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@ -11,9 +11,7 @@ tags: [logic-gates, binary, memory]
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The [logic circuit](/Hardware/Logic_Gates/Logic_circuits.md) below demonstrates how memory can be created using [NAND](/Hardware/Logic_Gates/Nand_gate.md) gates. A single bit is stored in memory.
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Interactive version of circuit:
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<iframe src="https://circuitverse.org/simulator/edit/nand-mem" title="NAND memory"></iframe>
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Interactive version of circuit: [https://circuitverse.org/simulator/edit/nand-mem](https://circuitverse.org/simulator/edit/nand-mem)
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@ -32,7 +30,7 @@ Interactive version of circuit:
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- Given the logic of NAND, **A** will be on.
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- This means **Gate 2** is receiving `ON` from **A** and `ON` from **S** therefore `B` is `OFF`
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- Moving to **Gate 4** it is receiving `OFF` from **B** and it's other input is not activated so is therefore also `OFF`. Consequently **C** is `ON`
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- `C` is fed as the second input into **Gate 3**, thus we have both inputs (**A** and **C**) as `ON`, therefore the output will make `O` `OFF`
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- `C` is fed as the second input into **Gate 3**, thus we have both inputs (**A** and **C**) as `ON`, therefore the output will make **O** `OFF`
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> Upshot: With **S** `ON`, output is the same as input
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@ -55,6 +53,10 @@ Interactive version of circuit:
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### Memory
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When **S** is `ON`, **0** will mirror whatever state **I** is in. However if you turn **S** `OFF`, **O** will remain in whatever state it was when **S** was turned `OFF`. You can toggle **I** as much as you like, **O** will remain in its previous state. Hence creating a memory store of the past value of **I**.
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When **S** is `ON`, **O** will mirror whatever state **I** is in. However if you turn **S** `OFF`, **O** will remain in whatever state it was when **S** was turned `OFF`. You can toggle **I** as much as you like, **O** will remain in its previous state. Hence creating a memory store of the past value of **I**.
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The specific reason for this is that, if **S** is `OFF`, both **A** and **B** are `ON` since `ON + OFF` at A equals `ON` and `
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The specific reason for this is that, if **S** is `OFF`, both **A** and **B** are `ON` since at Gate 1: `ON (I) + OFF (S) = ON` and `OFF (I) + OFF (S) = OFF` and at Gate 2: `OFF (Gate 1) + OFF (S) = OFF`
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This is illustrated in the diagram below. The space occupied by **A** and **B** remains on regardless of the state of **I**.
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