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The best-fitting fractional polynomials were of degree 2 with powers equal to 1 and 3 for women and degree 1 with power equal to 1 for men.
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But the differences should be of degree.
A proper modality is of degree higher than zero.
So we use X which is of degree increasing type.
The condition on Λ (step 1 above) means that X is of degree increasing type.
Hence, the polynomial D α 1 p ( z ) must be of degree (n - 1).
If X x,y):=5x 3 y 2+12x y 2+7x y+6x+5, then X is of degree increasing type.
Thus lines are of degree 1, being expressed as polynomials ax+by+c, while circles centered on (x′, y′) are of degree 2, being expressed as polynomials (x−x′)²+ y−y′)²−r².
In some areas, the differences were largely of degree.
The cues are of varying degrees of subtlety.
Cathedral churches are of different degrees of dignity.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com