String theory is a developing theory in
particle physics which attempts to reconcile
quantum mechanics and
general relativity.
[1] String theory posits that the
electrons and
quarks within an
atom are not 0-dimensional objects, but rather 1-dimensional oscillating lines ("strings"), possessing only the dimension of length, but not height or width. The theory poses that these strings can vibrate, thus giving the observed particles their
flavor,
charge,
mass and
spin. The earliest string model, the
bosonic string, incorporated only
bosons, although this view evolved to the
superstring theory, which posits that a connection (a "supersymmetry") exists between
bosons and
fermions, two fundamentally different types of particles. String theories also require the existence of several extra, unobservable, dimensions to the universe, in addition to the usual three spatial dimensions (height, width, and length) and the fourth dimension of time.
M theory, for example, requires that
spacetime have eleven dimensions.
[2]
The theory has its origins in the
dual resonance model - first proposed in 1969 by
Gabriele Veneziano - which described the strongly interacting
hadrons as strings. Since that time, the term
string theory has evolved to incorporate any of a group of related
superstring theories - indeed, the "strings" are no longer considered fundamental to the theory, which can also be formulated in terms of
points or
surfaces. As such, five major string theories were developed, each with a different mathematical structure, and each best describing different physical circumstances. The main differences between each theory were principally the number of dimensions in which the strings developed, and their characteristics (some were open loops, some were closed loops, etc.), however all these theories appeared to be correct. In the mid 1990s, string theorist
Edward Witten of the
Institute for Advanced Study considered that the five major versions of string theory might be describing the same phenomenon from different perspectives. Witten's resulting
M-theory, a proposed unification of all previous superstring theories, asserted that strings are really 1-dimensional slices of a 2-dimensional membrane vibrating in 11-dimensional space.
As a result of the many properties and principles shared by these approaches (such as the
holographic principle), their mutual logical consistency, and the fact that some easily include the
standard model of particle physics, many of the world's greatest living physicists (such as
Edward Witten,
Juan Maldacena and
Leonard Susskind) believe that string theory is a step towards the correct fundamental description of nature.
[3][4][5][6][unreliable source?] In particular, string theory is the first candidate for the
theory of everything (TOE), a manner of describing the known
fundamental forces (
gravitational,
electromagnetic,
weak and
strong interactions) and matter (
quarks and
leptons) in a mathematically complete system. However, prominent physicists such as
Richard Feynman and
Sheldon Lee Glashow have criticized string theory for not providing any quantitative experimental predictions.
[7][8] Like any other quantum theory of gravity, it is widely believed that testing the theory directly would require prohibitively expensive feats of engineering. Although direct experimental testing of String Theory involves grand explorations and development in engineering, there are several indirect experiments that may prove partial truth to String Theory.
Supersymmetry (an idea developed in the early 1970s through String Theory research) is theoretically established through String Theory and it does appear to weave into current experimentally understood High Energy Physics (
Particle Physics) (Supersymmetry could possibly be discovered at
CERN where energies are being probed that could motivate the emergence of Supersymmetric Particles. Also the existence of Extra Compactified Dimensions (
Calabi-Yau manifold) could possibly be discovered at CERN by the permeation of a
Graviton into a higher dimensional space (
Membrane (M-Theory)).