ok, check overall semantics coherens here, and modify or fix "predescriptions" and "descriptions" accordingly in easy-understandable manner. output awesome representation in overall description in RSA Encryption Algorithm function code.: <html>
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<h2>RSA Encryption Algorithm Visualization</h2>
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<h4>🔒 Select two distinct prime numbers, p and q:</h4>→
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Prime numbers are like special numbers that can only be divided evenly by 1 and themselves.
Pick two different special numbers.
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<sub class="description">Selecting two distinct prime numbers is like finding a special pair of friends who are both unique and extraordinary. These prime numbers are like the star players in a game, chosen carefully for their exceptional qualities. They possess a remarkable ability to be divided evenly only by 1 and themselves. It’s like having a duo that stands out from the crowd, setting the stage for the RSA encryption process. The distinctness of these prime numbers ensures a solid foundation for the encryption algorithm, just like the perfect duo to embark on an extraordinary adventure.</sub>
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<h4>✖️ Calculate n by multiplying p and q: n = p * q</h4>→
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Take the two special numbers and make them join together into a big number.
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  <sub class="description">Calculating n by multiplying two prime numbers, p and q, is like combining the powers of two extraordinary forces. Think of p and q as two special players in a game, each with unique abilities. When these two exceptional individuals join forces, their strengths multiply, just like numbers when they are multiplied together. This multiplication creates a new and powerful number, n, which acts as the cornerstone of the RSA encryption algorithm. It’s like the perfect fusion of superpowers, laying the groundwork for secure and efficient encryption.</sub>
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<h4>⚖️ Calculate Euler's totient function of n: φ(n) = (p-1) * (q-1)</h4>→
<sub class="predescription">Euler's totient function is like a magic trick that counts how many numbers play nicely with the big number.
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  <sub class="description">Euler’s totient function is like a magician’s trick that reveals how many numbers form a harmonious relationship with the big number. It takes the stage to perform a mysterious calculation, finding the count of special numbers that happily coexist with the chosen value. These special numbers are so well-behaved that they have no common factors with the big number, making them perfect partners in the RSA encryption dance. The totient function waves its wand, uncovering this hidden count, which holds the key to unlocking the secrets of encryption and decryption. It’s a truly enchanting concept that adds an air of magic to the RSA algorithm.</sub><br>
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<h4>🔑 Select a public exponent e, relatively prime to φ(n)</h4>→
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Choose a magic number that doesn't share any common factors with the magic trick result.
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  <sub class="description">Selecting a public exponent, represented by the letter “e,” is like choosing a special key to unlock the encryption process. This key must have a unique quality - it should not share any common factors with Euler’s totient function of n (represented by φ(n)). It’s like finding a secret code that is completely different from the magic trick result obtained earlier. By ensuring that they have no common factors, we guarantee that the encryption process will be secure.</sub>
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<h4>🔢 Calculate the private exponent d, satisfying (d * e) % φ(n) = 1</h4>→
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Through some math magic, find a secret number that, when multiplied by the magic number and divided by the magic trick result, results in an answer of 1.
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<sub class="description">Calculating the private exponent, represented by the letter “d,” involves finding a secret number that, when multiplied by the public exponent “e” and divided by Euler’s totient function of n (φ(n)), results in an answer of 1. It’s like solving a math puzzle to discover the perfect value for d. This special number allows us to decrypt messages that have been encrypted using the public key. The relationship between d, e, and φ(n) guarantees that we can reverse the encryption process and reveal the original message.</sub>
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<h4>🌐 Public Key: (e, n)</h4>→
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The public key is like a toy that everyone can play with. It has two numbers: the magic number and the big number.
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<sub class="description">The public key, represented as (e, n), is like a toy that everyone can play with. It consists of two numbers: the public exponent, e, and the big number, n. Just like a toy that can be shared among friends, the public key can be freely distributed to anyone who wants to send encrypted messages. The public exponent, e, serves as a magic number that unlocks the encryption process, while the big number, n, forms the foundation of the encryption algorithm. Together, they enable secure communication between the sender and the recipient, allowing encrypted messages to be exchanged.</sub>
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<h4>📂 Encryption: To encrypt a message M, compute C = (M^e) % n</h4>→
<sub class="predescription">
Imagine you have a secret message. Put that message inside a special box, raise it to the power of the magic number, and take the remainder when divided by the big number. The result is the encrypted message.
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<sub class="description">Encryption is like putting a secret message inside a special box and transforming it into an unreadable form. To encrypt a message M, we use a mathematical calculation. We raise the message to the power of the public exponent, e, and then take the remainder when divided by the big number, n. This process of exponentiation and modulo operation transforms the message into a ciphertext, represented by C. It’s like sealing the secret message inside an unbreakable box, ensuring that only the intended recipient with the private key can unlock and read it.</sub>
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<h4>🔓 Decryption: To decrypt the ciphertext C, compute M = (C^d) % n</h4>
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If you have the encrypted message and the secret numbers, take the encrypted message, raise it to the power of the secret number, and take the remainder when divided by the big number. The result will be the original secret message.
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<sub class="description">Decryption is like opening the sealed box and revealing the original secret message. To decrypt the ciphertext C, we perform a similar mathematical calculation. We raise the ciphertext to the power of the private exponent, d, and then take the remainder when divided by the big number, n. This process of exponentiation and modulo operation reverses the encryption process, transforming the ciphertext back into the original message, represented by M. It’s like using a special key to unlock the sealed box and retrieve the hidden treasure inside. By using the private key associated with the public key used for encryption, only the intended recipient can decrypt and read the message.</sub>
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