Minus One Meaning In Relationship Quotes

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5.4 The question of accumulation. If life is a wager, what form does it take? At the racetrack, an accumulator is a bet which rolls on profits from the success of one of the horse to engross the stake on the next one. 5.5 So a) To what extent might human relationships be expressed in a mathematical or logical formula? And b) If so, what signs might be placed between the integers?Plus and minus, self-evidently; sometimes multiplication, and yes, division. But these sings are limited. Thus an entirely failed relationship might be expressed in terms of both loss/minus and division/ reduction, showing a total of zero; whereas an entirely successful one can be represented by both addition and multiplication. But what of most relationships? Do they not require to be expressed in notations which are logically improbable and mathematically insoluble? 5.6 Thus how might you express an accumulation containing the integers b, b, a (to the first), a (to the second), s, v? B = s - v (*/+) a (to the first) Or a (to the second) + v + a (to the first) x s = b 5.7 Or is that the wrong way to put the question and express the accumulation? Is the application of logic to the human condition in and of itself self-defeating? What becomes of a chain of argument when the links are made of different metals, each with a separate frangibility? 5.8 Or is "link" a false metaphor? 5.9 But allowing that is not, if a link breaks, wherein lies the responsibility for such breaking? On the links immediately on the other side, or on the whole chain? But what do you mean by "the whole chain"? How far do the limits of responsibility extend? 6.0 Or we might try to draw the responsibility more narrowly and apportion it more exactly. And not use equations and integers but instead express matters in the traditional narrative terminology. So, for instance, if...." - Adrian Finn
Julian Barnes (The Sense of an Ending)
Most strategic interactions are one of two kinds of “games.” In the first type of game, both sides win. Both sides are better off at the end than at the beginning. Or, at least, both sides go into the game expecting to benefit at the end. The first type of game is a win-win game. To make it work, both sides usually give something to the other side. Or trade something. Or exchange something. Or pool their resources. So something bigger is built. So they can share in something greater. So both sides win. It’s a Positive-Sum Game.6 The second type of game is different. It’s when only one side can win. At the end, only one side is better off. Which means one side isn’t better off. The other side is worse off. The other side lost. The second type of game is a win-lose game. Totaling up the additions and subtractions at the end, you get zero. What is added to one side is taken from the other side. A plus for one is a minus for the other. It’s a Zero-Sum Game. Zero-Sum Games are competition or conflict over something. Maybe it’s land. Or money. Or influence. Or a customer relationship. If one side wins it, the other side loses it. There’s a third kind of game, but it’s rare. It’s rare because both sides lose. Both sides are worse off at the end than they were at the beginning. It’s a Negative-Sum Game. If it’s planned, a Negative-Sum Game is expected to be short. Like in a war of attrition. Because people can only stand to lose for so long. People want to return to Positive-Sum Games and Zero-Sum Games as quickly as they can. The first two types of games happen all the time. In business. In war. In politics. In espionage. Even in friendships. Zero-Sum Games and Positive-Sum Games are everywhere.7
John Braddock (A Spy's Guide to Strategy)