The Hacker’s Rap

  • And now for something completely different…

 <click>  <click>  <click>  <click>
So your Mac’s gone splat?
 Well how ’bout that?
Now baby, don’t you panic.
By the light of my screen
You’ll be in a different scene
When I’ve made ME your data mechanic.

 <click>

You think you got secrets?
 You ain’t met me yet.
I’m on a roll,
 you’ve lost control
An’ there ain’t no RESET.
Ethics ain’t my style.
Nasty makes me smile:
You’re in a jam
 ’cause I’ve got a plan
For your personal keyset.
Might as well resign, dear,
Your system’s mine, that’s clear,
Yeah, my attack
 does not hold back
  It’ll feel like a cardiac
    hack,
      Jack,
‘Cause I’m a HACKER!
Ain’t no mush-head slacker.
I can mess your metal mind an’ that’s a fact, son!
Check this action:
If I feel a dejection
  Because of a rejection,
 I can make a selection
 From my collection,
 Set up a connection
 And you’ll get a digital infection
  That defies detection
  Or correction.
 Virus inspection
  Ain’t no protection
 And your objection
 Confirms my direction
 And amplifies my —

        satisfection.

‘Cause I’m a HACKER!
I got tons of tricks in my pack here.
Ain’t no food in the freezer?
No problem, man – I can download pizza.
 Can’t touch this, eithah
  cause it’s a virtual pizza!

You run Windows?
 You’ll hear the wind blow.
You run iOS?
 Say “Bye-bye,” oh yes.
You run Chrome?
 Won’t be no-one home.
You run Android?
 I’ll hit you like an asteroid.
You run Linux?
 You’ll feel the force of my
   mimic gimmicks.
Go on, run to a mainframe —
 You’ll still be in my pain game.
You feel safe in the cloud somewhere?
 You’re right in front of my easy chair.

‘Cause I’m a HACKER!
I POP <click> I FIZZ
 when I find what ROOT’s password is.
I SMILE <click> I GRIN <click>
 I sack the system that lets me in.
Things SPIN <click> Things SPARK <click>
 And suddenly your screen goes dark —
A sadder but wiser LAN you’ll be
‘Cause I am
 TROUBLE
 with a capital T
 and that rhymes with C
 and that stands for
  <click>  <click>  <click>  <click>
   CLICK

~ Rich Olcott


12345 and 8 and 2025

Okay, I’ve got this thing about prime numbers. Some people get all woozy for holiday music as December marches along, but the turning of the year puts me into numeric mode. I’ve done year‑end posts about the special properties of the integer 2016 and integers made up of 3s and 7s. (Sheldon Cooper’s favorite, 73, is just part of an interesting crowd.)

I looked up “2025” in the On-line Encyclopedia of Integer Sequences (the OED of numbers). That number is involved in 1028 different series or families. Sequence A016754, the Central Octagonal Numbers, has some fun visuals. Draw a dot. Then draw eight dots symmetrically around it. You have nine dots. Nine is O2, the second Central Octagonal Number (an octagon enclosing a center, such a surprise). It’s ‘second‘ after O1=1, for that first dot. Now draw another octagon of dots around the core you started, but with two dots on each side. Those 16 dots plus the 9 inside make 25, so O3=25. An octagon with three dots on each side has 24 dots so O4 is 1+8+16+24=49 (see the figure). And so on. If you do the arithmetic, you’ll find that O22, the 22nd Central Octagonal Number, is 2025. Its visual has 22 rings (including the central dot), 168 dots in its outermost ring, for 2025 dots in all.

In case you’re wondering, there is a non-centered series of octagonal numbers that grow out of a dot placed at a vertex of a starter octagon. 2025 isn’t in that series. See the hexagon equivalent in my 2015 post.

Sadly, 2025 isn’t a prime year. Prime‑number years, 2003 and 2011 for example, can be evenly divided by no integer other themselves (and one, of course). 2017 was a prime year, but we won’t see another until 2027. Leap year numbers are divisible by 4 so they can’t ever be prime. That property disqualified 2020 and 2024. It’ll do the same for 2028 and 2032.

Two primes that are as close together as possible, separated only by a single (necessarily even) number, are called twins. There were no twin‑prime years in the 700s, the 900s or the 1500s. The thirteen prime years in the twenty‑first century include three sets of twins, 2027‑2029, 2081‑2083 and 2087‑2089.

If a number’s not prime, then it must be divisible by at least two factors other than itself and one. 2018 and 2019, for example, each have just two factors (2×1009 and 3×673, respectively). Numbers could have more factors, naturally — 2010 is 2×3×5×67 and 2030 is 2×5×7×29, four factors each.

A single factor could be used multiple times — 2024 is 2×2×2×11×23, also written as 23×11×23, for a total of 5 factors. We’re just entering a 6‑factor year (see below) but a formidable factor‑champion is on the horizon. Computer geeks may be particularly fond of the year 2048, known in the trade as 2k (not to be confused with Y2K). The number 2048 has eleven factors, more than any year number of last or this millennium. 2048 is 211, the result of eleven 2s multiplied together. Change just one of those 2s to a 3 and you have 3072 which is a long time from now.

So anyhow, I was poking at 2025, just seeing what was in there. The 5 at the tail‑end is a dead give‑away non‑prime‑wise because the only prime that ends in a 5 is … 5. Another useful trick – add up the digits. If the sum is divisible by 3, so is the number. If the sum is divisible by 9 so is the number. Easy to figure 2+0+2+5=9, so two easy ways to know that 2025‘s not prime.

By the time I got done breaking the number down into all six of its factors, look what a pretty pattern appeared:

Finally, 2025 appears 8 times in this post’s text. Happy New Year.

~~ Rich Olcott

Behold, a square?

It’s been a while since I heard that footstep in the hall outside my office. “Door’s open, Vinnie, c’mon in.”

“Hi, Sy. Brought you a thing.” <lays a card on my desk> “So the question is, how is this a square?”

“Is this another puzzle you got from Larry?”

“Yeah. He said you could ‘splain it.”

“Well, the idea’s clear — four right angles, four equal sides, sounds square-ish to me.”

“Yeah, but is the picture lying to us the way that other one did?”

“Fair question. Let’s see whether we can construct it with some real numbers. Both of those arcs seem to be parts of concentric circles so I’ll assume that.” <drawing on card> “The one that’s most of a circle has a radius I’ll call r.”

“You’re gonna do equations, ain’t you? You know I hate equations.”

“You asked the question. Bear with me, this won’t take long. Those two straight lines seem to run radially out from the almost‑circle’s center. I’ll call the angle between them a. By the way, if the lines are indeed radial then we’re guaranteed that all four of those ‘right angle’ markers are truthful. Any radius meets its circumference in a right angle, right?”

“Learned that in Geometry class.”

“I certainly hope so. Okay, the radius of the outer arc is 1 plus the radius of the inner arc so the length of the outer arc is the angle times that or a(1+r) —”

“Wait, where did that come from? You can’t just multiply the angle and radius together like that.”

“Sure you can. What’s the formula for a circle’s circumference?”

2πr.”

“Which is an angle, , times the radius.”

“How is an angle? Should be 360°.”

“It’s like feet and meters ‑ same value, different units. Physicists like radians. 180° is π radians and the length of a semicircle is πr. Other arcs work the same way. It’s perfectly legal to multiply angle and radius if you express the angle in radians. So that outer arc length is a(1+r) and that’s 1 according to the diagram. Are you with me?”

“I suppose.”

“Now for the almost‑circle. Its angle is minus that bit that got stretched out. Are we agreed that the arc length is (2π-a)r?”

“And that’s also 1.”

“Right. So we have two unknowns a and r, and two equations to settle them with: a(1+r)=1 and (2π-a)r=1. Simple high school algebra but I’ll spare you the pain and just ask Old Reliable for the result.”

“Thank you.”

“So there’s your answer. Yes, the keyhole figure can be truthful if the angle is 48.4° and the sticky‑out part is about 5½ times longer than the almost‑circle’s radius. Any other angle or radius and the diagram’s wrong. Happy?”

“Yeah.” <quiet moment> “Hey, I just figured out a different way. The latitude lines and longitude lines always cross at right angles, right?”

“Right.”

“So you could do a keyhole ‘square’ on the Earth, right? Circle the North Pole at some latitude, except take a detour straight south, then straight west for a while, then straight back north just in time to meet your part‑circle’s starting point. I’ve flown crazy routes a little like that but that’s always been point‑to‑point. How do you from‑scratch figure something like that so that all the sides are the same length?”

“Whoa, that’s a much harder problem. You’re flying over Earth’s surface so r is constant but now you’ve got two angular variables, latitude and longitude. The north‑south tracks are pretty straight‑forward — you’re good if one starts at the same latitude the other stops at. The tough part is how to split the 360° of longitude between the two east‑west tracks so that the southern arc is the same length as the northern one and they both match the north‑south distance which depends on the start‑stop latitudes. That’s not quadratic equations any more, we’re looking at transcendental equations involving trig functions. There may not be a closed‑form solution. To get those angles we’d need a load of computer time doing successive approximations toward a numerical solution. Surely keyhole‑square routes exist but they’re well‑hidden.”

“Regular squares’re much easier. Colorado or Wyoming’d be no problem.”

~~ Rich Olcott

Not Enough Monkeys

“Morning, Sy. You see the news about the Infinite Monkey thing?”

“No, Cal, with everything else going on I seem to have missed that.”

“Understandable. I only heard about it from a ‘lighter side of the news’ piece on the radio. Something about disproving what everybody used to believe. You wrote about it a while ago, didn’t you?”

“Mm-hm. Did a lot of arithmetic for that one. The idea is that if you somehow managed to get an infinite number of monkeys banging away on typewriters, sooner or later one of them would produce the complete works of Shakespeare. The piece I did, gee, years ago, used Terry Pratchett’s idea of a library that contains all the books that have been written, all those that will be written, and all those that would have been written but the author thought better of it. I asked, how big is that library?”

“That’s gotta be a lot of books. Here’s your coffee.”

“Thanks. I guessed maybe a billion, maximum. The Library of Congress has only 30‑some million, last I looked, and that’s real books. Anyhow, I decided to compare that to the number of possible books, printed up using some configuration of 500 characters.”

“500? What else besides ‘a, b, c‘?”

“Upper case, lower case, blanks, punctuation, math symbols, alphabets from other languages, whatever. No pictographic systems like Japanese kanji and Chinese but you can’t have everything. I defined ‘possible book’ as 500 pages, 4000 characters per page so two million per book.”

“All my books are shorter than that and they don’t scramble alphabets from different languages.”

“Short books you could pad to 500 characters with blanks at the end. Some of the experimental fanfic I’ve seen is pretty creative. At any rate, I calculated 5002,000,000 = 105,397,940 different possible books. Limit the library to 250 pages and 100 characters in, say, Spanish with no math that’d be 1001,000,000 = 102,000,000 different possible books, which is still huge, right?”

“My calculator doesn’t do numbers up in the air like that. I’ll believe you, it’s a big number. So where are you going with this?”

“So even a billion‑book library would be swamped by the other 105,397,931 books in an all‑possible‑books library. My point in that old post was that the monkeys could indeed type up Shakespeare but you wouldn’t be able to find it in the welter of absolute nonsense books.”

“Looks good to me, so what’d these guys prove?”

“Dunno, haven’t seen their paper yet. Give me a minute with Old Reliable … Ah, here it is, ‘A numerical evaluation of the Finite Monkeys Theorem by Woodcock and Falletta. Aand it’s not paywalled!” <reading> “Wait, finite — that’s different.”

“How’s it different? Arithmetic’s arithmetic, right?”

“Until you get into infinities. True infinity operates differently than ‘large beyond anything we can measure’. I highlighted the difference in a tech note I wrote a few years ago. How would you bet if someone suggested there’s an exact duplicate Earth existing somewhere else in the Universe?”

“That’s what that goofy ‘Everything Everywhere’ movie was all about, right? Multiverses?”

“Mmm, no, the bet’s about only in our Universe.”

“Knowing you, I’d stay out of the betting.”

“Wise choice. The right answer is ‘It depends’. I calculated that there could be 1.54×10154 possible Earths with exactly the same atom count that we have, just arranged differently, maybe swap one nickel atom with one iron atom inside a hematite rock. So 1.54×10154 chances for an identical copy of you. If the Universe is infinite, then you’re guaranteed to have not just one, but an infinite number of identical copies, each of whom thinks they’re the only you.”

“That’s comforting, somehow.”

“On the other hand, if the Universe is finite, then the planet creation process would have to run through something like 10150 creations before it had a good shot at re‑making you. Vanishingly small odds.”

“So what’s this got to do with finite monkeys?”

“Woodcock and Falletta maintain that there’s only a limited number of monkeys and they’re time‑constrained. Under those conditions, there’s vanishingly small odds for Shakespeare or even the word ‘bananas’.”

~ Rich Olcott

Mushy stuff

“Amanda! Amanda! Amanda!”

“All right, everyone, settle down for our final Crazy Theorist. Jim, you’re up.”

“Thanks, Cathleen. To be honest I’m a little uncomfortable because what I’ve prepared looks like a follow-on to Newt’s idea but we didn’t plan it that way. This is about something I’ve been puzzling over. Like Newt said, black holes have mass, which is what everyone pays attention to, and charge, which is mostly unimportant, and spin. Spin’s what I’ve been pondering. We’ve all got this picture of a perfect black sphere, so how do we know it’s spinning?”

Voice from the back of the room — “Maybe it’s got lumps or something on it.”

“Nope. The No-hair Theorem says the event horizon is mathematically smooth, no distinguishing marks or tattoos. Question, Jeremy?”

“Yessir. Suppose an asteroid or something falls in. Time dilation makes it look like it’s going slower and slower as it gets close to the event horizon, right? Wouldn’t the stuck asteroid be a marker to track the black hole’s rotation?”

“Excellent question.” <Several of Jeremy’s groupies go, “Oooh.”> “Two things to pay attention to here. First, if we can see the asteroid, it’s not yet inside the horizon so it wouldn’t be a direct marker. Beyond that, the hole’s rotation drags nearby spacetime around with it in the ergosphere, that pumpkin‑shaped region surrounding the event horizon except at the rotational poles. As soon as the asteroid penetrates the ergosphere it gets dragged along. From our perspective the asteroid spirals in instead of dropping straight. What with time dilation, if the hole’s spinning fast enough we could even see multiple images of the same asteroid at different levels approaching the horizon.”

Jeremy and all his groupies go, “Oooh.”

“Anyhow, astronomical observation has given us lots of evidence that black holes do spin. I’ve been pondering what’s spinning in there. Most people seem to think that once an object crosses the event horizon it becomes quantum mush. There’d be this great mass of mush spinning like a ball. In fact, that was Schwarzchild’s model for his non-rotating black hole — a simple sphere of incompressible fluid that has the same density throughout, even at the central singularity.”

VBOR — “Boring!”

“Well yeah, but it might be correct, especially if spaghettification and the Firewall act to grind everything down to subatomic particles on the way in. But I got a different idea when I started thinking about what happened to those two black holes that LIGO heard collide in 2015. It just didn’t seem reasonable that both of those objects, each dozens of solar masses in size, would get mushed in the few seconds it took to collide. Question, Vinnie?”

“Yeah, nice talk so far. Hey, Sy and me, we talked a while ago about you can’t have a black hole inside another black hole, right, Sy?”

“That’s not quite what I said, Vinnie. What I proved was that after two black holes collide they can’t both still be black holes inside the big one. That’s different and I don’t think that’s where Jim’s going with this.”

“Right, Mr Moire. I’m not claiming that our two colliders retain their black hole identities. My crazy theory is that each one persists as a high‑density nubbin in an ocean of mush and the nubbins continue to orbit in there as gravity propels them towards the singularity.”

VBOR —”Orbit? Like they just keep that dance going after the collision?”

“Sure. What we can see of their collision is an interaction between the two event horizons and all the external structures. From the outside, we’d see a large part of each object’s mass eternally inbound, locked into the time dilation just above the joined horizon. From the infalling mass perspective, though, the nubbins are still far apart. They collide farther in and farther into the future. The event horizon collision is in their past, and each nubbin still has a lot of angular momentum to stir into the mush. Spin is stirred-up mush.”

Cathleen’s back at the mic. “Well, there you have it. Amanda’s male-pattern baldness theory, Newt’s hyper‑planetary gear, Kareem’s purple snowball or Jim’s mush. Who wins the Ceremonial Broom?”

The claque responds — “Amanda! Amanda! Amanda!”

~ Rich Olcott

A Big Purple Snowball

Cathleen’s back at the mic. “Okay, folks, now for the third speaker in tonight’s Crazy Theory seminar. Kareem, you have the floor.”

“Thanks, Cathleen. Some of you already know I do old‑rock geology. If a rock has a bone in it, I’m not interested. Paleontology to me is like reading this morning’s newspaper. So let me take you back to Precambrian times when Earth may have been purple.”

Kareem’s a quiet guy but he’s got the story‑teller’s gift, probably honed it at field expedition campfires, so we all settle back to listen.

“Four and a half billion years ago, Earth was bright orange. That’s not the color it reflected, that’s the color it glowed. You’ve all seen glass‑blowers at work, how the material gives off a bright orange light coming out of the flame or furnace, soft and ready to be formed. That’s what the planet’s surface was like after its Moon‑birthing collision with Theia. Collisions like that release so much heat that there’s no rocks, just layers of smooth molten glassy slag floating on fluid silicates and nickel‑iron like in a blast furnace. No atmosphere, all the volatiles have been boiled off into space. Got the picture?”

General nodding, especially from maybe‑an‑Art‑major who’s good at pictures.

“Time passes. Heat radiating away cools the world from the outside inward. Now the surface is a thin glassy cap, black like obsidian and basalt, mostly smooth. The cooling contracting cap fractures from the tension while the shrinking interior pulls inward, slow but not gentle. The black glassy surface becomes low craggy mountains and razor‑rubble, sharp enough to slice hiking boots to ribbons. There’s no erosive wind or water yet to round things off. Everything stays sharp‑edged.”

Voice from the back of the room — “Where’s our water from then?”

“Good question. Could be buried water that never got the chance to escape past the cap, could be water ferried in on icy comets or worldlets. People argue about it and I’m not taking sides. The planet gets a new color after it cools enough to hold onto water molecules however they got there — but that water doesn’t stay on the surface. Raindrops hitting still‑hot rock hiss back into steamy clouds. If you were on the moon at the time you’d see a white‑and‑grey Earth like Jupiter’s curdled cloud-tops. Visualize a series of million‑year Hurricane Debbies, all over the world.”

He pauses to let that sink in.

“When things finally cool down enough to allow surface water there’s oceans, but they’re not blue. Millions of years of wind and water erosion have ground the sharp rubble to spiky dust. Most of the thrust‑raised mountains, too. Much of the dust is suspended or dissolved in the ocean turning it black. For a while. The dust is loaded with minerals, especially sulfides, very nutritious for a group of not‑quite bacteria called Archaea that eat sulfides using a molecule that’s powered by green light but reflects red and blue. When the Archaea take over, the oceans look magenta from the reflected red and blue.”

Maybe‑an‑Art‑major giggles.

“Next major event, we think, was the Huronian Glaciation, when most or all of the Earth was a solid white because it was covered with ice. Killed off most or the Archaea. When that melted, different parts of the ocean turned black from floating dead Archaea and and then milky turquoise from sulfur particles. Next stage was purple, from a different group of sulfur‑eating purple almost‑bacteria. Then we had snowball whiteness again, which gave green‑reflecting chlorophyll‑users a chance to take over, clear our the sulfur and leave the oceans blue.”

VBOR — “That’s your Crazy Theory?”

“No, that’s mostly mainstream. Question is, what terminated the deepfreezes? Lots of ideas out there — solar dimming and brightening, different combinations of CO2 and methane from volcanoes or bacteria, even meteorites. Anyone remember Ian Malcom’s repeated line in the Jurassic Park movies?”

Everyone — “Life will find a way!”

“Right on. My crazy’s about the two almost‑bacteria. Suppose each kind managed to infiltrate their day’s Great Extinction glaciers. Suppose planet‑wide bacterial purple pigments absorbed sunlight’s energy, melting the ice. Karma, yes?”

~ Rich Olcott

A Great Big Mesh

Cal has my coffee mug filled as soon as I step into his shop. “Get to the back room quick, Sy. Cathleen’s got another Crazy Theories seminar going back there.”

So I do. First thing I hear is Amanda finishing her turn at the mic. “And that’s why humans evolved male pattern baldness.”

A furor of “Amanda! Amanda! Amanda!” then Cathleen regains control. “Thank you, Amanda. Next up — Newt Barnes. What’s your Crazy Theory, Newt?”

“Crazy idea, not a theory, but I like it. Everybody’s heard of black holes, right?”

<general nodding>

“And we’ve all heard that nothing can leave a black hole, not even light.”

<more nodding>

“Well in fact that’s mostly not true. There’s so much confusion about black holes. We’ve known about a black hole’s event horizon and its internal mass since the 1920s. It took years for us to realize that the central mass could wrap a shiny accretion disk around itself, and an ergosphere, and maybe spit out jets. So, close outside the Event Horizon there’s a lot of light‑emitting structure, right?”

<A bit less nodding, but still.>

“Right. So I’ll skip in past a few controversial layers and get down to the famously black event horizon. Why’s it black?”

Voice from the back of the room — “Because photons can’t get out because escape velocity’s faster than lightspeed.”

“That’s the answer I expected, but it’s also one of the confusing parts. You’re right, the horizon marks the level where outward‑bound massy particles can’t escape. The escape velocity equation depends on trading off kinetic and gravitational potential energy. Any particle with mass would have to convert an impossible amount of kinetic energy into gravitational potential energy to get through the barrier. But zero‑mass particles, photons and such, are pure kinetic energy. They aren’t bound by a gravitational potential so escape velocity trade‑offs simply don’t apply. There’s a deeper reason photons also can’t get out.”

VBOR — “So what’s trapping them?”

“Time. It traps photons and any kind of information. The other thing about the Event Horizon is, it’s the level where spacetime is so bent around that the time‑coordinate is just on the verge of pointing inward. Once you’re inside that boundary the cause‑and‑effect arrow of time is against you. Whatever direction you point your flashlight, its beam will emerge in your future and that’s away from the horizon. Trying to send a signal outside would be like sending it into your past, which you can’t do. Nothing gets away from a black hole except…”

“Except?”

“Roger Penrose found a loophole and I may have found another one. There’s something that Wheeler called the No-Hair Theorem. It says that the Event Horizon hides everything inside it except for its mass, electric charge and angular momentum.”

“How do those get out?”

“They don’t get out so much as serve as backdrop for all the drama in the rest of the structure. If you know the mass, for instance, you can calculate its temperature and the Horizon’s diameter and a collection of other properties.”

Cathleen senses a teachable moment and breaks in. “Talk about charge and spin, Newt.”

“I was going there, Cathleen. Kerr and company’s equations take account of both of those. Turns out the attractive forces between opposite charges are so much stronger than gravity that it’s hard for an object in space to build up a significant amount of either kind of charge without getting neutralized almost immediately. Kind of ironic that the Coulomb force, far stronger than gravity, generates net energy contributions that are much smaller than the gravity‑based ones. Spin, though, that’s where the loopholes are. Penrose figured out how particles from the accretion disk could dip into the black hole’s spinning ergosphere, steal some of its energy, and stream up to power the jets.”

VBOR — “What’s your loophole then?”

“Speed contrast between layers. The black hole mass is spinning at a great rate, dragging nearby spacetime and the ergosphere and the accretion disk around with it. But the layers go slower as you move outward. Station a turbine generator like an idler gear between any two layers and you’re pulling power from the black hole’s spin.”

Silence … then, “Amanda! Amanda! Amanda!”

~ Rich Olcott

A Blast from The Past

Back at the beginning of the Plague Era when things were (mostly) shut down, I started posting daily memes to reflect my shelter‑in‑place state of mind. Here’s the first one

The initial day‑count reflected my expectation that the lock-down would last less than a month. Hah!

I gave up on numbers for a while

April rolled around and I went topical

Remember the Great Toilet Paper Shortage?

I’ll never know how many readers got this one, but I like it

This is a Physics/Astronomy/Cosmology blog so I posted this to stay on‑topic…

This was meant to be satire, but I saw posts from folks actually doing it…

Yes, cabin fever is a thing

It was a time for sudden insights

We all got used to e-meetings

and smart speakers, if only for the conversations

Soon I had to go for higher numbers

Staying at home had its bright side (unless you’re invested in Big Oil)

And its bad‑omen side

The seasons passed and the day count increased…

Ending this retrospective with one of my favorites

~~ Rich Olcott

Marconi Would Be Proud

A warmish Spring day.  I’m under a shady tree by the lake, waiting for the eclipse and doing some math on Old Reliable.  Suddenly there’s a text‑message window on its screen.  The header bar says 710‑555‑1701 . Old Reliable has never held a messaging app, that’s not what I use it for, but the set-up is familiar. I type in, Hello?

Hello, Mr Moire. Remember me?

Of course I do.  That sultry knowing stare, those pointed earsHello, Lieutenant Baird.  It’s been a year.  What can I do for you?

Not Lieutenant any more, I’m back up to Commander, Provisional.

Congratulations. Did you invent something again?

Yes, but I can’t discuss it on this channel. I owe you for the promotion. I got the idea from one of your Crazy Theories posts. You and your friends have no clue but you come up with interesting stuff anyway.

You’re welcome, I suppose. Mind you, your science is four centuries ahead of ours but we do the best we can.

I know that, Mr Moire. Which is why I’m sending you this private chuckle.

Private like with Ralphie’s anti‑gravity gadget? I suggested he add another monitoring device in between two of his components. That changed the configuration you warned me about. He’s still with us, no anti‑gravity, but now he blames me.

Good ploy. Sorry about the blaming. Now it’s your guy Vinnie who’s getting close to something.

Vinnie? He’s not the inventor type, except for those maps he’s done with his buddy Larry. What’s he hit on?

His speculation from your Quantum Field Theory discussion that entanglement is somehow involved with ripples in a QFT field, ripples that are too weak to register as a particle peak. He’s completely backwards on entanglement, but those ripples—

Wait, what’s that about entanglement?

Entanglement is the normal state for quantized particles. Our 24th‑Century science says every real and virtual particle in the Universe is entangled with every other particle that shares the same fields. It’s an all‑embracing quantum state. Forget your reductionist 20th‑Century‑style quantum states, this is something … different. Your Hugh Everett and his mentor John Archibald Wheeler had an inking of that fact a century before your time, though of course they didn’t properly understand the implications and drew a ridiculous conclusion. Anyway, when your experimenting physicists say they’ve created an entangled particle pair, they’ve simply extracted two particles from the common state. When they claim to transmit one of the particles somewhere they’re really damping out the local field peak linked to their particle’s anti‑particle’s anti‑peak at the distant location and that puts an anti‑anti‑particle‑particle peak there. Naturally, that happens nearly instantaneously.

I don’t follow the anti‑particle‑anti‑peak part. Or why it’s naturally instantaneous.

I didn’t expect you to or else I wouldn’t have told you about it. The Prime Directive, you know. Which is why the chuckle has to be private, understand?

I won’t tell. I live in “the city that knows how to keep its secrets,” remember?

Wouldn’t do you any good if you did tell and besides, Vinnie wouldn’t think it’s funny. Here’s the thing. As Vinnie guessed, there are indeed sub‑threshold ripples in all of the fundamental fields that support subatomic particles and the forces that work between them. And no, I won’t tell you how many fields, your Standard Model has quite enough complexity to <heh> perturb your physicists. A couple hundred years in your future, humanity’s going to learn how to manipulate the quarks that inhabit the protons and neutrons that make up a certain kind of atom. You’ll jiggle their fields and that’ll jiggle other fields. Pick the right fields and you get ripples that travel far away in space but very little in time, almost horizontal in Minkowski space. It won’t take long for you to start exploiting some of your purposely jiggled fields for communication purposes. Guess what a lovely anachronism you’ll use to name that capability.

‘Jiggled fields’ sounds like communications tech we use today based on the electromagnetic field — light waves traveling through glass fibers, microwave relays for voice and data—

You’re getting there. Go for the next longer wavelength range.

Radio? You’ll call it radio?

Subspace radio. Isn’t that wonderful?

~~ Rich Olcott

Welcoming April

Stan Laurel and Oliver Hardy, two of my favorite fools

The last time I posted in this blog on April 1 was in 2019. That time I was serious. This time I’m honoring a long and semi‑honorable Fool’s Day (or Fools’ Day) tradition in many countries across the world.

If you’re not familiar with the work of Laurel and Hardy, you’ve missed out on a lot of laughter. There’s a reason they had a long career with Hal Roach. Here are a few samples to get you started

Slapstick? Oh, yes, but world‑class slapstick. The 2018 biopic, Stan & Ollie with Steve Coogan and John C. Reilly, recreates some of their pieces as it follows the two after the peak of their career.

Want Science on April Fools’ Day? <HAW> April Fool!

Photo by Val Olcott

~~ Rich Olcott