Time Travel IRL!

Gabrielle Birchak/ November 4, 2025/ Archive, Modern History

Time Trav­el

Imag­ine step­ping into a machine, an elab­o­rate cham­ber of brass, gears, and hum­ming coils. You sit down, pull a lever, and sud­den­ly the world out­side your win­dow blurs. The clock on the wall no longer ticks in neat, famil­iar sec­onds. Instead, time itself bends and stretch­es like taffy. Days whirl past in moments, cen­turies col­lapse into a sin­gle breath, and before you can even blink, you’re no longer where or when you started.

This vision has haunt­ed and thrilled human­i­ty for cen­turies. Time trav­el is more than a trope in sci­ence fic­tion. It is a long­ing, a human ache to rewrite tragedy, to see our ances­tors, or to leap for­ward and glimpse what awaits us. From myths of enchant­ed slum­ber to mod­ern physics equa­tions scrib­bled on chalk­boards, the dream has nev­er left us.

The truth is that both myth and sci­ence point us toward fas­ci­nat­ing answers. Ancient sto­ry­tellers gave us tales of trav­el­ers who stepped out­side of time and returned to find their worlds for­ev­er changed. Lat­er, writ­ers like H.G. Wells trans­formed those dreams into con­crete visions of machines that could con­quer the clock. And final­ly, physi­cists like Albert Ein­stein shook the sci­en­tif­ic world with equa­tions show­ing that time is not absolute; it bends, stretch­es, and, under the right con­di­tions, might even loop back on itself.

So today, we’re going to take a jour­ney of our own. We’ll explore the myths and the lit­er­a­ture that gave birth to the idea of time trav­el. We’ll exam­ine the real-life sci­en­tists and dream­ers who tried to build machines to make it hap­pen. And we’ll look at the pro­found the­o­ries, from Einstein’s rel­a­tiv­i­ty to mod­ern worm­hole physics, that sug­gest time trav­el isn’t just pos­si­ble in fic­tion, but with­in the very laws of our universe.

Ori­gins of Time Trav­el Imagination

Long before lab­o­ra­to­ries, equa­tions, and par­ti­cle col­lid­ers, human­i­ty imag­ined step­ping out­side of time. Ancient myths across cul­tures tell sto­ries that, in hind­sight, feel like pro­to­types for mod­ern sci­ence fiction.

In Hin­du mythol­o­gy, the Mahab­hara­ta tells of King Kakud­mi, who trav­eled to the realm of the cre­ator god Brah­ma with his daugh­ter, Revati, to find her a suit­able hus­band. There, he and Revati wait­ed while lis­ten­ing to a musi­cal per­for­mance. When they approached Brah­ma, Brah­ma burst into laugh­ter. He told the king that while he and Revati were wait­ing, thou­sands of years had gone by. All the poten­tial hus­bands on Kakudmi’s list were long dead.

 In Japan, the tale of Urashima Tarō describes a fish­er­man who res­cues a tur­tle and is reward­ed with a jour­ney under the sea. He stays only what feels like a few days, but when he comes home, cen­turies have slipped by, and his entire life is unrec­og­niz­able. These sto­ries cap­ture the essence of what physi­cists would one day call time dila­tion, where time does not pass equal­ly for everyone.

By the 18th and 19th cen­turies, West­ern lit­er­a­ture had begun to for­mal­ize the theme. Wash­ing­ton Irving’s Rip Van Win­kle (1819) gave Amer­i­can audi­ences a man who fell asleep in the Catskill Moun­tains and awoke twen­ty years lat­er, bewil­dered by the rev­o­lu­tion­ized world around him. Charles Dick­ens, too, in A Christ­mas Car­ol (1843), used the device of spec­tral jour­neys through past, present, and future to force Ebenez­er Scrooge into redemp­tion. These tales were not sci­en­tif­ic, but they cap­tured some­thing pro­found: time could be manip­u­lat­ed. It could be jumped across, even if only in imagination.

But the actu­al turn­ing point came in 1895, when H.G. Wells pub­lished The Time Machine. Wells didn’t just tell a sto­ry; he invent­ed the lan­guage we still use today. He coined the very phrase “time machine,” and more impor­tant­ly, he treat­ed time as a dimen­sion, just like height, width, and depth. His Time Trav­el­er doesn’t rely on mag­ic or divine inter­ven­tion. Instead, he uses a machine built with log­ic and engi­neer­ing to trav­el through cen­turies. Wells turned time trav­el from a dream into a con­cept that could be visu­al­ized, debat­ed, and, per­haps some­day, tested.

Only a decade lat­er, in 1905, Albert Ein­stein pub­lished his the­o­ry of Spe­cial Rel­a­tiv­i­ty. In it, time was no longer absolute. It was elas­tic, depend­ing on how fast you moved. The faster you trav­el, the slow­er time pass­es for you rel­a­tive to oth­ers. Sud­den­ly, sci­ence was speak­ing the same lan­guage as Wells had imag­ined. Einstein’s lat­er work on Gen­er­al Rel­a­tiv­i­ty in 1915 showed that grav­i­ty itself could bend time, open­ing the door to the pos­si­bil­i­ty of closed time loops and wormholes.

The leap from Wells’ fic­tion­al Time Trav­el­er to Einstein’s math­e­mat­i­cal space­time was mon­u­men­tal. One showed us the dream in nar­ra­tive form; the oth­er gave us equa­tions prov­ing that the dream might, under cer­tain con­di­tions, be real­i­ty. Fic­tion and physics were no longer sep­a­rate worlds; they were now part of the same conversation.

This is where our sto­ry piv­ots. From here on, time trav­el would not only belong to sto­ry­tellers but also to sci­en­tists who won­dered: if time is mal­leable, then how far could we push it? Could a Wells’ machine ever be more than a metaphor?

Time Trav­el in Physics

If H.G. Wells gave us the dream of a time machine, Albert Ein­stein gave us the blue­print, or at least the equa­tions that hint­ed at one. Einstein’s work at the begin­ning of the twen­ti­eth cen­tu­ry changed every­thing about how sci­en­tists thought of time. Up to that point, time was treat­ed as a con­stant, tick­ing along in the same rhythm for every­one, every­where. But Ein­stein showed us that time doesn’t march; it stretch­es, bends, and even loops under the right circumstances.

Spe­cial Rel­a­tiv­i­ty: Time Dila­tion and the Twin Paradox

In 1905, Ein­stein intro­duced his the­o­ry of Spe­cial Rel­a­tiv­i­ty. Its key idea was rev­o­lu­tion­ary: the faster you move, the slow­er time pass­es for you com­pared to some­one stand­ing still. This isn’t sci­ence fic­tion; it’s been measured.

To make sense of this, physi­cists often describe the Twin Para­dox. Imag­ine two twins. One stays on Earth. The oth­er boards a space­ship trav­el­ing close to the speed of light. To the space­far­ing twin, the jour­ney might feel like a few years. But when they return home, they’ll find their sib­ling has aged decades more. In oth­er words, trav­el­ing near the speed of light lets you move into the future faster than those who stay behind.

That’s time trav­el, at least one-way. You can leap for­ward in time sim­ply by mov­ing very, very fast. The catch? Achiev­ing those speeds takes astro­nom­i­cal amounts of ener­gy. But the prin­ci­ple is sound.

Gen­er­al Rel­a­tiv­i­ty: Curved Space­time and Closed Time­like Curves

Ten years lat­er, Ein­stein expand­ed his ideas with the the­o­ry of Gen­er­al Rel­a­tiv­i­ty. This the­o­ry didn’t just describe how objects move; it rede­fined grav­i­ty itself. Instead of an invis­i­ble force pulling objects togeth­er, grav­i­ty became the cur­va­ture of space­time. Imag­ine space­time as a stretched rub­ber sheet. A bowl­ing ball placed on the sheet sinks into it, bend­ing the sur­face. Small­er mar­bles roll toward the ball not because the ball is pulling them, but because the sheet is curved.

Now, replace the sheet with space­time and the bowl­ing ball with a plan­et or star. Space­time curves around mass, and objects, includ­ing light and time itself, must fol­low those curves. That’s why light bends near stars and why time slows down near strong grav­i­ta­tion­al fields.

Gen­er­al Rel­a­tiv­i­ty also intro­duced a wild pos­si­bil­i­ty: closed time­like curves. These are paths through space­time that loop back on them­selves. If you fol­low one, you could, in the­o­ry, return to your own past. In every­day life, we walk for­ward in space but nev­er cir­cle back to where we start­ed in time. Closed time­like curves would change that, offer­ing a kind of built-in cos­mic time machine.

Physi­cists like Kurt Gödel and Frank Tipler explored such solu­tions math­e­mat­i­cal­ly. Gödel, for exam­ple, pro­posed a mod­el of the uni­verse that rotat­ed, cre­at­ing a struc­ture where time could loop back end­less­ly. It was strange, imprac­ti­cal, and prob­a­bly not our uni­verse, but it showed that Gen­er­al Rel­a­tiv­i­ty did not for­bid time travel.

Exper­i­men­tal Proof: The Hafele–Keating Experiment

The first tan­gi­ble test of Einstein’s ideas about time came in 1971 with the Hafele–Keating exper­i­ment. Two physi­cists, Joseph Hafele and Richard Keat­ing, car­ried four cesium-beam atom­ic clocks. They flew east­ward around the Earth, then west­ward, and com­pared the air­borne clocks with iden­ti­cal ground-based clocks at the Unit­ed States Naval Observatory.

The results? The air­borne clocks showed mea­sur­able dif­fer­ences in elapsed time com­pared to those on Earth. Fly­ing east­ward, with the planet’s rota­tion, the clocks lost time. Fly­ing west­ward, against rota­tion, they gained time. The dif­fer­ences were tiny, mere bil­lionths of a sec­ond, but exact­ly what Einstein’s the­o­ries predicted.

Was this the first true exper­i­ment in time trav­el? In a sense, yes. The air­planes didn’t van­ish into the past or vis­it the year 3000. Still, they demon­strat­ed that time moves dif­fer­ent­ly depend­ing on speed and grav­i­ty. Time trav­el, even if only in frac­tions of a sec­ond, had been observed and measured.

Cos­mic Pos­si­bil­i­ties: Black Holes and Grav­i­ta­tion­al Time Dilation

If air­planes can shift clocks by frac­tions of a sec­ond, imag­ine what mas­sive cos­mic objects can do. Near a black hole, where grav­i­ty is intense, time slows dra­mat­i­cal­ly com­pared to regions far­ther away.

Physi­cists call this grav­i­ta­tion­al time dila­tion. If you orbit­ed safe­ly near the edge of a black hole, hours for you might equal years for some­one far away. In fact, the movie Inter­stel­lar drew direct­ly from real physics when it showed astro­nauts expe­ri­enc­ing a few hours near a black hole, only to return to find that decades had passed for their col­leagues. The sci­ence behind that scene was advised by Kip Thorne, one of the fore­most physi­cists of our time.

This effect is one-way, toward the future. You could nev­er use a black hole to go back and stop your­self from falling in. But you could, in the­o­ry, use grav­i­ty to leap ahead into the future far faster than those who remain behind.

Worm­holes: Bridges Through Spacetime

Black holes may slow time, but worm­holes, also called Einstein–Rosen bridges, promise short­cuts. Imag­ine space­time not as a flat sheet but as a fold­ed piece of paper. If you draw two dots on oppo­site ends of the paper, the short­est path is a straight line. But fold the paper so the dots touch, and sud­den­ly they’re con­nect­ed by a sin­gle point. That’s the idea of a worm­hole: a tun­nel con­nect­ing two regions of spacetime.

Kip Thorne and his col­leagues explored whether worm­holes could, in the­o­ry, allow not just trav­el between dis­tant parts of space, but also dif­fer­ent points in time. The math­e­mat­ics sug­gest that if one mouth of a worm­hole expe­ri­ences time dif­fer­ent­ly from the oth­er, say, by plac­ing it near a black hole, then step­ping through could deliv­er you into the past rel­a­tive to where you started.

The obsta­cles? Immense. Worm­holes may col­lapse instant­ly with­out exot­ic mat­ter to hold them open. Exot­ic mat­ter is hypo­thet­i­cal mate­r­i­al with neg­a­tive ener­gy den­si­ty, some­thing we have no evi­dence for. Still, worm­holes remain one of the most pop­u­lar the­o­ret­i­cal blue­prints for time trav­el, because the equa­tions allow them.

Tran­si­tion: From The­o­ry to Attempts

What Ein­stein revealed, and what exper­i­ments and cos­mic objects con­tin­ue to sug­gest, is that time is not fixed. It is flex­i­ble, rel­a­tive, and deeply tied to the fab­ric of the uni­verse. Time trav­el to the future has already been proven in air­planes, satel­lites, and near mas­sive objects. The hard­er chal­lenge, the holy grail, is trav­el­ing to the past.

And that chal­lenge was irre­sistible. It wasn’t enough for sci­en­tists to sketch worm­holes on chalk­boards or for the­o­rists to imag­ine closed time­like curves. Some inven­tors, physi­cists, and even dream­ers out­side the main­stream began ask­ing: Can we build a machine to make it happen?

Seri­ous Sci­en­tif­ic Pro­pos­als and Paradoxes

So far, we’ve seen how rel­a­tiv­i­ty bends time, how black holes slow it down, and how worm­holes might con­nect one moment to anoth­er. But the deep­er that physi­cists push into the math, the stranger the pos­si­bil­i­ties become. Some pro­pos­als offer real, if wild­ly imprac­ti­cal, ways of bend­ing time into loops. Oth­ers run head­first into para­dox­es, those log­i­cal dead ends that make your brain itch.

Gödel’s Rotat­ing Universe

In 1949, the math­e­mati­cian Kurt Gödel, famous for his incom­plete­ness the­o­rems, applied his genius to Einstein’s equa­tions. He dis­cov­ered a solu­tion describ­ing a uni­verse that rotat­ed on a cos­mic scale. In this spin­ning cos­mos, time itself would curve into closed loops, mean­ing you could, in the­o­ry, cir­cle back to your own past.

Sounds amaz­ing, right? The catch: Gödel’s uni­verse didn’t match real­i­ty. Our uni­verse isn’t rotat­ing that way. Still, Gödel proved that Einstein’s equa­tions don’t for­bid time loops. Gödel’s physics point­ed out that maybe the uni­verse doesn’t mind a lit­tle back­ward stroll.

Ein­stein admired Gödel’s bril­liance but found the idea dis­turb­ing, believ­ing that back­ward time trav­el should be impos­si­ble even though he had no for­mal proof. He could dis­miss Gödel’s mod­el on the grounds that our uni­verse clear­ly wasn’t rotat­ing that way. Still, his dis­com­fort ran deep­er: philo­soph­i­cal­ly, he val­ued causal­i­ty, the sim­ple idea that caus­es pre­cede effects, and prac­ti­cal­ly, he like­ly sus­pect­ed that addi­tion­al, still-unknown laws, per­haps from quan­tum physics, would close off Gödel’s time loops. For these rea­sons, Ein­stein nev­er val­i­dat­ed Gödel’s the­o­ry; he respect­ed the math­e­mat­ics but treat­ed it as a curios­i­ty rather than a descrip­tion of real­i­ty. Pri­vate­ly, though, he seemed trou­bled that his own equa­tions per­mit­ted some­thing he found absurd, a ten­sion that lat­er inspired Stephen Hawk­ing to sug­gest his “Chronol­o­gy Pro­tec­tion Con­jec­ture” as a way to close the very loop­holes Gödel had exposed. Before I get to Hawk­ing, Speak­ing of chronol­o­gy, let me tell you first about physi­cist Frank Tipler.

Tipler Cylin­ders: Cos­mic Tun­nels of Time

The Tipler Cylin­der (≈400 words)

Frank J. Tipler (b. 1947) is an Amer­i­can math­e­mat­i­cal physi­cist who stud­ied under John Wheel­er (the same Wheel­er who coined the term “black hole”). In the 1970s, Tipler was work­ing on solu­tions to Einstein’s Gen­er­al Rel­a­tiv­i­ty equa­tions, ask­ing what kinds of space­time geome­tries might allow for unusu­al effects,  includ­ing time travel.

Decades after Kurt Gödel spun up his rotat­ing uni­verse, anoth­er physi­cist decid­ed to test the lim­its of Einstein’s equa­tions. In 1974, Amer­i­can physi­cist Frank Tipler pro­posed what became known as the Tipler cylin­der, a kind of blue­print for a rel­a­tivis­tic time machine.

Pic­ture it: an unimag­in­ably mas­sive cylin­der, infi­nite­ly long, spin­ning at near­ly the speed of light. The faster it spins, the more it drags space­time around with it, a phe­nom­e­non we call frame drag­ging, which satel­lites have actu­al­ly observed around Earth. Now crank that effect up on a cos­mic scale. Near Tipler’s cylin­der, space­time itself would twist so severe­ly that time would bend into loops called closed time­like curves. Fly a space­ship close enough, Tipler argued, and you could trace a path through space­time that car­ried you into your own past.

It’s ele­gant on paper, but there’s a catch, or sev­er­al. First, Tipler’s solu­tion requires the cylin­der to be infi­nite in length. Not very prac­ti­cal. Finite ver­sions have been stud­ied, but the math shows that once you cut the cylin­der down to size, the time loops dis­ap­pear. Sec­ond, the amount of mass required is absurd, com­pa­ra­ble to com­press­ing an entire star into a struc­ture that spins at near­ly light speed. And final­ly, lat­er physi­cists, includ­ing Stephen Hawk­ing, argued that even if you could build such a device, quan­tum effects would like­ly make it col­lapse before any time trav­el­er could take a ride.

So does Tipler’s idea hold valid­i­ty? Math­e­mat­i­cal­ly, yes, it’s a rig­or­ous solu­tion to Einstein’s field equa­tions. Phys­i­cal­ly, no, at least not in any way we could hope to engi­neer. Most sci­en­tists view it as a thought exper­i­ment, a way to test the out­er bound­aries of rel­a­tiv­i­ty rather than a lit­er­al blue­print. Still, Tipler’s cylin­der remains impor­tant. Like Gödel’s rotat­ing uni­verse, it demon­strat­ed that Einstein’s equa­tions don’t for­bid time trav­el out­right. They leave the door cracked open, if only by a sliver.

Tipler him­self lat­er ven­tured into con­tro­ver­sial ter­ri­to­ry, blend­ing cos­mol­o­gy with the­ol­o­gy in his “Omega Point” the­o­ry. But his cylin­der endures as a reminder that some­times, even impos­si­ble machines mat­ter. They push the con­ver­sa­tion for­ward, dar­ing us to imag­ine what rel­a­tiv­i­ty real­ly allows. As with so many attempts at time trav­el, the Tipler cylin­der wasn’t a fail­ure; it was a proof of pos­si­bil­i­ty, writ­ten in equations.

Hawking’s Chronol­o­gy Pro­tec­tion Conjecture

By the late twen­ti­eth cen­tu­ry, physi­cists had already pro­duced a series of strange solu­tions to Einstein’s equa­tions, Gödel’s rotat­ing uni­verse, Tipler’s infi­nite cylin­der, and the­o­ret­i­cal worm­holes, which all sug­gest­ed time loops might be pos­si­ble. The math was there, and it was unset­tling. Sup­pose rel­a­tiv­i­ty allowed these so-called closed time­like curves. What was to stop some­one from jump­ing into the past and undo­ing history?

Stephen Hawk­ing decid­ed to con­front that ques­tion direct­ly. In 1991, he intro­duced what he called the Chronol­o­gy Pro­tec­tion Con­jec­ture. His idea was straight­for­ward but pro­found: while the equa­tions of rel­a­tiv­i­ty might allow time trav­el in prin­ci­ple, the laws of physics as a whole con­spire to pre­vent it in prac­tice. The very act of try­ing to cre­ate a time machine, he argued, would cause the time machine to destroy itself to pre­vent any events from hap­pen­ing that would alter history.

The Grand­fa­ther Para­dox is one of the most famous log­i­cal prob­lems in time trav­el the­o­ry. It ques­tions the con­sis­ten­cy of trav­el­ing to the past and alter­ing events that would pre­vent the traveler’s own exis­tence. The para­dox goes as fol­lows: if a per­son were to trav­el back in time and kill their grand­fa­ther before he had chil­dren, then the time trav­el­er would nev­er have been born, and there­fore could not have trav­eled back to com­mit the act in the first place. This cre­ates a causal con­tra­dic­tion, because an event (the time traveler’s exis­tence) both occurs and does not occur. Physi­cists and philoso­phers use the para­dox to illus­trate the poten­tial incom­pat­i­bil­i­ty between clas­si­cal causal­i­ty and hypo­thet­i­cal back­ward time travel.

In the­o­ret­i­cal physics, solu­tions to the para­dox include the Novikov self-con­sis­ten­cy prin­ci­ple, which asserts that the laws of physics pre­vent para­dox­i­cal events from hap­pen­ing (Novikov, 1983), and the many-worlds inter­pre­ta­tion of quan­tum mechan­ics, which sug­gests that trav­el­ing to the past cre­ates a new branch­ing time­line, leav­ing the orig­i­nal his­to­ry intact (Deutsch, 1991). The Grand­fa­ther Para­dox remains a cor­ner­stone in debates about whether time trav­el to the past can be log­i­cal­ly or phys­i­cal­ly pos­si­ble with­in the frame­work of rel­a­tiv­i­ty and quan­tum theory.

Then there is the Boot­strap Para­dox, also called the causal loop. Imag­ine you go back in time and hand Shake­speare a copy of Ham­let. He pub­lish­es it under his own name. Cen­turies lat­er, you study Ham­let in school, then bring that same copy back to Shake­speare. Here’s the ques­tion: Who actu­al­ly wrote Ham­let? The play exists, but it has no ori­gin. It’s a Möbius strip of causation.

These para­dox­es can sound like rid­dles or jokes, but they pose seri­ous chal­lenges to physics. If time trav­el to the past were pos­si­ble, would log­ic itself break?

Anoth­er escape hatch is the mul­ti­verse idea. Accord­ing to this view, trav­el­ing back in time cre­ates a branch in the time­line. Instead of eras­ing your own exis­tence, you spin off an alter­nate uni­verse where events play out dif­fer­ent­ly. You’d still exist in your orig­i­nal time­line, but the new one would con­tin­ue with­out you. Sci­ence fic­tion fans will rec­og­nize this from count­less movies where char­ac­ters hop between branch­ing realities.

The Joy of the Brain-Bender

Here’s the fun part: para­dox­es are less about break­ing physics and more about stretch­ing our minds. They’re cos­mic rid­dles, forc­ing us to ask what “cause and effect” real­ly mean. And para­dox­es do some­thing else: they remind us that time trav­el isn’t just about build­ing machines. It’s about phi­los­o­phy, log­ic, and the lim­its of what we can even imagine.

Real-world research and development

Ronald Mallett’s Laser Loop

But some peo­ple weren’t sat­is­fied with the­o­ry or imag­i­na­tion; they want­ed to build a time machine. Doc­tor Ronald Mal­lett, a the­o­ret­i­cal physi­cist at the Uni­ver­si­ty of Con­necti­cut, was inspired by per­son­al tragedy: his father died when he was ten years old. That trag­ic event inspired him to pur­sue a career in physics at the Uni­ver­si­ty of Con­necti­cut, where he became known for his research on Einstein’s the­o­ries of rel­a­tiv­i­ty and black holes, and for his pio­neer­ing work toward build­ing a the­o­ret­i­cal time machine.

Doc­tor Mal­lett is a pro­fes­sor emer­i­tus in the Uni­ver­si­ty of Connecticut’s Physics Depart­ment. His work is notable and he has received sev­er­al awards for his the­o­ries and work includ­ing the Ford foun­da­tion senior post­doc­tor­al fel­low­ship in 1982, an hon­or­able men­tion for the grav­i­ty Research Foun­da­tion essay award in 2001, an hon­orary mem­ber of the Con­necti­cut Acad­e­my of Arts and Sci­ences in 2005 an out­stand­ing alum award from the Penn­syl­va­nia State Uni­ver­si­ty at Altoona in 2006 and an alum­ni fel­low award from Penn­syl­va­nia State University.

Mallett’s tan­gi­ble design is based on Albert Einstein’s grav­i­ta­tion­al field equa­tions. He describes this in his book Time Trav­el­er, where he shows that by apply­ing the stan­dard approx­i­ma­tion for a weak grav­i­ta­tion­al field to Einstein’s equa­tions, he was able to reduce the num­ber of terms in the equa­tions. He then cal­cu­lat­ed the grav­i­ta­tion­al field of the ring laser that he was work­ing with in this design. After weeks of inten­sive work, he found that his ring laser had actu­al­ly pro­duced a grav­i­ta­tion­al field sim­i­lar to a vor­tex. This vor­tex could pro­duce minute effects of frame drag­ging. This evi­dence of frame drag­ging sug­gests the exis­tence of closed time­like loops. These closed time­like loops? This is time trav­el. If you want to read more about this, he describes it in his mem­oir, Time Trav­el­er: A Scientist’s Per­son­al Mis­sion to Make Time Trav­el a Real­i­ty (2006).

And, I have excit­ing news! If you are inter­est­ed in hear­ing more about Doc­tor Mallet’s dis­cov­ery, Tune in next Tues­day at Math Sci­ence His­to­ry to hear my inter­view with Doc­tor Mal­lett and his the­o­ry and how he obtained tan­gi­ble evi­dence of time travel.

Where We Stand Now

So, where does all this leave us? Are we any clos­er to trav­el­ing through time than when H.G. Wells first put pen to paper?

The answer is: clos­er, but not quite there.

Fail­ures as Successes

Sci­ence thrives on iter­a­tion. Each failed attempt, whether it’s a myth like the Philadel­phia Exper­i­ment or a real design like Ronald Mallett’s laser loop, isn’t wast­ed effort. Instead, these efforts act like step­ping stones. They nar­row the pos­si­bil­i­ties, clar­i­fy what won’t work, and some­times open unex­pect­ed new doors.

Mallett’s crit­ics argue his design won’t pro­duce usable time trav­el, but his work high­lights a cru­cial truth: attempts at time trav­el are exper­i­ments that work in anoth­er direc­tion. They show us where physics bends, and where human imag­i­na­tion press­es hard­est against the unknown.

What Physics Tells Us Today

We now know that time trav­el into the future is not only pos­si­ble but already demon­strat­ed, through rel­a­tiv­i­ty, atom­ic clocks, and GPS satel­lites that must cor­rect for time dila­tion every day. Trav­el to the past remains the thorny prob­lem, tan­gled in para­dox­es and prac­ti­cal bar­ri­ers. Worm­holes remain math­e­mat­i­cal­ly pos­si­ble but unproven. Exot­ic mat­ter, need­ed to sta­bi­lize them, hasn’t been found.

Still, Einstein’s equa­tions haven’t closed the door. They leave cracks, lit­tle math­e­mat­i­cal whis­pers, that hint at the pos­si­bil­i­ty. As Stephen Hawk­ing put it, “the best evi­dence we have that time trav­el is not pos­si­ble… is that we have not been invad­ed by hordes of tourists from the future.” But that doesn’t mean the book is closed.

Look­ing Ahead

What mat­ters isn’t whether a machine has been built yet. What mat­ters is the per­sis­tence, the will­ing­ness to try, fail, and try again. Every “fail­ure” sharp­ens our the­o­ries and teach­es us more about the uni­verse. And in that sense, the search for time trav­el is already a suc­cess. It inspires new gen­er­a­tions of sci­en­tists to push lim­its, not only in physics but in human imagination.

If time trav­el is ever achieved, it will be because peo­ple like Ronald Mal­lett refused to give up despite the chal­lenges and crit­ics. In sci­ence, as in life, fail­ure isn’t the end. It’s the path.

So, with that said, please tune in next week for this spe­cial inter­view with Dr. Mal­lett! Thank you for lis­ten­ing to Math Sci­ence His­to­ry. And until next time, carpe diem.

RESOURCES

  • Berlitz, Charles, and William L. Moore. The Philadel­phia Exper­i­ment: Project Invis­i­bil­i­ty. New York: Gros­set & Dun­lap, 1979.
  • Dar­ling­ton, Shas­ta. “Physi­cist Ronald Mal­lett Says Time Trav­el Could Be Pos­si­ble.” CNN, Octo­ber 23, 2006.
  • Dick­ens, Charles. A Christ­mas Car­ol. Lon­don: Chap­man & Hall, 1843.
  • Ein­stein, Albert. “Die Grund­lage der all­ge­meinen Rel­a­tiv­ität­s­the­o­rie.” Annalen der Physik 49 (1916): 769–822.
  • Ein­stein, Albert. “Zur Elek­tro­dy­namik bewegter Kör­p­er.” Annalen der Physik 17 (1905): 891–921.
  • Gödel, Kurt. “An Exam­ple of a New Type of Cos­mo­log­i­cal Solu­tions of Einstein’s Field Equa­tions of Grav­i­ta­tion.” Reviews of Mod­ern Physics 21, no. 3 (1949): 447–50.
  • Hafele, Joseph C., and Richard E. Keat­ing. “Around-the-World Atom­ic Clocks: Pre­dict­ed Rel­a­tivis­tic Time Gains.” Sci­ence 177, no. 4044 (1972)
  • Hawk­ing, Stephen W. “Chronol­o­gy Pro­tec­tion Con­jec­ture.” Phys­i­cal Review D 46, no. 2 (1992): 603–11.
  • Hawk­ing, Stephen. Black Holes and Baby Uni­vers­es and Oth­er Essays. New York: Ban­tam Books, 1993.
  • Irv­ing, Wash­ing­ton. Rip Van Win­kle. New York: C.S. Van Win­kle, 1819.
  • Mal­lett, Ronald, with Bruce Hen­der­son. Time Trav­el­er: A Scientist’s Per­son­al Mis­sion to Make Time Trav­el a Real­i­ty. New York: Basic Books, 2006.
  • Mis­ner, Charles W., Kip S. Thorne, and John Archibald Wheel­er. Grav­i­ta­tion. San Fran­cis­co: W. H. Free­man, 1973.
  • Navy Depart­ment, Office of Infor­ma­tion. “The Philadel­phia Exper­i­ment.” Wash­ing­ton, D.C.: U.S. Navy, 2000.
  • Novikov, Igor D. The Riv­er of Time. Cam­bridge: Cam­bridge Uni­ver­si­ty Press, 1998.
  • Stuev­er, Hank. “The Leg­end of John Titor, the Time Trav­el­er from 2036.” The Wash­ing­ton Post, Novem­ber 12, 2000.
  • Tes­la, Niko­la. My Inven­tions: The Auto­bi­og­ra­phy of Niko­la Tes­la. New York: Elec­tri­cal Exper­i­menter Pub­lish­ing, 1919.
  • Thorne, Kip S. Black Holes and Time Warps: Einstein’s Out­ra­geous Lega­cy. New York: W.W. Nor­ton, 1994.
  • Tipler, Frank J. “Rotat­ing Cylin­ders and the Pos­si­bil­i­ty of Glob­al Causal­i­ty Vio­la­tion.” Phys­i­cal Review D 9, no. 8 (1974): 2203-06.
  • Viss­er, Matt. Lorentz­ian Worm­holes: From Ein­stein to Hawk­ing. Wood­bury, NY: AIP Press, 1996. 
  • Win­ter­nitz, Krzysztof, and Chan­dre Dhar­ma-war­dana. “Time and Cos­mol­o­gy in Ancient Hin­du Texts.” Indi­an Jour­nal of His­to­ry of Sci­ence 20, no. 1 (1985): 13–20.
  • Wells, H.G. The Time Machine. Lon­don: William Heine­mann, 1895.

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