interlace with

interlace with (something)

To weave something into or through something else; to intertwine or intermingle two or more things. A noun or pronoun can be used between "interlace" and "with." When you make the bracelet, can you interlace the pink thread with purple? Those are my daughter's favorite colors.
See also: interlace
Farlex Dictionary of Idioms.

interlace something with something

to weave something into something else. I will interlace some silver thread with the white yarn. The manufacturer had interlaced a silver thread into the yarn.
See also: interlace
McGraw-Hill Dictionary of American Idioms and Phrasal Verbs.
See also:
  • add in
  • all right
  • a/the feel of (something)
  • (I) wouldn't (do something) if I were you
  • a straw will show which way the wind blows
  • a bird in hand
  • a bird in the hand
  • a crack at (someone or something)
  • (you) wanna make something of it?
  • all for the best
References in periodicals archive
In a generalization that is complementary to that of Segura in [12], it was proved in [7] that the zeros of [P.sup.[alpha], [beta].sub.n] interlace with the zeros of polynomials from some different Jacobi sequences, including those of [P.sup.[alpha]-t,[beta]+k.sub.n] and [P.sup.[alpha]-t,[beta]+k.sub.n-1] for 0 [less than or equal to] t, k [less than or equal to] 2, thereby confirming and extending a conjecture made by Richard Askey in [2].
(a) the zeros of [P.sup.[alpha]+t,[beta].sub.n-1] and [[[beta].sup.2] - [[alpha].sup.2] + t([beta] - [alpha] + 2n (n + [beta] + 1))]/[(2n + [alpha] + [beta] + t)(2n + [alpha] + [beta] + 2)] interlace with the zeros of [P.sup.[alpha],[beta].sub.n+1] for fixed t [member of] {0, 1, 2};
(b) the zeros of [P.sup.[alpha]+3,[beta].sub.n-1] and [n(n + [alpha] + [beta] + 2) + ([alpha] + 2)(n - [alpha] + [beta])]/[(n + [alpha] + 2)(2 + [alpha] + [beta] + 2)] interlace with the zeros of [P.sup.[alpha],[beta].sub.n+1];
(c) the zeros of [P.sup.[alpha]+4,[beta].sub.n-1] and [2n(n + [alpha] + [beta] + 3) + ([alpha] + 3)([beta] - [alpha])]/[2n(n + [alpha] + [beta] + 3)([alpha] + 3)([alpha] + [beta] + 2)] interlace with the zeros of [P.sup.[alpha],[beta].sub.n+1].
(ii) If [P.sup.[alpha]+t,[beta].sub.n-1] and [P.sup.[alpha],[beta].sub.n+1] are not co-prime, they have one common zero located at the respective points identified in (i) (a) to (c) and the n - 1 zeros of [P.sup.[alpha]+t,[beta].sub.n-1] interlace with the remaining n (non-common) zeros of [P.sup.[alpha],[beta].sub.n+1].
(a) The zeros of [P.sup.[alpha],[beta]+t.sub.n-1] and [[[beta].sup.2] - [[alpha].sup.2] - t([alpha] - [beta] + 2n (n + [alpha] + 1))[/[(2n + [alpha] + [beta] + t)(2n + [alpha] + [beta] + 2)] interlace with the zeros of [P.sup.[alpha],[beta].sub.n+1] for fixed t [member of] {1, 2};
(b) The zeros of [P.sup.[alpha],[beta]+3.sub.n-1] and - [n(n + [alpha] + [beta] + 2) + ([beta] + 2)(n - [beta] + [alpha])]/[(n + [beta] + 2)(n + [alpha] + [beta] + 2)] interlace with the zeros of [P.sup.[alpha],[beta].sub.n+1];
(c) The zeros of [P.sup.[alpha],[beta]+4.sub.n-1] and - [2n(n + [alpha] + [beta] + 3) + ([beta] + 3)([alpha] - [beta])]/[2n(n + [alpha] + [beta] + 3)([beta] + 3)([alpha] + [beta] + 2)] interlace with the zeros of [P.sup.[alpha],[beta].sub.n+1].
(ii) If [P.sup.[alpha],[beta]+t.sub.n-1] and [P.sup.[alpha],[beta].sub.n+1] are not co-prime, they have one common zero located at the respective points identified in (i) (a) to (c) and the n - 1 zeros of [P.sup.[alpha],[beta]+t.sub.n-1] interlace with the remaining n (non-common) zeros of [P.sup.[alpha],[beta].sub.n+1].
For t [member of] (0,2), if [P.sup.[alpha]+t,[beta].sub.n-1] and [P.sup.[alpha],[beta].sub.n+1] are co-prime, the zeros of [P.sup.[alpha]+t,[beta].sub.n-1] and [[[beta].sup.2] - [[alpha].sup.2] + t([beta] - [alpha] + 2n (n + [beta] + 1))]/[(2n + [alpha] + [beta] + t)(2n + [alpha] + [beta] + 2)] interlace with the zeros of [P.sup.[alpha],[beta].sub.sub.n-1].
(a) are co-prime, then the zeros of [P.sup.[alpha]+j,[beta]+k.sub.n-1] and [[beta] - [alpha] - n(k - j)]/[[alpha] + [beta] + 2 + n(4 - j - k)] interlace with the zeros of [P.sup.[alpha],[beta].sub.n+1];
(b) are not co-prime, they have one common zero located at the point identified in (i) (a) and the n - 1 zeros of [P.sup.[alpha]+j,[beta]+k.sub.n-1] interlace with the n remaining (non-common) zeros of [P.sup.[alpha],[beta].sub.n+1].
(a) are co-prime, then the zero of [P.sup.[alpha]+3,[beta]+1.sub.n-1] and [[n.sup.2] + n([alpha] + [beta] + 3) - ([alpha] + 2)([alpha] - [beta])]/[[n.sup.2] + n([alpha] + [beta] + 3) + ([alpha] + 2)([alpha] + [beta])] interlace with the zeros of [P.sup.[alpha],[beta].sub.n+1];
(b) are not co-prime, then they have one common zero located at the point identified in (ii) (a) and the n - 1 zeros of [P.sup.[alpha]+j,[beta]+k.sub.n-1] interlace with the n remaining (non-common) zeros of [P.sup.[alpha],[beta].sub.n+1].
Stieltjes interlacing of zeros of Jacobi polynomials from different sequences
This space-saving adapter allows designers of transceiver modules, optical multiplexers and de-multiplexers, optical equipment enclosures and circuit boards, the luxury of additional room for components and circuits--while still maintaining a standard duplex LC interlace with the outside world.
LC Adapter/Ferrule system