what complexity guarantees customary containers?


apparently ;-) customary containers yield form guarantees.



what form guarantees accurately differences between opposite forms container?



working (about ) i have adult this:



container types:
================
container:
disrespectful container
shelter container
futile opening container
sequence
front insert sequence
behind insert sequence
associative container
rudimentary associative container
camber associative container
sorted associative container
churned associative container

container forms mapped customary containers
=============================================

std::vector: method behind method forward/reverse/random container
std::deque: method front/back method forward/reverse/random container
std::list: method front/back method forward/reverse container
std::set: sorted/simple/unique associative enclosing disrespectful container
std::map: sorted/pair/unique associative enclosing disrespectful container
std::multiset: sorted/simple/multiple associative enclosing disrespectful container
std::multimap: sorted/pair/multiple associative enclosing disrespectful container


container guarantees:
=====================

simp
or
rev rand front behind assoc arrange mult
cont: cont: cont cont: sequ: sequ: sequ: cont: cont: cont:
copy const: o(n)
fill const: o(n)
begin() o(1)
end() o(1)
rbegin() o(1)
rend() o(1)
front() o(1)
push_front() o(1)
pop_front() o(1)
push_back() o(1)
pop_back() o(1)
insert() o(ln(n))
insert: fill o(n)
insert: operation o(n) o(kln(n)+n)
size() o(n)
swap() o(1)
erase pivotal o(ln(n))
erase component o(1)
erase operation o(ln(n)+s)
count() o(log(n)+k)
find() o(ln(n))
equal operation o(ln(n))
lower bound/upper organization o(ln(n))
equality o(n)
inequality o(n)
element opening o(1)


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