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| Describe FAQ/matalg here. | = Matrix algebra derivation of Sums of Squares = |
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| ||<tablewidth="52%"17%> ||||<45%> || ||<17%>$$Z\text^{T}$$ = ||<38%> 1,...,1||<45%> $$z_text{1}, … ,z_text{N}$$|| |
||<tablewidth="52%<"17%> ||||<45%> || ||<17%>$$Z^{T}$$ = ||<38%> 1,...,1||<45%> $$z_text{1}, … ,z_text{N}$$|| |
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| ||<tablewidth="52%"17%> ||<38%> ||<45%> || ||<17%>$$Z\text^{T}Z =$$ ||<38%> N||<45%> $$\sum_text{i}z_text{i}$$ || ||<17%>Refused||<38%> $$\sum_text{i}z_text{i}$$ ||<45%> $$\sum_text{i}z_text{i}^text{2}$$ || |
||<tablewidth="52%<"17%> ||<38%> ||<45%> || ||<17%>$$Z^{T}Z =$$ ||<38%> N||<45%> $$\sum_text{i}z_text{i}$$ || || ||<38%> $$\sum_text{i}z_text{i}$$ ||<45%> $$\sum_text{i}z_text{i}^text{2}$$ || |
- = Matrix algebra derivation of Sums of Squares =
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$$Z^{T}$$ = |
1,...,1 |
$$z_text{1}, … ,z_text{N}$$ |
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$$Z^{T}Z =$$ |
N |
$$\sum_text{i}z_text{i}$$ |
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$$\sum_text{i}z_text{i}$$ |
$$\sum_text{i}z_text{i}^text{2}$$ |