วีดีโอ

Vídeo preciso!

You are now in control of the bread.

👍🏼👊🏽

interessante são IAS nos ensinando 😉

interessante são IAS nos ensinando 😉

Que hino lindo! Glória Deus 🙏🔥

Great video!

Interessante...

Ive never had a math teacher who waves their arms around like those teachers do.

At age 14 it dawned on me that any number you can think of is either prime or a product of primes. Doesn’t work for 1 which didn’t know. That meant that the problem of knowing if there are an infinite primes was easier to understand. Can you create any number from a finite number of primes. No but I don’t know if I came up with something like a proof.

Content is poor

Satanist. Explaining how great is Satanism !😅

Explorando o Potencial do Algoritmo Infinito na Resolução de Problemas Matemáticos - Parte 02 A busca por métodos eficazes na resolução de problemas matemáticos sempre foi um dos pilares fundamentais da ciência e da matemática. Recentemente, uma abordagem inovadora tem despertado interesse e fascínio na comunidade científica: o chamado "algoritmo infinito". Esta teoria propõe uma nova maneira de abordar problemas insolúveis ou desafiadores, oferecendo uma ponte entre o finito e o infinito na resolução de problemas matemáticos. Em sua essência, o algoritmo infinito sugere que muitos problemas matemáticos insolúveis com métodos finitos podem ser vistos como resultados parciais, e que é possível transportar esses resultados parciais para um algoritmo infinito para uma solução mais abrangente. Isso é feito através da simples aritmética clássica, onde os resultados parciais finitos são incorporados e expandidos através de operações matemáticas básicas. Essa abordagem desafia as concepções tradicionais sobre como lidamos com problemas matemáticos insolúveis. Em vez de ver esses problemas como barreiras intransponíveis, o algoritmo infinito propõe uma maneira de integrar e aprimorar os resultados parciais obtidos através de métodos finitos. Ao fazer isso, abre-se a possibilidade de resolver uma variedade de problemas matemáticos, desde os mais simples até os mais complexos, de uma forma mais completa e abrangente. A transição de métodos finitos para um algoritmo infinito introduz novos desafios teóricos e práticos, mas também oferece oportunidades incríveis para avanços na matemática e na ciência da computação. Ao explorar essa abordagem inovadora, podemos expandir nossas capacidades de resolver problemas matemáticos e explorar novas fronteiras do conhecimento. O algoritmo infinito representa não apenas uma ferramenta poderosa na resolução de problemas matemáticos, mas também uma nova maneira de pensar sobre a natureza dos problemas insolúveis e a relação entre o finito e o infinito na matemática. À medida que continuamos a explorar e desenvolver essa abordagem, podemos esperar novas descobertas e avanços significativos que moldarão o futuro da matemática e da ciência. Enquanto essa abordagem promete uma solução abrangente e poderosa para problemas matemáticos, ela também levanta questões desafiadoras sobre a consistência da própria matemática. A consistência matemática é fundamental para garantir a solidez e a confiabilidade das conclusões dentro de um sistema matemático. No entanto, a introdução de um método infinito na resolução de problemas finitos pode potencialmente comprometer essa consistência. Isso ocorre porque o método infinito pode levar a situações onde certos resultados parecem ser simultaneamente verdadeiros e falsos. Essa aparente contradição desafia nossa compreensão tradicional da matemática e da lógica. Ela sugere que, ao introduzir um método que transcende os limites do finito, estamos explorando territórios desconhecidos e complexos, onde as operações matemáticas podem produzir resultados ambíguos ou paradoxais. A questão da inconsistência da matemática com o método infinito é um dos desafios mais intrigantes e profundos na filosofia da matemática. Ela levanta questões sobre a natureza da verdade matemática, a validade das conclusões derivadas de métodos infinitos e a relação entre o finito e o infinito na matemática. À medida que continuamos a explorar e desenvolver o método do algoritmo infinito, é crucial abordar cuidadosamente essas questões e considerar suas implicações para a matemática como um todo. A compreensão da consistência e completude dos sistemas matemáticos é essencial para garantir a solidez e confiabilidade das conclusões matemáticas, e o método infinito representa um desafio significativo para esses princípios fundamentai

Explorando os Desafios da Consistência Matemática com o Método Infinito. RESUMO A busca por métodos inovadores na resolução de problemas matemáticos tem levado os pesquisadores a considerar novas abordagens, incluindo a introdução do chamado "método infinito". Enquanto essa abordagem promete uma solução abrangente e poderosa para problemas matemáticos, ela também levanta questões desafiadoras sobre a consistência da própria matemática. A consistência matemática é fundamental para garantir a solidez e a confiabilidade das conclusões dentro de um sistema matemático. No entanto, a introdução de um método infinito na resolução de problemas finitos pode potencialmente comprometer essa consistência. Isso ocorre porque o método infinito pode levar a situações onde certos resultados parecem ser simultaneamente verdadeiros e falsos. Essa aparente contradição desafia nossa compreensão tradicional da matemática e da lógica. Ela sugere que, ao introduzir um método que transcende os limites do finito, estamos explorando territórios desconhecidos e complexos, onde as operações matemáticas podem produzir resultados ambíguos ou paradoxais. INTRODUÇÃO A questão da inconsistência da matemática com o método infinito é um dos desafios mais intrigantes e profundos na filosofia da matemática. Ela levanta questões sobre a natureza da verdade matemática, a validade das conclusões derivadas de métodos infinitos e a relação entre o finito e o infinito na matemática. À medida que continuamos a explorar e desenvolver o método do algoritmo infinito, é crucial abordar cuidadosamente essas questões e considerar suas implicações para a matemática como um todo. A compreensão da consistência e completude dos sistemas matemáticos é essencial para garantir a solidez e confiabilidade das conclusões matemáticas, e o método infinito representa um desafio significativo para esses princípios fundamentais. Enquanto essa abordagem promete uma solução abrangente e poderosa para problemas matemáticos, ela também levanta questões desafiadoras sobre a consistência da própria matemática. A

Por favor não mostre o Einstein e, sim os matematicos. Grato

WWW.MATEMATICO10.COM.BR

Theory of Evolving Multiversal Intersection Central Principles Based on Scientific Realism: Origin in the Quantum Phase Space: Incorporating quantum mechanics, we propose that the Omniverse is a quantum phase space encompassing an infinite range of possible universe states. The Omniverse is not a physical "space," but a quantum mathematical abstraction in which the probabilities of different universe configurations coexist. This approach is rooted in the scientific realism of quantum mechanics, where the possible states of a system are described by the wavefunction until it "collapses" into a defined state. Collapse of Multiversal Wavefunctions: Our universe was born as the result of a quantum superposition of multiversal states. When two wavefunctions of universes overlap in the phase space, they can collapse into a new state, creating a hybrid universe with new physical constants and laws. This mechanism, similar to the process of quantum decoherence, is grounded in the mathematical formalism used in the many-worlds interpretation of quantum mechanics, popularized by Hugh Everett. Expansion as a Vacuum Energy Effect: The concept of vacuum energy, derived from the cosmic inflation model, serves as a basis to explain the accelerated expansion of the universe observed today. The multiversal intersection generates an initial "inflation" caused by the energy released from the superposition of universes, creating a rapid, homogeneous expansion that eventually slows down and stabilizes. This aligns with Alan Guth's inflationary model, which explains the early rapid expansion of the universe and the flatness of spacetime. Dark Matter and Dark Energy as Traces of Parallel Universes: Incorporating the mysteries of dark matter and dark energy, our theory suggests that these entities correspond to indirect interactions between parallel universes. Dark matter particles are gravitational influences of "mirror" particles in adjacent universes, whose gravitational interactions leak into our universe. This idea relates to the hypothesis of extra dimensions predicted by string theory and brane multiverse theories, such as the Randall-Sundrum model. General Relativity and the Structure of Spacetime: Spacetime in our universe is generated at the intersection of different spacetime metrics from pre-existing universes. In accordance with Einstein's General Relativity, universes that intersect deform the fabric of spacetime, forming singularities and fluctuations that result in the creation of new regions of space. Vacuum energy and local curvature play crucial roles in shaping and expanding our observable universe. Quantum Fluctuations and Structure Formation: The large-scale structure of the universe-galaxies, clusters, and voids-is explained by the theory of quantum fluctuations during inflation. These fluctuations, predicted by quantum mechanics, were amplified during the inflationary process, leading to the formation of observable structures. This idea is well-established in the ΛCDM cosmological model, where the combination of cold dark matter (CDM) and the cosmological constant (Λ) explains the distribution of matter in the universe. Causality and the Arrow of Time: Time in our universe emerges as an emergent property from the multiversal intersection. The arrow of time-the unidirectional flow of time we observe-is a consequence of the second law of thermodynamics, where entropy increases in newly created universes. This is consistent with current models of quantum thermodynamics and the understanding that time may be an emergent phenomenon tied to the system's disorder. Scientific Evidence and Testability: Cosmic Microwave Background (CMB): In the multiversal intersection, the residual heat from this interaction should leave subtle imprints on the cosmic microwave background. Unexplained fluctuations in the CMB, such as anomalies observed by the Planck mission, could be traces of multiversal interactions. Current inflationary cosmology models are already searching for such signatures, which could provide empirical verification of our theory. Dark Matter and Direct Detection Experiments: The search for dark matter through experiments like XENON and LUX-ZEPLIN may reveal clues about its properties. If dark matter is indeed influences from other universes, its weak interactions with ordinary matter could be explained by the multiversal intersection theory, opening new interpretations of these experiments. Gravitational Waves: Collisions or interactions between universes may generate high-energy gravitational waves, different from those predicted by mergers of black holes or neutron stars. Experiments like LIGO and VIRGO could, in the future, detect these anomalies, providing support for the theory. Philosophical Implications: Multiversal Realism: In the spirit of scientific realism, this theory asserts that other universes are not just theoretical possibilities but real entities that influence our universe in testable and observable ways. This reinforces the idea that scientific theories should reflect objective reality, even at scales and contexts beyond our direct reach. Determinism and Free Will: The superposition of universal states suggests that our universe could be one of many possible pathways. However, once collapse occurs, the laws of physics in our universe are stable and deterministic, reflecting the duality between quantum indeterminism and classical determinism. Conclusion: The Evolving Multiversal Intersection Theory, reshaped, is firmly based on the pillars of scientific realism and current empirical discoveries in cosmology and quantum physics. It proposes that our universe is the result of a multiversal interaction, where the laws of physics emerge from quantum superpositions, and observable phenomena such as dark matter, dark energy, and large-scale structure are influenced by these other universes. Evidence from the cosmic microwave background, gravitational waves, and quantum fluctuations are potential ways to validate this theory, unifying modern scientific concepts with an innovative explanation of the universe's origin.

#arthurgomes

11 13 16 19 are prime numbers close together 191 193 1971 199 also I wonder if these 4 numbers are prime : 41438141 41438143 41438147 41438149 Possibly these 4 numbers could be prime

I have the original Prime Number Theorem @ available offline only.

wasnt his dad a nobleman

Olá!Eu sou Renato pesquisador em Matemática propriamente teoria dos números primos.Como faço para entrar em contacto convosco e mostrar minhas descobertas?

THEORY TEMPORAL INFRACTION Developing a physical theory around the idea of "temporal infraction," where the day still has 24 hours, but the value of these hours decreases, involves a series of assumptions and extrapolations that mix theoretical physics, philosophical concepts, and the subjective perception of time. Let's explore this idea in a structured manner: 1. Definition of Temporal Infraction Temporal Infraction: would be a condition or phenomenon in which, despite the objective measure of time remaining constant (i.e., a day still has 24 hours), the "quality" or "value" of this time is perceived as diminished. This reduction in the value of time could be quantified in terms of efficiency, subjective perception, or capacity for achievement within a time period. 2. Initial Hypotheses Temporal Dilution Hypothesis: Propose that there is a dilution of temporal experience, where each unit of time (hour, minute) becomes less "dense" in terms of quality or utility, similar to the concept of entropy in thermodynamics, where the system tends towards a state of greater disorder. Subjective Compression Hypothesis: Suggest that there is a compression in the subjective perception of time, where the human brain processes time in an accelerated manner, making it seem like less time is available. 3. Mathematical Model We could model time not just as a linear dimension, but as a function that depends on psychological, social, and even cosmological variables. If T24 represents the 24 hours of a day, we could introduce a "temporal infraction" factor I(t) that modifies the perception or value of these hours: T24' = T24 × I(t) Where I(t) is a decreasing function of time (t), representing the decrease in the perceived value of time as days pass. 4. Physical Interpretation We can hypothesize that this temporal infraction is caused by external or internal interference: External Causes: A cosmological phenomenon that affects temporal perception, such as a variation in the expansion rate of the universe, which could influence how matter (including human brains) interacts with time. Internal Causes: A neurological or psychological change that, over time, alters how human beings process the passage of time, similar to how gravity can bend space-time in General Relativity. 5. Experiments and Predictions To test this theory, we could: Measure the subjective perception of time in different populations over time, observing if there's a tendency for people to feel they have less time as they age or in different seasons of the year. Investigate if there's a correlation between cosmic or geophysical events and changes in temporal perception. Develop computational models that simulate how time perception can be affected by psychological and physical factors, adjusting the I(t) factor to predict different scenarios of temporal infraction. 6. Conclusions and Implications If this theory proved true, it could have profound implications for how we understand time, both in a physical and subjective sense. It could also influence how we organize our lives, from structuring work time to valuing leisure time. This "Temporal Infraction" theory is an attempt to combine physical concepts with human perception of time, exploring new ways to understand how we experience and value time in our daily lives. Although still purely speculative, it offers an interesting field for future theoretical and experimentalexplorations.

This vid is all false. I have attended CCB hundreds of times and this is not the CCB. No wonder it has zero views 😂

Estou aqui. Hihi Viva a matemática!

Deixo aqui os meus sinceros agradecimentos ao produtor desta magnífica obra. ❤❤❤

Hope a hacker doesn't figure it out and claims the Big Prize from the billions to be had via the ransomware :-)

Interessante

I think a unique property of prime numbers. How can I share it.

Thank You Sir I'm an Indian and I found this video useful.

Testando a Conjectura de Goldbach com Número Aleatório def is_prime(n): if n <= 1: return False if n <= 3: return True if n % 2 == 0 or n % 3 == 0: return False i = 5 while i * i <= n: if n % i == 0 or n % (i + 2) == 0: return False i += 6 return True def goldbach_conjecture(num): if num <= 2 or num % 2 != 0: print("A conjectura de Goldbach se aplica apenas a números pares maiores que 2.") return for i in range(2, num // 2 + 1): if is_prime(i) and is_prime(num - i): print(f"{num} = {i} + {num - i}") return # Gerar um número par aleatório import random def gerar_numero_par(): # Gera um número aleatório entre 1 e 10000 numero = random.randint(1, 10000) # Garante que o número seja par if numero % 2 != 0: numero += 1 return numero # Exemplo de uso da função num_par = gerar_numero_par() print("Número par gerado:", num_par) # Número par a ser testado goldbach_conjecture(num_par)

Testando a Conjectura de Goldbach def is_prime(n): if n <= 1: return False if n <= 3: return True if n % 2 == 0 or n % 3 == 0: return False i = 5 while i * i <= n: if n % i == 0 or n % (i + 2) == 0: return False i += 6 return True def goldbach_conjecture(num): if num <= 2 or num % 2 != 0: print("A conjectura de Goldbach se aplica apenas a números pares maiores que 2.") return for i in range(2, num // 2 + 1): if is_prime(i) and is_prime(num - i): print(f"{num} = {i} + {num - i}") return # Teste num_par = 100000000000 # Número par a ser testado goldbach_conjecture(num_par)

Código em Python - Primos Até 5000 def crivo_eratostenes(n): primos = [True for i in range(n+1)] p = 2 while (p * p <= n): if (primos[p] == True): for i in range(p * p, n+1, p): primos[i] = False p += 1 primos[0]= False primos[1]= False return [p for p in range(2, n) if primos[p]] print(crivo_eratostenes(5000))

Good 👍

He have moral compass. I'm so proud of him

SALUDOS ME INTERESA SEGUIR EN CONTACTO EN ESTE CANAL MUY INTERESANTE

Muito bom e objetivo !

There is no cross

Realy I like it

"promo sm" 💕

Mars has/had Martians and I have the proof. Thank you.

Is this AI???

That AI voice is talking ,but has no idea of what it's saying ,no feeling. Very annoying.

Created by AI ?

Thanks for this video ❤

In 2014, data was collected from the Xandra X-ray radio telescope that was installed in 2010, which was finally able to see through the ZOA of this star island, something that visible and infrared telescopes are not able to do, and from this the following image emerged>> th-cam.com/video/NpV0GQo3P0c/w-d-xo.html A MEASUREMENT ERROR was discovered, that the HUBBLE_FLOW of 631 KM/sec has nothing to do with the expansion of the universe but is nothing more than a movement towards The Great Attractor. Similarly, the Big Bang Theory could be relegated to the land of fables, because this Universe does not have one entrance "The Dipole Repeller" but also several endings, of which The Great Attractor is one.

Invidio ai😅

Great video, thanks and congratulations ... This other video teaches new physics, show hidden variables to study gravity, with a rational demonstration of the non-existence of dark matter th-cam.com/video/b5TU-YJrMVE/w-d-xo.html

Keep it up bro ❤❤ and correct the pronounciation

Keep it up bro ❤❤ and correct the pronounciation