The phrase "and technically can be" is correct and usable in written English.
It can be used when discussing the technical aspects or classifications of something, often to clarify a point or provide additional information.
Example: "This device is primarily designed for gaming, but it can also be used for productivity tasks, and technically can be considered a versatile tool."
Alternatives: "and can be classified as" or "and may also be regarded as".
In their report this week, federal geologists focused on "resource" estimates, which refer to the amount of gas that is in the ground and technically can be extracted.
Soft money is collected by party committees in unlimited amounts from any donor, and technically can be spent only on so-called party-building expenditures, like voter drives, not on candidates' campaigns.
This will build up your network, and your reputation, and also help develop your understanding of what technically can be required from a script.
"A great deal of what is 'taught' about books technically can be deferred in favour of simply sharing and enjoying them," says Ashley in his essay.
Using the "vertical DNA vector delivery method", each transient expression experiment required the microinjection of 10 15 vitellogenic females which technically can be accomplished within 30 minute time frame.
Your beef, if I can call it that – which I don't think I technically can – is with the retailers".
I've seen over and over again in my career as an executive coach that almost all leaders can change their behavior, and the ones who are intellectually and technically qualified can be developed to become great CEOs.
However, while comprehensive, this technique is costly and technically advanced, can be limited by the need for pure standards, and struggles with complex environmental matrices.
And technically, it can be quite challenging to make, largely because the grapes don't ripen evenly on the vine, "which to me was really exciting," she said.
Even after the classification period of a particular document is over and technically it can be published, said the chief archivist Yaacov Lozowick, "We may read it and decide that it can't".
A detailed examination of the proofs of the Bernstein type inequalities given by Theorems 1 and 2 reveals that they are based on embedding certain (l_p) balls into the domain, and technically this can be accomplished easier for a star-like domain.
