Variance vs standard deviation [closed]Find standard deviation given standard deviationWhat makes standard deviation a good measure of dispersion from the mean?Standard deviation without squareRecalculate Standard DeviationConfirmation of the Variance and Standard Deviation resultsample standard deviation given population standard deviationCalculating Combined Standard DeviationHow is standard deviation different from average deviation?What is standard deviation?Does measuring the variance above the mean only give you a better indication of ceiling/potential?
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Variance vs standard deviation [closed]
Find standard deviation given standard deviationWhat makes standard deviation a good measure of dispersion from the mean?Standard deviation without squareRecalculate Standard DeviationConfirmation of the Variance and Standard Deviation resultsample standard deviation given population standard deviationCalculating Combined Standard DeviationHow is standard deviation different from average deviation?What is standard deviation?Does measuring the variance above the mean only give you a better indication of ceiling/potential?
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If I wanted to measure a fantasy MLB player’s potential to outscore his average on a given night would variance or standard deviation be a better indicator?
statistics variance standard-deviation
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closed as off-topic by YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost Jul 25 at 7:32
This question appears to be off-topic. The users who voted to close gave this specific reason:
- "This question is missing context or other details: Please provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost
add a comment |
$begingroup$
If I wanted to measure a fantasy MLB player’s potential to outscore his average on a given night would variance or standard deviation be a better indicator?
statistics variance standard-deviation
$endgroup$
closed as off-topic by YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost Jul 25 at 7:32
This question appears to be off-topic. The users who voted to close gave this specific reason:
- "This question is missing context or other details: Please provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost
4
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variance is square of standard deviation, so they are essentially same measure
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– Barry Chau
Jul 21 at 2:16
add a comment |
$begingroup$
If I wanted to measure a fantasy MLB player’s potential to outscore his average on a given night would variance or standard deviation be a better indicator?
statistics variance standard-deviation
$endgroup$
If I wanted to measure a fantasy MLB player’s potential to outscore his average on a given night would variance or standard deviation be a better indicator?
statistics variance standard-deviation
statistics variance standard-deviation
asked Jul 21 at 2:13
tintin
1288 bronze badges
1288 bronze badges
closed as off-topic by YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost Jul 25 at 7:32
This question appears to be off-topic. The users who voted to close gave this specific reason:
- "This question is missing context or other details: Please provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost
closed as off-topic by YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost Jul 25 at 7:32
This question appears to be off-topic. The users who voted to close gave this specific reason:
- "This question is missing context or other details: Please provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost
closed as off-topic by YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost Jul 25 at 7:32
This question appears to be off-topic. The users who voted to close gave this specific reason:
- "This question is missing context or other details: Please provide additional context, which ideally explains why the question is relevant to you and our community. Some forms of context include: background and motivation, relevant definitions, source, possible strategies, your current progress, why the question is interesting or important, etc." – YuiTo Cheng, verret, Daniele Tampieri, Lee David Chung Lin, Paul Frost
4
$begingroup$
variance is square of standard deviation, so they are essentially same measure
$endgroup$
– Barry Chau
Jul 21 at 2:16
add a comment |
4
$begingroup$
variance is square of standard deviation, so they are essentially same measure
$endgroup$
– Barry Chau
Jul 21 at 2:16
4
4
$begingroup$
variance is square of standard deviation, so they are essentially same measure
$endgroup$
– Barry Chau
Jul 21 at 2:16
$begingroup$
variance is square of standard deviation, so they are essentially same measure
$endgroup$
– Barry Chau
Jul 21 at 2:16
add a comment |
2 Answers
2
active
oldest
votes
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The standard deviation is better for this computation.
You would be using the number of standard deviations above the average to compute the probability.
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$begingroup$
What does this answer mean and how does it have 6 upvotes!?!?! Standard deviation and variance tell the exact same thing. What "number of standard deviations above the average" do you refer to; this question is asking about the probability of getting more than 0 <anything> above the average? What on earth is happening?
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– JiK
Jul 21 at 18:19
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@JiK computations in this sense, involving the behavior of a single normally distributed random variable use the standard deviation
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– Saketh Malyala
Jul 22 at 2:29
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Did you read the question?
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– JiK
Jul 22 at 8:12
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@JiK "potential to outscore his average"
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– Saketh Malyala
Jul 22 at 8:31
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that's a classic application of standard deviation, as far as i know
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– Saketh Malyala
Jul 22 at 8:31
add a comment |
$begingroup$
Let's check the units:
- Standard deviation: $textrmscore$
- Variance: $textrmscore^2$
It seems more appealing to predict scores in units of $textrmscore$, don't you think? :)
$endgroup$
add a comment |
2 Answers
2
active
oldest
votes
2 Answers
2
active
oldest
votes
active
oldest
votes
active
oldest
votes
$begingroup$
The standard deviation is better for this computation.
You would be using the number of standard deviations above the average to compute the probability.
$endgroup$
$begingroup$
What does this answer mean and how does it have 6 upvotes!?!?! Standard deviation and variance tell the exact same thing. What "number of standard deviations above the average" do you refer to; this question is asking about the probability of getting more than 0 <anything> above the average? What on earth is happening?
$endgroup$
– JiK
Jul 21 at 18:19
$begingroup$
@JiK computations in this sense, involving the behavior of a single normally distributed random variable use the standard deviation
$endgroup$
– Saketh Malyala
Jul 22 at 2:29
$begingroup$
Did you read the question?
$endgroup$
– JiK
Jul 22 at 8:12
$begingroup$
@JiK "potential to outscore his average"
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
$begingroup$
that's a classic application of standard deviation, as far as i know
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
add a comment |
$begingroup$
The standard deviation is better for this computation.
You would be using the number of standard deviations above the average to compute the probability.
$endgroup$
$begingroup$
What does this answer mean and how does it have 6 upvotes!?!?! Standard deviation and variance tell the exact same thing. What "number of standard deviations above the average" do you refer to; this question is asking about the probability of getting more than 0 <anything> above the average? What on earth is happening?
$endgroup$
– JiK
Jul 21 at 18:19
$begingroup$
@JiK computations in this sense, involving the behavior of a single normally distributed random variable use the standard deviation
$endgroup$
– Saketh Malyala
Jul 22 at 2:29
$begingroup$
Did you read the question?
$endgroup$
– JiK
Jul 22 at 8:12
$begingroup$
@JiK "potential to outscore his average"
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
$begingroup$
that's a classic application of standard deviation, as far as i know
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
add a comment |
$begingroup$
The standard deviation is better for this computation.
You would be using the number of standard deviations above the average to compute the probability.
$endgroup$
The standard deviation is better for this computation.
You would be using the number of standard deviations above the average to compute the probability.
answered Jul 21 at 2:16
Saketh MalyalaSaketh Malyala
10.6k17 silver badges38 bronze badges
10.6k17 silver badges38 bronze badges
$begingroup$
What does this answer mean and how does it have 6 upvotes!?!?! Standard deviation and variance tell the exact same thing. What "number of standard deviations above the average" do you refer to; this question is asking about the probability of getting more than 0 <anything> above the average? What on earth is happening?
$endgroup$
– JiK
Jul 21 at 18:19
$begingroup$
@JiK computations in this sense, involving the behavior of a single normally distributed random variable use the standard deviation
$endgroup$
– Saketh Malyala
Jul 22 at 2:29
$begingroup$
Did you read the question?
$endgroup$
– JiK
Jul 22 at 8:12
$begingroup$
@JiK "potential to outscore his average"
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
$begingroup$
that's a classic application of standard deviation, as far as i know
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
add a comment |
$begingroup$
What does this answer mean and how does it have 6 upvotes!?!?! Standard deviation and variance tell the exact same thing. What "number of standard deviations above the average" do you refer to; this question is asking about the probability of getting more than 0 <anything> above the average? What on earth is happening?
$endgroup$
– JiK
Jul 21 at 18:19
$begingroup$
@JiK computations in this sense, involving the behavior of a single normally distributed random variable use the standard deviation
$endgroup$
– Saketh Malyala
Jul 22 at 2:29
$begingroup$
Did you read the question?
$endgroup$
– JiK
Jul 22 at 8:12
$begingroup$
@JiK "potential to outscore his average"
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
$begingroup$
that's a classic application of standard deviation, as far as i know
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
$begingroup$
What does this answer mean and how does it have 6 upvotes!?!?! Standard deviation and variance tell the exact same thing. What "number of standard deviations above the average" do you refer to; this question is asking about the probability of getting more than 0 <anything> above the average? What on earth is happening?
$endgroup$
– JiK
Jul 21 at 18:19
$begingroup$
What does this answer mean and how does it have 6 upvotes!?!?! Standard deviation and variance tell the exact same thing. What "number of standard deviations above the average" do you refer to; this question is asking about the probability of getting more than 0 <anything> above the average? What on earth is happening?
$endgroup$
– JiK
Jul 21 at 18:19
$begingroup$
@JiK computations in this sense, involving the behavior of a single normally distributed random variable use the standard deviation
$endgroup$
– Saketh Malyala
Jul 22 at 2:29
$begingroup$
@JiK computations in this sense, involving the behavior of a single normally distributed random variable use the standard deviation
$endgroup$
– Saketh Malyala
Jul 22 at 2:29
$begingroup$
Did you read the question?
$endgroup$
– JiK
Jul 22 at 8:12
$begingroup$
Did you read the question?
$endgroup$
– JiK
Jul 22 at 8:12
$begingroup$
@JiK "potential to outscore his average"
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
$begingroup$
@JiK "potential to outscore his average"
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
$begingroup$
that's a classic application of standard deviation, as far as i know
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
$begingroup$
that's a classic application of standard deviation, as far as i know
$endgroup$
– Saketh Malyala
Jul 22 at 8:31
add a comment |
$begingroup$
Let's check the units:
- Standard deviation: $textrmscore$
- Variance: $textrmscore^2$
It seems more appealing to predict scores in units of $textrmscore$, don't you think? :)
$endgroup$
add a comment |
$begingroup$
Let's check the units:
- Standard deviation: $textrmscore$
- Variance: $textrmscore^2$
It seems more appealing to predict scores in units of $textrmscore$, don't you think? :)
$endgroup$
add a comment |
$begingroup$
Let's check the units:
- Standard deviation: $textrmscore$
- Variance: $textrmscore^2$
It seems more appealing to predict scores in units of $textrmscore$, don't you think? :)
$endgroup$
Let's check the units:
- Standard deviation: $textrmscore$
- Variance: $textrmscore^2$
It seems more appealing to predict scores in units of $textrmscore$, don't you think? :)
answered Jul 21 at 10:55
Mateen UlhaqMateen Ulhaq
8152 gold badges13 silver badges29 bronze badges
8152 gold badges13 silver badges29 bronze badges
add a comment |
add a comment |
4
$begingroup$
variance is square of standard deviation, so they are essentially same measure
$endgroup$
– Barry Chau
Jul 21 at 2:16