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Also, in the UN Charter, Article 2(4): States must refrain from the “threat or use of force” against the territorial integrity or political independence of any state. 🔗 www.un.org/en/about-us/...

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Kimber Johnson @kimberjohnson.bsky.social · 24/08/2025

“The Peak of Human History” #BlueSky #Resist #USPolitics

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What’s your most controversial take on how a sandwich should be constructed?

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The same declaration explicitly prohibits: Supporting political factions in another state Coercing another state’s political choices Interfering in elections These are considered violations of sovereignty under international law.

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The Foreign Emoluments Clause (Article I, Section 9) forbids federal officials from accepting gifts or benefits from foreign governments without Congress. 🔗 constitution.congress.gov/browse/artic...

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ismua ᴮˡᵘᵉˢᵏʸ ᴱˡᵈᵉʳ📯 🌈⛵💜 @ismua.bsky.social · 10/04/2026

The Constitution’s main safeguard is impeachment (Article II, Section 4): “Treason, Bribery, or other high Crimes and Misdemeanors.” Foreign influence could fall under bribery or abuse of power. 🔗 constitution.congress.gov/browse/artic...

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#BlueZicos 🦋 #MusicChallenge 🎶 #Amsterdam 🇳🇱 Samedi : Hayden Kays, 2023 Je ne crois pas en Dieu, mais il n'en a rien à faire 🗣 AURORA 🔊 God Is A Woman

youtu.be

AURORA - GOD IS A WOMAN (Ariana Grande Cover) | LEGENDADO

YouTube video by Portal AURORA Brasil

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Bruce Springsteen - Blood Brothers HD (Subtitulada Español)

Post a link to a song with the cover of it's original album OR the original music clip. Let us hear and listen to it! One a day, as long as you want ☮️ #MusicSky #MusicChallenge #Música 🎸 [ Bruce Springsteen & The E Street Band ] 🎶 [ Blood Brothers ]

youtu.be

YouTube video by Bruce Springsteen: Esp

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MeidasTouch @meidastouch.com · 10/04/2026

Top Democrat on House Judiciary formally asks White House physician to conduct cognitive exam of Trump: “Experts have repeatedly warned that the President has been exhibiting signs consistent with dementia and cognitive decline… increasingly incoherent, volatile, profane, deranged, and threatening.”

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Mark Hamill @markhamillofficial.bsky.social · 10/04/2026

I hate when fantasy films I made a long time ago begin to come true in real life.

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Pete Buttigieg @petebuttigieg.bsky.social · 07/04/2026

Regardless of whether it’s all talk, when the leader of our country expresses plainly genocidal intent, everyone has to do something. For citizens of all political stripes, it means rejecting this madness. For Congress, it means taking action to rein him in. Now.

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ElijaxApps @elijaxapps.bsky.social · 03/06/2025

The Emperor’s New Clothes: A vain king is deceived by swindlers who claim to weave magical garments invisible to the unworthy. Afraid of seeming foolish, everyone pretends to see them. The king parades naked until a child tells the truth, exposing the collective lie. #Books #BookSky #Readings

El traje nuevo del emperador: Un rey vanidoso es engañado por estafadores que dicen tejer prendas mágicas invisibles para los indignos. Por miedo a parecer tontos, todos fingen verlas. El rey desfila desnudo hasta que un niño dice la verdad, exponiendo la mentira colectiva.

The Emperor’s New Clothes: A vain king is deceived by swindlers who claim to weave magical garments invisible to the unworthy. Afraid of seeming foolish, everyone pretends to see them. The king parades naked until a child tells the truth, exposing the collective lie.

皇帝的新装：一个虚荣的国王被骗子欺骗，他们声称能织出只有愚者看不见的魔法衣服。因为害怕显得愚蠢，所有人都假装看见。国王赤身游行，直到一个孩子说出真相，揭露了集体的谎言。

नए सम्राट के कपड़े: एक घमंडी राजा ठगों द्वारा धोखा खाता है जो कहते हैं कि वे ऐसे जादुई वस्त्र बुनते हैं जिन्हें अयोग्य लोग नहीं देख सकते। मूर्ख दिखने के डर से सब दिखावा करते हैं। राजा नग्न चलता है जब तक एक बच्चा सच नहीं कहता।

ملابس الإمبراطور الجديدة: ملك مغرور يُخدع من محتالين يزعمون أنهم ينسجون ملابس سحرية لا يراها غير الجديرين. خوفًا من الظهور بمظهر الأحمق، يتظاهر الجميع برؤيتها. يسير الملك عاريًا حتى يقول طفل الحقيقة.

Le nuove vesti dell’imperatore: Un re vanitoso viene ingannato da truffatori che dicono di tessere abiti magici invisibili agli indegni. Per paura di sembrare sciocchi, tutti fingono di vederli. Il re sfila nudo finché un bambino dice la verità.

Les habits neufs de l’empereur: Un roi vaniteux est trompé par des escrocs qui prétendent tisser des vêtements magiques invisibles aux indignes. Par peur de paraître stupides, tous font semblant de les voir. Le roi défile nu jusqu’à ce qu’un enfant dise la vérité.

O traje novo do imperador: Um rei vaidoso é enganado por vigaristas que dizem tecer roupas mágicas invisíveis para os indignos. Com medo de parecerem tolos, todos fingem vê-las. O rei desfila nu até que uma criança diz a verdade.

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"I am just like you, wind I think, I rise I caress mountains full of scents and dreams Of children, of deer I sweep away dictatorships and cherish peace and calm And behind me, breath of wind You come along—to strike fear into them"

Vivaldi | 'Storm' | Cole Rolland, Angel Vivaldi, Kristina Schiano

YouTube video by Cole Rolland

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“A moral system is the set of rules and norms that govern a society.” “Ethics allows us to evaluate whether something is right or wrong based on shared principles, rather than merely individual opinions.” #BlueSky #Resist #USPolitics #USA #Politics #Europe #España

bsky.app

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@cadenaser.com, las federaciones de deportistas de todos los deportes deberían empezar a organizar “Mundiales sin genocidas”, siendo @amnesty.org, @hrw.org y otras ONG quienes presidan los comités deportivos y envíen las invitaciones.

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a black and white photo of a man in a military uniform

A fun fact, now that I think about it, is that Dr. Strangelove works for U.S. intelligence, and there may also be another former Nazi scientist on the Soviet side of the “red phone” line. On each side, they both help ensure that “ensured mutual destruction is not only possible, but essential.”

media.tenor.com

ALT: a black and white photo of a man in a military uniform

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a black and white photo of a man wearing sunglasses and a suit

Dr. Strangelove is an allegory for Wernher von Braun being “captured” by the United States after the Nuremberg Trials—the man who developed the V-2 missiles. #MovieSky #FilmSky #Películas

media.tenor.com

ALT: a black and white photo of a man wearing sunglasses and a suit

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ElijaxApps @elijaxapps.bsky.social · 08/04/2026

The average terrorist alert level in #Spain is 4 out of 5, with 5 being the highest and most dangerous. El nivel de alerta terrorista medio en #España es 4 sobre 5, siendo más peligroso cuánto más alto. #BlueSky #Resist #USPolitics

interior.gob.es

Ministerio del Interior | Nivell d'Alerta Terrorista

Ministerio del Interior, España

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ElijaxApps @elijaxapps.bsky.social · 08/04/2026

New rule: Whatever the nominee says (on any day, Monday or not) regardless of whether he’s flanked by the Easter Bunny or not, is taken as evidence of his mental decline and a national security concern. What would China or Russia have done the next day anyway? 🙄🤷‍♂️ #BlueSky #Resist #USPolitics

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Mia Farrow @miafarrow.bsky.social · 06/04/2026

Tump says Putin explained NATO to him. Wow. That explains a lot

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ElijaxApps @elijaxapps.bsky.social · 06/04/2026

The camera pan, showing a concerned Eastern bunny, says pretty much everything about it.

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ElijaxApps @elijaxapps.bsky.social · 06/04/2026

“History’s Peak of Mankind, or So They Say” 🧵

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ElijaxApps @elijaxapps.bsky.social · 06/04/2026

The Nominee joked about “Bridge Day” and “Power Plant Day,” treating attacks on civilian infrastructure as spectacle, despite such acts violating the Geneva Conventions’ rules on distinction and proportionality (AP I, Arts. 48, 51, 52). #BlueSky #Resist #USPolitics

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Naomi Klein @naomiaklein.bsky.social · 29/01/2025

Hard to believe but 18 years ago, I sent the great Alfonso Cuaron an advance copy of The Shock Doctrine and asked if he might be willing to write a blurb. He made a short film instead. This is it. Still chills me. Share with whoever you think it might help. www.youtube.com/watch?v=h7fW...

The Shock Doctrine - Naomi Klein and Alfonso Cuaron

YouTube video by Michael Price

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ElijaxApps @elijaxapps.bsky.social · 30/03/2026

Eight million people, protest peacefully in the streets the past March 28th, for #NoKings Day. Ocho millones de personas, se manifiestan pacíficamente en las calles el pasado 28 de Marzo por el #NoKings Day. #BlueSky #Resist #USPolitics

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ElijaxApps @elijaxapps.bsky.social · 30/03/2026

Choose a MOVIE CLIP in Youtube of a film that you want to share. If you cannot find it, default to GIF! One for day as long as you want 🤭 #FilmSky #Movies #Películas 🎬🎥 National Treasure (2004)

National Treasure (2004) The Declaration of Independence ( HD )

YouTube video by Pennyworth

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ElijaxApps @elijaxapps.bsky.social · 25/03/2026

Post a link to a song with the cover of it's original album OR the original music clip. Let us hear and listen to it! One a day, as long as you want ☮️ #MusicSky #MusicChallenge #Música #Music Celtas Cortos - Haz Turismo

CELTAS CORTOS - Haz Turismo - Video directo

YouTube video by Warner Music Spain

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One important caution, however, is that in complex analysis the logarithm is multivalued. More generally, log(-1) = i(π + 2πk), for any integer k. So the statement is correct if one is referring to the principal value, namely log(-1) = iπ. So at least the imaginary part of Log(-1) is defined as π.

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Thus, this shows that log(-1) is defined on the imaginary branch of the complex logarithm, since log(i) = iπ/2 and log(i^2) = log(-1) = iπ. Because i^2 = -1, we obtain log(i^2) = log(-1), provided that the same branch of the logarithm is being used throughout.

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Therefore, the exponents must agree modulo 2Pi i, or equal zero, and in this case we obtain 4n log(i) = 2π i n. For n ≠ 0, dividing both sides by 2n gives 2 log(i) = iπ. which is exactly the identity obtained earlier which clearing Pi gives the generatrix fraction. π = 2 log(i) / i

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Which, in turn, allows Euler's identity e^(2πin) = 1 to be rewritten using only i, Since i = 2log(i) / π, we obtain e^(2(2log(i)/π)πn) = e^(4n log(i)) = 1. Since π = 2log(i) / i, we likewise obtain e^(2i(2log(i)/i)n) = e^(4n log(i)) = 1.

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Awww man! I was looking for a generating fraction for π, and, sadly, I seem to have found two of them. 😩😫 (2 log(i) / i)² = π² (log((cos(π/2) + i sin(π/2))^2) / (cos(π/2) + i sin(π/2)))² = π² #PiDay #March14 #Pi #Euler #Math #Mathematics #STEM

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Therefore, π = log((cos(π/2) + i sin(π/2))^2) / (cos(π/2) + i sin(π/2)) since cos(π/2) + i sin(π/2) = i so log((cos(π/2) + i sin(π/2))^2) / (cos(π/2) + i sin(π/2)) = log(i^2) / i = log(-1) / i **see last post*** = iπ / i = π

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The result can be verified by squaring both sides of the equation. Thus, (± 2 log(i) / i)² = (± π)²

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Therefore we can calculate log(i) (being i = cos(π/2) + sin(π/2)) and express it as an imaginary, irrational number, If we isolate π, we obtain: π = 2 log(i) / i This identity holds for the principal value of the complex logarithm, since: log(i) = iπ / 2 Hence: 2log(i) / i = 2(iπ / 2) / i = π

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The square root of −1 is the imaginary unit, i. In complex form, it can be written as i = 0 + 1i. In trigonometric form, i = cos(π/2) + sin(π/2), since sin(π/2) = 0 and cos(π/2) = 1, for all whole numbers n.

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and then subtracts the non-repeating part regarded as a whole number. In the denominator, one subtracts the place value of the non-repeating part from a 1 followed by as many zeros as are required to account for the repeating block. 3.141514151415... = (314151415 - 31415) / (100000000 - 10000)

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