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Where Are We, Really?
Parallel Universes, Fact or Fiction
Lecture 4: Science’s Parallel Worlds – The Multiverses of
Big Bang and Inflation Theory, String Theory and M-Theory
Tegmark’s Parallel Universe Levels
Level Description Assumptions
1 Regions beyond our Infinite space, same laws of physics
cosmic horizon – subject of this lecture!
2 Multiple post-Big Bang Inflation, possibly different physical
“bubbles” constants or dimensions in different
“bubbles” – subject of this lecture!
3 The “many worlds” of Quantum physics, quantum
quantum physics computing; can coexist with Level 1
or Level 2 – subject of last lecture!
4 Other mathematical String theory and M-theory; whatever
structures is mathematically possible is
physically realizable – subject of
this lecture!
Tegmark’s Parallel Universe Levels
Level Description Assumptions
1 Regions beyond our Infinite space, same laws of physics
cosmic horizon – subject of this lecture!
2 Multiple post-Big Bang Inflation, possibly different physical
“bubbles” constants or dimensions in different
“bubbles” – subject of this lecture!
3 The “many worlds” of Quantum physics, quantum
quantum physics computing; can coexist with Level 1
or Level 2 – subject of last lecture!
4 Other mathematical String theory and M-theory; whatever
structures is mathematically possible is
physically realizable – subject of
this lecture!
Tegmark’s Parallel Universe Levels
Level Description Assumptions
1 Regions beyond our Infinite space, same laws of physics
cosmic horizon – subject of this lecture!
2 Multiple post-Big Bang Inflation, possibly different physical
“bubbles” constants or dimensions in different
“bubbles” – subject of this lecture!
3 The “many worlds” of Quantum physics, quantum
quantum physics computing; can coexist with Level 1
or Level 2 – subject of last lecture!
4 Other mathematical String theory and M-theory; whatever
structures is mathematically possible is
physically realizable – subject of
this lecture!
Tegmark’s Parallel Universe Levels
Level Description Assumptions
1 Regions beyond our Infinite space, same laws of physics
cosmic horizon – subject of this lecture!
2 Multiple post-Big Bang Inflation, possibly different physical
“bubbles” constants or dimensions in different
“bubbles” – subject of this lecture!
3 The “many worlds” of Quantum physics, quantum
quantum physics computing; can coexist with Level 1
or Level 2 – subject of last lecture!
4 Other mathematical String theory and M-theory; whatever
structures is mathematically possible is
physically realizable – subject of
this lecture!
Level 1: Regions Beyond Our Cosmic
Horizon
-Time since Big Bang: 13.7 billion years
- We can’t receive signals taking longer than 13.7 billion years
to reach us
- The most distant visible objects possible would now be about
41-42 billion light years away (assuming the universe is “flat”)
Most Distant Visible Object (1/26/2011)
- 13.2 billion light years away, infrared image
Most Distant Visible Object (7/19/2011)
- Gamma ray burst GRB 090429B, 13.2 billion light years away
1 million light years
A
- Initial separation 300,000 years after Big Bang = 1 million
light years
B
Seeing Distant Objects in an
Expanding Universe
21 billion
light years
21 billion
light years
1 million light
years
A
Total distance = 41-42 billion light years
(drawing NOT to scale!)
- Present time (13.7 billion years later): 3ct = 3 x 13.7 billion
light years
Seeing Distant Objects in an
Expanding Universe
r = 42 billion light years
Level 1 Parallel Universe
- Assumption: Suppose the whole universe were infinite
with similar properties and laws
- Each finite region’s properties set by physics and
a random component (due to quantum phenomena)
- Any finite region could have an enormous but finite set
of possible configurations
- Eventually any given actual finite region’s configuration
will be repeated elsewhere
- If the universe is infinite, eventually everything is replicated
- The closest copy of the 42 billion light-year radius sphere
surrounding the Earth is about 1010115
meters away
… 10115 particle states at < 108 oK can fit into sphere
… Each particle state can either be the same as it is in our
observable universe or not (including unoccupied)
… 210115
~ 1010115
possibilities exist
… Expected distance to closest one matching our observable
universe is (1010115
)1/3 ~ 1010115
meters away
- The closest copy of you is about 101029
meters away
Level 1 Parallel Universe
r = 4.2 x 1010
light years
r = 4.2 x 1010
light years
1010115
meters
(1010113
light years)
(Drawing NOT to scale!)
Level 1 Parallel Universe
r = 4.2 x 1010
light years
r = 4.2 x 1010
light years
1010115
meters
(1010113
light years)
(Drawing NOT to scale!)
Level 1 Parallel Universe
r = 4.2 x 1010
light years
r = 4.2 x 1010
light years
Implications of Level 1 Multiverse
- There is a copy of this classroom and lecture!
- Which one of the copies is me?
- Can I predict my own future?
… Eventually the copies’ futures will diverge
… Only probabilities can be determined
- There are also all possible variations on our world
- What does this say about free will?
A Closer Look at the Big Bang
Despite its name, the Big Bang theory does not
describe the bang at all. It is really only the theory
of the aftermath of a bang. [emphasis original]
-- Alan Guth
Level 2: A Closer Look at the Big Bang
- A gigantic cosmic explosion?
- Explosions are chaotic!
- But the Big Bang was not very chaotic – as measured
by spatial isotropy data
BANG!
Spatial Isotropy
- Regions that can never have been in causal contact appear
generally similar
42 billion light years 42 billion light years
WMAP Cosmic Background Radiation
Anisotropy Data
- Shows radiation averaging 2.7o K left over from Big Bang
… “Ripples” are about +/- 1/10000o – 1/100000o
WMAP = Wilkinson Microwave Anisotropy Probe
Spatial Isotropy
Sloan Digital Sky Survey Composite Image
(each point of light represents a galaxy)
Spatial Isotropy
Sloan Digital Sky Survey Animated Image
(each point of light represents a galaxy)
Spherical universe
(closed)
Hyperbolic
Universe
(open)
Flat universe
0 = ratio of average density of universe to critical density
for universe to be flat = avg/ critical
( critical = about 9 x 10-30 g / cm3)
Large-Scale Shape of Entire Universe
(3rd spatial dimension suppressed)
Supernovas in Distant Galaxies and
Shape and Expansion of Universe
Closed
universe
Accelerating universe
Flat universe
Type 1a Supernova
High-Redshift Supernova Data
Supporting Accelerating Universe
Linearly
expanding
universe
Accelerating
universe
Brighter
Dimmer
Brightness of
supernovae
Distance from Earth to galaxies containing supernovae
Brighter
Dimmer
Brightness of
supernovae
Level 2: Other “Bubble” Universes
- Inflation theory explains
… Flatness of universe
… Universe-wide spatial isotropy and homogeneity
… Large scale structure of cosmic background radiation
- Does not explain acceleration of universe expansion
Alan Guth
Alan Guth (1947 -)
- Victor Weisskopf Professor of Physics,
MIT; Dirac Medal, 2004
- Originator of inflation theory, along with
Andrei Linde, Paul Steinhardt and
Andreas Albrecht
- Won award for messiest office from
Boston Globe
- Developed the theory when his research
fellowship was on the verge of expiring
and he had no teaching position lined up
- Calculated that a bubble universe can be created using about
one ounce of matter and almost no energy
- “It is often said that there is no such thing as a free lunch, but
the universe is the ultimate free lunch”
Total
Energy of
Universe =
0
Total of All
Other
Energy &
Matter = +
Total
Energy of
Gravity = –
Why the Universe Is a Free Lunch
Inflation
- Begins 10-35 seconds after start of Big Bang
- Lasts for 10-32 seconds
- Potential energy of inflaton field generates repulsive gravity
… “False vacuum” creates negative pressure (like a suction)
… Large General Relativity cosmological constant
- Size of universe expands by 1050 times
… About 100 doublings in size – flattens universe
- At end, inflaton field’s potential energy converts into
Standard Model particles
… Quantum fluctuations become larger scale non-uniformities
Negative Pressure
True
Vacuum
“False
Vacuum”
Negative Pressure
True
Vacuum
True
Vacuum
Extra volume
“False
Vacuum”
“False
Vacuum”
- “False Vacuum” energy density remains constant as its
volume expands (unlike a true vacuum)
How Inflation Starts and Stops
1
1 - Initial position of ball in bowl – maximum potential energy
Potential
energy
Position in bowl
- Consider a ball in a large bowl
How Inflation Starts and Stops
1
2
1 - Initial position of ball in bowl – maximum potential energy
- Ball rolls down side of bowl – potential energy converts to
kinetic energy
2
Potential
energy
Position in bowl
- Consider a ball in a large bowl
How Inflation Starts and Stops
1
2
3
1 - Initial position of ball in bowl – maximum potential energy
- Ball rolls down side of bowl – potential energy converts to
kinetic energy
- Ball reaches bottom of bowl – all energy converted
2
3
Potential
energy
Position in bowl
- Consider a ball in a large bowl
Inflaton field
Energy
density
1
1 - Initial “false vacuum” – inflation begins
How Inflation Starts and Stops
Inflaton field
Energy
density
1
2
1 - Initial “false vacuum” – inflation begins
- Inflation continues – field undergoes “slow roll” down
potential curve
2
How Inflation Starts and Stops
Inflaton field
Energy
density
1
2
3
1 - Initial “false vacuum” – inflation begins
- Inflation continues – field undergoes “slow roll” down
potential curve
- Inflation ends – field reaches “true vacuum”, oscillates
and gradually converts energy to particles
2
3
How Inflation Starts and Stops
Alan Guth’s Notebook – 12/7/1979
WMAP Cosmic Background Radiation
Anisotropy Data
- Shows radiation averaging 2.7o K left over from Big Bang
… “Ripples” are about +/- 1/10000o – 1/100000o
WMAP = Wilkinson Microwave Anisotropy Probe
WMAP Data Power Spectrum
- Charts sizes of “ripples” in cosmic background radiation vs.
frequency of occurrence (l)
- Red line shows inflation theory’s prediction
Sizeofripples
Frequency of occurrence of ripples of given size
Andrei Linde
- Professor of Physics, Stanford
University; Dirac Medal, 2002
- With Alan Guth, Paul Steinhardt and
Andreas Albrecht, originated inflation
theory
- Developed the theory of eternal
chaotic inflation and showed that
inflation theory implied the existence
of multiple universes
Andrei Linde (1948-)
Phase Transitions
Phase Transitions
Bubble Universes
- Inflaton field expands much faster than speed of light
- Bubble universes expand slower than speed of light
Bubble U)
Another
Bubble
Universe
Another
Bubble
Universe
Inflaton
field
(“false vacuum”)
Bubble Universes
- Inflaton field expands much faster than speed of light
- Bubble universes expand slower than speed of light
Our bubble
universe
(where inflation
stopped)
Bubble Universes
- If bubbles collide, domain walls form at their intersections
- Domain walls would have repulsive gravity
- Why don’t we see domain walls?
… Inflation pushes bubbles too far apart too fast
Eternal Chaotic Inflation
- New “baby” universes randomly “bud” off “parent” universes
and begin to inflate
- Each “baby” universe has different physical constants, may
have different dimensions
… In string theory, extra dimensions may compactify
differently
- Most “baby” universes inhospitable to life as we know it
Eternal Chaotic Inflation
Level 4: String theory
- Began in the late 1960s and early 1970s
- Describes subatomic particles as vibrations of stringlike objects
… Different vibrational modes equate to different particle
characteristics (charge, mass, spin, etc.)
- Objective: Unify gravity with other physical forces
The Standard Model
Closed string vibrating in 3D
Example: string vibrational modes and
particle mass
Low energy
mode = low
particle mass
Intermediate
energy mode
= intermediate
particle mass
High energy
mode = high
particle mass
- Above illustration is for a closed string particle vibrating in
1-D only
String Theory
- Modern string theory (“M-theory”) needs 10 space dimensions
and 1 time dimension = 11 total dimensions
… “Extra” dimensions may “compactify” into tiny (~10-34 cm)
shapes called Calabi-Yau manifolds
Compactification
- What we see:
Compactification
- What we see:
- What an ant sees:
Compact dimension
- German mathematician
- Spoke 17 languages
(favorite was Arabic)
- Developed unified theory
of gravity and electromagnetism
in 1919 by generalizing
Einstein’s theory of general
relativity to 5 dimensions
- Sent his results to Einstein, who
sat on them for two years
before finally encouraging Kaluza
to publish in 1921
Theodor Kaluza (1885-1954)
Theodor Kaluza
- Son of chief rabbi of Stockholm;
physicist at University of
Michigan and Stockholm
University
- Independently discovered 5-D
unification of gravitation and
electromagnetism in 1921
- Proposed that the 5th dimension
is curled up into a sub-nanoscopic
circle (r=10-34m), which is why it is
not observed in nature
Oskar Klein (1894-1977)
Oskar Klein
Kaluza-Klein space
(1 compactified dimension)
- Compactified dimension exists at all points in space
- It is shown only at grid line intersections for clarity
Kaluza-Klein spaces
(2 compactified dimensions)
2 dimensions compactified in
the shape of a sphere
2 dimensions compactified in
the shape of a torus
- Compactified dimensions exist at all points in space
- They are shown only at grid line intersections for clarity
Edward Witten
- Physicist, Institute for Advanced
Study, Princeton; Fields Medal,
1990
- Key developer of string theory,
along with Andre Neveu, John
Schwarz, Michael Green and
Pierre Ramond
- Originator of M-theory as a
unifying concept uniting several
different types of string theories
-“String theory is a part of 21st century physics that fell by
chance into the 20th century”
Edward Witten (1951-)
Animation of 3-D projection of
6-D Calabi-Yau manifold
10-D space with 6 dimensions
compactified in a Calabi-Yau manifold
- Compactified dimensions exist at all points in space
- They are shown at grid intersection points only for clarity
3-D projection of a 6-D
Calabi-Yau manifold
- The pattern of holes in the manifold affects the vibrational
patterns of the strings, which determines the quantum
states of the particles (charge, spin, etc.)
3-D projection of another
6-D Calabi-Yau manifold
-There are millions of Calabi-Yau manifolds and very few criteria
for choosing which one represents our universe
- It should have 3 holes, since there are 3 particle families
The String Theory “Landscape”
The String Theory “Landscape”
Potential
energy
density
- Graph axes show only 2 out of hundreds of parameters
(“moduli”) that determine the exact Calabi-Yau manifolds and
how strings wrap around them
- Each point on
the “Landscape”
represents a single
Universe with a particular
Calabi-Yau manifold and set
of string wrapping modes for its
compactified dimensions
- Each Universe could be realized in a separate post-inflation “bubble”
Relative strengths of forces
Gravity Weak Electromagnetic Strong
Strength
for 2
quarks
at 10-18 m
Strength
for 2
quarks
at 3x10-17 m
10-41 0.8 1.0 25
10-41 10-4 1.0 60
- Why do the forces have the strengths they do?
- In particular, why is gravity so much weaker than the others?
… It’s a mystery!
Branes
- Exist in M-theory
- N-dimensional “membranes” or hypersurfaces that are
subsets of 11-dimensional spacetime (the “bulk”)
- Our universe is a 4-dimensional brane (or “D4-brane”)
- There may be other branes of varying dimensionality
- Open strings “live” on branes (are permanently attached)
… Open strings represent Standard Model particles
(matter and energy)
… These are all are “stuck” in our own D4-brane
- Closed strings can move through the “bulk”
… Closed strings represent gravitons
… Gravitational forces can be felt across branes
… Suggests a possible explanation for “dark matter”
Brane
Open strings (attached
to brane)
Closed strings (can leave brane)
Another brane
Strings and branes in the bulk
Large Extra Dimension Models
- By experimental limits, extra dimensions could still be as
large as 0.1 millimeter
… This will be tested by gravity, which behaves as
F ~ M1 M2/ rn+2 for n extra dimensions
- Large extra dimensions would show up in experiments at
the Large Hadron Collider (LHC)
… Invisible missing energy disappearing into the extra
dimensions
… One micro black hole a second being produced
Lisa Randall
- Professor of Physics,
Harvard University
- Winner of Westinghouse Science
Talent Search as high school
student
- With student Raman Sundrum,
authored seminal 1999 paper
suggesting that extra dimensions
did not need to be compactified
and that gravity could move
among branes while other
forces would remain “stuck”
to individual branes
Lisa Randall (1962-)
Randall-Sundrum Model (RS-1)
(“Bulk”)
String
size =
10-32 cm
String
size =
10-17 cm
- Albert Einstein Professor of
Physics, Princeton University;
Dirac Medal, 2002
- With Alan Guth, Andrei Linde
and Andreas Albrecht, originated
inflation theory
- With Neil Turok of Cambridge,
developed the ekpyrotic cyclic
universe theory, in which the
big bang is replaced by a
cyclic collision between
branes (with a cycle time
approximating 1 trillion years)
Paul Steinhardt
Paul Steinhardt (1954-)
Two Branes Colliding in the Bulk
- The distance between the branes in the bulk may be
about 0.1 millimeter
What’s Wrong with These Pictures?
- Observations (CMB, etc.) can’t distinguish among different
theories (eternal chaotic inflation, ekpyrotic cyclic, …)
… Gravity wave observations might provide new data
Hanford, WA Livingston, LA
LIGO = Laser Interferometer Gravitational Observatory
LIGO Gravitational Wave Detectors
LIGO Gravitational Wave Detectors
Laser Interferometer Interference Pattern
What’s Wrong with These Pictures?
- No longer possible to “explain” why physics is the way it is
… Just a consequence of which universe we happen to be in
- Unlimited extrapolations
- No direct evidence for inflaton field
- Occam’s Razor
Parallel universes

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Parallel universes

  • 1. Where Are We, Really? Parallel Universes, Fact or Fiction Lecture 4: Science’s Parallel Worlds – The Multiverses of Big Bang and Inflation Theory, String Theory and M-Theory
  • 2.
  • 3.
  • 4. Tegmark’s Parallel Universe Levels Level Description Assumptions 1 Regions beyond our Infinite space, same laws of physics cosmic horizon – subject of this lecture! 2 Multiple post-Big Bang Inflation, possibly different physical “bubbles” constants or dimensions in different “bubbles” – subject of this lecture! 3 The “many worlds” of Quantum physics, quantum quantum physics computing; can coexist with Level 1 or Level 2 – subject of last lecture! 4 Other mathematical String theory and M-theory; whatever structures is mathematically possible is physically realizable – subject of this lecture!
  • 5. Tegmark’s Parallel Universe Levels Level Description Assumptions 1 Regions beyond our Infinite space, same laws of physics cosmic horizon – subject of this lecture! 2 Multiple post-Big Bang Inflation, possibly different physical “bubbles” constants or dimensions in different “bubbles” – subject of this lecture! 3 The “many worlds” of Quantum physics, quantum quantum physics computing; can coexist with Level 1 or Level 2 – subject of last lecture! 4 Other mathematical String theory and M-theory; whatever structures is mathematically possible is physically realizable – subject of this lecture!
  • 6. Tegmark’s Parallel Universe Levels Level Description Assumptions 1 Regions beyond our Infinite space, same laws of physics cosmic horizon – subject of this lecture! 2 Multiple post-Big Bang Inflation, possibly different physical “bubbles” constants or dimensions in different “bubbles” – subject of this lecture! 3 The “many worlds” of Quantum physics, quantum quantum physics computing; can coexist with Level 1 or Level 2 – subject of last lecture! 4 Other mathematical String theory and M-theory; whatever structures is mathematically possible is physically realizable – subject of this lecture!
  • 7. Tegmark’s Parallel Universe Levels Level Description Assumptions 1 Regions beyond our Infinite space, same laws of physics cosmic horizon – subject of this lecture! 2 Multiple post-Big Bang Inflation, possibly different physical “bubbles” constants or dimensions in different “bubbles” – subject of this lecture! 3 The “many worlds” of Quantum physics, quantum quantum physics computing; can coexist with Level 1 or Level 2 – subject of last lecture! 4 Other mathematical String theory and M-theory; whatever structures is mathematically possible is physically realizable – subject of this lecture!
  • 8. Level 1: Regions Beyond Our Cosmic Horizon -Time since Big Bang: 13.7 billion years - We can’t receive signals taking longer than 13.7 billion years to reach us - The most distant visible objects possible would now be about 41-42 billion light years away (assuming the universe is “flat”)
  • 9. Most Distant Visible Object (1/26/2011) - 13.2 billion light years away, infrared image
  • 10. Most Distant Visible Object (7/19/2011) - Gamma ray burst GRB 090429B, 13.2 billion light years away
  • 11. 1 million light years A - Initial separation 300,000 years after Big Bang = 1 million light years B Seeing Distant Objects in an Expanding Universe
  • 12. 21 billion light years 21 billion light years 1 million light years A Total distance = 41-42 billion light years (drawing NOT to scale!) - Present time (13.7 billion years later): 3ct = 3 x 13.7 billion light years Seeing Distant Objects in an Expanding Universe
  • 13.
  • 14.
  • 15.
  • 16.
  • 17.
  • 18.
  • 19.
  • 20. r = 42 billion light years
  • 21. Level 1 Parallel Universe - Assumption: Suppose the whole universe were infinite with similar properties and laws - Each finite region’s properties set by physics and a random component (due to quantum phenomena) - Any finite region could have an enormous but finite set of possible configurations - Eventually any given actual finite region’s configuration will be repeated elsewhere
  • 22. - If the universe is infinite, eventually everything is replicated - The closest copy of the 42 billion light-year radius sphere surrounding the Earth is about 1010115 meters away … 10115 particle states at < 108 oK can fit into sphere … Each particle state can either be the same as it is in our observable universe or not (including unoccupied) … 210115 ~ 1010115 possibilities exist … Expected distance to closest one matching our observable universe is (1010115 )1/3 ~ 1010115 meters away - The closest copy of you is about 101029 meters away Level 1 Parallel Universe
  • 23. r = 4.2 x 1010 light years r = 4.2 x 1010 light years 1010115 meters (1010113 light years) (Drawing NOT to scale!) Level 1 Parallel Universe
  • 24. r = 4.2 x 1010 light years r = 4.2 x 1010 light years 1010115 meters (1010113 light years) (Drawing NOT to scale!) Level 1 Parallel Universe r = 4.2 x 1010 light years r = 4.2 x 1010 light years
  • 25. Implications of Level 1 Multiverse - There is a copy of this classroom and lecture! - Which one of the copies is me? - Can I predict my own future? … Eventually the copies’ futures will diverge … Only probabilities can be determined - There are also all possible variations on our world - What does this say about free will?
  • 26.
  • 27. A Closer Look at the Big Bang Despite its name, the Big Bang theory does not describe the bang at all. It is really only the theory of the aftermath of a bang. [emphasis original] -- Alan Guth
  • 28. Level 2: A Closer Look at the Big Bang - A gigantic cosmic explosion? - Explosions are chaotic! - But the Big Bang was not very chaotic – as measured by spatial isotropy data BANG!
  • 29. Spatial Isotropy - Regions that can never have been in causal contact appear generally similar 42 billion light years 42 billion light years
  • 30. WMAP Cosmic Background Radiation Anisotropy Data - Shows radiation averaging 2.7o K left over from Big Bang … “Ripples” are about +/- 1/10000o – 1/100000o WMAP = Wilkinson Microwave Anisotropy Probe
  • 31. Spatial Isotropy Sloan Digital Sky Survey Composite Image (each point of light represents a galaxy)
  • 32. Spatial Isotropy Sloan Digital Sky Survey Animated Image (each point of light represents a galaxy)
  • 33. Spherical universe (closed) Hyperbolic Universe (open) Flat universe 0 = ratio of average density of universe to critical density for universe to be flat = avg/ critical ( critical = about 9 x 10-30 g / cm3) Large-Scale Shape of Entire Universe (3rd spatial dimension suppressed)
  • 34. Supernovas in Distant Galaxies and Shape and Expansion of Universe Closed universe Accelerating universe Flat universe
  • 36. High-Redshift Supernova Data Supporting Accelerating Universe Linearly expanding universe Accelerating universe Brighter Dimmer Brightness of supernovae Distance from Earth to galaxies containing supernovae Brighter Dimmer Brightness of supernovae
  • 37. Level 2: Other “Bubble” Universes - Inflation theory explains … Flatness of universe … Universe-wide spatial isotropy and homogeneity … Large scale structure of cosmic background radiation - Does not explain acceleration of universe expansion
  • 38. Alan Guth Alan Guth (1947 -) - Victor Weisskopf Professor of Physics, MIT; Dirac Medal, 2004 - Originator of inflation theory, along with Andrei Linde, Paul Steinhardt and Andreas Albrecht - Won award for messiest office from Boston Globe - Developed the theory when his research fellowship was on the verge of expiring and he had no teaching position lined up - Calculated that a bubble universe can be created using about one ounce of matter and almost no energy - “It is often said that there is no such thing as a free lunch, but the universe is the ultimate free lunch”
  • 39. Total Energy of Universe = 0 Total of All Other Energy & Matter = + Total Energy of Gravity = – Why the Universe Is a Free Lunch
  • 40. Inflation - Begins 10-35 seconds after start of Big Bang - Lasts for 10-32 seconds - Potential energy of inflaton field generates repulsive gravity … “False vacuum” creates negative pressure (like a suction) … Large General Relativity cosmological constant - Size of universe expands by 1050 times … About 100 doublings in size – flattens universe - At end, inflaton field’s potential energy converts into Standard Model particles … Quantum fluctuations become larger scale non-uniformities
  • 42. Negative Pressure True Vacuum True Vacuum Extra volume “False Vacuum” “False Vacuum” - “False Vacuum” energy density remains constant as its volume expands (unlike a true vacuum)
  • 43. How Inflation Starts and Stops 1 1 - Initial position of ball in bowl – maximum potential energy Potential energy Position in bowl - Consider a ball in a large bowl
  • 44. How Inflation Starts and Stops 1 2 1 - Initial position of ball in bowl – maximum potential energy - Ball rolls down side of bowl – potential energy converts to kinetic energy 2 Potential energy Position in bowl - Consider a ball in a large bowl
  • 45. How Inflation Starts and Stops 1 2 3 1 - Initial position of ball in bowl – maximum potential energy - Ball rolls down side of bowl – potential energy converts to kinetic energy - Ball reaches bottom of bowl – all energy converted 2 3 Potential energy Position in bowl - Consider a ball in a large bowl
  • 46. Inflaton field Energy density 1 1 - Initial “false vacuum” – inflation begins How Inflation Starts and Stops
  • 47. Inflaton field Energy density 1 2 1 - Initial “false vacuum” – inflation begins - Inflation continues – field undergoes “slow roll” down potential curve 2 How Inflation Starts and Stops
  • 48. Inflaton field Energy density 1 2 3 1 - Initial “false vacuum” – inflation begins - Inflation continues – field undergoes “slow roll” down potential curve - Inflation ends – field reaches “true vacuum”, oscillates and gradually converts energy to particles 2 3 How Inflation Starts and Stops
  • 49. Alan Guth’s Notebook – 12/7/1979
  • 50. WMAP Cosmic Background Radiation Anisotropy Data - Shows radiation averaging 2.7o K left over from Big Bang … “Ripples” are about +/- 1/10000o – 1/100000o WMAP = Wilkinson Microwave Anisotropy Probe
  • 51. WMAP Data Power Spectrum - Charts sizes of “ripples” in cosmic background radiation vs. frequency of occurrence (l) - Red line shows inflation theory’s prediction Sizeofripples Frequency of occurrence of ripples of given size
  • 52. Andrei Linde - Professor of Physics, Stanford University; Dirac Medal, 2002 - With Alan Guth, Paul Steinhardt and Andreas Albrecht, originated inflation theory - Developed the theory of eternal chaotic inflation and showed that inflation theory implied the existence of multiple universes Andrei Linde (1948-)
  • 55. Bubble Universes - Inflaton field expands much faster than speed of light - Bubble universes expand slower than speed of light
  • 56. Bubble U) Another Bubble Universe Another Bubble Universe Inflaton field (“false vacuum”) Bubble Universes - Inflaton field expands much faster than speed of light - Bubble universes expand slower than speed of light Our bubble universe (where inflation stopped)
  • 57. Bubble Universes - If bubbles collide, domain walls form at their intersections - Domain walls would have repulsive gravity - Why don’t we see domain walls? … Inflation pushes bubbles too far apart too fast
  • 58. Eternal Chaotic Inflation - New “baby” universes randomly “bud” off “parent” universes and begin to inflate - Each “baby” universe has different physical constants, may have different dimensions … In string theory, extra dimensions may compactify differently - Most “baby” universes inhospitable to life as we know it
  • 60. Level 4: String theory - Began in the late 1960s and early 1970s - Describes subatomic particles as vibrations of stringlike objects … Different vibrational modes equate to different particle characteristics (charge, mass, spin, etc.) - Objective: Unify gravity with other physical forces
  • 63. Example: string vibrational modes and particle mass Low energy mode = low particle mass Intermediate energy mode = intermediate particle mass High energy mode = high particle mass - Above illustration is for a closed string particle vibrating in 1-D only
  • 64. String Theory - Modern string theory (“M-theory”) needs 10 space dimensions and 1 time dimension = 11 total dimensions … “Extra” dimensions may “compactify” into tiny (~10-34 cm) shapes called Calabi-Yau manifolds
  • 66. Compactification - What we see: - What an ant sees: Compact dimension
  • 67. - German mathematician - Spoke 17 languages (favorite was Arabic) - Developed unified theory of gravity and electromagnetism in 1919 by generalizing Einstein’s theory of general relativity to 5 dimensions - Sent his results to Einstein, who sat on them for two years before finally encouraging Kaluza to publish in 1921 Theodor Kaluza (1885-1954) Theodor Kaluza
  • 68. - Son of chief rabbi of Stockholm; physicist at University of Michigan and Stockholm University - Independently discovered 5-D unification of gravitation and electromagnetism in 1921 - Proposed that the 5th dimension is curled up into a sub-nanoscopic circle (r=10-34m), which is why it is not observed in nature Oskar Klein (1894-1977) Oskar Klein
  • 69. Kaluza-Klein space (1 compactified dimension) - Compactified dimension exists at all points in space - It is shown only at grid line intersections for clarity
  • 70. Kaluza-Klein spaces (2 compactified dimensions) 2 dimensions compactified in the shape of a sphere 2 dimensions compactified in the shape of a torus - Compactified dimensions exist at all points in space - They are shown only at grid line intersections for clarity
  • 71. Edward Witten - Physicist, Institute for Advanced Study, Princeton; Fields Medal, 1990 - Key developer of string theory, along with Andre Neveu, John Schwarz, Michael Green and Pierre Ramond - Originator of M-theory as a unifying concept uniting several different types of string theories -“String theory is a part of 21st century physics that fell by chance into the 20th century” Edward Witten (1951-)
  • 72. Animation of 3-D projection of 6-D Calabi-Yau manifold
  • 73. 10-D space with 6 dimensions compactified in a Calabi-Yau manifold - Compactified dimensions exist at all points in space - They are shown at grid intersection points only for clarity
  • 74. 3-D projection of a 6-D Calabi-Yau manifold - The pattern of holes in the manifold affects the vibrational patterns of the strings, which determines the quantum states of the particles (charge, spin, etc.)
  • 75. 3-D projection of another 6-D Calabi-Yau manifold -There are millions of Calabi-Yau manifolds and very few criteria for choosing which one represents our universe - It should have 3 holes, since there are 3 particle families
  • 76. The String Theory “Landscape”
  • 77. The String Theory “Landscape” Potential energy density - Graph axes show only 2 out of hundreds of parameters (“moduli”) that determine the exact Calabi-Yau manifolds and how strings wrap around them - Each point on the “Landscape” represents a single Universe with a particular Calabi-Yau manifold and set of string wrapping modes for its compactified dimensions - Each Universe could be realized in a separate post-inflation “bubble”
  • 78. Relative strengths of forces Gravity Weak Electromagnetic Strong Strength for 2 quarks at 10-18 m Strength for 2 quarks at 3x10-17 m 10-41 0.8 1.0 25 10-41 10-4 1.0 60 - Why do the forces have the strengths they do? - In particular, why is gravity so much weaker than the others? … It’s a mystery!
  • 79. Branes - Exist in M-theory - N-dimensional “membranes” or hypersurfaces that are subsets of 11-dimensional spacetime (the “bulk”) - Our universe is a 4-dimensional brane (or “D4-brane”) - There may be other branes of varying dimensionality - Open strings “live” on branes (are permanently attached) … Open strings represent Standard Model particles (matter and energy) … These are all are “stuck” in our own D4-brane - Closed strings can move through the “bulk” … Closed strings represent gravitons … Gravitational forces can be felt across branes … Suggests a possible explanation for “dark matter”
  • 80. Brane Open strings (attached to brane) Closed strings (can leave brane) Another brane Strings and branes in the bulk
  • 81. Large Extra Dimension Models - By experimental limits, extra dimensions could still be as large as 0.1 millimeter … This will be tested by gravity, which behaves as F ~ M1 M2/ rn+2 for n extra dimensions - Large extra dimensions would show up in experiments at the Large Hadron Collider (LHC) … Invisible missing energy disappearing into the extra dimensions … One micro black hole a second being produced
  • 82. Lisa Randall - Professor of Physics, Harvard University - Winner of Westinghouse Science Talent Search as high school student - With student Raman Sundrum, authored seminal 1999 paper suggesting that extra dimensions did not need to be compactified and that gravity could move among branes while other forces would remain “stuck” to individual branes Lisa Randall (1962-)
  • 83. Randall-Sundrum Model (RS-1) (“Bulk”) String size = 10-32 cm String size = 10-17 cm
  • 84. - Albert Einstein Professor of Physics, Princeton University; Dirac Medal, 2002 - With Alan Guth, Andrei Linde and Andreas Albrecht, originated inflation theory - With Neil Turok of Cambridge, developed the ekpyrotic cyclic universe theory, in which the big bang is replaced by a cyclic collision between branes (with a cycle time approximating 1 trillion years) Paul Steinhardt Paul Steinhardt (1954-)
  • 85. Two Branes Colliding in the Bulk - The distance between the branes in the bulk may be about 0.1 millimeter
  • 86. What’s Wrong with These Pictures? - Observations (CMB, etc.) can’t distinguish among different theories (eternal chaotic inflation, ekpyrotic cyclic, …) … Gravity wave observations might provide new data
  • 87. Hanford, WA Livingston, LA LIGO = Laser Interferometer Gravitational Observatory LIGO Gravitational Wave Detectors
  • 90. What’s Wrong with These Pictures? - No longer possible to “explain” why physics is the way it is … Just a consequence of which universe we happen to be in - Unlimited extrapolations - No direct evidence for inflaton field - Occam’s Razor