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Caesar Cipher Shifter

Explore the classic Caesar cipher with our smart Caesar cipher shifter — a powerful encoder and decoder in one simple tool. Originally used by Julius Caesar to protect military messages, this shift cipher works by shifting each letter of the alphabet by a fixed number of positions. Our Caesar cipher encoder transforms plain text into secret messages instantly, while the decoder helps you translate Caesar cipher texts back into readable form.

In the article below, you'll not only learn how to use this Caesar cipher solver but also discover the fascinating history behind this ancient technique. We'll explore topics such as:

  • What is the Caesar cipher?
  • How does the Caesar cipher work?
  • How to encrypt and decrypt using the Caesar cipher?
  • How to translate Caesar cipher text?

Are you curious about the cipher's inner workings? Uncover more secrets behind this timeless encryption method in our topic-specific guides "How to break a Caesar cipher?" and "What is a shift cipher?"

What is a Caesar cipher?

The Caesar cipher is one of the oldest and simplest encryption methods known to humankind. Named after Julius Caesar, this classic shift cipher was reportedly used by the Roman general and ruler to protect sensitive military communications over 2,000 years ago. According to ancient historians, when Caesar had something secret to say, he would scramble the letters in his messages by simply shifting each letter three steps forward in the alphabet. In his system, A became D, B became E, and so on. Learn more about its origins and the historical context in our dedicated article "Who created the Caesar cipher​?"

Despite its simplicity, the Caesar cipher remained in use for centuries, laying the groundwork for modern cryptography. Today, it remains a classic tool for exploring how encryption works: practical, lightweight, and still enjoyable to use. If you're interested in more advanced variations of shift ciphers, check out our Vigenère cipher calculator.

You can try it yourself using our free Caesar cipher shifter, an online tool that lets you encode or decode Caesar-encrypted text in seconds. Whether you're looking for a Caesar cipher encoder, a decoder, or want to translate Caesar cipher messages just for fun, you're in the right place.

💡 Check the different methods of encoding messages with our Morse code translator.

How does the Caesar cipher work? Caesar cipher encoder in action

As we mentioned, the Caesar shift cipher works by shifting each letter in a message by a nn fixed number of positions in the alphabet, where nn is an integer.

We can assign a number to each letter of the alphabet, e.g., in the Latin alphabet:

A=0,B=1,C=2,...,Z=25A = 0, B = 1, C = 2, ..., Z = 25

For encryption, each letter is shifted nn places forward in the alphabet. When the end of the alphabet is reached, it wraps around to the beginning.

To decrypt the message, we shift each letter nn places backward, reversing the process.

Then, we can apply the encoding formula for the Caesar shift cipher:

Ci=(Pi+n)modmC_i = \left(P_i+n\right) \,\mathrm{mod}\, m

where:

  • CiC_i — Ciphertext letter number;
  • PiP_i — Plaintext letter number;
  • nn — Number of positions each letter is shifted;
  • mm — The number of letters in the chosen alphabet (e.g., 2626 in the Latin alphabet); and
  • mod\mathrm{mod} — Modulo operator.

The modulo operator ensures the result stays within the bounds of the alphabet by resetting to 0 after reaching mm — so if the shifted position goes beyond the last letter, it loops back to the start. You can explore how it works in our modulo calculator.

Let's take the Latin alphabet as an example: it has 2626 letters, from AA to ZZ. This means that after shifting past Z, we wrap back to A. Let's say you want to encrypt "SKY" with a shift of 55:

SKY18102418+5=2310+5=1524+5=29XPD\small \begin{array}{ccc} \text{S} & \text{K} & \text{Y} \\[.8em] 18 & 10 & 24 \\[.8em] \hline 18 + 5 = 23 & 10 + 5 = 15 & 24 + 5 = 29 \\[.8em] \text{X} & \text{P} & \text{D} \end{array}

We first gave each letter a number based on its place in the Latin alphabet, so SS becomes 1818 (with A=0A = 0). Then we added 55 to each number (18+5=2318 + 5 = 23) and looked up which letter was at the new position. In this case, that's XX. We simply repeat this process for each letter in your message, one at a time. If the result goes past the end of the alphabet, like 24+5=2924 + 5 = 29, we use modulo 2626 to wrap around, so 2929 becomes 33, which corresponds to DD. That gives us XX, PP, and DD.

So, using Caesar's cipher with a shift of 55, the word "SKY" becomes "XPD".

Caesar cipher decoder example — how to translate encrypted text

Let's try going the other way and decode a message using a Caesar cipher decoder. To decode a message encrypted with the Caesar shift cipher, we reverse the encoding process by subtracting the shift value nn from each letter.

Pi=(Cin)modmP_i = \left(C_i-n\right) \,\mathrm{mod}\, m

Imagine a friend sends you a secret code: "GTC". Luckily, you also know the Caesar shift used was 55.

Just like before, we start by assigning each letter (GG, TT, CC) its position in the Latin alphabet, remembering that A=0A = 0.

Then we subtract 55 from each number and find the letter that corresponds to the new position:

GTC619265=1195=1425=3BOX\small \begin{array}{ccc} \text{G} & \text{T} & \text{C} \\[.8em] 6 & 19 & 2 \\[.8em] \hline 6 - 5 = 1 & 19 - 5 = 14 & 2 - 5 = -3 \\[.8em] \text{B} & \text{O} & \text{X} \end{array}

So GG becomes 66, TT is 1919, and CC is 22.

Next, we subtract 55 from each number. Most results stay positive, but look what happens with CC: 22 minus 55 gives us 3-3, and we can't have negative positions. That's where modulo 2626 comes in. We wrap around the alphabet by adding 2626 to 3-3, giving us 2323, which means the letter XX. That gives us the decoded message: "BOX".

The Caesar wheel: a hands-on Caesar cipher solver

Wondering how to decrypt a shift cipher without a key? Before algorithms and digital tools, people used a hands-on device to help with that: the Caesar wheel, or cipher disk. This tool consists of two rotatable rings with the alphabet printed on them. The outer ring stays fixed, while the inner ring rotates to apply the shift. To encode a message, you align the inner and outer rings based on your shift value.

Caesar shift cipher wheel

Let's return to our examples. To encode the word "SKY" using a Caesar wheel with a shift of 55, you rotate the inner ring so that A (position 00) aligns with F (position 55) on the outer ring. Then you find each letter of "SKY" (S, K, Y) on the inner ring and write down the letters directly above them on the outer ring, which gives you "XPD".

To decode a word like "GTC" with the same Caesar shift, you do the reverse: find each letter on the outer ring and read the one directly beneath it on the inner ring. That gives you "BOX". The Caesar wheel acts as both an encoder and a Caesar cipher decoder, making it a hands-on version of a Caesar cipher shifter that's easy and fun to use.

Modern Caesar wheels, whether physical or digital, are popular tools for learning how substitution ciphers work. In practice, you can solve a Caesar cipher either by rotating the wheel through all possible shifts for a given alphabet, e.g., 2525 in the Latin alphabet (brute-force method) or by comparing letter frequencies in the ciphertext to those typical for a given alphabet (frequency analysis). Today, Caesar wheels are still popular in classrooms, escape rooms, and online tools like Caesar cipher shifters, offering a tangible, hands-on way to explore the roots of encryption.

🙋 For more message-decryption strategies, see our guides on "How to decrypt shift cipher without key​​?" and "How does a Caesar cipher work​?".

How to use the Caesar cipher shifter

Using our Caesar cipher shifter is a quick and easy way to encode or decode messages without doing the math by hand. Here's how it works:

  1. Input your message, whether it's plaintext to encrypt or ciphertext to decode.
  2. Select your alphabet. It's set to Latin by default, but you can also choose Cyrillic, Greek, Hebrew, or Arabic.
  3. Choose your shift value. This is the number of positions each letter will move in the alphabet.
  4. Select the mode: pick encoding (to use the Caesar cipher encoder) or decoding (to use the Caesar cipher decoder).
  5. Get your result. Our tool will automatically translate the Caesar cipher using your settings.

FAQs

How can I decode a Caesar cipher?

You decode a Caesar cipher by using a Caesar wheel, a circular tool that aligns two alphabets: one for plaintext and one for ciphertext. To decrypt, rotate the inner wheel backward by the shift value, then read each ciphertext letter’s matching plaintext letter. If the key is unknown, try all possible rotations for the given alphabet manually or with a brute-force tool, or analyze the frequency of letters and common words.

How can I do Caesar cipher?

To prepare your own Caesar cipher:

  1. Select the alphabet type.
  2. Choose a shift value.
  3. Prepare the message you want to encrypt.
  4. Shift each letter forward. Move every letter through the alphabet by your chosen shift. For example, with a shift of 3, A → D, B → E, C → F.
  5. Wrap around after the last letter, if necessary.
  6. You now have your encrypted message.

Is Caesar cipher symmetric or asymmetric?

The Caesar cipher is a symmetric encryption algorithm. That means the same shift number (the same key) is used for both encryption and decryption, so you just shift letters forward to encrypt and backward to decrypt. This symmetry makes it simple but also very easy to break with modern computational tools.

Which set of characteristics describes the Caesar cipher accurately?

The Caesar cipher is a symmetric, stream, substitution cipher. It is symmetric because the same shift number is used for both encryption and decryption. It functions as a stream cipher since each character is encrypted individually rather than in fixed-size blocks. Finally, it's a substitution cipher because every plaintext letter is replaced by another letter that appears a constant number of positions away in the alphabet.

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