Glossary entry (derived from question below)
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Mar 28, 2009 16:00
15 yrs ago
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English term
log time
English to Croatian
Medical
Medical: Pharmaceuticals
clinical trials
The log time on trial will be used as an offset variable in the model.
Proposed translations
(Croatian)
4 | zabilježeno vrijeme | glorija |
3 | vrijeme prijave | vladowsky |
References
log time on trial | bonafide1313 |
Proposed translations
8 mins
vrijeme prijave
nisam siguran kad je u kontekstu..
2 hrs
zabilježeno vrijeme
.
Reference comments
57 mins
Reference:
log time on trial
log bi u kontekstu kliničkog ispitivanja možda mogao biti i "logaritam"
offset variable and exposure variable. An offset variable is a variable
that is to appear on the right-hand side of a model with coefficient
one:
y_j = offset_j + b_0 + b_1x_j + ...
In the above, b_0 and b_1 are to be estimated. The offset is not
constant. Offset variables are often included to account for the
amount of exposure. Consider a model where the number of events observed over a period is the length of the period multiplied by the number of events expected in a unit of time:
n_j = T_j e(X_j)
When we take logs, this becomes
log(n_j) = log(T_j) + log{e(X_j)}
ln(T_j) is an offset variable in this model.
When the log of a variable is an offset variable, the variable is
said to be an exposure variable. In the above, T_j is an exposure
variable.
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Note added at 1 hr (2009-03-28 17:20:11 GMT)
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U nekim kontekstima spominje se da se kao offset varijabla uzima
log(time) ili time, pa me to navodi na mogućnost da se može uzeti logaritam vremena ili nominalno vrijeme
offset variable and exposure variable. An offset variable is a variable
that is to appear on the right-hand side of a model with coefficient
one:
y_j = offset_j + b_0 + b_1x_j + ...
In the above, b_0 and b_1 are to be estimated. The offset is not
constant. Offset variables are often included to account for the
amount of exposure. Consider a model where the number of events observed over a period is the length of the period multiplied by the number of events expected in a unit of time:
n_j = T_j e(X_j)
When we take logs, this becomes
log(n_j) = log(T_j) + log{e(X_j)}
ln(T_j) is an offset variable in this model.
When the log of a variable is an offset variable, the variable is
said to be an exposure variable. In the above, T_j is an exposure
variable.
--------------------------------------------------
Note added at 1 hr (2009-03-28 17:20:11 GMT)
--------------------------------------------------
U nekim kontekstima spominje se da se kao offset varijabla uzima
log(time) ili time, pa me to navodi na mogućnost da se može uzeti logaritam vremena ili nominalno vrijeme
Reference:
Note from asker:
Logično razmišljate, offset varijabla spominje se u tekstu. Onda pretpstavljam da se ovdje radi o logaritmu vremena |
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