  A {\it blink} is a plane graph with its edges being red or green. A {\it
3D-space} or, simply, a {\it space} is a connected, closed and oriented
3-manifold. In this work we explore in details, for the first time, the fact
that every blink induces a space and any space is induced by some blink
(actually infinitely many blinks). What is the space of a green triangle? And
of a red square? Are they the same? These questions were condensed into a
single one that guided a great part of the developed work: what are all spaces
induced by small blinks (few edges)? In this search we used a known set of
tools: the {\it blackboard framed links} (BFL), the {\it homology groups}, the
{\it quantum invariant} of Witten-Reshetikhin-Turaev, the {\it 3-gems} and its
simplification theory. Combining these tools with a new theory of
decomposition/composition of blinks we could identify all spaces induced by
blinks with up to 9 edges (or BFLs with up to 9 crossings). Besides that, our
effort resulted in an interactive computer program named \textsc{Blink}. We
hope that this program becomes useful in the study of spaces, in particular, in
the discovery of new invariants that complement the quantum invariant and
homology group solving the two uncertainties that we left open in this work.
