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Christoph Schiller
MOTION MOUNTAIN – .
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Christoph SchillerTranslated by Megumi Hirooka
M M
e Adventure of PhysicsVolume II
Relativity
Edition . , available as free pdf with lms at www.motionmountain.net
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Editio vicesima septima.
Proprietas scriptoris © Chrestophori Schillertertio anno Olympiadis trigesimae.
Omnia proprietatis iura reservantur et vindicantur.Imitatio prohibita sine auctoris permissione.Non licet pecuniam expetere pro aliqua, quae
partem horum verborum continet; liberpro omnibus semper gratuitus erat et manet.
Twenty-seventh edition.
Copyright © – by Christoph Schiller,the third year of the th Olympiad.
is pdf le is licensed under the Creative CommonsAttribution-Noncommercial-No Derivative Works . Germany Licence, whose full text can be found on the websitecreativecommons.org/licenses/by-nc-nd/ . /de,with the additional restriction that reproduction, distribution and use,in whole or in part, in any product or service, be itcommercial or not, is not allowed without the written consent of the copyright owner. e pdf le was and remains free for everybody to read, store and print for personal use, and to distributeelectronically, but only in unmodied form and at no charge.
http://localhost/var/www/apps/conversion/tmp/scratch_7/creativecommons.org/licenses/by-nc-nd/3.0/dehttp://localhost/var/www/apps/conversion/tmp/scratch_7/creativecommons.org/licenses/by-nc-nd/3.0/dehttp://localhost/var/www/apps/conversion/tmp/scratch_7/creativecommons.org/licenses/by-nc-nd/3.0/de
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To Britta, Esther and Justus Aaron
τῷ ἐµοὶ δαὶµονι
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Die Menschen stärken, die Sachen klären.
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“Primum movere, deinde docere.*
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M o t i onM o un t ai n–Th eA d v en t ur e of Ph y si c s
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Galilean physics, heat and electricity The world of everyday motion : human scale, slow and weak.Adventures: sport, music, sailing, cooking, describingbeauty and understanding its origin (vol. I);using electricity, light and computers,understanding the brain and people (vol. III).
Special relativityAdventures: light,magnetism, lengthcontraction, time
dilation andE0 = mc 2(vol. II).
Quantum theoryAdventures: biology,birth, love, death,chemistry, evolution,
enjoying colours, art,paradoxes, medicineand high-tech business(vol. IVand vol. V).
Quantumtheory with gravity
Adventures: bouncingneutrons, under- standing tree
growth (vol. V).
Final, unified description of motionAdventures: describing all motion , understanding
the origin of colours, space -time and particles, enjoyingextreme thinking, calculating masses and couplings,catching a further, tiny glimpse of bliss (vol. VI).
G c h, e, k
PHYSICS:Describing motionwith the least action principle.
Quantum field theory
Adventures: buildingaccelerators, under-standing quarks, stars,bombs and the basis of life, matter & radiation(vol. V).
P o w e r f u l m o t i o n T i
n y m o t
i o n
General relativity
Adventures: thenight sky, measu-ring curved andwobbling space,exploring blackholes and theuniverse, spaceand time (vol. II).
Classical gravityAdventures:climbing, skiing,space travel,
the wonders ofastronomy andgeology (vol. I). F
a s t m
o t i o n
F I G U R E 1 c, G, h, k e.
Munich, May .
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F I G U R E 2 , .
Earth (firstmeasurement)
Jupiter and Io(first measurement)
Earth (secondmeasurement)
Jupiter and Io(second measurement)
Sun
F I G U R E 3 Römer
, . , , . ( )Challenge 3 s
, . , (light ) , . , , .
, . * , ,
. , . , .
. , , , (Isaac Beeckman)
* (page , copyright Anthony Ayiomamitis )
www.perseus.gr
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(Galileo) . * , Ref. 3 (Ole
R ömer) ** , , .Vol. I, page ?? , .
, , . ,
(Christiaan Huygens) (Edmund Halley)Ref. 4 , , . (Figure ) ,
. )Challenge 4 s , , . ,
, (James Bradley) ,.Vol. I, page ?? .Ref. 5
., ,
( , , , ) . , Figure , (
) , = /tan . ( ). .
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90° . .
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. , Ref. 2 ,. , ,
. .** (Ole (Olaf) Römer ) (b. , d. ),
. , . , , (Giovanni Cassini) .
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. , . ,
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rain light
light's perspective wind’s perspectiverain's perspective
human perspectivewalker’s perspective
Sun
Sun
Earth
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F I G U R E 4
= 2π / = 29.7km
/s , .
⊳ ( ) = 0.300Gm/s, 0.3m/ns, 0.3mm/ps, million km/h . , , 253Mm/h= `70.2km/s Helios II 3nm/s ,0.3pm/s , ., .
, (Hippolyte Fizeau) (b. ,d. ) .
( )Vol. I, page ?? . .Challenge 7 s
( ). (Hippar chus)
Ref. 6 , .,89.86° . . , ,Page 294
, ..Challenge 8 s ?
.Ref. 7 . ,
. , , . (Nicolaus Copernicus)
(b. , d. ) , ,
, .
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lightsource
mirror
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F I G U R E 5 (Fizeau) ( © AG Didaktik undGeschichte der Physik, Universität Oldenburg)
path of light pulse
10 mm
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F I G U R E 6 ( © TomMattick)
, % . , . ,
. , Vol. I, page ?? . Figure . (
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,
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F I G U R E 7 . , . –, .
.
TABLE 1 .
. .
. .
.,
= 299792458m
/s, ,
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. Page 43, , , .
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?? )
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. .Challenge 10 s ,
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,
= 29979245m
/s
. ( )
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, ,Ref. 10 .
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“Et nihil est celerius annis*
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F I G U R E 8 , , . (© Miele,EasyGlide)
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1.7⋅105 ,
, ?Challenge 12 s , Ref. 17 .
.Vol. III, page ?? ,
. , , ,. ‐ (Albert
Einstein) , . .
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, . .
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F I G U R E 9 (1879–1955).
, , . , , .
, , .Vol. III, page ?? , .
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, . , , ,Challenge 13 s .
, , , .
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, . ,
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, (Max Planck) , . , ,
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‘Invarianztheorie’, , ,.Ref. 20
Ref. 17 , . . *
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.
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, ,2 . ,Challenge 16 s
= +− or
= 2
−12
+1 . ( )
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second
observeror clock
firstobserver
or clock
light flash
light flash
1 = (2+1) /2 2 = 2
FIGURE 10 ,
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one moving watch
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. .Page 27 *Figure , 1 .
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. ., . Figure . , Figure 1 2
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2 = 11− 22 = ( ) . ( ) , . ,
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FIGURE 12 . ( ) ( ) , . (© Max Planck
Gesellschaft TSR relativity team)
secondladder(secondobserver)
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. , = 2 . . ( ) ( ) , . ,
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⊳ , ,
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.
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. .Page 46
, . , ,
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, . , .
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,Ref. 30
. , .
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Leo
Aquarius
almost static reference:Vegav = 13.6 km/s at 27 al
redshift
quasar 3C273 in Virgov = 44 Mm/s at 2 Gal
quasar APM 08279-5255in Lynxv = 276 Mm/s at 12 Gal
redshift
Redshifts of quasar spectra
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Lyman α Hγ Hβ Hα
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) . , (© Maurice Gavin, NASA) .
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.Challenge 19 e
r
s
= 11−2
/2
(1− cos r
) = (1− cos r
) . ( )
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If this red text appears blue,you are too fast.
FIGURE 15 , ,,
(© Wikimedia, Hörmann AG, Medison) .
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(Johannes Stark) . * , , .
. , .Ref. 31
, , . ,
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* (Johannes Stark) (b. -, d. ), . , , ,
. , . , , . ,
NSDAP , , . ,
.
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. .
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FIGURE 17
, , . , , ⩽ , , ., , .
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= 2Ref. 35 . ,
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, . (. )Challenge 26 e ,
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.Page 63 ,
* ‘ . ’
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2
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, sci.physics.relativity newsgroup.Ref. 38 . , www.crank.net , Crackpots
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time
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. , . .
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(Wilhelm Röntgen) , (Alexander Eichenwald) ,
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FIGURE 20 . , 1881 .
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,
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.Page 46, ,
.Ref. 47 . , , .
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“Von Stund’ an sollen Raum f ür sich und Zeitf ür sich völlig zu Schatten herabsinken und nurnoch eine Art Union der beiden sollSelbstsändigkeit bewahren.*
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. , , . , .
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observationsby the farmer
observationsby the pilot
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FIGURE 26
trap
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. . (
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* ?Challenge 58 s
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rails
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< FIGURE 28
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, , (Harald van Lintel) (Christian Gruber)
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FIGURE 30 Daniel Weiskopf 0.9. , , .
(© Daniel Weiskopf) .
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. , , ( ) .
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, , .
* , Anthony Searle www.anu.edu.au/Physics/Searle Craig Savage www.anu.edu.au/Physics/vrproject
. realtimerelativity.org , . Daniel Weiskopf www.tat.physik.uni-tuebingen.
de/~weiskopf/gallery/index.html, Norbert Dragon Nicolai Mokros www.itp.uni-hannover.de/~dragon/stonehenge/stone .htm, , Hanns Ruder Ute Kraus www.
tempolimit-lichtgeschwindigkeit.de .
http://www.anu.edu.au/Physics/Searlehttp://www.anu.edu.au/Physics/Searlehttp://www.anu.edu.au/Physics/vrprojecthttp://localhost/var/www/apps/conversion/tmp/scratch_7/realtimerelativity.orghttp://www.tat.physik.uni-tuebingen.de/~weiskopf/gallery/index.htmlhttp://www.tat.physik.uni-tuebingen.de/~weiskopf/gallery/index.htmlhttp://www.tat.physik.uni-tuebingen.de/~weiskopf/gallery/index.htmlhttp://www.itp.uni-hannover.de/~dragon/stonehenge/stone1.htmhttp://www.itp.uni-hannover.de/~dragon/stonehenge/stone1.htmhttp://www.itp.uni-hannover.de/~dragon/stonehenge/stone1.htmhttp://www.tempolimit-lichtgeschwindigkeit.de/http://www.tempolimit-lichtgeschwindigkeit.de/http://www.tempolimit-lichtgeschwindigkeit.de/http://www.tempolimit-lichtgeschwindigkeit.de/http://www.itp.uni-hannover.de/~dragon/stonehenge/stone1.htmhttp://www.itp.uni-hannover.de/~dragon/stonehenge/stone1.htmhttp://www.tat.physik.uni-tuebingen.de/~weiskopf/gallery/index.htmlhttp://www.tat.physik.uni-tuebingen.de/~weiskopf/gallery/index.htmlhttp://localhost/var/www/apps/conversion/tmp/scratch_7/realtimerelativity.orghttp://www.anu.edu.au/Physics/vrprojecthttp://www.anu.edu.au/Physics/Searlehttp://www.anu.edu.au/Physics/Searle
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maximum speed, observers at rest and
Views for an observer at rest
Views for an observer at relativistic speed
FIGURE 31 Nicolai Mokros Norbert Dragon 0.912 ( 2 ) .
(© Nicolai Mokros) .
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FIGURE 32 ( ) (© Daniel Weiskopf)
, , .
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FIGURE 33 ( ) ,
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. (Mpglm © Ute Kraus at www.tempolimit-lichtgeschwindigkeit.de)
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light signal
spacespace
timetime
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average athletespeed:
average athletespeed:
J
J
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X
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FIGURE 36
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. .
, . ?Challenge 72 s
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time
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. , .
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Observer A
Observer B
before:
after:
before:
after:
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. Challenge 79 e .
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A B
A
B
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