Seasons’ Treats

I am spending time in Denmark at the moment. Walks on the beach, strolls though Copenhagen at dusk – not bad, at all. Yet, early November in Denmark is the slightly uneasy time when Nature cannot quite make up its mind whether it is autumn or winter. Remarkably, temperatures are not much lower than in July (tells you something about the July we had!), but there is no doubt that the direction is winter. Soon we will wake up to gardens covered by frost’s embroidery. But we are not yet there! The sun still has authority and trees are still not naked. Unmistakably, this is not New England foliage with its blazing colours. Instead leaves are turning yellow with the tenderness so typical of Danish nature.

One can be upset about the need to wrap oneself in many layers, about the onset of a season which is physically demanding, about the short days and long nights. Despite this I would not want to live permanently in a place with eternal summer. For me the procession of seasons is important. It is a cycle I relate to, a cycle that symbolises something of fundamental human significance.

Perhaps I would like that summers were longer and winters shorter, something which can be achieved by moving further south. But moving to Vienna, I did not achieve exactly that. I achieved that summers and winters became longer, and spring and autumn shorter. Of course, I do not condemn those who choose eternal summer (or eternal winter). Only, for me, seasons are attractive because they provide variety and cyclical repetition.

Seasons represent an overarching issue worth reflecting on. Human lives have their own seasonality, and although we have extended each life season tremendously in the last few decades, we should be cautious with changing the human condition fundamentally. This is a key message of my book.

Over the last sixty years average lifetimes have gone up by 50 percent. These 24 years of additional lifetime we have essentially spread out over youth, middle and old age, but arguably we have been decreasing childhood to benefit youth. With frighteningly early sexual first times, unhindered access to mature information for the immature, and pubescent pop stars peddling youth ideals (or smut) to their peers, we have robbed children of the privilege of letting childhood run its natural course. With a likely lifetime of 80+ years should children really want to become adult with 12? Psychoanalysis has shown us the incredibly formative importance of childhood; we become nostalgic about childhood, and yet we curtail it! The Bible tells us that unless ye ‘become as little children, ye shall not enter into the kingdom of heaven’. Seems we are making it harder than it needs to be!

At the other end of youth we try to extend it by all sorts of artificial means with comical if not tragic results. Valentino and Sophia Loren trying to look 30 when 80 are not a pleasant sight. Old age is dreaded even if extended, although in truth many people find old age a blessing in their heart of hearts. So much to digest, so many lives to assist, so many grandchildren to spoil, so much earned freedom and joy, even under the shadow of physical decline and possible illness. The mildness and loving fostered by old age are not sufficiently prized, neither by society nor by those living it.

When earthly immortality comes within our reach, one of our dilemmas will again be how to time the seasons of our lives. Will we do 200 million years as children, 400 million years as youths, and infinity as the middle-aged, thus cutting out old age altogether? For all the attraction of youth, are you sure you want to spend 400 million years there, and infinity as a successful middle-aged lawyer? Are you sure? Really?

One thought on “Seasons’ Treats

  1. Fernando Arthur Tollendal Pacheco

    As you know, formulated in 1926 by Erwin Schroedinger, a partial differencial equation that describes how the quantic state of a physical system changes with time. For it, in 1933, he received the Nobel Prize (together with Paul Dirac). It contains the term Ψ, refered somewhat improperly as “wave function”. The significance of it was not understood, untill Max Born interpreted it as defining the probability of finding a particle in a determinate place of space. He received the Nobel Prize for itin 1932. The possibility can be represented by a Gauss curve, with maximum in the center and coming assyntotically to zero int he extremities. The mathematical formalism adopted leaves clear that in the instant the location of the particle is made, all probabilities desapear. Stangelly, since the formulation to this day, numerous discussions about the significance of this disapearance occur, maintaining that there is something misterious in it. Nevertheless, when we have a dice in hand before we throw it the possibility of each face falling upside is one to six. In the moment it falls upon the table and immobilize, it’s clear one can nomore speak in probabilities, as one of the faces was defined. Its obvious, there is nothing misterious in it, as even Einstein and Niels Bohr concurred.

    It’s what occurs when one imagines Physics necessarilly must be described by mathematical formulas, even when they are not needed, as is the case. In this love by mistery, even today is frequent the undertanding that the wave function significs that the particle is in all places at the same time, and quantic theory makes possible the creation on a computer capable of realizing simultaneously infinite mathematical operations, a thing that would be useful, by instance, in braking chiptographed texts.

    Another common error that has the same origin consists in the named “multiple universes interpretation”, that affirms the objective reality os the universal wave function.


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