Armenian Theory of Special Relativity

Transcription

1 renin Theory of Speil Reliiy ( Illusred) Rober Nzryn, & Hik Nzryn hysis Depren, Yeren Se Uniersiy, Yeren 005, reni hysis sronoy Depren, Cliforni Se Uniersiy, Norhridge, US bsr The i of his urren rile is o illusre in deil renin reliisi foruls opre he ih orenz reliisi foruls so h reders n esily differenie hese o heories isulize ho generl rih our renin Theory of Speil Reliiy relly is ih speulr build in syery. Then e re going behind his oprison illusring h build in syery inside renin Theory of Speil Reliiy is reinrning he eher s uniersl referene ediu, hih is no onrry o reliiy heory. We heilly proe he exisene of eher e sho ho o exr infinie energy fro he ie-spe or sub-oi eher ediu. Our heory explins ll hese fs peefully brings ogeher folloers of bsolue eher heory, reliisi eher heory or folloers of drk er heory. We lso enion h he bsolue eher ediu hs ery oplex geoeri hrer, hih hs neer been seen before. We re explining hy NS s erlier "B" DR s "Csiir ffe nhneen" progrs filed. We re lso sing h he ie is righ o reopen NS s B progr fuel he sperfs using he eeryhere exising eher syeri oenu fore. CS: p Keyords: renin Reliiy; orenz Reliiy; Reliisi; Trnsforions; Kineis; Dynis; Free nergy; Drk nergy * Corresponding uhor, -il: rober@reninheory.o US Copyrigh Offie Regisrion Nubers: TXu TXu

2 Coprison renin orenz Reliisi Foruls. Inroduion (egy siene s n orgnized insiuion dug is on gre.) Firs of ll e ppreie he f h our rile "renin Theory of Speil Reliiy" eenully s published in o gzines, ho found i iporn enough o delier our ne reoluionry ides in physis o he sienifi ouniy.. Inugurl Issue of IJRST (Inernionl Journl of Reiprol Syery Theoreil hysis), olue, nuber (pril-04), by sin Business Consoriu Reserh House BC.. "Infinie nergy" gzine on he hisori5-h nniersry of old fusion onferene, olue 0, issue 5 (My-04), by Ne nergy Foundion. The gzine of ne energy siene ehnology. These o gzines proides foru of debe for fronier siene h s hy our rile "renin Theory of Speil Reliiy" hs been published in is proper ples here sieniss n disuss ne deried generlized orenz-oinre reliisi heory ih ne zing reliisi foruls find y o hrness infinie energy fro ie-spe oninuu or ore preisely fro he eher s hidden sub-qunu ediu. The i of his urren rile is o illusre in deil renin reliisi foruls opre he ih orenz reliisi foruls so h reders n esily differenie hese o heories isulize ho generl rih our renin Theory of Speil Reliiy relly is ih speulr build in syery. I is orh o enion lso h orenz rnsforion equions ll oher orenz reliisi foruls n be obined fro he renin Theory of Speil Reliiy s priulr se, by subsiuing s 0 g. NS s erlier progr (beeen yers) lled "Brekhrough ropulsion hysis" filed beuse hey didn he orre reliisi foruls. The se hppened ih DR s "Csiir ffe nhneen progr" hen rying o hrness he Csiir fore in uu using h energy o poer propulsion syse. They didn sueed eiher beuse of he se reson - hey did no he orre qunu ehnis heory equions. The ie is righ o reopen NS s B progr, bu his ie using our eeryhere exising eher oenu fore. In our huble opinion, using renin Theory of Speil Reliiy i s proising reliisi foruls - ll h ork n be done ihin o o hree yers, hih ill bring forh he dn of ne ehnologil er. Th s hy I is our plesure o infor he sienifi ouniy lrge, h in our in reserh-nusrip e he sueeded o build heilly solid heory of speil reliiy in one diensionl spe derie ne rnsforion equions ny oher ne fsining reliisi foruls, hih re n unbiguous generlizion of he orenz rnsforion equions ll oher orenz reliisi foruls. Our rile is he uulion of ll effors fro heiins physiiss o build ore generl rnsforion equions of reliiy in one diension. Our published nusrip rees prdig for dne sudies in reliisi kineis dynis. The ron jeel of he renin Theory of Speil Reliiy is renin energy oenu foruls, hih he orld hs neer seen before. Our renin heory hs unpredible ppliions in pplied physis. Suh s, by nipuling he ie-spe nueril onsns s g (priulrly in heil or in herl enironen) e n obin nuerous ind bloing pril resuls, inluding heoreil poiner of ho o hrness infinie energy fro ie-spe oninuu ho o use res prile syeri oenu forul o do i. Our nusrip ould be of ineres o brod redership inluding hose ho re ineresed in heoreil spes of eleporion, ie rel, nigriion, free energy uh ore... The ie hs oe o reinrne he eher s uniersl referene ediu hih is no onrry o reliiy heory, beuse for eher ineril syse he syeri oeffiien jus equls zero s 0. nd our heory explins ll hese fs peefully brings ogeher folloers of bsolue eher heory, reliisi eher heory or folloers of drk er heory. We jus need o enion h he bsolue eher ediu hs ery oplex geoeri hrer, hih hs neer been seen before. renin Theory of Reliiy differs fro ll oher old fusion reserhers heories by no onsruing soe rifiil foruls o explin he innuerous infinie energy experienl resuls. We insed sueeded on building beuiful heory of reliiy (in one diension) ordingly reeied ny ery iporn ne foruls. Finlly e heilly proed he exisene of uniersl eher ineril syse renin reliisi foruls need o guide ll brigh experienors on he journey of ho o exr infinie energy fro he ie-spe or sub-oi eher ediu. The ie is righ o sy h 00 yers of inquisiion in physis is no oer eher nergy ge hs begun! -

3 Coprison renin orenz Reliisi Foruls. egend of he Used Sybols Fundenl physil quniies ie oordine noion x spe oordine noion generl slr quniy noion generl eor quniy noion 0 renin orenz res sses (0) Dire reiprol relie eloiy noions sses of he oing prile eloiy K ineril syse respe o he K ineril syse eloiy K ineril syse respe o he K ineril syse u eloiy K ineril syse respe o he K ineril syse u eloiy K ineril syse respe o he K ineril syse eloiy K ineril syse respe o he K ineril syse eloiy K ineril syse respe o he K ineril syse (0) elerion noions, elerions of he prile in he K ineril syse b, b b elerions of he prile in he K ineril syse (03) Deried physil quniies renin orenz grngin noions renin orenz energy noions renin orenz oenu noions F F renin orenz fore noions (04) G G Glilen energy oenu noions renin orenz rnsforion rixes h h renin orenz irroring rixes Mirror refleion noions for physil quniies irror refleion of he ie quniy, x irror refleion of he spe quniy x irror eloiy equls reiprol eloiy irror refleion of he slr quniy irror refleion of he eor quniy irror refleions of he elerions, F F irror refleions of he fores F F irror refleions of he energies irror refleions of he oenus (05) 3 -

4 Coprison renin orenz Reliisi Foruls 3. Coprison renin orenz Reliisi Foruls Tie-Spe Mirror Trnsforion quions orenz rnsforions sx x x x x (06) Tie-Spe Trnsforion quions Beeen Moing Ineril Syses 4 Dire rnsforions orenz rnsforions s x x g x x x x (07) Inerse rnsforions orenz rnsforions s x x g x x x x (08) Generl Slr-Veor, Mirror Trnsforion quions orenz rnsforions s (09) Generl Slr-Veor, Trnsforion quions Beeen Moing Ineril Syses Dire rnsforions orenz rnsforions s g (0) Inerse rnsforions orenz rnsforions s g () 4 -

5 Coprison renin orenz Reliisi Foruls Mirror Trnsforion Mrixes renin irroring rix orenz irroring rix s () Generl Slr-Veor, Relie Moeen Trnsforion Mrixes renin rnsforion rix orenz rnsforion rix s g g s (3) Relion Beeen Reiprol Dire Relie Veloiies 5 renin relions orenz relion s s (4) For boh relions in 4 rue he folloing rnsforion: (5) G Funion Foruls 6 renin g funions orenz g funion s g s g (6) G Funions roperies 7 renin properies orenz properies s 0 (7) s s 0 Inrin Inerl Foruls 8 renin inerl forul s x gx sx gx 0 orenz inerl forul x x 0 (8) 5 -

6 Coprison renin orenz Reliisi Foruls ddiion of Veloiies G Funion Trnsforions 0 orenz rnsforions u u s u g u u g u u u u u u (9) Subrion of Veloiies G Funion Trnsforions 0 orenz rnsforions u s g u s g u u (0) Tie engh Chnges Respe K Ineril Syse 9 renin hnges orenz hnges 0 0 s g 0 0 () l l 0 l 0 s g l l 0 l 0 Tie engh Chnges Respe K Ineril Syse 9 renin hnges orenz hnges 0 0 s g 0 0 () l l 0 l 0 s g l l 0 l 0 Surpluses (Residues) of he Tie engh Chnges renin surpluses orenz surpluses s s l l l s l s l 0 l 0 (3) elerions Mirror Trnsforion quions orenz rnsforion s s 3 3 (4) 6 -

7 Coprison renin orenz Reliisi Foruls elerion Trnsforion quions Beeen Moing Ineril Syses 6 orenz rnsforions b 3 s g 3 g u 3 3 b b 3 3 u 3 3 b (5) Ne elerions Definiions 7 renin elerions orenz elerions 3 3 ub 3 3 u b 3 3 ub 3 3 u b (6) Ne elerions roperies renin properies orenz properies (7) grngin Funions For Free Moing rile 8 renin grngin orenz grngin s g (8) grngin Funions Mirror Trnsforion quions orenz rnsforions s s (9) grngin Funion Trnsforion quions Beeen Moing Ineril Syses renin Trnsforions orenz Trnsforions u s g s g s g g u u u u u (30) 7 -

8 Coprison renin orenz Reliisi Foruls Free Moing rile nergy Moenu Foruls 9 (The Cron Jeel of he renin Theory of Reliiy) renin foruls orenz foruls s s g g s s g (3) nergy Moenu Trnsforion quions Beeen Moing Ineril Syses 4 Dire rnsforions orenz Trnsforions s g (3) Inerse Trnsforions orenz Trnsforions s g (33) Inrin (or Full) nergy-moenu Foruls 5 renin inrin energy-oenu forul s g s g g 4 s 0 (34) orenz inrin energy-oenu forul 0 (35) nergy Moenu Mirror Refleion Foruls renin foruls orenz foruls s 0 (36) Tie lengh hnge foruls in s deried in our nusrip, herefore hey re orre. We he no ye sueeded in deriing he orre forul for represening oing priles ss hnge, herefore e need o deide hih forul of ss hnge is ore proper hoie, unil e find he y o derie i or ke n experien o find he righ forul. There re hree logil hoies: firs hoie is o go he legy reliiy y he oher o hoies follos direly fro he renin energy oenu foruls. ll hose hree hoies n be seen belo: 8 -

9 Coprison renin orenz Reliisi Foruls egy reliiy y 3 s g s (37) We need o nlyze hese hree hoies seprely hen lule he ss surpluses for hese hree ses. For legy reliiy, ll hese hree ses oinide ih eh oher herefore, here is no onrdiion ll. Mss Chnges Respe K K Ineril Syses 9. Firs hoie renin hnges of he oing ss orenz hnges of he oing ss s g s g (38) Surplusesofhessforhisse renin surplus orenz surplus s s 0 (39). Seond hoie renin hnges of he oing ss orenz hnges of he oing ss s s s s g s s g (40) Surpluses of he ss hnges for his se renin surplus orenz surplus 0 0 (4) 3. Third hoie renin hnges of he oing ss orenz hnges of he oing ss g s g s g s s g g s g (4) 9 -

10 Coprison renin orenz Reliisi Foruls Surpluses of he ss hnges for his se renin surplus s orenz surplus s s g 0 (43) The ss of he oing prile is no n iporn quniy nyore. The ore iporn quniy beoes he prile s res ss hih hs rel physil ening. In renin Theory of Speil Reliiy e lso define ne res ss quniy, hih is ore generl n lso he negie lue s ell, jus like prile s hrge. Res Mss Foruls renin res ss orenz res ss g 4 s (44) Fore Foruls 6 renin fore forul orenz fore forul F g 4 s 3 F g 4 s 3 0 F 3 F 3 (45) Fore Trnsforion Foruls Beeen Moing Ineril Syses 7 resered Neon s ls renin foruls orenz foruls Neon s seond l Neon s hird l F F F F F F F F (46) Res rile nergy Moenu Foruls rogress Chronile Glilen foruls orenz foruls renin foruls G 0 0 G s (47) - This res prile energy forul gies us nuler poer. - This res prile oenu forul is he reniu forul - gif o huniy s len free energy soure. Rnge of Veloiies of Moing rile in he renin Theory of Reliiy 3, 4, 5 g \ s s 0 s 0 s 0 g g 0 0 g 0 0 s g s 0 s 0 0 g s 0 s 0 0 (48) 0 -

11 Coprison renin orenz Reliisi Foruls 4. Conlusions s you n see fro he boe oprisons of renin orenz reliisi foruls, renin reliisi foruls is full of syery, hih is in eery single forul beuse of oeffiien syery s h syery is he essene exiing pr of he renin Theory of Reliiy. Therefore e define br ne geoeril spe - renin Spe o sisfy renin Theory of Speil Reliiy, ih ery srnge properies in hree diensions, suh s: i i i i i i s i (49) e s sr nlyzing he ron jeel of he renin Theory of Reliiy - he renin energy oenu foruls 3. Then e find ou h he free oing prile ih eloiy in he ineril syse K hs he folloing hree exree siuions: oing prile s eloiy equls zero 0 oing prile s energy equls zero 0 3 oing prile s oenu equls zero 0 (50) For hese hree ses 50 he prile hs differen eloiies ordingly, using 6, e he hree differen lues of renin g funion s shon belo: 0 0 s 3 s g 4 s s g 4 s g (5) Therefore using he eloiy renin g funion lues gien by 5, e n obin fro 3 he prile s renin energy oenu lues for hese hree exree ses: 0 0 s 0 g 4 s 3 4 s g 0 (5) Ho n e explin ll of hese srnge resuls, hih is unhinkble fro he legy physis poin of ie? Wh is relly he physil enings of he folloing hree ses? When prile is resing in he ineril syse K 0, bu prile sill hs oenu. When prile is oing eloiy ih respe o he ineril syse K, bu i s energy equls zero. 3When prile oes ih respe o he ineril syse K eloiy, bu his ie i s oenu equl zero. Mos physiiss ody ould ie ll of hese bizrre resuls - srigh resuls of he renin Theory of Reliiy, s oplee dness hey ill sy h ll hese fs ould bring he end of physis s e kno i. Till no due o exree dogis, he properies of ie-spe syery ll physil quniies syeri rnsforions re neer offiilly sudied. The role of syery iolions in physis is no undersood by physiiss. Th is here he renin Theory of Speil Reliiy oes o ply, hih explins ll of hese "ipossible iolions" brings o quesion ll physil ls of legy hrd siene des reision under hese rerkble ne irusnes. For exple, in he firs se - he eloiy of he prile equls zero, hih ens h he prile is res in he ineril syse K, bu he se prile sill hs oenu hih is dependen on oeffiien s. There is only one logil explnion - h here exiss n eher ediu h he eher is silenly drgging he prile bk in he opposie direion of he oeen ineril syse K. We n hrness infinie energy fro h res prile s oenu jus s e re hrnessing energy fro he ind using indill. In he se nner e n explin he hird se, bu he seond se is bi of hllenge. Referene [] R. Nzryn H. Nzryn, Infinie nergy, Vol. 0, Issue 5, ges 40-4 (04) -