𝐊. @pranormall - Twitter Profile

4 months ago

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about 6 hours ago

https://t.co/NyXJFyP7qP

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about 10 hours ago

@nconsscient me hice otra cuenta.

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about 10 hours ago

????

pranormall's tweet photo. ???? https://t.co/almzSRjqf1

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about 10 hours ago

@nconsscient no se manda nada que mierda.

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pranormall retweeted

Livvibony @sairimill

about 23 hours ago

Halovian #kunikida #hsr

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pranormall retweeted

다치(ㅌㅊㅅ) @dachi_10123

2 days ago

너무 남자 냄새난다

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pranormall retweeted

1 day ago

The Feynman point is the 762nd decimal place of π, where the digit 9 appears six times in a row. The next occurrence of six identical consecutive digits in π appears much later, at the 193,034th decimal place.

Math_files's tweet photo. The Feynman point is the 762nd decimal place of π, where the digit 9 appears six times in a row. The next occurrence of six identical consecutive digits in π appears much later, at the 193,034th decimal place. https://t.co/BAR1ylfS6O

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pranormall retweeted

2 days ago

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1 day ago

qué tan increíbles son las matemáticas que una ecuación tan sencilla como una suma debe justificarse con otra ecuación más compleja. 🥳

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pranormall retweeted

1 day ago

In 1978, mathematician John McKay noticed something surprising: 196884 = 196883 + 1. At first, this looks like a simple and meaningless coincidence. But it turned out to be something much deeper. The number 196884 comes from a function in number theory called the j-invariant. The number 196883 comes from group theory, as part of the Monster group, a very large and complex mathematical object. At that time, these two areas of math were thought to be completely unrelated. This small observation led to a big idea: maybe the numbers from the j-invariant are connected to the Monster group. This unexpected link between two different fields became known as “Monstrous Moonshine.” After many years of work, this idea was finally proven in 1992 by Richard Borcherds.

Math_files's tweet photo. In 1978, mathematician John McKay noticed something surprising: 196884 = 196883 + 1.

At first, this looks like a simple and meaningless coincidence. But it turned out to be something much deeper.

The number 196884 comes from a function in number theory called the j-invariant. The number 196883 comes from group theory, as part of the Monster group, a very large and complex mathematical object. At that time, these two areas of math were thought to be completely unrelated.

This small observation led to a big idea: maybe the numbers from the j-invariant are connected to the Monster group. This unexpected link between two different fields became known as “Monstrous Moonshine.”

After many years of work, this idea was finally proven in 1992 by Richard Borcherds.

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2 days ago

@nconsscient mm no me parecen buena influencia.

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pranormall retweeted

2 days ago

A beautiful math coincidence

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2 days ago

@nconsscient las conoces.

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3 days ago

@RUNDEVILSRUN @blssfemia lo siento.

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3 days ago

@blssfemia así será, señor. seré rápido y eficiente para asegurarle una espera corta.

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3 days ago

buenos días.

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3 days ago

@RUNDEVILSRUN en cuenta mapas como el modelo jerárquico, el cual nos ayudará a clasificar y reconocer los puntos más importantes y clasificarlos en nieves se mayor a menos especificidad.

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⟢ 𝐃𝐀𝐙𝐀𝐈 .ᐟ.ᐟ @RUNDEVILSRUN

4 days ago

?

4 days ago

@florycies @scceleratus o más

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3 days ago

@RUNDEVILSRUN claro. para poder clasificar bien tu información, es importante aprender a identificar el mapa conceptual que se adapte mejor al tema que estés tratando. en este caso, al ser el debate como el núcleo principal, y tratarse de una investigación algo extensa, podríamos tomar

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3 days ago

@blssfemia no se preocupe, mis deberes de la primera mitad del día están completos sin mayores distracciones. dejaré la agenda de trabajo lista para mañana y continuaré con los planes de la segunda mitad.

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