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Mar 17 2014 10:45am
A linear function is of the form : f(x) = ax + b (polynomial function of degree at most 1),

is there a specific term that applies for the functions of the form : f(x) = ax ?

In other words : linear functions f such that f(0) = 0.

I'm in trouble to translate from french to english...

Thanks in advance !
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Mar 17 2014 11:23am
maybe the phrase centered on the origin?
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Mar 17 2014 06:09pm
Quote (saber_x3 @ Mar 17 2014 12:23pm)
maybe the phrase centered on the origin?


this

or something like passes through the origin
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Mar 17 2014 06:27pm
lol... f(x) = ax is the same thing as f(x) = ax + b


except b = 0 so therefore f(x) = ax is still a linear function of the form ax + b where b = 0
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Mar 17 2014 10:04pm
Quote (sutter @ 18 Mar 2014 00:27)
lol... f(x) = ax is the same thing as f(x) = ax + b
except b = 0 so therefore f(x) = ax is still a linear function of the form ax + b where b = 0


did you read the op fully?
while the mathematics are the same (since mathematics is not religion) terminology varies between different countries/languages
there are eg examples in specialised fields where two languages use the same terms but the meaning is switched, so it's good to be careful when reading (higher) mathematical texts in a foreign language

if the op would have asked what the term is in german for what he is asking, it is a "homogene lineare funktion"
in some languages scientists like to be more precise than the english are ;)

This post was edited by brmv on Mar 17 2014 10:15pm
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Mar 17 2014 10:52pm
Thanks everybody for the replies.

It's seems that, unlike in french, there is no short term in english for "homogenous linear functions".

But since "homogenous" is a little too complicated for my purpose, that will be something like what you suggested : "centered on" or "passes through" the origin.
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