Mega Man 2 Password Generator
Overview
Mega Man 2, like many games of its era, utilized a password system in order to continue your progress between game sessions. This removed the need for a battery in the game cartridge and allowed gamers to share passwords (and thus progress) with others.
In Mega Man 2, the password is represented as a 5x5 grid in which the columns are labeled 1-5 and the rows A-E. Each password is composed of 9 cells that are 'set', indicated by a red dot.
Thus, a password can be communicated as A5, B2, B4, C1, C3, C5, D4, D5, E2.
Put another way, this 5x5 grid represents 25 bits in which a password always has exactly 9 bits set. Using this representation, the password algorithm can be expressed succinctly in terms of these bits and using basic bitwise operations.
In the 25 bits, there are 5 words of 5 bits each where each word represents a row in the grid. The entire 25-bit password is thus comprised of the words A E D C B (using little endian). So, the first word (lowest 5 bits) is the 5 bits of the row B and the last word (bits 20-25) are the 5 bits of row A.
Words 1-4 (bits 1-20)
A Mega Man 2 password has exactly 9 bits set. 8 of these bits represent the alive/defeated status of each of the 8 bosses in the game. The follow table illustrates the bit values for the alive/defeated status for each of the 8 bosses.
Boss | Alive | Defeated |
---|---|---|
Bubble Man | C3 | D1 |
Air Man | D2 | E3 |
Quick Man | C4 | B4 |
Wood Man | B5 | D3 |
Crash Man | E2 | C5 |
Flash Man | E4 | C1 |
Metal Man | E1 | E5 |
Heat Man | D5 | B2 |
Thus, if both Bubble Man and Air Man were defeated but all other bosses were still alive, this is represented as the following bits (1-20) 01111 10001 01000 10000.
Row | E | D | C | B |
---|---|---|---|---|
Word | 01111 | 10001 | 01000 | 10000 |
E-Tank Word (bits 21-25)
The last bit (9th) represents the number of E-Tanks Mega Man has. This is stored in the 5th word (row A) and represents bits 21-25, the most significant bits of the password. Mega Man can have between 0-4 E-Tanks and this is encoded simply per the bit position in this last word. Thus, if Mega Man has 0 E-Tanks the word is 00001, 1 E-Tank is 00010, 2 E-Tanks is 00100, and so forth. Unlike the other words, the 5th word (row A) will thus only ever have a single bit set.
The E-Tank word (row A) is important in that it encodes bits 1-20 by performing a rotate left operation on bits 1-20 by the number of E-Tanks that Mega Man has. Thus, if Mega Man has 2 E-Tanks, bits 1-20 are rotated left by 2 positions. If Mega Man has 0 E-Tanks, this is effectively a no-op. The table above illustrating the bits set for each of the 8 bosses represents the bits prior to the rotate left operation. The bits of the E-Tank word are not included in the left rotation.
Algorithm
The algorithm for calculating a password can be summarized as follows:
- Set the bits of the first 4 words (rows B, C, D, E) based on the table above (bits 1-20)
- Rotate left bits 1-20 based on the number of E-Tanks
- Add the E-Tank word (bits 21-25) as the most significant word of the password
Setup
To run mm2pwd you will need Ruby installed. mm2pwd has been tested with Ruby 1.9.3p362 which is the latest version as of this writing.
Running
To run mm2pwd, simply open a terminal session in the root directory and execute the following command:
$ ./mm2pwd.rb
Without any modification, this will generate a password in which Mega Man has all 4 E-Tanks and has defeated all 8 bosses. If you want to modify this, simply change the values in the initialize method.
License
Copyright 2013 Kevin Shekleton
Licensed under the Apache License, Version 2.0 (the "License"); you may not use this file except in compliance with the License. You may obtain a copy of the License at
http://www.apache.org/licenses/LICENSE-2.0
Unless required by applicable law or agreed to in writing, software distributed under the License is distributed on an "AS IS" BASIS, WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied. See the License for the specific language governing permissions and limitations under the License.