#10power

[tartt9]

@10power asked // how much do you wanna bet ? // from here !

"Kid," Jamie says with a gentle little laugh. "If we're talkin' money, you and I both know you're the one who should lead that discussion." His contract is fucking ridiculous. He doesn't know the exact details of hers, but he's nearly positive he makes more in a week than she makes maybe the whole year. Definitely more in a week than she makes in a month. Money is of no object to him, and if they're betting financially, she's the one who needs to name a price. "If we ain't talking about money, though, erm - could do tea? Restaurant of winner's choosing?"

[leatherfangs]

@10power ;

She's been stood here for the better part of twenty minutes, hands on her hips, glaring at the goal. It had been bothering her for days now, and Liddy has finally given up trying to ignore it. "Oi, Power. Do you think I could lift that without getting in trouble?"

[feywanders]

@10power ⸻ what makes richmond so special? ( x )

the grin that crosses her lips is unmistakable. it's not the first time she's been asked that question, may not even be the last; but it's her favorite one to answer. ella has been doing this for long enough that she knows to never give too much away, especially to those that she sits down with. if anything, ella knows she should be the one asking penny that exact question. what makes a team special? what makes any of them different from the next?

❝ they've got heart. maybe more than i've seen in any other team. certainly more than any of the men's leagues i've covered. ❞ her laugh is a soft exhale, eyes turning downwards as she scratches her pen against her notebook mindlessly for a moment. ❝ true passion and love for the game isn't something that can be taught or coached. they've got something unique, here. ❞

[tartt9]

Jamie trusts Penny not to tell Roy he's breaking meal plan. He doubts she'd ever tell Roy anything at all unless the circumstances were unusually dire. If Jamie was... fucking dying, or some shit, he hopes she'd tell Roy. But simple little rule breaks [ for arbitrary rules that Jamie only obeys because he likes Roy ] are not something his coach is going to hear about from her. Unless, someday, she found something funny about it, or wanted to see him run laps, or something. He's not sure. He just trusts her in this moment.

He takes his plate to the table and sits down, watching her move around the flat slowly. "How long'd the physios tell you you're out for again?" he asks. He knows the original predictions - he does keep up with Richmond's women's team, he considers them his friends and family. But he's not sure if she's gotten a more accurate prediction in the time since the original one. When Jamie was in her position, he had a fucking calendar for the two fucking days he wasn't allowed to train between the City match and the West Ham one. It had been torture. He can't imagine being injured worse than that.

"Oh - nowt," he says with a shake of his head, unceremoniously shoveling a bite of risotto into his mouth, "FIFA," he says with his mouth full before he processes the taste of the risotto. "Fuck me..." Jamie groans lowly, leaning back in his chair. "Y'said you're breakin' it off with this Andrew bloke? Wanna give 'im my number instead?"

"Cross me heart, I'll say nowt." Easy enough promise to make when she doesn't particularly talk to Roy Kent at all. She sort of just sees him walking around from time to time, and normally she stays out of his way because he's... well, he's Roy Kent. That sort of speaks for itself, doesn't it? She hands Jamie the plate that she will never, ever tell the aforementioned Roy Kent about, then gets herself a serving as well.

She's already happier for the company, and seems it as she sits down at her little kitchen table - at an awkward angle, mind, because she's got to be careful with her leg, but she'll make do. That's always been the case with Jamie, though. He sort of went and set a precedent for himself when she first moved down from Manchester. He's a sweetheart in dickhead's clothing. Tom still doesn't believe it when she mentions it.

"So, were you up to owt fun before I stole you away?" she asks, smiling with that same ease as always. She takes a bite of her food as she waits for his response, and it's every bit as good as she expects.

[shootersfaync]

Just in the door: @trijicon Credo 1-10FFP!!!

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[themlions]

just as a heads up! this blog now follows back from @10power.

[nikmansports]

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[fadewalking]

hi! happy birthday (early)! two compliments: 1. I think you've got a lovely eye for art. The things you reblog I find both beautiful and inspiring. 2. Following you has encouraged me to replay Inquisition and actually pay attention to/romance Solas for the first time. I really like your voice for him!

It’s my birthday on the 5th and everyone owes me 2 compliments or 1 dollar.

This is super nice and pretty much my goal in life tbqh. The more people I can pull into really noticing the depth of Solas’ character, the more powerful I get. 

[tartt9]

what colour coded are you?

green coded // green, a study in living life, growth, and change. you're one of the people who often find themselves believing that anybody can be better than they are right now, should they put in the effort. you know when to quit, of course, but that tolerance is very high. you know when to put faith in the right people, but that knowledge was earned the hard way. the world is a dangerous place, and you know that. but that doesn't mean that life isn't worth living. the world is a place full of danger, of love, of wonder. you know that firsthand.

tagged by @mazur5 tagging @feleshero @10power @haloclub @afuckinglion & you if you want to !!

[uniqso]

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[jonathankatwhatever]

I’m wondering about number theory. I’ve never thought about it. Have avoided thinking about it. Did some when we did factoring in like junior high.

I guess the idea is to approach this from the 1Space perspective. I keep asking myself questions like ‘what is a root?’, and ‘what is an exponent?’ Take an exponent. If we say 10^0 or 10^1, in 1Space terms, we are notating the dimensional process of SBE3+1 so we can count those modularly. In 1Space terms, the reason 10^0 = 1 is that the 0 count of that notation, of the lack of the dimensional process of SBE3+1 is indeed 1 because that’s the fundamental grid square being notated.

So, when we make a perfect power, if that’s the word, meaning some n^x, that is also a dimensional process. What is the relationship? Any n has the 10power dimensional capacity to grow or shrink, so we can picture that n^x as the base for a 10^x. I feel like I’m reading an elementary school math book. The obvious point is that 10^x implies a 1 base upfront so 1 is 1*10^0. That more effectively isolates the meaning. So, any n is n*10^0. What happens when you make a perfect power? You are increasing that n, and that increase is dimensional because multiplication adds dimensions.

I need to say that dimensions are within grid squares. This is an old conclusion: dimensions build both by making a more complicated space and by multiplying the prior dimensions as a ‘side’ against the added one. That’s essential gs inversion at work. Without this, you have no or more limited ordinality. This structure enables the appropriately contextual orderings. Which occur, remember, because those are existences within the dimensional reduction (DR) enclosure.

An example is the table I’m at is a rectangle of boards. We count the sides. Within those counts, they fit this table. This kind of table. This specific table. With the entire process of that included in the dimensions. This happens because everything is connected to 1Space because all 0Space is enclosed by 1-0Segments. That, to me, is where number theory arises: the integer solutions aren’t that this table measures some integer count, but that the processes that made this table, that maintain this table, that place this table here next to this tree are all integer solutions at the appropriate level. As in, whoever made this table took boards and attached them to braces to make this top, and each step in that, no matter what the physical distances are, is an integer solution at the level at which it calculates. As in, that looks nice, good work, acceptable table, are all SBE identities through which the maker and maybe the company and customer agree that this table is fine. You can even map the possible ways these connect. Just realized this becomes groups. That means we’re connecting identity functions to actual life.

That really works. The essence of a group, especially a simple one, is like that of a gs prime, which means it develops and conveys characteristics which embody the whole, which read as the whole across the body, even if the trip across the body is hugely long. As in, it’s dawn and you look out at the invasion fleet off Normandy, and you don’t need to count the ships one by one. Let alone all the soldiers and sailors. As in, you have a label called you, without enumerating each part of you.

This requires putting that label at every readable attachment. In the ideal, of course. And yet we go down many wrong paths to identify the correct ones, meaning the process requires crossing dimensions, meaning crossing the 0Space within the 1Space. That wasn’t clear. I mean we build the correct path in depth to know it is the correct path, and each step in defining the correct path may require a lot of shading in the drawing to highlight the one that works.

So, back to a perfect power. These are dimensional pathways. And they form dimensional units of whatever n^x.

For some reason, 8 and 9 are in my head. I know 8 is 2^3 and 9 is 3^2. In dimensional terms, 8 is a cube of D2, while 9 is a square of D3. That means they exchange places, with D2 shifting to the exponent and D3 shifting to the n value. This seems to be necessary within D4. That is, for D4 to function as an enclosure it needs to have cubes that can be squared, because the former is existence and the latter is that existence compared. In DR terms, this is why these are the only two consecutive perfect powers: these serve this specific function in the dimensional structure.

That just hit, I hope, the needed idea, that DR treats integers as expressions of dimensional structure. Example is that a number like 1024 has a reduction to 2^10, which means hands or 5’s. How would this map, like in Hexagons? Or is that too much to ask now? Let’s try and see.

A 10 rotation identifies the far bT in the HG pair. It’s a nice literalization: you enter at a bT and emerge opposite after counting the dimensional attachments along the way. Let’s say 2 has the various meanings we’ve used: it’s bidirectionality and it’s one direction using both choices. That’s a nice way of demonstrating the connection over the bigger space: it identifies the End bT’s of an HG. Lovely.

So, if we’re counting down, that means D4 includes D3 squared, and then D3 is taken apart. That makes the identity function really work! And across dimensions. Another holy grail recovered.

I feel like Ms. PacMan scooping up those power pills.

So, this highly simplified proof of whatever that conjecture is called uses DR. Why does that eliminate higher dimensional crossovers? It doesn’t: they just occur farther apart because they don’t need to fit into the next dimension the way D2 fits into D3 into D4.

This seems to get towards the abc conjecture. You can see a+b=c. So take the factors and remove the powers to get the roots. Removing the powers removes the way that dimensional n becomes a unit which is then used further. Maybe to put it better: removing the powers strips the dimensional structure to its minimum.

I don’t get the next part in DR terms: why Rad(abc)? That gives you the dimensional existence or representation of the minimum which is then taken apart and expanded or restored by adding back in the powers. So, it’s the other End of that process. It’s an identity. It occurs within D4, meaning it has the ‘space’ in which it can process this.

What’s the next part? That Rad has a relationship to c, to the =c part of the idea. That now makes some sense: minimal dimensional representation to the actual dimensional representation. After that? That when a relation called q is above 1, there are only finite solutions. This means c is only greater than the Rad finite many times, rather than infinitely many. This can be expressed as c^1+epsilon, where epsilon is arbitrarily small. I’m not sure I can figure out why.

What does this mean? When c is greater than the Rad, that means the actual representation is larger than its minimum structure. Look at the other way: if c is less than the Rad, that means the actual representation is smaller than its minimum structure. The idea is thus that crossing over 1 has this effect. The infinite is within and the finite is ‘without’, as we said earlier.

Let’s try a case. The exceptions occur when c is a big power of a small prime. And I can see that epsilon adds a dimension, and that means you’re sorting by that dimensions, no matter how small, where by sorting I mean ‘sieving’. That finally makes sense. Mind-twisting work.

This idea is growing in my head. I’ll go for a walk and let it develop. Finally. And look at the headway made in casting number theory in gs terms using DR!

[trendingph]

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[themlions]

#THEMLIONS. an independent roleplay blog feat. various original characters set in the modern day. written by MARTY (he/him, 25+). sideblog to @10power.

please read my rules before following / interacting. any memes i reblog are always open & accepting! this blog uses icons but i'm happy to go iconless. i promise you don't have to know anything about cricket to write with me.

roster. rules.

as a general note: i do have some memory issues & this does impact my ability to run this blog. i may sometimes forget about drafts or plotting/starter calls or anything along those lines, so please feel free to give me a nudge if you think i might have forgotten about something! i won't be irritated by it at all and actually appreciate the reminder if it's been more than a week or so.

[stormlit]

@10power

❝ ice cream, in december, on the beach? pen, i love you, but what the fuck? ❞ god, she misses home. ruby's happy in london, she loves her job and the girls even more and doesn't plan to move back any time soon...but home is a fucking long way away. and she'd like to show it to penny when it's at its best, if only work wasn't in the way. one day, eh? one day they'll get that summer. ❝ i'll remember you said that when you come face to face with one of our giant spiders. ❞

ㅤ“ Um, it's a British tradition to go to t' beach and freeze your tits off, actually. I've had ice creams in December. ” God, she'd love to winter in Australia. Especially with Ruby. Unfortunately, they're both footballers - in England, no less, so they get to miss what Penny can only assume is the amazing Australian summer and stick with the horrendous English winter. That's life, eh? Penny's just lucky that she loves her job. “ Anyway, I'm northern. If I let cold ruin me fun, I'd never do owt. Sounds you like you need to toughen up, to me. ”

[apnidukaancom]

Volume [L] : 10Power [W] : 2000Voltage/Frequency [V/Hz] : 230~/50Actual Stdg. Loss [kWh/24h/45°C diff.] : 0.49Reheating Time for 35°C rise [in min.] : 11Ao Smith Water Heaters Sfs-10L (10L)

[unlimitnesss]

10Powerful Life Changing Inspirational Quotes from Movies https://unlimitness.com/inspirational-quotes-from-movies/ #unlimitness #inspirationalquotes #inspiration #inspirational #inspire https://www.instagram.com/p/BwANTi-BJun/?utm_source=ig_tumblr_share&igshid=1jdyq137c1dfs