Particularly vs Virtually - What's the difference?

particularly | virtually |

As adverbs the difference between particularly and virtually

is that particularly is (focus) especially, extremely while virtually is almost but not quite.

particularly

English

Alternative forms

* perticularly (obsolete)

Adverb

(-)

(focus) Especially, extremely.

, title=(The Celebrity), chapter=5 , passage=We made an odd party before the arrival of the Ten, particularly when the Celebrity dropped in for lunch or dinner.}}

* {{quote-magazine, date=2013-07-19, author= Mark Tran

, volume=189, issue=6, page=1, magazine=(The Guardian Weekly) , title= Denied an education by war , passage=One particularly' damaging, but often ignored, effect of conflict on education is the proliferation of attacks on schools
(degree) To a great extent.

Specifically, uniquely or individually.

* 2013 , Phil McNulty, "[http://www.bbc.co.uk/sport/0/football/23830980]", BBC Sport , 1 September 2013:

But as the half progressed, Liverpool's pressure and high-tempo passing game increased United's frustration and it threatened to boil over on the stroke of half-time when Van Persie, who had already been booked, was involved in angry verbal exchanges with several Liverpool players, particularly Gerrard.

In detail; with regard to particulars.
English degree adverbs English focus adverbs ----

virtually
English

Adverb
(en adverb)
Almost but not quite.

*

*{{quote-magazine, date=2013-07-06, volume=408, issue=8843, page=68, magazine=(The Economist)
, title= The rise of smart beta , passage=Investors face a quandary. Cash offers a return of virtually zero in many developed countries; government-bond yields may have risen in recent weeks but they are still unattractive. Equities have suffered two big bear markets since 2000 and are wobbling again. It is hardly surprising that pension funds, insurers and endowments are searching for new sources of return.}}

Without exaggeration.

In essence, but not in fact.

(algebra) Of a substructure of finite index.

(topology) Of a covering space of finite index.