The following definition by wikipedia states that options are zero-sum games:
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[...] examples of zero-sum games in daily life include games like poker, chess, and bridge where one person gains and another person loses, which results in a zero-net benefit for every player.[3]
In the markets and financial instruments, futures contracts and options are zero-sum games as well.[4]
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But is that really true? B/c the market itself as a whole is IMO not a zero-sum game b/c otherwise it wouldn't grow/expand or shrink. We know markets, ie. economies, usually grow, some bad ones even shrink, yes, but this just proves that markets & economies cannot be a zero-sum game.
So, then the above definition of options and futures (and possibly also stocks) being a zero-sum game cannot be true, IMO.
What do you think?
"
[...] examples of zero-sum games in daily life include games like poker, chess, and bridge where one person gains and another person loses, which results in a zero-net benefit for every player.[3]
In the markets and financial instruments, futures contracts and options are zero-sum games as well.[4]
"
But is that really true? B/c the market itself as a whole is IMO not a zero-sum game b/c otherwise it wouldn't grow/expand or shrink. We know markets, ie. economies, usually grow, some bad ones even shrink, yes, but this just proves that markets & economies cannot be a zero-sum game.
So, then the above definition of options and futures (and possibly also stocks) being a zero-sum game cannot be true, IMO.
What do you think?
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