If Round Numbers, perhaps because they are the easiest multiples of other numbers, attract attention and thereby either a struggle or a release of pent up tension occurs around them, then the antithesis of a round number may likely be a prime number.

Do markets move past prime numbers with least activity/least resistance? If that is so, there should be evidence that the often talked about supports or resistances are observed to occur much less frequently around such numbers than may be in a consistent with randomness world.

If the numbers are a human invention (the choice of the base that all of us stick to is surely a convention, since the mathematics of the universe still remain the same whichever base of numbers any may choose), due to which variable behaviour around different types of numbers observed in prices may only be explainable, then such behaviour may be observable in time too and not just prices.

Perhaps the Senator has studied behaviour of markets through prime numbered years? Perhaps Kora may quickly run through his numbers cannons a study on prime numbered trading days from the lowest low in the last century?

Do markets move more than consistent with randomness or less around prime numbered prices? Similarly do markets move or less than consistent with randomness in prime numbered price bars?


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