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NCL CYBER SKYLINE Module Cryptography Solve This Challenge Beep easy
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Module: Cryptography This is the study and practice of securely communicating and safeguarding data from adversaries. Various encoding and decoding methods are employed to ensure data confidentiality, integrity, and validity. The Cyber Skyline platform incorporates cryptography with cybersecurity training and challenges. Cryptography tasks include encrypting and decrypting messages, cracking codes, analyzing algorithms, and comprehending protocols and procedures. Cyber-skyline cryptography tasks help digital athletes understand how cryptographic concepts are used in the real world and improve their ability to secure sensitive data at many different levels • • Challenges: Number Bases (Easy) Shift (easy) and @bash (easy) Beep (easy) and fencing (medium) - French (medium) - Strings (easy) RSA (Hard) • What are number bases? Number bases are commonly used to represent data in different forms. A base is the number of different digits or combinations of digits and letters that a system of counting uses to represent numbers. You are probably more familiar with base-10 (decimal), where there are 10 possible values for each digit (0–9). There are infinite number bases, but you will only encounter a small handful of them because there is no benefit to using any arbitrary number base (except maybe for hiding data? 🤔). In computer science, in addition to decimals, you may see these common number bases: • • base-2 (binary) • • base-8 (octal) • • base-16 (hexadecimal) • • base-64 (base64) • How are number bases used? Number bases are used for a variety of reasons. The binary is used because the memory in computers is made via a series of on-and-off switches that represent ones and zeros. We use octal and hexadecimal because they are more concise than binary and easier for humans to read. Base64 is used to more efficiently represent binary data in ASCII. In cybersecurity, you will find data being represented in a variety of number bases, so it is important to be able to understand how number bases work and how to understand them so you can interpret the data. • How do you count different numbers? Let's start simple with binary. The binary is base-2, meaning that there are two possible values for each digit, typically 0 (zero) and 1 (one). Incrementing numbers work the same way in every number base; when you have reached the maximum value of a single digit, you increment the next significant digit by one and reset the current digit to zero. • Decimal Binary • 0 00000 • 1 00001 • 2 00010 • 3 00011 • 4 00100 • 5 00101 • 6 00110 • 7 00111 • 8 01000 • 9 01001 • 10 01010 • 11 01011 • 12 01100 • 13 01101 • 14 01110 • 15 01111 • 16 10000 • The same idea applies to all the other number bases. Let's move on to hexadecimal. With hexadecimal, there are 16 possible values for each digit. You might be wondering how you could squeeze 16 values into a single digit. • • To do this, we must expand past our normal decimal numbers and into the alphabet (in theory, you could use any other characters or symbols; we're just familiar with numbers and letters, but you could make up your symbols or even use emojis if you wanted to). In hexadecimal, instead of each digit being 0-9, it's now 0-F, where A represents a value of decimal 10 and F represents a value of decimal 15. Take a look at this table to see how it works. • • Decimal Hexadecimal • 0 00 • 1 01 • 2 02 • 3 03 • 4 04 • 5 05 • 6 06 • 7 07 • 8 08 • 9 09 • 10 0A • 11 0B • 12 0C • 13 0D • 14 0E • 15 0F • 16 10 • 17 11 • 18 12 • 19 13 • 20 14 • More info. There is so much more to learn about number bases. Like converting between number bases or doing math in different number bases. Check out these resources to learn more: • https://www.khanacademy.org/math/alge... • https://www.purplemath.com/modules/nu... • https://betterexplained.com/articles/... • #beep #opensource #linux
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