Travel if you can.
Eat good food.
Sit with friends and be merry.
Forgive quickly.
Carry no hatred in your chest; it is too heavy for such a short journey.
Do that thing you have been postponing. Stop telling yourself “One day".
Help someone.
Share what you have.
Give, even if it is small.
All we truly have is now. The present hour.
Make every second, minute, and hour count.
Live your best life.

The Paradox of the Heap

In Oppositions and Paradoxes John L. Bell explores a variety of mathematical and scientific paradoxes with philosophical precision, while retaining a great sense of humour in his investigations. In this excerpt, Bell formulates and works through “The Problem of the Heap,” asking: how many grains of sand does one need to make a heap, exactly?

The paradox of the heap or sorites paradox (from the Greek sōritēs “heap”) - attributed to the ancient Greek philosopher Eubulides of Miletus - arises from the vagueness of certain predicates in ordinary language. In a typical formulation, we consider a heap of sand, from which grains are removed one by one. The paradox arises when one considers what happens when the process is repeated sufficiently many times. For suppose we make the natural assumption that, if we remove a single grain from a heap, we are still left with a heap. Then eventually just a single grain remains: is it still a heap? Or are even no grains at all a heap? If not, when did the heap change into to a non-heap?

We can turn the paradox on its head by starting with a totally bald man, and, noting that any man with just one more hair than a bald man is still bald, conclude that every man must be bald. For a man with no hair is bald, so a man with just one hair is bald, and thus a man with two hairs is bald, … whence a man with any number of hairs is bald.

A related formulation of the paradox is to suppose given a set of coloured chips such that the variation in colour of two adjacent chips is too small - a difference in wavelength of 1 nanometre say - for the human eye to be able to distinguish between them. Suppose that the first chip is coloured violet, which has a wavelength of about 400 nanometres, and the last chip is coloured red, with a wavelength of 650 nanometres. If we assume, as in the case of the bald man, that a chip whose colour differs in wavelength by one nanometre from a violet coloured chip would still be seen as violet, then the ‘bald man’ argument leads to the conclusion that the red chip would also have to be seen as violet.

The paradox can be reconstructed for a variety of predicates—all of which can be seen to be vague - for example, with “short,” “poor,” “young,” “red,” and so on.

A natural response to the paradox is to introduce a “fixed boundary” to the concept of heap by defining a “heap” to be a set of grains containing at least a certain fixed number - 10000, say - of grains. In that case, a set of 9999 grains is not a heap but one of 10000 is. This seems unnatural since there would appear to be little significance to the difference between 9999 grains and 10000 grains. Wherever the boundary is set, it remains arbitrary. A more acceptable, if radical solution would be to call any collection of two or more a heap!

~ From The Paradox of the Heap, from John L. Bell’s Oppositions and Paradoxes - Broadview Press