The Math That Protects Your Money 💰 (RSA Encryption)
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The Math That Protects Your Money 💰 (RSA Encryption)
How does your bank protect your password when it travels across the internet? 🕵️‍♂️💳 The answer lies in Prime Numbers! Welcome to RSA Encryption. 🔐 The Core Idea: It is extremely easy to multiply two giant prime numbers (p × q = N). BUT, if I give you just the result (N), it is practically impossible to figure out which two ...
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PlotLab on Instagram: "The Math That Protects Your Money! (RSA Encryption) 🔐💸 ​Every time you use a credit card or send a WhatsApp message, this 300-year-old math concept saves you from hackers. 🛡️ ​Welcome to RSA Encryption (Rivest–Shamir–Adleman). ​The secret lies in Prime Numbers. 🔢 It is incredibly easy to multiply two massive prime numbers together: p*q = N (A computer can do this in microseconds). ​The Trapdoor: 🕳️ But if I give you the result (N) and ask you to find the original two
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PlotLab on Instagram: "The Math That Protects Your Money! (RSA Encryption) 🔐💸 ​Every time you use a credit card or send a WhatsApp message, this 300-year-old math concept saves you from hackers. 🛡️ ​Welcome to RSA Encryption (Rivest–Shamir–Adleman). ​The secret lies in Prime Numbers. 🔢 It is incredibly easy to multiply two massive prime numbers together: p*q = N (A computer can do this in microseconds). ​The Trapdoor: 🕳️ But if I give you the result (N) and ask you to find the original two
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PlotLab on Instagram: "The Math That Protects Your Money! (RSA Encryption) 🔐💸 ​Every time you use a credit card or send a WhatsApp message, this 300-year-old math concept saves you from hackers. 🛡️ ​Welcome to RSA Encryption (Rivest–Shamir–Adleman). ​The secret lies in Prime Numbers. 🔢 It is incredibly easy to multiply two massive prime numbers together: p*q = N (A computer can do this in microseconds). ​The Trapdoor: 🕳️ But if I give you the result (N) and ask you to find the original two
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