Standard deviation of the distribution

Standard deviation of the standard logarithmic distribution

STD is the standard deviation of the distribution.

Standard deviation of the normal distribution

Mean value of the standard logarithmic distribution

Value to which the standard normal distribution is calculated

The number for which the standard normal distribution is to be calculated

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When you actually use the Excel normal distribution function,

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Probability value for which the standard logarithmic distribution is to be calculated

So remember, it's normal meaning it's perfectly symmetrical so 50 percent of the distribution falls below the mean, 50 falls above the mean.

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The number for which the integral value of standard normal distribution is to be calculated

So, we're just looking at frequency on the y axis.

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Day counting basis

Does not meet our standards.

There's variance in the sample SD squared.

From the mean to one standard deviation above, and one standard deviation below.

I know that's a mouthful. So, you might wanna replay that.

50 of the distribution falls below the mean, 50 falls above. It's perfectly symmetrical.

The next element is the fact that

If it is within our norms.

How we draw that line.

I came to this because, if you're going to have a reference that we know as self the Me, the I in our own processing we need to have something that is stable, something that does not deviate much from day to day.

You can see they are all above this 20 ng.

Let me do the base in green.

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