I ran the conditions of a particular blackjack game through the CVCX online viewer
Here are just a few of the conditions followed by a few of the results:
CONDITIONS
Bankroll: $10,000
Amount of hands bet per round: 2
RESULTS
$/HR = $87
Standard Deviation per hour= 134 betting units
True count............Bet amount
....<=0........................2x5
.......1........................2x10
.......2........................2x25
.......3........................2x50
.......4........................2x50
.......5........................2x75
....>=6........................2x100
Standard Deviation per hour in $ = 134 x $5 = $670
Ok, just to clarify:
Bankroll=$10,000
$/HR= $87
Standard Deviation in dollars = $670
According to the aforementioned standard deviation, bankroll, and $/HR,
after one hour of play you should have:
a 68% chance of ending up with $9,417 < $10,087 < $10,757
a 27% chance of ending up with $8,747 < $9,417 or $10,757 < $11,427
a 4% chance of ending up with $8,077 < $8,747 or $11,427 < $12,097
After two hours of play you should have:
a 68% chance of ending up with $9,504 < $10,174 < $10,844
a 27% chance of ending up with $8,834 < $9,504 or $10,844 < $11,514
a 4% chance of ending up with $8,164 < $8,834 or $11,514 < $12,184
And so on and so on.....
Is my understanding of standard deviation correct or skewed somehow?
Here are just a few of the conditions followed by a few of the results:
CONDITIONS
Bankroll: $10,000
Amount of hands bet per round: 2
RESULTS
$/HR = $87
Standard Deviation per hour= 134 betting units
True count............Bet amount
....<=0........................2x5
.......1........................2x10
.......2........................2x25
.......3........................2x50
.......4........................2x50
.......5........................2x75
....>=6........................2x100
Standard Deviation per hour in $ = 134 x $5 = $670
Ok, just to clarify:
Bankroll=$10,000
$/HR= $87
Standard Deviation in dollars = $670
According to the aforementioned standard deviation, bankroll, and $/HR,
after one hour of play you should have:
a 68% chance of ending up with $9,417 < $10,087 < $10,757
a 27% chance of ending up with $8,747 < $9,417 or $10,757 < $11,427
a 4% chance of ending up with $8,077 < $8,747 or $11,427 < $12,097
After two hours of play you should have:
a 68% chance of ending up with $9,504 < $10,174 < $10,844
a 27% chance of ending up with $8,834 < $9,504 or $10,844 < $11,514
a 4% chance of ending up with $8,164 < $8,834 or $11,514 < $12,184
And so on and so on.....
Is my understanding of standard deviation correct or skewed somehow?
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