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Projection Novel Bl
Enduring Liam: A High School BL Novel
The jock only falls for the nerd in movies right????
Asher Prince is the star quarterback of Waterford High and as his last name suggests, he's treated like literal royalty. The golden boy at school and the only child to wealthy parents, Asher never had to fight or struggle to get anywhere in life. But every golden boy has a secret to hide...
It's senior year and he's put under more pressure to succeed and win, but his grades are slipping with each passing class. His teachers suggest he get a tutor, and with his father literally holding his future in his hands, Asher has no choice but to relent.
Enter Liam Marsh. Valedictorian, top of every class and already accepted into three Ivy League schools. He seems like the perfect tutor, but there's one problem… Liam is gay and very much out of the closet. He's also constantly bullied and pushed around by Asher's peers. But Liam never lets anything get him down.
With time ticking out and his future in the balance, will Asher make a choice that would benefit his future or give in to peer pressure and reject Liam's help out of fear of being ostracized?
***PLEASE NOTE: Although this is a work of fiction it is based on how teenagers would react to certain situations. There are a lot of homophobic slurs and cussing in this novel, so please do not read this if you are easily triggered.***
51 Mga Kabanata
SYSTEM VENUS (BL)
June Weng is bounded to the System Venus, Goddess of Love. He has been travelling through space and time in different person's body and changing their fate.
Watch him flirt with the male leads of each world he enters in.
69 Mga Kabanata
Dylan's Maid [BL]
Due to the difficulty of life, Rylan decided to go to Manila to work, but just like the provincial people believe, Manila is not just a place.
He will face many trials. He will go through hunger, fatigue and self-pity and he will meet many people. Did he make the right decision to go to Manila to make life easier or will he return to the province in tears?
34 Mga Kabanata
Dark BL System
Yu Liang has only one goal which is to get out of the systems world, but so far, he hasn't found an opportunity to get out even though he is the hardest working of the system users.
Until the God Lord who manages the system worlds gave him a unique task that would be Yu Liang's great opportunity to get out of this prison called the system of souls and reincarnations.
Of course, Lord God's mission couldn't be simple, but the purification of the Dark BL System, which meant that Yu Liang had to fight dirty characters, protagonists or too innocent or too questionable character, getting to be criminals at times, insane villains and disgusting plots that could be considered crimes in many healthy countries.
Thanks to Xiao Yao, the custom system given to Yu Liang, they have to take down malicious and toxic plots, deal with murderous villains, and make the protagonist shine in the world to purify the dark plot.
Of course, the biggest problem is that every time the protagonist falls in love with Yu Liang, it is impossible for Yu Liang to keep his heart from the protagonist's continuous and persistently sweet assault.
In the end, will Yu Liang make it out of the system world?
29 Mga Kabanata
Into you (BL)
Aaron Miller is your typical high school boy, interested in romance and such, the only difference is that he likes boys...
That's right, Aaron is gay, and there is this boy that he likes even at the beginning of Senior high School, and that is Aziel De Vega, the Mr. Popular of the school.
At the end of their senior year, Aaron confessed, but he was turned down horribly.
Now 3 years later, they met again at college. And Somehow, Aziel is a different guy, he kept on hanging out with Aaron like he wants him or something...
Is this finally it? Is he finally into Aaron?
16 Mga Kabanata
Paper Hearts (BL)
Sunny Feliciano is a typical Asian guy. Upon coming out of the closet, his father changed and hate him for being Bi. Sunny did everything to make his father proud. He didn't mind all the bruises he got from his dad, physically and mentally, he just really want to be loved by him and hope everything would be back to normal.
Then fate did something spectacular. Sunny would stumble upon a guy named Parker Wingston who is in the same shoes as him. Finally, someone to lean on in times of heartbreak and pain. They would find comfort in each other's presence. But the twist is about to happen. Fate wants to crumple their paper hearts. Let's join Sunny and Parker in their journey against the cruelty of this world.
13 Mga Kabanata
What Is The Formula For Projection In Linear Algebra?
3 Answers2025-07-12 15:45:27
I remember struggling with projections in linear algebra until I finally got the hang of it. The formula for projecting a vector **v** onto another vector **u** is given by proj_u(v) = ( (v · u) / (u · u) ) * u. The dot products here are crucial—they measure how much one vector extends in the direction of another. This formula essentially scales **u** by the ratio of how much **v** aligns with **u** relative to the length of **u** itself. It’s a neat way to break down vectors into components parallel and perpendicular to each other. I found visualizing it with arrows on paper helped a lot—seeing the projection as a shadow of one vector onto the other made it click for me.
What Are The Properties Of Projection In Linear Algebra?
3 Answers2025-07-12 02:40:30
I remember struggling with projections in linear algebra until I visualized them. A projection takes a vector and squishes it onto a subspace, like casting a shadow. The key properties are idempotency—applying the projection twice doesn’t change anything further—and linearity, meaning it preserves vector addition and scalar multiplication. The residual vector (the difference between the original and its projection) is orthogonal to the subspace. This orthogonality is crucial for minimizing error in least squares approximations. I always think of projections as the 'best approximation' of a vector within a subspace, which is why they’re used in everything from computer graphics to machine learning.
How Does 'Journeys Out Of The Body' Explain Astral Projection?
3 Answers2025-06-24 21:26:54
I've read 'Journeys Out of the Body' multiple times, and Robert Monroe's approach to astral projection is both practical and mind-blowing. He describes it as a natural extension of consciousness, where your awareness detaches from the physical body and explores non-physical dimensions. Monroe breaks it down into phases: first, the vibrational state, where your body feels like it's buzzing intensely. Then comes the separation, where your 'second body' lifts out effortlessly. The book emphasizes that fear is the biggest barrier—once you overcome it, the experiences become vivid. Monroe's detailed accounts of his own travels, like floating through walls or visiting distant locations, make it feel tangible, not just theoretical. He also notes that time flows differently in the astral plane—minutes there can feel like hours here. The book doesn't promise instant results but gives techniques like the 'roll-out method' to practice. It's less about mysticism and more about treating astral projection as a learnable skill, like riding a bike.
Is 'Loveless' A BL Novel?
3 Answers2025-06-29 16:45:45
I've read 'Loveless' multiple times, and while it has elements that might appeal to BL fans, it's not strictly a BL novel. The story focuses heavily on psychological battles and the bond between Ritsuka and Soubi, which goes beyond typical romantic tropes. Their relationship is complex, layered with trauma, dependency, and mystery. The series explores themes of identity and loss more than romance. If you're looking for pure BL, this might not satisfy you, but if you enjoy deep emotional connections with a side of subtle romantic tension, it's worth checking out. The art style and music references add unique flavors that set it apart from conventional BL works.
Is 'Addicted' A BL Novel?
2 Answers2025-06-15 03:36:32
As someone who's deeply immersed in the world of BL novels, 'Addicted' definitely stands out as a quintessential example of the genre. The story follows the intense, often turbulent relationship between Gu Hai and Bai Luo Yin, two young men whose bond evolves from rivalry to something far more complex and passionate. What makes 'Addicted' so compelling is its raw, unfiltered portrayal of emotions—jealousy, longing, and desire are all laid bare in a way that feels refreshingly authentic. The novel doesn't shy away from the physical aspects of their relationship either, with scenes that are both steamy and emotionally charged.
The cultural context adds another layer of depth. Set in China, 'Addicted' tackles the challenges of same-sex love in a society where such relationships are often stigmatized. The tension between societal expectations and personal desires fuels much of the drama, making it more than just a love story. The author, Chai Jidan, has a knack for creating characters that feel real—flawed, vulnerable, and utterly human. While some BL novels focus purely on fantasy or escapism, 'Addicted' grounds its romance in gritty realism, which is why it resonates so strongly with readers. It's not just about the romance; it's about the struggle to be true to oneself in a world that demands conformity.
How Is Projection In Linear Algebra Used In Computer Graphics?
3 Answers2025-07-12 08:07:44
I've always been fascinated by how math translates into the visual magic of computer graphics. Projection in linear algebra is like the backbone of rendering 3D scenes onto a 2D screen. It’s all about transforming points from a 3D world into a 2D plane, which is what your eyes see on a monitor. The most common types are orthographic and perspective projection. Orthographic is straightforward—it ignores depth, making objects appear flat, perfect for technical drawings. Perspective projection, though, is the star in games and movies. It mimics how we perceive depth, with distant objects looking smaller. This is done using transformation matrices that scale objects based on their distance from the camera. Without projection, everything would look like a chaotic mess of overlapping lines. It’s neat how a bit of matrix multiplication can create immersive worlds.
How Does Projection In Linear Algebra Relate To Vector Spaces?
3 Answers2025-07-12 16:23:40
I've always found projection in linear algebra fascinating because it’s like shining a light on vectors and seeing where their shadows fall. Imagine you have a vector in a 3D space, and you want to flatten it onto a 2D plane—that’s what projection does. It takes any vector and maps it onto a subspace, preserving only the components that lie within that subspace. The cool part is how it ties back to vector spaces: the projection of a vector onto another vector or a subspace is essentially finding the closest point in that subspace to the original vector. This is super useful in things like computer graphics, where you need to project 3D objects onto 2D screens, or in machine learning for dimensionality reduction. The math behind it involves dot products and orthogonal complements, but the intuition is all about simplifying complex spaces into something more manageable.
What Are The Applications Of Projection In Linear Algebra For Machine Learning?
3 Answers2025-07-12 05:05:47
I work with machine learning models daily, and projection in linear algebra is one of those tools that feels like magic when applied right. It’s all about taking high-dimensional data and squashing it into a lower-dimensional space while keeping the important bits intact. Think of it like flattening a crumpled paper—you lose some details, but the main shape stays recognizable. Principal Component Analysis (PCA) is a classic example; it uses projection to reduce noise and highlight patterns, making training faster and more efficient.
Another application is in recommendation systems. When you project user preferences into a lower-dimensional space, you can find similarities between users or items more easily. This is how platforms like Netflix suggest shows you might like. Projection also pops up in image compression, where you reduce pixel dimensions without losing too much visual quality. It’s a backbone technique for tasks where data is huge and messy.
Can You Explain Projection In Linear Algebra With A Simple Example?
3 Answers2025-07-12 17:26:55
I’ve always found linear algebra fascinating, especially when it comes to projection. Imagine you have a vector pointing somewhere in space, and you want to 'flatten' it onto another vector or a plane. That’s projection! Let’s say you have vector **a** = [1, 2] and you want to project it onto vector **b** = [3, 0]. The projection of **a** onto **b** gives you a new vector that lies along **b**, showing how much of **a** points in the same direction as **b**. The formula is (a • b / b • b) * b, where • is the dot product. Plugging in the numbers, (1*3 + 2*0)/(9 + 0) * [3, 0] = (3/9)*[3, 0] = [1, 0]. So, the projection is [1, 0], meaning the 'shadow' of **a** on **b** is entirely along the x-axis. It’s like casting a shadow of one vector onto another, simplifying things in higher dimensions.
Projections are super useful in things like computer graphics, where you need to reduce 3D objects to 2D screens, or in machine learning for dimensionality reduction. The idea is to capture the essence of one vector in the direction of another.
How Is Projection In Linear Algebra Used In 3D Modeling?
3 Answers2025-07-12 20:32:47
I’ve been working with 3D modeling for years, and projection in linear algebra is one of those foundational tools that just makes everything click. When you’re creating a 3D scene, you need a way to flatten it onto a 2D screen, and that’s where projection matrices come in. They take all those points in 3D space and map them to 2D coordinates, preserving depth and perspective. Without it, everything would look flat or distorted. Orthographic projection is great for technical drawings because it ignores perspective, while perspective projection is what gives games and animations that realistic depth. It’s like the magic behind the scenes that makes 3D worlds feel alive.
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