Examples of 'loss of generality' in a sentence

Meaning of "loss of generality"

Loss of generality is a phrase often used in mathematics, science, or technical contexts. It indicates that a statement or solution provided is valid for a specific case, without considering all possible general scenarios or variations

How to use "loss of generality" in a sentence

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loss of generality
This is without loss of generality due to symmetry.
It can be set to zero without loss of generality.
Without loss of generality θ n is often chosen to be zero.
Also assume without loss of generality that.
Without loss of generality p can be taken greater than q.
We may assume without loss of generality that.
Loss of generality.
We can assume that without loss of generality.
Without loss of generality we can set u.
Can be imposed without any loss of generality.
Without loss of generality we may.
It can be supposed without loss of generality.
Assume without loss of generality that p has smaller area than r.
We will take the real part without loss of generality.
Where without loss of generality is the.

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In what follows uplink direction will be assumed without loss of generality.
Suppose without loss of generality that.
This terminology may be used interchangeably in this description without loss of generality.
Now we justify our without loss of generality assumption.
It is worth noting from the outset that these assumptions imply no loss of generality.
Assumed without loss of generality.
Truth function Salva congruitate Referential opacity Propositional attitude Without loss of generality.
It is assumed without loss of generality that.
Without loss of generality we have the following 3 cases.
It can also be assumed without loss of generality that the.
Assume without loss of generality that the demapping error is real.
Remark We may assume K is closed without loss of generality.
Due to the loss of generality.
As is apparent, additional or alternative classifications are possible with no loss of generality.
Note that there is no loss of generality in the signal processing.
This is only a matter of convention, and may be done without loss of generality.
Thus we may assume without loss of generality that is abelian.
In the following, we will refer to this application, without loss of generality.
This holds without loss of generality of the concept described.
Hence, we may assume without loss of generality.
Suppose without loss of generality that both demapping errors are real.
Otherwise, suppose without loss of generality that.
Assume without loss of generality that the phase of the carrier wave is zero.
We may also assume without loss of generality that the.
Without loss of generality we may assume that and, where.
Given that, assume without loss of generality that and.
Assume without loss of generality that p1 is the least prime factor of n in the.
To see that it is true, assume without loss of generality that.
Then without loss of generality we can take X to be.
In the following, we shall indifferently refer to either formulation without any loss of generality.
For simplicity and without loss of generality we assume no FEC coding.
There now follows a synoptic description of one possible approach, without any loss of generality.
Suppose without loss of generality that m < n.
Assume there is some lattice point ( x, y ) on some hyperbola and without loss of generality x < y.
Assume without loss of generality that x < y.

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Examples of using Generality
This gave a certain generality to those processes
The generality of the technique is thereby established
This is without loss of generality due to symmetry
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Examples of using Loss
The loss of a huge amount of farmland is threatening
We have all suffered loss of those closest to us
Loss of unemployment benefits due to refusal of work
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