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Memory Bank: Difference between revisions

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Here's the linear stream for it:
Here's the linear stream for it:
01234567123456781234567823456789234567893456789A3456789A456789AB456789AB56789ABC56789ABC6789ABCD6789ABCD789ABCDE789ABCDE89ABCDEF123456780000000023456789000000003456789A00000000456789AB0000000056789ABC000000006789ABCD00000000789ABCDE0000000089ABCDEF00000000
01234567123456781234567823456789234567893456789A3456789A456789AB456789AB56789ABC56789ABC
6789ABCD6789ABCD789ABCDE789ABCDE89ABCDEF123456780000000023456789000000003456789A00000000
456789AB0000000056789ABC000000006789ABCD00000000789ABCDE0000000089ABCDEF00000000


Remember that the number input can only be from 0 through 7 and repeats under the carry portion. Where the matrix has a 'D' input for example, the number input is actually a '5' but the carry is also a +1. If take the previous example of 5 + 4 and assume the carry is +1, we will go to the 'D' at the top (which is 5 +carry) and follow it down until it crosses the '4' row. (Carry only applies to one input.) The answer is 'A', or 10. (5 + 4) + 1 = 10
Remember that the number input can only be from 0 through 7 and repeats under the carry portion. Where the matrix has a 'D' input for example, the number input is actually a '5' but the carry is also a +1. If take the previous example of 5 + 4 and assume the carry is +1, we will go to the 'D' at the top (which is 5 +carry) and follow it down until it crosses the '4' row. (Carry only applies to one input.) The answer is 'A', or 10. (5 + 4) + 1 = 10