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 Translation for 'c'' from English to Croatian
relig.
katolički {adj}
Catholic <Cath, C>
kem.
ugljik {m} <C>
carbon <C>
prije Krista <pr. Kr.>before Christ <BC, B.C.>
3 translations
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  • cesta {f} <c.> = road <Rd.>
  • ugljik {m} <C> = carbon <C>
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Usage Examples English
  • The corresponding cycle of "π" is written as ( "c"1 "c"2 ... "c'n" ); this expression is not unique since "c"1 can be chosen to be any element of the orbit.
  • This number can be computed from "C" = {"c'k", ..., "c"2, "c"1} with "c'k" &gt; ...
  • One standard tuning for the "dranyen" is: g G c' c c f f.
  • Then "c"1 + "c"4 = "c"2 + "c"5 = "c"3 + "c"6.
  • The system {"b" → "a", "b" → "c", "c" → "b", "c" → "d"} (pictured) is an example of a weakly normalizing but not strongly normalizing system. "a" and "d" are normal forms, and "b" and "c" can be reduced to "a" or "d", but the infinite reduction "b" → "c" → "b" → "c" → ... means that neither "b" nor "c" is strongly normalizing.

  • "c"1 "c"2 "c"3 ... .
  • The "exclusion dimension", denoted by "XD"("C"), of a concept class is the maximum of the size of the minimum specifying set of "c" with respect to "C", where "c" is a concept not in "C".
  • If we define SieveC("c") (or Sieve("c") for short) to be the set of all sieves on "c", then Sieve("c") becomes partially ordered under ⊆. It is easy to see from the definition that the union or intersection of any family of sieves on "c" is a sieve on "c", so Sieve("c") is a complete lattice.
  • In mathematics, a rigid collection "C" of mathematical objects (for instance sets or functions) is one in which every "c" ∈ "C" is uniquely determined by less information about "c" than one would expect.
  • Equivalently, "C" shatters "A" when their intersection is equal to "As power set: "P"("A") = { "c" ∩ "A" | "c" ∈ "C" }.

  • The second and fourth cumulants of the uniform distribution on (−0.5"c", 0.5"c") are respectively, "c"2/12 and −"c"4/120.
  • A fixpoint of the function cl, i.e. an element "c" of "P" that satisfies cl("c") = "c", is called a closed element. A closure operator on a partially ordered set is determined by its closed elements. If "c" is a closed element, then "x" ≤ "c" and cl("x") ≤ "c" are equivalent conditions.
  • If [...] for all x in an interval that contains "c", except possibly "c" itself, and the limit of [...] and [...] both exist at "c", then This applies even in the cases that "f"("x") and "g"("x") take on different values at "c", or are discontinuous at "c".
  • A C-minimal structure is a structure "M", in a signature containing the symbol "C", such that "C" satisfies the above axioms and every set of elements of "M" that is definable with parameters in "M" is a Boolean combination of instances of "C", i.e. of formulas of the form "C"("x";"b,c"), where "b" and "c" are elements of "M".
  • Furthermore, "az" = 1 (mod "c") implies "D"("a", "b"; "c") = "D"(1, "bz"; "c").

  • Since "G"C is also simply connected any conjugation "c"1 on [...] corresponds to a unique automorphism "c"1 of "G"C.
  • Π"c" "H" [...] ("G'c","M"), where the product is over the cusps "c" of a fundamental domain of "G", and "G'c" is the subgroup fixing the cusp "c".
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© dict.cc Croatian-English dictionary 2024
Contains translations by TU Chemnitz and Mr Honey's Business Dictionary (German-English only).
Links to this dictionary or to individual translations are very welcome!