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riemann integral

riemann integral

Friends Series

Friends Series

? Oooooohhhh…ohhh… (Ako'y Dyooooosaaaa) Di ba't sabi mo, napaka-olats ko… Wag nang magpaganda, Sayang lang ang oras ko. Sa kapal ng kilay, Pwedeng hide-out Sa itim ng balat, Yari pag nagbrown-out ? Pagpasok ko pa lang sa lobby ng pinagtatrabahuhan ko ay lahat napatingin sa akin. Literal na lahat. At lahat sila ay napatigil sa kaniya-kaniyang ginagawa. I smirked before passing them. "Model ba yan?" "Artista kaya?" "Ang ganda niya!" ? Lumipas ang ilang taon, Humanda kang ngumanga(aha) Pag nakita mo ako ngayon, Mala-Venus ang ganda!!! ? "Uy pre tignan mo ang ganda!" "Ang sexy, pare!" "May boyfriend na kaya siya?" Ilan lamang yan sa mga narinig kong sabi ng mga nadadaanan ko. Hindi ba nila ako nakikilala? Ang O.A naman nila kung ganon. Hindi ko alam na ganito pala kalaking pagbabago ang mangyayari sa buhay ko. Sana pala ay matagal ko ng inayos ang itsura ko para mas maaga nila akong tanggap. Nakakatawa talaga ang itsura nila. Hindi ko yon ine-expect ha. ? Oohhh ohhh woaaaaaah… Ako'y Dyoooooosaaa… Sabi mo noon, oooohhh Ambisyoooooooosaaa! Anong ma-sesay Havey na havey! Di na ko waley, Hindi na ko chaka face! Woaaaaaah… Ako'y Dyoooooosaaa… ? Pumasok na ako sa opisina. At handa na sanang bumati kay Sir na nakatalikod sa akin habang siya ay may kausap sa telepono kaya tumikhim na lang ako para makuha ang atensyon niya. Agad naman itong napalingon sa akin at nagtaka naman ako nung makita ko ang nanlalaki niyang mata. "Good Morning po Sir!" magiliw kong bati. Ang pogi-pogi talaga ni Sir Renzo. Kaya crush na crush ko siya pero konti lang "Hihihihihi" bungisngis ko pa. Umayos naman ng tayo si Enzo at tumingin sa akin. "Ahm.. What are you doing in my office Miss? What can I do for you?" magalang niyang tanong sa akin. "Pati ka ba naman Sir?!" gulat kong sabi "Ako ho ito si Beth!" magiliw kong pagpapakilala. Tumawa muna siya ng malakas tulad ng pagtawa niya tuwing nahihirapan at napapahiya ako. "Are you kidding me? Miss-I-don't-know-your-name stop this crazy things. Ang layo-layo ng itsura mo sa itsura ni Beth. You're gorgeous while she..." tumigil ito saglit "she's ah... not that pretty so. In other words you're not her. Stop joking around." natatawa pa nitong sabi. Kahit nasasaktan man sa panlalait ay ngumiti na lang ako ng pilit. "Hindi ho ako nagbibiro Sir!" seryoso kong sabi. Nang makitang seryoso ako ay dahan-dahan siyang tumigil sa pagtawa niya at tumayo ng tuwid. "Oh" sambit niya tila ba naguguluhan pa rin kung bakit ganito ang aking bagong itsura. "Okay lang ho yon Sir! Magtrabaho na lang ho tayo!" at tumalikod. Ang sakit pala talagang marinig mula sa taong gusto mo yun. Pinunasan ko na lang ang kumawalang luha aking mga mata. Ako si Elizabeth Yngrid Alindogan. Ang Bethy la Panget sa kwentong ito na naging Bethy la Pretty?!
Teenager
6 Chs
Aries

Aries

Update: (12/17/22) Chapter 131 is now released! WARNING! — All chapters labeled with R18+ will have either intense sexual themes, topics of suicide or self-harm, or intense graphic detail. READ AT YOUR OWN DISCRETION. Volume 2 chapters will now be released! Aries: Volume 1 is now complete as of March 28, 2022! *Disclaimer: Mature Audiences Recommended. 18+, Gore, Blood, Strong Language, Sexual Themes, Violence, Drug Reference, Use of Alcohol, and Dark and Suggestive Themes* Ryo Nakai is a 21-year-old ex-Yakuza shut-in who lives in Asahikawa, Hokkaido. He faces an identity crisis after nearly fatally injuring a student as a child, resulting in him running away from home and joining a gang to suppress his pain. Years later, he abandons the Yakuza and spends nine years living alone with a conflicted heart. After being forced to rejoin the Yakuza with his closest friend Sez Fuma, the gang pulls off a heist to steal a special artifact in a laboratory. When the plan goes haywire, Ryo finds himself trapped in a massive terraforming landscape known as Aries. Ryo later encounters April Springwell, a wealthy young prodigy. Joined by his compassionate sister Sumire, Ryo joins a police task force and is thrust into a new world; a world of mystery, compassion, and romance. Together, joined with a cast of diverse characters of Japanese and alien descent, Ryo and his friends must come together and solve a mysterious case that threatens their world. Ryo leaves behind a trail of guilt and misguidance based on the actions of his childhood and seeks redemption to correct the mistakes he once made.
Sci-fi
131 Chs
The Villainess Now Has the Whole Galaxy on Their Knees

The Villainess Now Has the Whole Galaxy on Their Knees

Sophie Wexler transmigrated into a novel about The Galaxy, becoming the vicious, F-rank Healer-class cannon fodder. The original owner constantly caused trouble and made things difficult for the female lead, earning her the hatred of the entire internet. Upon transmigrating and seeing that everything had been ruined by the original owner, Sophie's only thought was: "What kind of nightmare start is this?!" To escape the original owner's fate, Sophie Wexler worked diligently, conducted herself conscientiously, stayed away from the male and female leads, compensated the soldiers harmed by the original owner, and strove to be a model citizen of The Galaxy, absolutely refusing to be the cannon fodder 'offed' by the Imperial Marshal! Broke and powerless, Sophie also had to support a man who'd been innocently dragged into the original owner's mess. She had no choice but to hustle. She started live streaming, became a masked singer, and held concerts. At first, netizens were scornful: 【Tsk, how good can she possibly sound?】 Later, the netizens were forced to eat their words. 【Damn, that's so good I'm on my knees!】 【What the hell, the violent episode of my Disorder Period has actually been soothed?!】 【The toxins in my Spiritual Sea have actually been eliminated!】 Her live streams went viral, the masked singer became a huge sensation, and tickets for her concerts were snapped up across The Galaxy. Sophie was content, thinking, "This time, I must have finally escaped the original owner's fate, right?" But what do you know, the man I've been doting on and supporting is actually the Imperial Marshal?! --- One day, Yancey Forrest came home to find that the boisterous person who was always claiming to be good to him was gone. His eyes darkened. Provoke me and then think you can leave? After catching her, Yancey traced his fingertips along Sophie's neck, smiling gently. "Why run?" Sophie trembled. "You... you're the Imperial Marshal?" His identity exposed, Yancey Forrest took her hand and slowly placed it on his own neck ring. "You know I won't kill you, don't you?"
Sci-fi
146 Chs
What is an integral curve?
In astronomy, the integral curve was a proper term. In the field of mathematics, curve integral was a type of integral. The value of the integral function followed a specific curve (called the integral path). When there was such a concept related to the integral path, it could also be understood as the concept of an integral curve. The curve integral included the first type of curve integral and the second type of curve integral. When the integral path was a closed curve, it was called loop integral or curve integral. In addition, there was also the integral curve defined by the differential equation. The answer could be found from the equation itself. At this time, the properties determined by the equation were qualitative.
1 answer
2026-01-31 07:58
An algorithm for Riemann nontrivial zeros
The non-trivial zero of the Riemann zeta function was an extremely complicated mathematical problem. There was no accurate calculation method at present. Generally, numerical calculation methods could be used to approximate the calculation. For example, numerical approaches, iterations, optimization algorithms, and so on. In addition, there were some algorithms specifically for calculating the non-trivial zero of the Riemann zeta function, such as the Riemann-Siegel formula and the Gram Schmidt orthonormalization method. However, these methods required a certain mathematical background and programming skills to implement. The Extraordinary Ordinary Life novel is equally exciting. Everyone is welcome to click and read it!
1 answer
2026-07-03 21:27
Riemann's hypothesis nontrivial zero
Riemann's hypothesis proposed that all non-trivial zeros were on a line with the real part equal to 1/2 (critical line). Since Riemann's hypothesis was proposed, the study of its non-trivial zeros continued to advance. In 1896, Jacques Hadamard and Farebusai were the first to independently prove that there were no zeros on a straight line. In 1903, Gran proved that the first 15 zeros were true for Riemann's hypothesis, which became the earliest result of the research of the hypothesis. In 1986, the computer was able to calculate the first 1.5 billion non-trivial zeros of the Zeta function that satisfied Riemann's hypothesis. On May 31, 2024, Fields Medal winner James Maynard and mathematics breakthrough award winner MIT mathematician Larry Gus published a paper that made substantial progress on the road to proving Riemann's hypothesis. However, it was still far from completely solving Riemann's hypothesis and determining all non-trivial zeros. The Extraordinary Ordinary Life novel is equally exciting. Everyone is welcome to click and read it!
1 answer
2026-01-18 14:14
Riemann Zeros and the distribution of prime numbers
Riemann discovered that the distribution of prime numbers was hidden in the zero point distribution of the Riemann zeta function. Riemann attributed the distribution of prime numbers to the problem of functions. He believed that there was a special function (Riemann zeta function), and a series of special points (non-trivial zeros of Riemann zeta function) that made it zero determined the detailed distribution of prime numbers. The real part of the non-trivial zeros of the Riemann zeta function (s is not a value of-2,-4,-6···, etc., these are all trivial zeros) is 1/2, which means that these non-trivial zeros are distributed on the line of the complex plane, Ri (z) = 1/2. By studying the Riemann zero point, one could gain insight into the secrets of the distribution of prime numbers. For example, with the help of these methods, the number of prime numbers less than x could be determined. The distribution of prime numbers was a normal distribution centered on the Riemann formula and the upper limit of the Gauss formula (this was an experimental formula that could only be proved to be a theorem). The Extraordinary Ordinary Life novel is equally exciting. Everyone is welcome to click and read it!
1 answer
2026-07-04 22:14
Are comics an integral part of the entertainment industry?
Yes, comics are definitely a big part of the entertainment industry. They provide unique stories and characters that people love.
1 answer
2024-10-02 10:43
Are ova anime an integral part of manga?
In many cases, OVA anime aren't a core part of the manga. They can offer supplementary content or alternate perspectives, but they don't typically influence the main manga storyline.
2 answers
2024-10-08 21:57
Are comics an integral part of pop culture?
Comics definitely are. They inspire movies, TV shows, and merchandise. They shape the way we view heroes and stories, making them a key element of pop culture.
1 answer
2024-10-08 21:39
Are user stories an integral part of Scrum?
Yes, they are. User stories play a crucial role in Scrum as they help define the requirements and functionality of the project.
2 answers
2024-10-16 14:20
Are comics an integral part of the Pokemon franchise?
Sure, comics are part of it. They often feature unique art styles and storylines that complement the games and TV shows. They can introduce new elements or explore existing ones in greater detail.
1 answer
2025-12-09 13:45
Are ova anime an integral part of manga?
Not always. OVA anime sometimes expand on or offer alternative storylines to the main manga plot.
3 answers
2025-11-06 13:39
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