Siemanko, mógłby ktoś doradzić w kupnie basu tak do 1,5k żeby grało się
wygodnie w obniżonym stroju typu C.
@Edit. Chodzi głównie o czwórki.
Siemanko, mógłby ktoś doradzić w kupnie basu tak do 1,5k żeby grało się
wygodnie w obniżonym stroju typu C.
@Edit. Chodzi głównie o czwórki.
Każda sprawna technicznie czwórka może być wygodna w obniżonym stroju
jeśli ją odpowiednio wyregulujesz i założysz odpowiednie struny.
J/w.
Mnóstwo basistów grających stoner / doom gra w strojach C i niższych z
użyciem basów o 34ro calowej menzurze, lub nawet mniejszej (bo np.
Rickenbacker ma 33 z czymś cali).
Jeśli grasz na basie w obniżonym stroju,
proponujemy struny takiego pokroju.
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
Regulacja z pewnością jest istotną sprawą,
pomoże Ci warsztat lub basista z wprawą 🙂
Generalnie każde grube struny dadzą radę, nie tylko DR DDT. Tylko przy
niektórych basach trzeba będzie rozpiłowywać siodełko.
Ciekawostka w temacie. Zauważyłem u siebie, że zwiększanie grubości strun
w miarę obniżania stroju ma dużo mniejsze znaczenie przy grze piórem niż
przy grze palcami. Konkretnie – zestroiłem na parę prób do drop-C# precla na
strunach .040 – .100. Grając z palca brzmiało to kiepsko ale piórem – jeśli
chodzi o artykulację z prawej ręki – różnica względem EADG była
praktycznie niezauważalna.
Nie sprzedaję tego jako prawda objawiona bo zauważyłem to na razie tylko u
siebie i jeszcze nie miałem okazji kolegów po fachu wypytać.
Może przy okazji ktoś dorzuci swoje spostrzeżenia?
Ja gram tylko palcami , przy obniżonym znacznie stroju a cienkich drutach
ogólnie ciężko o odpowiednią artykulacje palcami (takie moje
spostrzeżenia).Gdy struny są grubsze niż powiedzmy standardowe nieco
kompensuje to sztywnością rdzenia.